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<!-- question: 0  -->
  <question type="category">
    <category>
      <text>$course$/top/Default for MSII/Test#1/L01-Operations with Whole Numbers</text>
    </category>
    <info format="html">
      <text></text>
    </info>
    <idnumber></idnumber>
  </question>

<!-- question: 356846  -->
  <question type="ddwtos">
    <name>
      <text>L0A-02-Terms of Arithmetic (addend, minuend)</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Drag the words to the arithmetic problems where they make true statements.</p>
<table width="90%">
    <tbody>
        <tr>
            <td width="25%"><h3>Addition</h3></td>
            <td width="25%"><h3>Subtraction</h3></td>
            <td width="25%"><h3>Multiplication</h3></td>
            <td width="25%"><h3>Division</h3></td>
        </tr>
        <tr>
            <td><p>&nbsp; &nbsp;3&nbsp; [[1]] </p></td>
            <td><p>&nbsp; &nbsp;7&nbsp; [[3]] </p></td>
            <td><p>&nbsp;10&nbsp; [[6]] </p></td>
            <td><p>&nbsp; &nbsp;15&nbsp; [[8]] </p></td>
        </tr>
        <tr>
            <td><p><u>+ 5&nbsp;&nbsp;</u>[[1]] </p></td>
            <td><p><u>- 1&nbsp;&nbsp;</u>[[4]] </p></td>
            <td><p><u>x 2&nbsp;&nbsp;</u>[[6]] </p></td>
            <td><p><u> \(\div \)5&nbsp;&nbsp;</u>[[9]] </p></td>
        </tr>
        <tr>
            <td><p>&nbsp; 8&nbsp; [[2]] </p></td>
            <td><p>&nbsp; 6&nbsp; [[5]] </p></td>
            <td><p> 20&nbsp; [[7]] </p></td>
            <td><p> 3&nbsp; [[10]] </p></td>

        </tr>


    </tbody>
</table>]]></text>
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      <text>Your answer is correct.</text>
    </correctfeedback>
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      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <dragbox>
      <text>addend</text>
      <group>1</group>
      <infinite/>
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    <dragbox>
      <text>sum</text>
      <group>2</group>
    </dragbox>
    <dragbox>
      <text>minuend</text>
      <group>1</group>
    </dragbox>
    <dragbox>
      <text>subtrahend</text>
      <group>1</group>
    </dragbox>
    <dragbox>
      <text>difference</text>
      <group>2</group>
    </dragbox>
    <dragbox>
      <text>factor</text>
      <group>1</group>
      <infinite/>
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    <dragbox>
      <text>product</text>
      <group>2</group>
    </dragbox>
    <dragbox>
      <text>dividend</text>
      <group>1</group>
    </dragbox>
    <dragbox>
      <text>divisor</text>
      <group>1</group>
    </dragbox>
    <dragbox>
      <text>quotient</text>
      <group>2</group>
    </dragbox>
  </question>

<!-- question: 356856  -->
  <question type="formulas">
    <name>
      <text>L01- Multiplication from 1x1 to 9x9 with rectangles</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<h3 style="text-align: left;">Calculate the products</h3>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
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    <defaultgrade>3.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
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    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text><![CDATA[lens=shuffle([2,3,4,5,6,7,8,9]);
wids=shuffle([2,3,4,5,6,7,8,9]);
colors=shuffle(["red","blue","green","yellow","aqua","brown","magenta","purple","pink","orange"]);]]></text>
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<varsglobal><text><![CDATA[units=["feet","square feet","cubic feet"];]]></text>
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<answernumbering><text>abc</text>
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            <td>
                <h3>{length} x {width} = {_0}&nbsp;</h3>
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    </tbody>
</table>]]></text>
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<text><![CDATA[<table width="60%">
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            <td>
                <jsxgraph width="300" height="300">
                    var board = JXG.JSXGraph.initBoard(BOARDID,{ axis:false,grid:false, boundingbox: [-1,10,10,-1], showCopyright: false, showNavigation: false });
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                    var plenWid=board.create('point',[{length},{width}],{size:0,name:''});
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            <td>
                <h3>{length} x {width} = {_0}&nbsp;</h3>
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</table>]]></text>
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<text><![CDATA[<table width="60%">
    <tbody>
        <tr>
            <td>
                <jsxgraph width="300" height="300">
                    var board = JXG.JSXGraph.initBoard(BOARDID,{ axis:false,grid:false, boundingbox: [-1,10,10,-1], showCopyright: false, showNavigation: false });
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                    var plenWid=board.create('point',[{length},{width}],{size:0,name:''});
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                    var tWid=board.create('text',[{length}+.15,{width}/2,"{width}"],{anchorX:'left',anchorY:'middle',fontSize:15});
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                    board.create('line', [ [0,i],[{length},i]], {straightFirst:false,straightLast:false,strokeColor:'{colorL}'} );
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            <td>
                <h3>{length} x {width} = {_0}&nbsp;</h3>
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        </tr>
    </tbody>
</table>]]></text>
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<text></text>
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<text></text>
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<text></text>
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</answers>
  </question>

<!-- question: 356845  -->
  <question type="matching">
    <name>
      <text>L01-Arithmetic Answers- Word Matching</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Match the word to the definition</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <shuffleanswers>true</shuffleanswers>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <subquestion format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">The answer to addition&nbsp;is the _________________.</p>]]></text>
      <answer>
        <text>sum</text>
      </answer>
    </subquestion>
    <subquestion format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">The answer to subtraction is the _________________.<br></p>]]></text>
      <answer>
        <text>difference</text>
      </answer>
    </subquestion>
    <subquestion format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">The answer to multiplication&nbsp;is the _________________.</p>]]></text>
      <answer>
        <text>product</text>
      </answer>
    </subquestion>
    <subquestion format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">The answer to division&nbsp;is the _________________.</p>]]></text>
      <answer>
        <text>quotient</text>
      </answer>
    </subquestion>
  </question>

<!-- question: 0  -->
  <question type="category">
    <category>
      <text>$course$/top/Default for MSII/Test#1/L02-Problem Solving and Checking your Answers</text>
    </category>
    <info format="html">
      <text></text>
    </info>
    <idnumber></idnumber>
  </question>

<!-- question: 356859  -->
  <question type="formulas">
    <name>
      <text>L02- Cook Turkey</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<h3 style="text-align: left;">{name} is serving fried turkey at {cFinTime}:00 P.M.&nbsp; The {lbs}-pound turkey has to remain in the fryer {timePound} minutes for every pound and must cool for at least {timeCool} minutes before it is carved.&nbsp; What is the latest time he can start frying?</h3>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text><![CDATA[<h3 style="text-align: left;"><strong>Reminder:&nbsp; 60 minutes = 1 hour</strong><br><br></h3><h3 style="text-align: left;">Calculate the amount of time the turkey needs to cook:<br>The Time to Cook:&nbsp; {timePound} x {lbs} =&nbsp;{timeCook} minutes<br>The Time to Cool: {timeCool} minutes<br>Total Time for Cooking and Cooling: {hoursCook} hours {minCook} minutes</h3><h3 style="text-align: left;"><br></h3><h3 style="text-align: left;">The Turkey must be ready at:&nbsp; &nbsp;{cFinTime}:0<br><span style="font-size: 1.64062rem;">Subtract cook time:&nbsp;&nbsp;{hoursCook} hours {minCook} minutes<br></span><span style="font-size: 1.64062rem;"><br></span></h3><h3 style="text-align: left;"><span style="font-size: 1.64062rem;">Borrow from the hours.&nbsp; 1 hour = 60 minutes<br></span><span style="font-size: 1.64062rem;">&nbsp; {=cFinTime-1} hours&nbsp; &nbsp;60 minutes<br></span><span style="font-size: 1.64062rem;"><u>- {hoursCook}&nbsp; hours&nbsp; {minCook} minutes</u><br></span><span style="font-size: 1.64062rem;">&nbsp; {sHour} hours {sMin} minutes</span></h3>]]></text>
    </generalfeedback>
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    <hidden>0</hidden>
    <idnumber></idnumber>
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      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text><![CDATA[lbs={12:18};
name={"Mr. Santos","Mr. Adams","Mr. Harper","Mr. Bob","Mr. Castello","Mr. Davis","Mr. Elmundo","Mr. Fitzgerald","Mr. Gumm","Mr. Harris","Mr. Itugiazza","Mr. Jones","Mr. Kelvin","Mr. Lizardo","Mr. Miles","Mr. Nice","Mr. Opportunity","Mr. Powers","Mr. Reise","Mr. Success","Mr. Talent"};
cFinTime={1,2,3,4,5,6,7};
#2-3 minutes a pound for fryer
#15-20 for oven
timePound={2,3};
timeCool={15,20,25,30,35,40,45};]]></text>
</varsrandom>
<varsglobal><text><![CDATA[cook="fryer";
timeCook=timePound*lbs;
tempTime=timeCook+timeCool;

hoursCook=(tempTime>59)?1:0;
minCook=tempTime-(hoursCook*60);


sHour=cFinTime-1-hoursCook;
sMin=60-minCook;]]></text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
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  <text>[sHour,sMin]</text>
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  <text>_err == 0</text>
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<text><![CDATA[<h3 style="text-align: left;">Time to start is {_0}:{_1}</h3>]]></text>
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<text></text>
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  </question>

<!-- question: 356865  -->
  <question type="formulas">
    <name>
      <text>L02-purchasing item- enough money</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<h3 style="text-align: left;">{name} needs to buy {numItems} {item}s to make posters for a {subject} project.&nbsp; She has ${amount}.&nbsp; Does she have enough money if the cost of each marker, including tax, is {each}\(\not\subset \)? If she has enough money, how much will she have left after the purchase?&nbsp; &nbsp;If she does not have enough money, then how much more does she need to purchase the {item}s?&nbsp;&nbsp;</h3>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">{totalCost} total cost</p>]]></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text><![CDATA[item={"marker","crayon","colored pencil"};
name={"Jenn","Skylar","Sheeta","Natalie","Anna","Barbara","Casmira","Desire","Evangelyn","Francyne"};
each={.61:.99:.03};
numItems={3,4,5,6,7,8,9};
#amount of money she has
amount={4:9:1};
change={.1:.9:.1};
pennies={.01:.09:.01};

subject={"science","English","Spanish","math","history","computer"};

]]></text>
</varsrandom>
<varsglobal><text><![CDATA[amount=amount+change+pennies;
enough=["She has enough money","She does not have enough money"];
totalCost=numItems*each;
left=amount-totalCost;
answer=(left>0)?0:1;
left=abs(left);
result=["Her change is:","She needs this much more money:"];
]]></text>
</varsglobal>
<answernumbering><text>none</text>
</answernumbering>
<answers>
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  <text>0</text>
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 <numbox>
  <text>3</text>
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 <answer>
  <text>[answer,answer,left]</text>
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<text><![CDATA[<table width="90%">
    <tbody>
        <tr>
            <td><h3>{_0:enough}</h3></td>
            <td><h3>{_1:result:MCE} ${_2}</h3></td>
        </tr>
    </tbody>
</table>]]></text>
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<text></text>
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  </question>

<!-- question: 356867  -->
  <question type="formulas">
    <name>
      <text>L02-purchasing item- enough money</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<h3 style="text-align: left;">{name} needs to buy {numItems} {item}s to make posters for a {subject} project.&nbsp; She has ${amount}.&nbsp; Does she have enough money if the cost of each marker, including tax, is {each}\(\not\subset \)? If she has enough money, how much will she have left after the purchase?&nbsp; &nbsp;If she does not have enough money, then how much more does she need to purchase the {item}s?&nbsp;&nbsp;</h3>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">{totalCost} total cost</p>]]></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text><![CDATA[item={"marker","crayon","colored pencil"};
name={"Jenn","Skylar","Sheeta","Natalie","Anna","Barbara","Casmira","Desire","Evangelyn","Francyne"};
each={.61:.99:.03};
numItems={3,4,5,6,7,8,9};
#amount of money she has
amount={4:9:1};
change={.1:.9:.1};
pennies={.01:.09:.01};

subject={"science","English","Spanish","math","history","computer"};

]]></text>
</varsrandom>
<varsglobal><text><![CDATA[amount=amount+change+pennies;
enough=["She has enough money","She does not have enough money"];
totalCost=numItems*each;
left=amount-totalCost;
answer=(left>0)?0:1;
left=abs(left);
result=["Her change is:","She needs this much more money:"];
]]></text>
</varsglobal>
<answernumbering><text>none</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>3</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>[answer,answer,left]</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text>_err == 0</text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<table width="90%">
    <tbody>
        <tr>
            <td><h3>{_0:enough}</h3></td>
            <td><h3>{_1:result:MCE} ${_2}</h3></td>
        </tr>
    </tbody>
</table>]]></text>
 </subqtext>
 <feedback format="html">
<text></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 364555  -->
  <question type="formulas">
    <name>
      <text>L02-purchasing item- enough money</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<h3 style="text-align: left;">{name} needs to buy {numItems} {item}s to make posters for a {subject} project.&nbsp; She has ${amount}.&nbsp; Does she have enough money if the cost of each marker, including tax, is {eachD}\(\not\subset \)? If she has enough money, how much will she have left after the purchase?&nbsp; &nbsp;If she does not have enough money, then how much more does she need to purchase the {item}s?&nbsp;&nbsp;</h3><p><br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text><![CDATA[<h3 style="text-align: left;">The total cost is: {totalCost}</h3><h3>{=enough[answer]}</h3><h3>{=result[answer]}&nbsp; {=abs(amount-totalCost)}&nbsp;</h3><p><br></p><p><br></p>]]></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text><![CDATA[item={"marker","crayon","colored pencil"};
name={"Jenn","Skylar","Sheeta","Natalie","Anna","Barbara","Casmira","Desire","Evangelyn","Francyne"};
each={.61:.99:.03};
numItems={3,4,5,6,7,8,9,10,11,12,13,14,15,16,17,18};
#amount of money she has
amount={4:9:1};
change={.1:.9:.1};
pennies={.01:.09:.01};

subject={"science","English","Spanish","math","history","computer"};

]]></text>
</varsrandom>
<varsglobal><text><![CDATA[each = round(each,2);
eachD=each*100;
amount=amount+change+pennies;
enough=["She has enough money","She does not have enough money"];
totalCost=numItems*each;
left=amount-totalCost;
answer=(left>0)?0:1;
left=abs(left);
result=["Her change is:","She needs this much more money:"];
]]></text>
</varsglobal>
<answernumbering><text>none</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>10</text>
 </answertype>
 <numbox>
  <text>3</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>[answer,answer,left]</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text><![CDATA[(_0==answer)&&(_1==answer) && (abs(_2-left)<0.01)]]></text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<table width="90%">
    <tbody>
        <tr>
            <td><h3>{_0:enough}</h3></td>
            <td><h3>{_1:result:MCE} ${_2}</h3></td>
        </tr>
    </tbody>
</table>]]></text>
 </subqtext>
 <feedback format="html">
<text></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 356857  -->
  <question type="formulas">
    <name>
      <text>L02-purchasing item- enough money</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<h3 style="text-align: left;">{name} needs to buy {numItems} {item}s to make posters for a {subject} project.&nbsp; She has ${amount}.&nbsp; Does she have enough money if the cost of each {item}, including tax, is {eachD}\(\not\subset \)? If she has enough money, how much will she have left after the purchase?&nbsp; &nbsp;If she does not have enough money, then how much more does she need to purchase the {item}s?&nbsp;&nbsp;</h3><p><br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text><![CDATA[<h3 style="text-align: left;">The total cost is: {totalCost}</h3><h3>{=enough[answer]}</h3><h3>{=result[answer]}&nbsp; {=abs(amount-totalCost)}&nbsp;</h3><p><br></p><p><br></p>]]></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text><![CDATA[item={"marker","crayon","colored pencil"};
name={"Jenn","Skylar","Sheeta","Natalie","Anna","Barbara","Casmira","Desire","Evangelyn","Francyne"};
each={.61:.99:.03};
numItems={3,4,5,6,7,8,9,10,11,12,13,14,15,16,17,18};
#amount of money she has
amount={4:9:1};
change={.1:.9:.1};
pennies={.01:.09:.01};

subject={"science","English","Spanish","math","history","computer"};

]]></text>
</varsrandom>
<varsglobal><text><![CDATA[each = round(each,2);
eachD=each*100;
amount=amount+change+pennies;
enough=["She has enough money","She does not have enough money"];
totalCost=numItems*each;
left=amount-totalCost;
answer=(left>0)?0:1;
left=abs(left);
result=["Her change is:","She needs this much more money:"];
]]></text>
</varsglobal>
<answernumbering><text>none</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>10</text>
 </answertype>
 <numbox>
  <text>3</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>[answer,answer,left]</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text><![CDATA[(_0==answer)&&(_1==answer) && (abs(_2-left)<0.01)]]></text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<table width="90%">
    <tbody>
        <tr>
            <td><h3>{_0:enough}</h3></td>
            <td><h3>{_1:result:MCE} ${_2}</h3></td>
        </tr>
    </tbody>
</table>]]></text>
 </subqtext>
 <feedback format="html">
<text></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 0  -->
  <question type="category">
    <category>
      <text>$course$/top/Default for MSII/Test#1/L05-Integers - Number Line - Ordering and Comparing Numbers</text>
    </category>
    <info format="html">
      <text></text>
    </info>
    <idnumber></idnumber>
  </question>

<!-- question: 356881  -->
  <question type="formulas">
    <name>
      <text>L05-a less than b is less than the sum of c and d</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<h3 style="text-align: left;">Problem Solving:&nbsp; &nbsp;Determine if the phrase is true.&nbsp;&nbsp;</h3>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>randNum=shuffle([0,1,2,3,4,5,6,7,8,9]);</text>
</varsrandom>
<varsglobal><text><![CDATA[words=["zero","one","two","three","four","five","six","seven","eight","nine"];
randA=randNum[0];
randB=randNum[1];
randC=randNum[2];
randD=randNum[3];
a=randA;
a=(a<randB)?a:randB;
b=(a<randA)?randA:randB;
c=randC;
d=randD;
symbols=["<",">","="];
ans=(b-a<c+d)?0:1;
answer=["true","false"];]]></text>
</varsglobal>
<answernumbering><text>none</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>1</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>ans</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text>_err == 0</text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<h3 style="text-align: left;"><span style="font-size: 1.64062rem;">{=words[a]} less than {=words[b]} is less than the sum of {=words[c]} and {=words[d]}.</span><br></h3><h3 style="text-align: left;">{_0:answer}</h3>]]></text>
 </subqtext>
 <feedback format="html">
<text><![CDATA[<p dir="ltr" style="text-align: left;"></p><h3><span class="" style="color: rgb(51, 51, 51);"></span></h3><h3></h3><h3>{=words[a]} less than {=words[b]} is less than the sum of {=words[c]} and {=words[d]}.</h3><p><span style="font-size: 1.64062rem;">{a} less than {b} is less than the sum of {c} and {d}</span><br></p><p><span style="font-size: 1.64062rem;">{b} - {a} &lt; {c} + {d}</span></p><p><span style="font-size: 1.64062rem;">{=b-a} &lt; {=c+d}</span></p><p><span style="font-size: 1.64062rem;">{=answer[ans]}</span></p><p><br></p><p><br></p><p><br></p><br><p></p>]]></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 356885  -->
  <question type="formulas">
    <name>
      <text>L05-Activity - Item</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;"></p><p>{name} was invited to go {location} with his
friends.&nbsp;&nbsp; His older sister dropped him off, then left.&nbsp; Unfortunately, {name} does not have {item}.&nbsp; He must have {item} to {activity}.&nbsp; He can buy a {item} for ${costD}.{costT}{costP}.&nbsp;&nbsp; He realizes he has ${amount} with him, what should
he do?</p><br><p></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>2.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text><![CDATA[deficitD={1,2,3};
deficitT={1,2,3,4,5,6,7,8,9};
deficitP={0,1,2,3,4,5,6,7,8,9};
costD={4,5,6};
costT={1,2,3,4,5,6,7,8,9};
costP={1,2,3,4,5,6,7,8,9,0};
name={"Zachary","Thomas","Raphael","Stephen","Jacob","Jonathon","Timothy","Nataniel","Lawrence","Jaob","William","David","Cameron","Brandon"};
location={"to the trampoline park","kayaking","bicycling","hiking","swimming","tennis"};
item={"a pair of socks","a whistle","a water bottle","a water bottle","goggles","a can of balls"};
activity={"jump on the trampolines","to go kayaking","bicycle ride","bicycle ride","hike","swim","play tennis"};]]></text>
</varsrandom>
<varsglobal><text>#force it to be rounded dollar
deficit=deficitD+(deficitT/10)+(deficitP/100);
whistle=costD+costT*.1+costP*.01;
amount=whistle-deficit;</text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>1</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>deficit</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text><![CDATA[_err < 0.01]]></text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<h3 style="text-align: left;">Sam does not have enough money.&nbsp; &nbsp;He needs ${_0} more.</h3>]]></text>
 </subqtext>
 <feedback format="html">
<text><![CDATA[<h3>Sam does not have enough money.&nbsp; &nbsp;</h3>
<h3><strong>To calculate how much money he needs subtract</strong></h3>
<h3><strong>the amount he has from the cost of the whistle.</strong></h3>
<p><strong>{whistle} - {amount} = ${deficit}</strong></p>
<h3>He needs ${deficit} more.</h3>]]></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
<answers>
 <partindex>
  <text>1</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>10</text>
 </answertype>
 <numbox>
  <text>1</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>-1*deficit</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text><![CDATA[_err < 0.01]]></text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<h3>The deficit, or amount still owed, written as a negative number is: ${_0}</h3>]]></text>
 </subqtext>
 <feedback format="html">
<text><![CDATA[<h3><strong>Sam needs ${deficit} more to purchase the whistle.&nbsp;</strong></h3>
    <h3><strong>Write the amount with a negative sign (-) to show it is less than zero.&nbsp;</strong></h3><br>
    <h3>The deficit, or amount still owed, written as a negative number is: $-{deficit}</h3>]]></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 356919  -->
  <question type="formulas">
    <name>
      <text>L05-Activity - Item</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;"></p><p>{name} was invited to go {location} with his
friends.&nbsp;&nbsp; His older sister dropped him off, then left.&nbsp; Unfortunately, {name} does not have {item}.&nbsp; He must have {item} to {activity}.&nbsp; He can buy a {item} for ${costD}.{costT}{costP}.&nbsp;&nbsp; He realizes he has ${amount} with him, what should
he do?</p><br><p></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>2.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text><![CDATA[deficitD={1,2,3};
deficitT={1,2,3,4,5,6,7,8,9};
deficitP={0,1,2,3,4,5,6,7,8,9};
costD={4,5,6};
costT={1,2,3,4,5,6,7,8,9};
costP={1,2,3,4,5,6,7,8,9,0};
name={"Zachary","Thomas","Raphael","Stephen","Jacob","Jonathon","Timothy","Nataniel","Lawrence","Jaob","William","David","Cameron","Brandon"};
location={"to the trampoline park","kayaking","bicycling","hiking","swimming","tennis"};
item={"a pair of socks","a whistle","a water bottle","a water bottle","goggles","a can of balls"};
activity={"jump on the trampolines","to go kayaking","bicycle ride","bicycle ride","hike","swim","play tennis"};]]></text>
</varsrandom>
<varsglobal><text>#force it to be rounded dollar
deficit=deficitD+(deficitT/10)+(deficitP/100);
whistle=costD+costT*.1+costP*.01;
amount=whistle-deficit;</text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>1</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>deficit</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text><![CDATA[_err < 0.01]]></text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<h3 style="text-align: left;">Sam does not have enough money.&nbsp; &nbsp;He needs ${_0} more.</h3>]]></text>
 </subqtext>
 <feedback format="html">
<text><![CDATA[<h3>Sam does not have enough money.&nbsp; &nbsp;</h3>
<h3><strong>To calculate how much money he needs subtract</strong></h3>
<h3><strong>the amount he has from the cost of the whistle.</strong></h3>
<p><strong>{whistle} - {amount} = ${deficit}</strong></p>
<h3>He needs ${deficit} more.</h3>]]></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
<answers>
 <partindex>
  <text>1</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>1</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>-1*deficit</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text><![CDATA[_err < 0.01]]></text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<h3>The deficit, or amount still owed, written as a negative number is: ${_0}</h3>]]></text>
 </subqtext>
 <feedback format="html">
<text><![CDATA[<h3><strong>Sam needs ${deficit} more to purchase the whistle.&nbsp;</strong></h3>
    <h3><strong>Write the amount with a negative sign (-) to show it is less than zero.&nbsp;</strong></h3><br>
    <h3>The deficit, or amount still owed, written as a negative number is: $-{deficit}</h3>]]></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 356923  -->
  <question type="formulas">
    <name>
      <text>L05-Activity - Item</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;"></p><p>{name} was invited to go {location} with his
friends.&nbsp;&nbsp; His older sister dropped him off, then left.&nbsp; Unfortunately, {name} does not have {item}.&nbsp; He must have {item} to {activity}.&nbsp; He can buy a {item} for ${costD}.{costT}{costP}.&nbsp;&nbsp; He realizes he has ${amount} with him, what should
he do?</p><br><p></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>2.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text><![CDATA[deficitD={1,2,3};
deficitT={1,2,3,4,5,6,7,8,9};
deficitP={0,1,2,3,4,5,6,7,8,9};
costD={4,5,6};
costT={1,2,3,4,5,6,7,8,9};
costP={1,2,3,4,5,6,7,8,9,0};
name={"Zachary","Thomas","Raphael","Stephen","Jacob","Jonathon","Timothy","Nataniel","Lawrence","Jaob","William","David","Cameron","Brandon"};
location={"to the trampoline park","kayaking","bicycling","hiking","swimming","tennis"};
item={"a pair of socks","a whistle","a water bottle","a water bottle","goggles","a can of balls"};
activity={"jump on the trampolines","to go kayaking","bicycle ride","bicycle ride","hike","swim","play tennis"};]]></text>
</varsrandom>
<varsglobal><text>#force it to be rounded dollar
deficit=deficitD+(deficitT/10)+(deficitP/100);
whistle=costD+costT*.1+costP*.01;
amount=whistle-deficit;</text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>1</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>deficit</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text>_err == 0</text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<h3 style="text-align: left;">Sam does not have enough money.&nbsp; &nbsp;He needs ${_0} more.</h3>]]></text>
 </subqtext>
 <feedback format="html">
<text><![CDATA[<h3>Sam does not have enough money.&nbsp; &nbsp;</h3>
<h3><strong>To calculate how much money he needs subtract</strong></h3>
<h3><strong>the amount he has from the cost of the whistle.</strong></h3>
<p><strong>{whistle} - {amount} = ${deficit}</strong></p>
<h3>He needs ${deficit} more.</h3>]]></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
<answers>
 <partindex>
  <text>1</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>1</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>-1*deficit</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text>_err == 0</text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<h3>The deficit, or amount still owed, written as a negative number is: ${_0}</h3>]]></text>
 </subqtext>
 <feedback format="html">
<text><![CDATA[<h3><strong>Sam needs ${deficit} more to purchase the whistle.&nbsp;</strong></h3>
    <h3><strong>Write the amount with a negative sign (-) to show it is less than zero.&nbsp;</strong></h3><br>
    <h3>The deficit, or amount still owed, written as a negative number is: $-{deficit}</h3>]]></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 356875  -->
  <question type="formulas">
    <name>
      <text>L05-compare answers</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<h3 style="text-align: left;">Compare the two integers.&nbsp; &nbsp;<br>Choose &lt;, &gt;, or =</h3>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>3.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>a1={1:10:1};
a2={1:10:1};
b1={1:10:1};
b2={1:10:1};
c1={1:10:1};
c2={1:10:1};
d1={7:10:1};
d2={1:7:1};
e1={1:10:1};
e2={1:10:1};
f1={1:10:1};
f2={1:10:1};
</text>
</varsrandom>
<varsglobal><text><![CDATA[a=a1+a2;
b=b1*b2;
c=c1+c2;
d=d1-d2;
e=e1*e2;
f=f1+f2;
signs=["<",">","="];
p1Ans=(a<b)?0:3;
p1Ans=(a>b)?1:p1Ans;
p1Ans=(a==b)?2:p1Ans;
p2Ans=(c<d)?0:3;
p2Ans=(c>d)?1:p2Ans;
p2Ans=(c==d)?2:p2Ans;
p3Ans=(e<f)?0:3;
p3Ans=(e>f)?1:p3Ans;
p3Ans=(e==f)?2:p3Ans;
]]></text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>1</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>p1Ans</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text>_err == 0</text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<h3 style="text-align: left;">{a1}+{a2}{_0:signs:MCE}{b1}\(  \cdot  \){b2}</h3>]]></text>
 </subqtext>
 <feedback format="html">
<text><![CDATA[<table>
    <tbody>
        <tr width="90%">
            <td width="40%">
                <h3>
                    </h3><h3></h3><h3>{a1}+{a2}_____{b1}\( \cdot \){b2}</h3>
                
            </td>
            <td width="60%">
                <h3>Simplify each side before<br> determining which comparison sign to use.
                </h3>
            </td>
        </tr>
        <tr>
            <td>
                <h3>
                    </h3><h3></h3><h3>{=a1+a2}_____{=b1*b2}</h3>
                
            </td>
            <td>
                <h3></h3><h3>{b1}\( \cdot \){b2} means multiply {b1} times {b2}</h3>
            </td>
        </tr>
        <tr>
            <td>
                <h3>{=a1+a2} {=signs[p1Ans]}&nbsp; {=b1*b2}
                </h3>
            </td>
            <td>
            </td>
            <td>
            </td>
        </tr>
    </tbody>
</table>]]></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
<answers>
 <partindex>
  <text>1</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>1</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>p2Ans</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text>_err == 0</text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<h3>{c1}+{c2}{_0:signs:MCE}{d1}-{d2}</h3>]]></text>
 </subqtext>
 <feedback format="html">
<text><![CDATA[<table>
    <tbody>
        <tr width="90%">
            <td width="40%">
                <h3></h3><h3>{c1}+{c2}_____{d1}-{d2}</h3>
                
            </td>
            <td width="60%">
                <h3>Simplify each side before<br> determining which comparison sign to use.
                </h3>
            </td>
        </tr>
        <tr>
            <td>
                <h3></h3><h3>{=c1+c2}_____{=d1-d2}</h3>
                
            </td>
            <td>
                <h3><br></h3>
            </td>
        </tr>
        <tr>
            <td>
                <h3>{=c1+c2} {=signs[p2Ans]}&nbsp; {=d1-d2}
                </h3>
            </td>
            <td>
            </td>
            <td>
            </td>
        </tr>
    </tbody>
</table>]]></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
<answers>
 <partindex>
  <text>2</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>1</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>p3Ans</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text>_err == 0</text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<h3>{e1}({e2}){_0:signs:MCE}{f1}+{f2}</h3>]]></text>
 </subqtext>
 <feedback format="html">
<text><![CDATA[<table>
    <tbody>
        <tr width="90%">
            <td width="40%"><h3>{e1}({e2})_____{f1}+{f2}
            </h3></td>
            <td width="60%"><h3>Simplify each side before<br> determining which comparison sign to use.
            </h3></td>
        </tr>
        <tr>
            <td><h3>{=e1*e2}_____{=f1+f2}
            </h3></td>
            <td><h3>{e1}({e2}) means multiply {e1} times {e2}
            </h3></td>
        </tr>
        <tr>
            <td><h3>{=e1*e2} {=signs[p1Ans]}&nbsp; {=f1+f2}
            </h3></td>
            <td>
            </td>
            <td>
            </td>
        </tr>
    </tbody>
</table>]]></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 356869  -->
  <question type="formulas">
    <name>
      <text>L05-compare integers</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<h3 style="text-align: left;">Compare the two integers.&nbsp; &nbsp;<br>Choose &lt;, &gt;, or =</h3>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>3.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>a={-10:10:1};
b={-10:10:1};
c={-10:10:1};
d={-10:10:1};
e={-10:10:1};
f={-10:10:1};
</text>
</varsrandom>
<varsglobal><text><![CDATA[signs=["<",">","="];
p1Ans=(a<b)?0:3;
p1Ans=(a>b)?1:p1Ans;
p1Ans=(a==b)?2:p1Ans;
p2Ans=(c<d)?0:3;
p2Ans=(c>d)?1:p2Ans;
p2Ans=(c==d)?2:p2Ans;
p3Ans=(e<f)?0:3;
p3Ans=(e>f)?1:p3Ans;
p3Ans=(e==f)?2:p3Ans;
]]></text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>1</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>p1Ans</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text>_err == 0</text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<h3 style="text-align: left;">{a}{_0:signs:MCE}{b}</h3>]]></text>
 </subqtext>
 <feedback format="html">
<text></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
<answers>
 <partindex>
  <text>1</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>1</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>p2Ans</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text>_err == 0</text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<h3>{c}{_0:signs:MCE}{d}</h3>]]></text>
 </subqtext>
 <feedback format="html">
<text></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
<answers>
 <partindex>
  <text>2</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>1</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>p3Ans</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text>_err == 0</text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<h3>{e}{_0:signs:MCE}{f}</h3>]]></text>
 </subqtext>
 <feedback format="html">
<text></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 356877  -->
  <question type="formulas">
    <name>
      <text>L05-Kayak- Whistle</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;"></p><p>Sam was invited to go Kayaking with his
friends.&nbsp;&nbsp; He was told to bring his life
preserver, lunch and sunglasses.&nbsp;&nbsp; When
he arrives at the kayak launch, his mom drops him off and leaves.&nbsp; Unfortunately, Sam does not have a whistle on
his life preserver.&nbsp; He must have a whistle to launch the
kayak.&nbsp; He can buy a whistle for ${costD}.{costT}{costP}.&nbsp;&nbsp; He realizes he has ${amount} with him, what should
he do?</p><br><p></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>2.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>deficitD={1,2,3};
deficitT={1,2,3,4,5,6,7,8,9};
deficitP={0,1,2,3,4,5,6,7,8,9};
costD={4,5,6};
costT={1,2,3,4,5,6,7,8,9};
costP={1,2,3,4,5,6,7,8,9,0};</text>
</varsrandom>
<varsglobal><text>#force it to be rounded dollar
deficit=deficitD+(deficitT/10)+(deficitP/100);
whistle=costD+costT*.1+costP*.01;
amount=whistle-deficit;</text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>1</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>deficit</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text><![CDATA[_err < 0.01]]></text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<h3 style="text-align: left;">Sam does not have enough money.&nbsp; &nbsp;He needs ${_0} more.</h3>]]></text>
 </subqtext>
 <feedback format="html">
<text><![CDATA[<h3>Sam does not have enough money.&nbsp; &nbsp;</h3>
<h3><strong>To calculate how much money he needs subtract</strong></h3>
<h3><strong>the amount he has from the cost of the whistle.</strong></h3>
<p><strong>{whistle} - {amount} = ${deficit}</strong></p>
<h3>He needs ${deficit} more.</h3>]]></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
<answers>
 <partindex>
  <text>1</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>1</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>-1*deficit</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text><![CDATA[_err < 0.01]]></text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<h3>The deficit, or amount still owed, written as a negative number is: ${_0}</h3>]]></text>
 </subqtext>
 <feedback format="html">
<text><![CDATA[<h3><strong>Sam needs ${deficit} more to purchase the whistle.&nbsp;</strong></h3>
    <h3><strong>Write the amount with a negative sign (-) to show it is less than zero.&nbsp;</strong></h3><br>
    <h3>The deficit, or amount still owed, written as a negative number is: $-{deficit}</h3>]]></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 356922  -->
  <question type="formulas">
    <name>
      <text>L05-Kayak- Whistle</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;"></p><p>Sam was invited to go Kayaking with his
friends.&nbsp;&nbsp; He was told to bring his life
preserver, lunch and sunglasses.&nbsp;&nbsp; When
he arrives at the kayak launch, his mom drops him off and leaves.&nbsp; Unfortunately, Sam does not have a whistle on
his life preserver.&nbsp; He must have a whistle to launch the
kayak.&nbsp; He can buy a whistle for ${costD}.{costT}{costP}.&nbsp;&nbsp; He realizes he has ${amount} with him, what should
he do?</p><br><p></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>2.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>deficitD={1,2,3};
deficitT={1,2,3,4,5,6,7,8,9};
deficitP={0,1,2,3,4,5,6,7,8,9};
costD={4,5,6};
costT={1,2,3,4,5,6,7,8,9};
costP={1,2,3,4,5,6,7,8,9,0};</text>
</varsrandom>
<varsglobal><text>#force it to be rounded dollar
deficit=deficitD+(deficitT/10)+(deficitP/100);
whistle=costD+costT*.1+costP*.01;
amount=whistle-deficit;</text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>1</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>deficit</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text>_err == 0</text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<h3 style="text-align: left;">Sam does not have enough money.&nbsp; &nbsp;He needs ${_0} more.</h3>]]></text>
 </subqtext>
 <feedback format="html">
<text><![CDATA[<h3>Sam does not have enough money.&nbsp; &nbsp;</h3>
<h3><strong>To calculate how much money he needs subtract</strong></h3>
<h3><strong>the amount he has from the cost of the whistle.</strong></h3>
<p><strong>{whistle} - {amount} = ${deficit}</strong></p>
<h3>He needs ${deficit} more.</h3>]]></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
<answers>
 <partindex>
  <text>1</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>1</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>-1*deficit</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text>_err == 0</text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<h3>The deficit, or amount still owed, written as a negative number is: ${_0}</h3>]]></text>
 </subqtext>
 <feedback format="html">
<text><![CDATA[<h3><strong>Sam needs ${deficit} more to purchase the whistle.&nbsp;</strong></h3>
    <h3><strong>Write the amount with a negative sign (-) to show it is less than zero.&nbsp;</strong></h3><br>
    <h3>The deficit, or amount still owed, written as a negative number is: $-{deficit}</h3>]]></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 356872  -->
  <question type="formulas">
    <name>
      <text>L05-number line- no numbers</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[Identify the value of each point.
<jsxgraph width="600" height="100">
    var board = JXG.JSXGraph.initBoard(BOARDID,{ axis:false,grid:false, boundingbox: [-15,1,15,-1], showCopyright: false, showNavigation: false }); varL1=board.create('line',[[-14,0],[14,0]],{straightFirst:true, straightLast:true,firstArrow:true,lastArrow:true,strokeWidth:2,fixed:true,strokeColor:'#000000'});
    var tickN13=board.create('line',[[-13,-.1],[-13,.1]],{straightFirst:false, straightLast:false,strokeWidth:1,fixed:true,strokeColor:'#000000'}); var tickN12=board.create('line',[[-12,-.1],[-12,.1]],{straightFirst:false, straightLast:false,strokeWidth:1,fixed:true,strokeColor:'#000000'});
    var tickN11=board.create('line',[[-11,-.1],[-11,.1]],{straightFirst:false, straightLast:false,strokeWidth:1,fixed:true,strokeColor:'#000000'}); var tickN10=board.create('line',[[-10,-.1],[-10,.1]],{straightFirst:false, straightLast:false,strokeWidth:1,fixed:true,strokeColor:'#000000'});
  var tickN10tx = board.create('text',[-10,-.15,"-10"],{anchorY:'top',anchorX:'middle'});  
  var tickN9=board.create('line',[[-9,-.1],[-9,.1]],{straightFirst:false, straightLast:false,strokeWidth:1,fixed:true,strokeColor:'#000000'}); var tickN8=board.create('line',[[-8,-.1],[-8,.1]],{straightFirst:false, straightLast:false,strokeWidth:1,fixed:true,strokeColor:'#000000'});
    var tickN7=board.create('line',[[-7,-.1],[-7,.1]],{straightFirst:false, straightLast:false,strokeWidth:1,fixed:true,strokeColor:'#000000'}); var tickN6=board.create('line',[[-6,-.1],[-6,.1]],{straightFirst:false, straightLast:false,strokeWidth:1,fixed:true,strokeColor:'#000000'});
    var tickN5=board.create('line',[[-5,-.1],[-5,.1]],{straightFirst:false, straightLast:false,strokeWidth:1,fixed:true,strokeColor:'#000000'}); var tickN4=board.create('line',[[-4,-.1],[-4,.1]],{straightFirst:false, straightLast:false,strokeWidth:1,fixed:true,strokeColor:'#000000'});
    var tickN3=board.create('line',[[-3,-.1],[-3,.1]],{straightFirst:false, straightLast:false,strokeWidth:1,fixed:true,strokeColor:'#000000'}); var tickN2=board.create('line',[[-2,-.1],[-2,.1]],{straightFirst:false, straightLast:false,strokeWidth:1,fixed:true,strokeColor:'#000000'});
    var tickN1=board.create('line',[[-1,-.1],[-1,.1]],{straightFirst:false, straightLast:false,strokeWidth:1,fixed:true,strokeColor:'#000000'}); var tickN0=board.create('line',[[0,-.1],[0,.1]],{straightFirst:false, straightLast:false,strokeWidth:1,fixed:true,strokeColor:'#000000'});
  var tickN0tx = board.create('text',[0,-.15,"0"],{anchorY:'top',anchorX:'middle'}); 
  
  varL1=board.create('line',[[14,0],[14,0]],{straightFirst:true, straightLast:true,firstArrow:true,lastArrow:true,strokeWidth:2,fixed:true,strokeColor:'#000000'}); var tickP13=board.create('line',[[13,-.1],[13,.1]],{straightFirst:false, straightLast:false,strokeWidth:1,fixed:true,strokeColor:'#000000'});
    var tickP12=board.create('line',[[12,-.1],[12,.1]],{straightFirst:false, straightLast:false,strokeWidth:1,fixed:true,strokeColor:'#000000'}); var tickP11=board.create('line',[[11,-.1],[11,.1]],{straightFirst:false, straightLast:false,strokeWidth:1,fixed:true,strokeColor:'#000000'});
    var tickP10=board.create('line',[[10,-.1],[10,.1]],{straightFirst:false, straightLast:false,strokeWidth:1,fixed:true,strokeColor:'#000000'});  var tickP10tx = board.create('text',[10,-.15,"10"],{anchorY:'top',anchorX:'middle'});
  var tickP9=board.create('line',[[9,-.1],[9,.1]],{straightFirst:false, straightLast:false,strokeWidth:1,fixed:true,strokeColor:'#000000'});
    var tickP8=board.create('line',[[8,-.1],[8,.1]],{straightFirst:false, straightLast:false,strokeWidth:1,fixed:true,strokeColor:'#000000'}); var tickP7=board.create('line',[[7,-.1],[7,.1]],{straightFirst:false, straightLast:false,strokeWidth:1,fixed:true,strokeColor:'#000000'});
    var tickP6=board.create('line',[[6,-.1],[6,.1]],{straightFirst:false, straightLast:false,strokeWidth:1,fixed:true,strokeColor:'#000000'}); var tickP5=board.create('line',[[5,-.1],[5,.1]],{straightFirst:false, straightLast:false,strokeWidth:1,fixed:true,strokeColor:'#000000'});
    var tickP4=board.create('line',[[4,-.1],[4,.1]],{straightFirst:false, straightLast:false,strokeWidth:1,fixed:true,strokeColor:'#000000'}); var tickP3=board.create('line',[[3,-.1],[3,.1]],{straightFirst:false, straightLast:false,strokeWidth:1,fixed:true,strokeColor:'#000000'});
    var tickP2=board.create('line',[[2,-.1],[2,.1]],{straightFirst:false, straightLast:false,strokeWidth:1,fixed:true,strokeColor:'#000000'}); var tickP1=board.create('line',[[1,-.1],[1,.1]],{straightFirst:false, straightLast:false,strokeWidth:1,fixed:true,strokeColor:'#000000'});
    var p1=board.create('point',[{p1},0],{name:'',showInfobox:false}); var p1t = board.create('text',[{p1},.15,"A"],{anchorX:'middle',anchorY:'bottom'}); var p2=board.create('point',[{p2},0],{name:'',showInfobox:false}); var p2t = board.create('text',[{p2},.15,"B"],{anchorX:'middle',anchorY:'bottom'});
    var p3=board.create('point',[{p3},0],{name:'',showInfobox:false}); var p3t = board.create('text',[{p3},.15,"C"],{anchorX:'middle',anchorY:'bottom'}); var p4=board.create('point',[{p4},0],{name:'',showInfobox:false}); var p4t = board.create('text',[{p4},.15,"D"],{anchorX:'middle',anchorY:'bottom'});var p5=board.create('point',[{p5},0],{name:'',showInfobox:false}); var p5t = board.create('text',[{p5},.15,"E"],{anchorX:'middle',anchorY:'bottom'});
</jsxgraph>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>5.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>points=shuffle([-12,-11,-10,-9,-8,-7,-6,-5,-4,-3,-2,-1,0,1,2,3,4,5,6,7,8,9,10,11,12]);
</text>
</varsrandom>
<varsglobal><text>p1=points[0];
p2=points[1];
p3=points[2];
p4=points[3];
p5=points[4];</text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>1</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>p1</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text>_err == 0</text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<h3 style="text-align: left;">A={_0}</h3>]]></text>
 </subqtext>
 <feedback format="html">
<text></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
<answers>
 <partindex>
  <text>1</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>1</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>p2</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text>_err == 0</text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<h3>B={_0}</h3>]]></text>
 </subqtext>
 <feedback format="html">
<text></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
<answers>
 <partindex>
  <text>2</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>1</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>p3</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text>_err == 0</text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<h3>C={_0}</h3>]]></text>
 </subqtext>
 <feedback format="html">
<text></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
<answers>
 <partindex>
  <text>3</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>1</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>p4</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text>_err == 0</text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<h3>D={_0}</h3>]]></text>
 </subqtext>
 <feedback format="html">
<text></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
<answers>
 <partindex>
  <text>4</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>1</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>p5</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text>_err == 0</text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<h3>E={_0}</h3>]]></text>
 </subqtext>
 <feedback format="html">
<text></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 356868  -->
  <question type="formulas">
    <name>
      <text>L05-Order numbers</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<h3 style="text-align: left;">Enter the numbers {a} and {b} to make a true statement.</h3>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;"><br></p>]]></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>a={-20:20:1};
b={-20:20:1};</text>
</varsrandom>
<varsglobal><text><![CDATA[ans=[a,b];
X=(a<b)?0:1;
Y=(X==1)?0:1;]]></text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>2</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>[X,Y]</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text>_err == 0.00</text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<h3 style="text-align: left;">{_0:ans:MCE} &lt; {_1:ans:MCE}</h3>]]></text>
 </subqtext>
 <feedback format="html">
<text></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 356874  -->
  <question type="formulas">
    <name>
      <text>L05-order three numbers</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<h3 style="text-align: left;">Arrange these numbers in order from least to greatest:&nbsp; {num1}, {num2}, {num3}</h3>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text><![CDATA[<h3>On the number line a number to left is less than a number to the right.<br><span class="" style="color: rgb(239, 69, 64);"><strong>A</strong></span> represents {p1}, it is the smallest number.<br><strong><span class="" style="color: rgb(152, 202, 62);">B</span></strong> represents {p2}.<br><strong><span class="" style="color: rgb(51, 102, 255);">C</span></strong> represents {p3}, it is the largest number.</h3><br><jsxgraph width="600" height="100">var board = JXG.JSXGraph.initBoard(BOARDID,{ axis:false,grid:false, boundingbox: [-15,1,15,-1], showCopyright: false, showNavigation: false }); varL1=board.create('line',[[-14,0],[14,0]],{straightFirst:true, straightLast:true,firstArrow:true,lastArrow:true,strokeWidth:2,fixed:true,strokeColor:'#000000'});
    var tickN13=board.create('line',[[-13,-.1],[-13,.1]],{straightFirst:false, straightLast:false,strokeWidth:1,fixed:true,strokeColor:'#000000'}); var tickN13tx = board.create('text',[-13,-.15,"-13"],{anchorY:'top',anchorX:'middle'}); var tickN12=board.create('line',[[-12,-.1],[-12,.1]],{straightFirst:false,
    straightLast:false,strokeWidth:1,fixed:true,strokeColor:'#000000'}); var tickN12tx = board.create('text',[-12,-.15,"-12"],{anchorY:'top',anchorX:'middle'}); var tickN11=board.create('line',[[-11,-.1],[-11,.1]],{straightFirst:false, straightLast:false,strokeWidth:1,fixed:true,strokeColor:'#000000'});
    var tickN11tx = board.create('text',[-11,-.15,"-11"],{anchorY:'top',anchorX:'middle'}); var tickN10=board.create('line',[[-10,-.1],[-10,.1]],{straightFirst:false, straightLast:false,strokeWidth:1,fixed:true,strokeColor:'#000000'}); var tickN10tx =
    board.create('text',[-10,-.15,"-10"],{anchorY:'top',anchorX:'middle'}); var tickN9=board.create('line',[[-9,-.1],[-9,.1]],{straightFirst:false, straightLast:false,strokeWidth:1,fixed:true,strokeColor:'#000000'}); var tickN9tx = board.create('text',[-9,-.15,"-9"],{anchorY:'top',anchorX:'middle'});
    var tickN8=board.create('line',[[-8,-.1],[-8,.1]],{straightFirst:false, straightLast:false,strokeWidth:1,fixed:true,strokeColor:'#000000'}); var tickN8tx = board.create('text',[-8,-.15,"-8"],{anchorY:'top',anchorX:'middle'}); var tickN7=board.create('line',[[-7,-.1],[-7,.1]],{straightFirst:false,
    straightLast:false,strokeWidth:1,fixed:true,strokeColor:'#000000'}); var tickN7tx = board.create('text',[-7,-.15,"-7"],{anchorY:'top',anchorX:'middle'}); var tickN6=board.create('line',[[-6,-.1],[-6,.1]],{straightFirst:false, straightLast:false,strokeWidth:1,fixed:true,strokeColor:'#000000'});
    var tickN6tx = board.create('text',[-6,-.15,"-6"],{anchorY:'top',anchorX:'middle'}); var tickN5=board.create('line',[[-5,-.1],[-5,.1]],{straightFirst:false, straightLast:false,strokeWidth:1,fixed:true,strokeColor:'#000000'}); var tickN5tx = board.create('text',[-5,-.15,"-5"],{anchorY:'top',anchorX:'middle'});
    var tickN4=board.create('line',[[-4,-.1],[-4,.1]],{straightFirst:false, straightLast:false,strokeWidth:1,fixed:true,strokeColor:'#000000'}); var tickN4tx = board.create('text',[-4,-.15,"-4"],{anchorY:'top',anchorX:'middle'}); var tickN3=board.create('line',[[-3,-.1],[-3,.1]],{straightFirst:false,
    straightLast:false,strokeWidth:1,fixed:true,strokeColor:'#000000'}); var tickN3tx = board.create('text',[-3,-.15,"-3"],{anchorY:'top',anchorX:'middle'}); var tickN2=board.create('line',[[-2,-.1],[-2,.1]],{straightFirst:false, straightLast:false,strokeWidth:1,fixed:true,strokeColor:'#000000'});
    var tickN2tx = board.create('text',[-2,-.15,"-2"],{anchorY:'top',anchorX:'middle'}); var tickN1=board.create('line',[[-1,-.1],[-1,.1]],{straightFirst:false, straightLast:false,strokeWidth:1,fixed:true,strokeColor:'#000000'}); var tickN1tx = board.create('text',[-1,-.15,"-1"],{anchorY:'top',anchorX:'middle'});
    var tickN0=board.create('line',[[0,-.1],[0,.1]],{straightFirst:false, straightLast:false,strokeWidth:1,fixed:true,strokeColor:'#000000'}); var tickN0tx = board.create('text',[0,-.15,"0"],{anchorY:'top',anchorX:'middle'}); varL1=board.create('line',[[14,0],[14,0]],{straightFirst:true,
    straightLast:true,firstArrow:true,lastArrow:true,strokeWidth:2,fixed:true,strokeColor:'#000000'}); var tickP13=board.create('line',[[13,-.1],[13,.1]],{straightFirst:false, straightLast:false,strokeWidth:1,fixed:true,strokeColor:'#000000'}); var tickP13tx
    = board.create('text',[13,-.15,"13"],{anchorY:'top',anchorX:'middle'}); var tickP12=board.create('line',[[12,-.1],[12,.1]],{straightFirst:false, straightLast:false,strokeWidth:1,fixed:true,strokeColor:'#000000'}); var tickP12tx = board.create('text',[12,-.15,"12"],{anchorY:'top',anchorX:'middle'});
    var tickP11=board.create('line',[[11,-.1],[11,.1]],{straightFirst:false, straightLast:false,strokeWidth:1,fixed:true,strokeColor:'#000000'}); var tickP11tx = board.create('text',[11,-.15,"11"],{anchorY:'top',anchorX:'middle'}); var tickP10=board.create('line',[[10,-.1],[10,.1]],{straightFirst:false,
    straightLast:false,strokeWidth:1,fixed:true,strokeColor:'#000000'}); var tickP10tx = board.create('text',[10,-.15,"10"],{anchorY:'top',anchorX:'middle'}); var tickP9=board.create('line',[[9,-.1],[9,.1]],{straightFirst:false, straightLast:false,strokeWidth:1,fixed:true,strokeColor:'#000000'});
    var tickP9tx = board.create('text',[9,-.15,"9"],{anchorY:'top',anchorX:'middle'}); var tickP8=board.create('line',[[8,-.1],[8,.1]],{straightFirst:false, straightLast:false,strokeWidth:1,fixed:true,strokeColor:'#000000'}); var tickP8tx = board.create('text',[8,-.15,"8"],{anchorY:'top',anchorX:'middle'});
    var tickP7=board.create('line',[[7,-.1],[7,.1]],{straightFirst:false, straightLast:false,strokeWidth:1,fixed:true,strokeColor:'#000000'}); var tickP7tx = board.create('text',[7,-.15,"7"],{anchorY:'top',anchorX:'middle'}); var tickP6=board.create('line',[[6,-.1],[6,.1]],{straightFirst:false,
    straightLast:false,strokeWidth:1,fixed:true,strokeColor:'#000000'}); var tickP6tx = board.create('text',[6,-.15,"6"],{anchorY:'top',anchorX:'middle'}); var tickP5=board.create('line',[[5,-.1],[5,.1]],{straightFirst:false, straightLast:false,strokeWidth:1,fixed:true,strokeColor:'#000000'});
    var tickP5tx = board.create('text',[5,-.15,"5"],{anchorY:'top',anchorX:'middle'}); var tickP4=board.create('line',[[4,-.1],[4,.1]],{straightFirst:false, straightLast:false,strokeWidth:1,fixed:true,strokeColor:'#000000'}); var tickP4tx = board.create('text',[4,-.15,"4"],{anchorY:'top',anchorX:'middle'});
    var tickP3=board.create('line',[[3,-.1],[3,.1]],{straightFirst:false, straightLast:false,strokeWidth:1,fixed:true,strokeColor:'#000000'}); var tickP3tx = board.create('text',[3,-.15,"3"],{anchorY:'top',anchorX:'middle'}); var tickP2=board.create('line',[[2,-.1],[2,.1]],{straightFirst:false,
    straightLast:false,strokeWidth:1,fixed:true,strokeColor:'#000000'}); var tickP2tx = board.create('text',[2,-.15,"2"],{anchorY:'top',anchorX:'middle'}); var tickP1=board.create('line',[[1,-.1],[1,.1]],{straightFirst:false, straightLast:false,strokeWidth:1,fixed:true,strokeColor:'#000000'});
    var tickP1tx = board.create('text',[1,-.15,"1"],{anchorY:'top',anchorX:'middle'}); var p1=board.create('point',[{p1},0],{name:'',showInfobox:false}); var p1t = board.create('text',[{p1},.15,"A"],{anchorX:'middle',anchorY:'bottom'}); var p2=board.create('point',[{p2},0],{name:'',showInfobox:false,strokeColor:'#00FF00',fillColor:'#00FF00'});
    var p2t = board.create('text',[{p2},.15,"B"],{anchorX:'middle',anchorY:'bottom'}); var p3=board.create('point',[{p3},0],{name:'',showInfobox:false,strokeColor:'#0000FF',fillColor:'#0000FF'}); var p3t = board.create('text',[{p3},.15,"C"],{anchorX:'middle',anchorY:'bottom'});</jsxgraph>]]></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>numbers=shuffle([-5,-4,-3,-2,-1,0,1,2,3,4,5]);</text>
</varsrandom>
<varsglobal><text>num1=numbers[0];
num2=numbers[1];
num3=numbers[2];
answers=[num1,num2,num3];
sortAns=sort(answers);
p1=sortAns[0];
p2=sortAns[1];
p3=sortAns[2];




</text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>10</text>
 </answertype>
 <numbox>
  <text>3</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>[sortAns[0],sortAns[1],sortAns[2]]</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text><![CDATA[(_0<_1)&&(_1<_2)]]></text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<h3 style="text-align: left;">{_0}, {_1}, {_2}</h3>]]></text>
 </subqtext>
 <feedback format="html">
<text></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 356870  -->
  <question type="formulas">
    <name>
      <text>L05-ordering integers</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<h3 style="text-align: left;">Choose each pull down menu to put the numbers in order.</h3>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text><![CDATA[<h3 style="text-align: left;">{=choice[0]}, {=choice[1]}, {=choice[2]}, {=choice[3]}, {=choice[4]}, {=choice[5]}</h3>]]></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>rand=shuffle([0,1,2,3,4,5]);
integers=shuffle([-10,-9,-8,-7,-6,-5,-4,-3,-2,-1,0,1,2,3,4,5,6,7,8,9,10]);</text>
</varsrandom>
<varsglobal><text>ans=[integers[rand[0]],integers[rand[1]],integers[rand[2]],integers[rand[3]],integers[rand[4]],integers[rand[5]]];

a1=rand[0];
a2=rand[1];
a3=rand[2];
a4=rand[3];
a5=rand[4];
a6=rand[5];
choice=sort(ans);
</text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>6</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>[a1,a2,a3,a4,a5,a6]</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text><![CDATA[(ans[_0] < ans[_1])&&(ans[_1]<ans[_2])&&(ans[_2]<ans[_3])&&(ans[_3]<ans[_4])&&(ans[_4]<ans[_5])]]></text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<h3 style="text-align: left;"><strong>{_0:ans:MCE},{_1:ans:MCE},{_2:ans:MCE},{_3:ans:MCE},{_4:ans:MCE},{_5:ans:MCE}</strong></h3>]]></text>
 </subqtext>
 <feedback format="html">
<text></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 356924  -->
  <question type="formulas">
    <name>
      <text>L05-ordering integers</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<h3 style="text-align: left;">Choose each pull down menu to put the numbers in order.</h3>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>rand=shuffle([0,1,2,3,4,5]);
integers=shuffle([-10,-9,-8,-7,-6,-5,-4,-3,-2,-1,0,1,2,3,4,5,6,7,8,9,10]);</text>
</varsrandom>
<varsglobal><text>ans=[integers[rand[0]],integers[rand[1]],integers[rand[2]],integers[rand[3]],integers[rand[4]],integers[rand[5]]];

a1=rand[0];
a2=rand[1];
a3=rand[2];
a4=rand[3];
a5=rand[4];
a6=rand[5];
choice=sort(ans);
</text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>6</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>[a1,a2,a3,a4,a5,a6]</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text><![CDATA[(choice[0]=ans[_0])&&(choice[1]=ans[_1])&&(choice[2]=ans[_2])&&(choice[3]=ans[_3])&&(choice[4]=ans[_4])&&(choice[5]=ans[_5])]]></text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<h3 style="text-align: left;"><strong>{_0:ans:MCE},{_1:ans:MCE},{_2:ans:MCE},{_3:ans:MCE},{_4:ans:MCE},{_5:ans:MCE}</strong></h3>]]></text>
 </subqtext>
 <feedback format="html">
<text></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 356871  -->
  <question type="formulas">
    <name>
      <text>L05-put points at place on number line</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[Identify the value of each point.
<jsxgraph width="600" height="100">
    var board = JXG.JSXGraph.initBoard(BOARDID,{ axis:false,grid:false, boundingbox: [-15,1,15,-1], showCopyright: false, showNavigation: false }); varL1=board.create('line',[[-14,0],[14,0]],{straightFirst:true, straightLast:true,firstArrow:true,lastArrow:true,strokeWidth:2,fixed:true,strokeColor:'#000000'});
    var tickN13=board.create('line',[[-13,-.1],[-13,.1]],{straightFirst:false, straightLast:false,strokeWidth:1,fixed:true,strokeColor:'#000000'}); var tickN13tx = board.create('text',[-13,-.15,"-13"],{anchorY:'top',anchorX:'middle'}); var tickN12=board.create('line',[[-12,-.1],[-12,.1]],{straightFirst:false,
    straightLast:false,strokeWidth:1,fixed:true,strokeColor:'#000000'}); var tickN12tx = board.create('text',[-12,-.15,"-12"],{anchorY:'top',anchorX:'middle'}); var tickN11=board.create('line',[[-11,-.1],[-11,.1]],{straightFirst:false, straightLast:false,strokeWidth:1,fixed:true,strokeColor:'#000000'});
    var tickN11tx = board.create('text',[-11,-.15,"-11"],{anchorY:'top',anchorX:'middle'}); var tickN10=board.create('line',[[-10,-.1],[-10,.1]],{straightFirst:false, straightLast:false,strokeWidth:1,fixed:true,strokeColor:'#000000'}); var tickN10tx = board.create('text',[-10,-.15,"-10"],{anchorY:'top',anchorX:'middle'});
    var tickN9=board.create('line',[[-9,-.1],[-9,.1]],{straightFirst:false, straightLast:false,strokeWidth:1,fixed:true,strokeColor:'#000000'}); var tickN9tx = board.create('text',[-9,-.15,"-9"],{anchorY:'top',anchorX:'middle'}); var tickN8=board.create('line',[[-8,-.1],[-8,.1]],{straightFirst:false,
    straightLast:false,strokeWidth:1,fixed:true,strokeColor:'#000000'}); var tickN8tx = board.create('text',[-8,-.15,"-8"],{anchorY:'top',anchorX:'middle'}); var tickN7=board.create('line',[[-7,-.1],[-7,.1]],{straightFirst:false, straightLast:false,strokeWidth:1,fixed:true,strokeColor:'#000000'});
    var tickN7tx = board.create('text',[-7,-.15,"-7"],{anchorY:'top',anchorX:'middle'}); var tickN6=board.create('line',[[-6,-.1],[-6,.1]],{straightFirst:false, straightLast:false,strokeWidth:1,fixed:true,strokeColor:'#000000'}); var tickN6tx = board.create('text',[-6,-.15,"-6"],{anchorY:'top',anchorX:'middle'});
    var tickN5=board.create('line',[[-5,-.1],[-5,.1]],{straightFirst:false, straightLast:false,strokeWidth:1,fixed:true,strokeColor:'#000000'}); var tickN5tx = board.create('text',[-5,-.15,"-5"],{anchorY:'top',anchorX:'middle'}); var tickN4=board.create('line',[[-4,-.1],[-4,.1]],{straightFirst:false,
    straightLast:false,strokeWidth:1,fixed:true,strokeColor:'#000000'}); var tickN4tx = board.create('text',[-4,-.15,"-4"],{anchorY:'top',anchorX:'middle'}); var tickN3=board.create('line',[[-3,-.1],[-3,.1]],{straightFirst:false, straightLast:false,strokeWidth:1,fixed:true,strokeColor:'#000000'});
    var tickN3tx = board.create('text',[-3,-.15,"-3"],{anchorY:'top',anchorX:'middle'}); var tickN2=board.create('line',[[-2,-.1],[-2,.1]],{straightFirst:false, straightLast:false,strokeWidth:1,fixed:true,strokeColor:'#000000'}); var tickN2tx = board.create('text',[-2,-.15,"-2"],{anchorY:'top',anchorX:'middle'});
    var tickN1=board.create('line',[[-1,-.1],[-1,.1]],{straightFirst:false, straightLast:false,strokeWidth:1,fixed:true,strokeColor:'#000000'}); var tickN1tx = board.create('text',[-1,-.15,"-1"],{anchorY:'top',anchorX:'middle'}); var tickN0=board.create('line',[[0,-.1],[0,.1]],{straightFirst:false,
    straightLast:false,strokeWidth:1,fixed:true,strokeColor:'#000000'}); var tickN0tx = board.create('text',[0,-.15,"0"],{anchorY:'top',anchorX:'middle'}); varL1=board.create('line',[[14,0],[14,0]],{straightFirst:true, straightLast:true,firstArrow:true,lastArrow:true,strokeWidth:2,fixed:true,strokeColor:'#000000'});
    var tickP13=board.create('line',[[13,-.1],[13,.1]],{straightFirst:false, straightLast:false,strokeWidth:1,fixed:true,strokeColor:'#000000'}); var tickP13tx = board.create('text',[13,-.15,"13"],{anchorY:'top',anchorX:'middle'}); var tickP12=board.create('line',[[12,-.1],[12,.1]],{straightFirst:false,
    straightLast:false,strokeWidth:1,fixed:true,strokeColor:'#000000'}); var tickP12tx = board.create('text',[12,-.15,"12"],{anchorY:'top',anchorX:'middle'}); var tickP11=board.create('line',[[11,-.1],[11,.1]],{straightFirst:false, straightLast:false,strokeWidth:1,fixed:true,strokeColor:'#000000'});
    var tickP11tx = board.create('text',[11,-.15,"11"],{anchorY:'top',anchorX:'middle'}); var tickP10=board.create('line',[[10,-.1],[10,.1]],{straightFirst:false, straightLast:false,strokeWidth:1,fixed:true,strokeColor:'#000000'}); var tickP10tx = board.create('text',[10,-.15,"10"],{anchorY:'top',anchorX:'middle'});
    var tickP9=board.create('line',[[9,-.1],[9,.1]],{straightFirst:false, straightLast:false,strokeWidth:1,fixed:true,strokeColor:'#000000'}); var tickP9tx = board.create('text',[9,-.15,"9"],{anchorY:'top',anchorX:'middle'}); var tickP8=board.create('line',[[8,-.1],[8,.1]],{straightFirst:false,
    straightLast:false,strokeWidth:1,fixed:true,strokeColor:'#000000'}); var tickP8tx = board.create('text',[8,-.15,"8"],{anchorY:'top',anchorX:'middle'}); var tickP7=board.create('line',[[7,-.1],[7,.1]],{straightFirst:false, straightLast:false,strokeWidth:1,fixed:true,strokeColor:'#000000'});
    var tickP7tx = board.create('text',[7,-.15,"7"],{anchorY:'top',anchorX:'middle'}); var tickP6=board.create('line',[[6,-.1],[6,.1]],{straightFirst:false, straightLast:false,strokeWidth:1,fixed:true,strokeColor:'#000000'}); var tickP6tx = board.create('text',[6,-.15,"6"],{anchorY:'top',anchorX:'middle'});
    var tickP5=board.create('line',[[5,-.1],[5,.1]],{straightFirst:false, straightLast:false,strokeWidth:1,fixed:true,strokeColor:'#000000'}); var tickP5tx = board.create('text',[5,-.15,"5"],{anchorY:'top',anchorX:'middle'}); var tickP4=board.create('line',[[4,-.1],[4,.1]],{straightFirst:false,
    straightLast:false,strokeWidth:1,fixed:true,strokeColor:'#000000'}); var tickP4tx = board.create('text',[4,-.15,"4"],{anchorY:'top',anchorX:'middle'}); var tickP3=board.create('line',[[3,-.1],[3,.1]],{straightFirst:false, straightLast:false,strokeWidth:1,fixed:true,strokeColor:'#000000'});
    var tickP3tx = board.create('text',[3,-.15,"3"],{anchorY:'top',anchorX:'middle'}); var tickP2=board.create('line',[[2,-.1],[2,.1]],{straightFirst:false, straightLast:false,strokeWidth:1,fixed:true,strokeColor:'#000000'}); var tickP2tx = board.create('text',[2,-.15,"2"],{anchorY:'top',anchorX:'middle'});
    var tickP1=board.create('line',[[1,-.1],[1,.1]],{straightFirst:false, straightLast:false,strokeWidth:1,fixed:true,strokeColor:'#000000'}); var tickP1tx = board.create('text',[1,-.15,"1"],{anchorY:'top',anchorX:'middle'}); var p1=board.create('point',[{p1},0],{name:'',showInfobox:false});
    var p1t = board.create('text',[{p1},.15,"A"],{anchorX:'middle',anchorY:'bottom'}); var p2=board.create('point',[{p2},0],{name:'',showInfobox:false}); var p2t = board.create('text',[{p2},.15,"B"],{anchorX:'middle',anchorY:'bottom'}); var p3=board.create('point',[{p3},0],{name:'',showInfobox:false});
    var p3t = board.create('text',[{p3},.15,"C"],{anchorX:'middle',anchorY:'bottom'}); var p4=board.create('point',[{p4},0],{name:'',showInfobox:false}); var p4t = board.create('text',[{p4},.15,"D"],{anchorX:'middle',anchorY:'bottom'});
</jsxgraph>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>4.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>points=shuffle([-13,-12,-11,-10,-9,-8,-7,-6,-5,-4,-3,-2,-1,0,1,2,3,4,5,6,7,8,9,10,11,12,13]);
</text>
</varsrandom>
<varsglobal><text>p1=points[0];
p2=points[1];
p3=points[2];
p4=points[3];
</text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
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  <text>1</text>
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 <vars1>
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 </vars1>
 <answer>
  <text>p1</text>
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 <vars2>
  <text></text>
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 <correctness>
  <text>_err == 0</text>
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 <unitpenalty>
  <text>1</text>
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  <text>1</text>
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  <text></text>
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 <subqtext format="html">
<text><![CDATA[<h3 style="text-align: left;">A={_0}</h3>]]></text>
 </subqtext>
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<text></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
<answers>
 <partindex>
  <text>1</text>
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  <text>_err == 0</text>
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 <unitpenalty>
  <text>1</text>
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 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<h3 style="text-align: left;">B={_0}</h3>]]></text>
 </subqtext>
 <feedback format="html">
<text></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
<answers>
 <partindex>
  <text>2</text>
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  <text>_err == 0</text>
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  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<h3 style="text-align: left;">C={_0}</h3>]]></text>
 </subqtext>
 <feedback format="html">
<text></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
<answers>
 <partindex>
  <text>3</text>
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 <placeholder>
  <text></text>
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  <text>1</text>
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  <text>1</text>
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  <text></text>
 </vars1>
 <answer>
  <text>p4</text>
 </answer>
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  <text></text>
 </vars2>
 <correctness>
  <text>_err == 0</text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
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  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<h3 style="text-align: left;">D={_0}</h3>]]></text>
 </subqtext>
 <feedback format="html">
<text></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 356883  -->
  <question type="formulas">
    <name>
      <text>L05-Wn is a less than b</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<h3 style="text-align: left;">Problem Solving:&nbsp; &nbsp;Solve for the unknown number.&nbsp;&nbsp;</h3><p style="text-align: left;">(Type the number)</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>randNum=shuffle([0,1,2,3,4,5,6,7,8,9]);</text>
</varsrandom>
<varsglobal><text><![CDATA[words=["zero","one","two","three","four","five","six","seven","eight","nine"];
randA=randNum[0];
randB=randNum[1];
a=randA;
a=(a<randB)?a:randB;
b=(a<randA)?randA:randB;
symbols=["<",">","-"];]]></text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>1</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>b-a</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text>_err == 0</text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<h3 style="text-align: left;">What number is {=words[a]} less than {=words[b]}?</h3><p><span style="font-size: 1.64062rem;">{_0} is&nbsp;</span><span style="font-size: 1.64062rem;">{=words[a]} less than {=words[b]}.</span></p>]]></text>
 </subqtext>
 <feedback format="html">
<text><![CDATA[<p dir="ltr" style="text-align: left;"></p><h3><span class="" style="color: rgb(51, 51, 51);"></span></h3><h3>What number is {=words[a]} less than {=words[b]}?</h3><h3>_______ is&nbsp;{=words[a]} less than {=words[b]}.</h3><h3>_______ = {b} - {a}&nbsp; <span class="" style="color: rgb(51, 255, 102);">(Remember to reverse the order for less than)</span></h3><h3>_______ = {=b-a}</h3><h3>The unknown number is {=b-a}</h3><p><br></p><p><br></p><p><br></p><p><br></p><br><p></p>]]></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 356882  -->
  <question type="formulas">
    <name>
      <text>L05-Wn is a more than b</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<h3 style="text-align: left;">Problem Solving:&nbsp; &nbsp;Solve for the unknown number.&nbsp;&nbsp;</h3><p style="text-align: left;">(Type the number)</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>randNum=shuffle([0,1,2,3,4,5,6,7,8,9]);</text>
</varsrandom>
<varsglobal><text><![CDATA[words=["zero","one","two","three","four","five","six","seven","eight","nine"];
randA=randNum[0];
randB=randNum[1];
a=randA;
a=(a<randB)?a:randB;
b=(a<randA)?randA:randB;
symbols=["<",">","-"];]]></text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>1</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>b+a</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text>_err == 0</text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<h3 style="text-align: left;">What number is {=words[a]} more than {=words[b]}?</h3><p><span style="font-size: 1.64062rem;">{_0} is&nbsp;</span><span style="font-size: 1.64062rem;">{=words[a]} more than {=words[b]}.</span></p>]]></text>
 </subqtext>
 <feedback format="html">
<text><![CDATA[<p dir="ltr" style="text-align: left;"></p><h3><span class="" style="color: rgb(51, 51, 51);"></span></h3><h3>What number is {=words[a]} more than {=words[b]}?</h3><h3>_______ is&nbsp;{=words[a]} more than {=words[b]}.</h3><h3>_______ = {b} + {a}&nbsp; <span class="" style="color: rgb(51, 255, 102);">(Remember to reverse the order for more than)</span></h3><h3>_______ = {=b+a}</h3><h3>The unknown number is {=b+a}</h3><p><br></p><p><br></p><p><br></p><p><br></p><br><p></p>]]></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 356884  -->
  <question type="formulas">
    <name>
      <text>L05-write phrase as expression</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<h3 style="text-align: left;">Use numbers to write the phrases as mathematical expressions.</h3>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>2.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>randNum=shuffle([0,1,2,3,4,5,6,7,8,9]);</text>
</varsrandom>
<varsglobal><text><![CDATA[words=["zero","one","two","three","four","five","six","seven","eight","nine"];
randA=randNum[0];
randB=randNum[1];
a=randA;
a=(a<randB)?a:randB;
b=(a<randA)?randA:randB;
symbols=["<",">","-"];]]></text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>3</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>[a,0,b]</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text>_err == 0</text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<h3 style="text-align: left;">{=words[a]} is less than {=words[b]}</h3><p><span style="font-size: 1.64062rem;">{_0} {_1:symbols:MCE} {_2}</span></p>]]></text>
 </subqtext>
 <feedback format="html">
<text><![CDATA[<p dir="ltr" style="text-align: left;"><h3><span class="" style="color: rgb(51, 51, 51);">&lt; means "Is less than"&nbsp;</span></h3><h3><span class="" style="color: rgb(255, 51, 102);">{=words[a]}</span> <span class="" style="color: rgb(152, 202, 62);">is less than</span> <span class="" style="color: rgb(51, 102, 255);">{=words[b]}</span></h3><h3><span class="" style="color: rgb(255, 51, 102);">{a}</span> <span class="" style="color: rgb(152, 202, 62);">&lt;</span> <span class="" style="color: rgb(51, 102, 255);">{b}</span></h3><p><br></p><br></p>]]></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
<answers>
 <partindex>
  <text>1</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>3</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>[b,2,a]</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text>_err == 0</text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<p dir="ltr" style="text-align: left;"></p><h3>{=words[a]} less than {=words[b]}</h3><p>{_0} {_1:symbols:MCE} {_2}</p><br><p></p>]]></text>
 </subqtext>
 <feedback format="html">
<text><![CDATA[<p dir="ltr" style="text-align: left;"><h3>This phrase does not have the word "is" therefore it is <strong>subtraction</strong>.</h3><h3><span class="" style="color: rgb(255, 51, 102);"><h3><span class="" style="font-size: 1.64062rem;">{=words[a]}</span><span style="font-size: 1.64062rem; color: rgb(73, 80, 87);"> </span><span class="" style="font-size: 1.64062rem; color: rgb(152, 202, 62);">less than</span><span style="font-size: 1.64062rem; color: rgb(73, 80, 87);"> </span><span class="" style="font-size: 1.64062rem; color: rgb(51, 102, 255);">{=words[b]}</span><br></h3></span></h3><h3><span class="" style="color: rgb(51, 102, 255);">{b}</span> <span class="" style="color: rgb(152, 202, 62);"><strong>-</strong></span> <span class="" style="color: rgb(255, 51, 102);">{a}</span></h3><p><br></p><h3 style="text-align: left;">REMINDER-For Less than and More than reverse the order!!<br>X less than Y&nbsp; &nbsp; means&nbsp; Y-X<br>X more than Y means&nbsp; Y+X&nbsp;</h3></p><p dir="ltr" style="text-align: left;"><br></p>]]></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 356873  -->
  <question type="matching">
    <name>
      <text>L05-Comparison Symbols</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<h3 style="text-align: left;">Match the symbol with the words</h3>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <shuffleanswers>true</shuffleanswers>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <subquestion format="html">
      <text><![CDATA[<h3 style="text-align: left;">&gt;</h3>]]></text>
      <answer>
        <text>is greater than</text>
      </answer>
    </subquestion>
    <subquestion format="html">
      <text><![CDATA[<h3 style="text-align: left;">&lt;</h3>]]></text>
      <answer>
        <text>is less than</text>
      </answer>
    </subquestion>
    <subquestion format="html">
      <text><![CDATA[<h3 style="text-align: left;">=</h3>]]></text>
      <answer>
        <text>is equal to</text>
      </answer>
    </subquestion>
  </question>

<!-- question: 356876  -->
  <question type="matching">
    <name>
      <text>L05-integers, whole and counting</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<h3 style="text-align: left;">Match the word with the proper definition.</h3>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <shuffleanswers>true</shuffleanswers>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <subquestion format="html">
      <text><![CDATA[<h3 style="text-align: left;">Counting Numbers</h3>]]></text>
      <answer>
        <text>1,2,3,4,5,..</text>
      </answer>
    </subquestion>
    <subquestion format="html">
      <text><![CDATA[<h3 style="text-align: left;">Whole Numbers</h3>]]></text>
      <answer>
        <text>0,1,2,3,4,5,...</text>
      </answer>
    </subquestion>
    <subquestion format="html">
      <text><![CDATA[<h3 style="text-align: left;">Integers</h3>]]></text>
      <answer>
        <text>...,-5,-4,-3,-2,-1,0,1,2,3,4,5,...</text>
      </answer>
    </subquestion>
  </question>

<!-- question: 0  -->
  <question type="category">
    <category>
      <text>$course$/top/Default for MSII/Test#1/L06-Powers and Exponents</text>
    </category>
    <info format="html">
      <text></text>
    </info>
    <idnumber></idnumber>
  </question>

<!-- question: 356927  -->
  <question type="formulas">
    <name>
      <text>L06-12-Algebraic Expression with exponents b exp a</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<h3 style="text-align: left;">Evaluate the algebraic expression when a={a}, b={b}, and c={c}</h3><h3 style="text-align: left;">b<sup>a</sup></h3>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text><![CDATA[<h3></h3>
<h3></h3>
<h3></h3>
<table>
    <tbody>
        <tr>
            <td>
                <h3>b<sup>a</sup></h3>
            </td>
            <td></td>
            <td>
                <h3>given
                </h3>
            </td>
        </tr>

        <tr>
            <td>
                <h3>{b}<sup>{a}</sup></h3>
            </td>
            <td></td>
            <td>
                <h3>substitute the known values<br>
                    b={b}, and a={a}
                </h3>
            </td>
        </tr>
        <tr>
            <td>
                <h3>2\(\cdot\)2\(\cdot\)2\(\cdot\)2
                </h3>
            </td>
            <td>&nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp;</td>
            <td>
                <h3>multiply 2 by itself four times
                </h3>
            </td>
        </tr>
        <tr>
            <td>
                <h3>{=pow(b,a)}
                </h3>
            </td>
            <td>&nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp;</td>
            <td>
                <h3>evaluate the answer
                </h3>
            </td>
        </tr>

    </tbody>
</table>]]></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>a={1:10:1};
b={1:10:1};
c={1:10:1};</text>
</varsrandom>
<varsglobal><text>a=4;
b=2;</text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
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<text></text>
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<text></text>
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<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 356926  -->
  <question type="formulas">
    <name>
      <text>L06-13-Algebraic Expression with exponents a exp b</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<h3 style="text-align: left;">Evaluate each algebraic expression when a={a}, b={b}, and c={c}</h3><h3 style="text-align: left;">a<sup>b</sup></h3>]]></text>
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    <generalfeedback format="html">
      <text><![CDATA[<h3></h3>
<h3></h3>
<h3></h3>
<table>
    <tbody>
        <tr>
            <td>
                <h3>a<sup>b</sup></h3>
            </td>
            <td></td>
            <td>
                <h3>given
                </h3>
            </td>
        </tr>

        <tr>
            <td>
                <h3>{a}<sup>{b}</sup></h3>
            </td>
            <td></td>
            <td>
                <h3>substitute the known values<br>
                    a={a}, and b={b}
                </h3>
            </td>
        </tr>
        <tr>
            <td>
                <h3>4\(\cdot\)4</h3>
            </td>
            <td>&nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp;</td>
            <td>
                <h3>multiply 4 by itself</h3>
            </td>
        </tr>
        <tr>
            <td>
                <h3>{=pow(a,b)}
                </h3>
            </td>
            <td>&nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp;</td>
            <td>
                <h3>evaluate the answer
                </h3>
            </td>
        </tr>

    </tbody>
</table>]]></text>
    </generalfeedback>
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    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>a={1:10:1};
b={1:10:1};
c={1:10:1};</text>
</varsrandom>
<varsglobal><text>a=4;
b=2;</text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
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<text></text>
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<text></text>
 </feedback>
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<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 356827  -->
  <question type="formulas">
    <name>
      <text>L06-Exponents Word Problem - doubling</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<h3>A Scientist observed the number of cells in his experiment doubled every hour.&nbsp; If he started with one cell, at the end of one hour he had 2 cells, at the end of two hours he had 4 cells, and so on.&nbsp; <br>The expression {expression} tells how many cells he would have after {hours} hours.&nbsp;<br></h3><script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script>
<script>
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                                                       note that the size of the font can be defined in any units,
                                                      e.g. small, medium, xx-large, 150%, 1.25cm, 22px
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        newWidth();
        $(".formulas_number").keyup(function() {
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</script>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>2.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>hours={3:11:1};</text>
</varsrandom>
<varsglobal><text><![CDATA[units=["cells","hours","scientists"];
expression=pick(hours,"0","1","2",
join("",2," x ",2," x ",2),
join("",2," x ",2," x ",2," x ",2),
join("",2," x ",2," x ",2," x ",2," x ",2),
join("",2," x ",2," x ",2," x ",2," x ",2," x ",2),
join("",2," x ",2," x ",2," x ",2," x ",2," x ",2," x ",2),
join("",2," x ",2," x ",2," x ",2," x ",2," x ",2," x ",2," x ",2),
join("",2," x ",2," x ",2," x ",2," x ",2," x ",2," x ",2," x ",2," x ",2),
join("",2," x ",2," x ",2," x ",2," x ",2," x ",2," x ",2," x ",2," x ",2," x ",2),
join("",2," x ",2," x ",2," x ",2," x ",2," x ",2," x ",2," x ",2," x ",2," x ",2," x ",2));]]></text>
</varsglobal>
<answernumbering><text>abc</text>
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  <text>1</text>
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  <text>1</text>
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  <text></text>
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 <subqtext format="html">
<text><![CDATA[<h3>Write this expression in exponential form.&nbsp;<br>Exponential Form: {_0}<sup>{_1}</sup></h3>]]></text>
 </subqtext>
 <feedback format="html">
<text></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
<answers>
 <partindex>
  <text>1</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>2</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>[pow(2,hours),0]</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
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  <text>_err == 0</text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<h3>Evaluate how many cells he has after {hours} hours.</h3><h3>(Select the appropriate units)<br>Number of cells after {hours} hours: {_0} {_1:units:MCE}</h3>]]></text>
 </subqtext>
 <feedback format="html">
<text></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 0  -->
  <question type="category">
    <category>
      <text>$course$/top/Default for MSII/Test#1/L01-Operations with Whole Numbers/Parentheses</text>
    </category>
    <info format="html">
      <text></text>
    </info>
    <idnumber></idnumber>
  </question>

<!-- question: 357025  -->
  <question type="formulas">
    <name>
      <text>L01-parentheses a(b+c)</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[Simplify by adding, subtracting, multiplying or dividing, as indicated:<script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script><script>
    /*
                          actualWidth    width of the input
                          checkWidth     width at which the box becomes wider
                          defaultWidth   default width of the box
                          c, ctx             see https://www.w3schools.com/tags/canvas_measuretext.asp
                          size               size of the font w/ px, e.g. '14 px'
                                               note that the size of the font can be defined in any units,
                                              e.g. small, medium, xx-large, 150%, 1.25cm, 22px
                                              since it is always transformed into px units
                          sizeN              size of the font w/o px, e.g. '14'
                          family            family of the font, eg. "Times New Roman", Times, serif
                          txt                 text of the input, e.g. '123456'
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    var defaultWidth = 30;
    document.write('<canvas id="canvas_1" style="display: none;"></canvas>');

    function newWidth() {
        var txt = $(".formulas_number").val();
        var size = $(".formulas_number").css('font-size');
        var sizeN = Number(size.substring(0, size.length - 2));
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        var ctx = c.getContext("2d");
        ctx.font = size + " " + family;
        var actualWidth = ctx.measureText(txt).width;
        var checkWidth = defaultWidth - sizeN;
        if (actualWidth >= checkWidth) {
            $(".formulas_number").width(actualWidth + sizeN);
        } else {
            $(".formulas_number").width(defaultWidth);
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        $(".formulas_number").css("padding-left", "10px");
        newWidth();
        $(".formulas_number").keyup(function() {
            newWidth();
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</script>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
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    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>b={1:5:1};
c={1:10:1};
a={1:8:1};
</text>
</varsrandom>
<varsglobal><text>bc=b+c;
abc=a*bc;</text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
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 <answer>
  <text>abc</text>
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 <subqtext format="html">
<text><![CDATA[<h3>Simplify:&nbsp; {a} x&nbsp;({b} + {c})</h3>]]></text>
 </subqtext>
 <feedback format="html">
<text><![CDATA[<table>
    <tbody>
        <tr>
            <td>Simplify:&nbsp;&nbsp;</td>
            <td>{a}&nbsp;x<u> <span class="" style="color: rgb(255, 51, 102);">({b} + {c})</span></u></td>
          <td>&nbsp;</td>
            <td>First add&nbsp;<span class="" style="color: rgb(255, 51, 102);">{b} + {c}</span><br></td>
        </tr>

        <tr>
            <td></td>
            <td><span class="" style="color: rgb(51, 102, 255);">&nbsp; {a} x ({bc})</span></td>
            <td></td><td>Now multiply&nbsp;<span class="" style="color: rgb(51, 102, 255);">{a} x {bc}</span><br></td>
        </tr>
        <tr>
            <td></td>
            <td style="text-align: center;">{abc}</td>
            <td><br></td>
        </tr>
    </tbody>
</table><br>
<p></p>]]></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 357026  -->
  <question type="formulas">
    <name>
      <text>L01-parentheses a(b-c)</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[Simplify by adding, subtracting, multiplying or dividing, as indicated:<script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script><script>
    /*
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                          size               size of the font w/ px, e.g. '14 px'
                                               note that the size of the font can be defined in any units,
                                              e.g. small, medium, xx-large, 150%, 1.25cm, 22px
                                              since it is always transformed into px units
                          sizeN              size of the font w/o px, e.g. '14'
                          family            family of the font, eg. "Times New Roman", Times, serif
                          txt                 text of the input, e.g. '123456'
        */
    var defaultWidth = 30;
    document.write('<canvas id="canvas_1" style="display: none;"></canvas>');

    function newWidth() {
        var txt = $(".formulas_number").val();
        var size = $(".formulas_number").css('font-size');
        var sizeN = Number(size.substring(0, size.length - 2));
        var family = $(".formulas_number").css('font-family');
        var c = document.getElementById("canvas_1");
        var ctx = c.getContext("2d");
        ctx.font = size + " " + family;
        var actualWidth = ctx.measureText(txt).width;
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        if (actualWidth >= checkWidth) {
            $(".formulas_number").width(actualWidth + sizeN);
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            $(".formulas_number").width(defaultWidth);
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        $(".formulas_number").css("padding-left", "10px");
        newWidth();
        $(".formulas_number").keyup(function() {
            newWidth();
        });
    });
</script>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>b={6:10:1};
c={1:5:1};
a={1:8:1};
</text>
</varsrandom>
<varsglobal><text>bc=b-c;
abc=a*bc;</text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>1</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>abc</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text>_err == 0</text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<h3>Simplify:&nbsp; {a} x&nbsp;({b} - {c})</h3>]]></text>
 </subqtext>
 <feedback format="html">
<text><![CDATA[<table>
    <tbody>
        <tr>
            <td>Simplify:&nbsp;&nbsp;</td>
            <td>{a}&nbsp;x<u> <span class="" style="color: rgb(255, 51, 102);">({b} - {c})</span></u></td>
          <td>&nbsp;</td>
            <td>First subtract&nbsp;<span class="" style="color: rgb(255, 51, 102);">{b} - {c}</span><br></td>
        </tr>

        <tr>
            <td></td>
            <td><span class="" style="color: rgb(51, 102, 255);">&nbsp; {a} x ({bc})</span></td>
            <td></td><td>Now multiply&nbsp;<span class="" style="color: rgb(51, 102, 255);">{a} x {bc}</span><br></td>
        </tr>
        <tr>
            <td></td>
            <td style="text-align: center;">{abc}</td>
            <td><br></td>
        </tr>
    </tbody>
</table><br>
<p></p>]]></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 357023  -->
  <question type="formulas">
    <name>
      <text>L01-parentheses a(b/c)</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[Simplify by adding, subtracting, multiplying or dividing, as indicated:<script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script><script>
    /*
                          actualWidth    width of the input
                          checkWidth     width at which the box becomes wider
                          defaultWidth   default width of the box
                          c, ctx             see https://www.w3schools.com/tags/canvas_measuretext.asp
                          size               size of the font w/ px, e.g. '14 px'
                                               note that the size of the font can be defined in any units,
                                              e.g. small, medium, xx-large, 150%, 1.25cm, 22px
                                              since it is always transformed into px units
                          sizeN              size of the font w/o px, e.g. '14'
                          family            family of the font, eg. "Times New Roman", Times, serif
                          txt                 text of the input, e.g. '123456'
        */
    var defaultWidth = 30;
    document.write('<canvas id="canvas_1" style="display: none;"></canvas>');

    function newWidth() {
        var txt = $(".formulas_number").val();
        var size = $(".formulas_number").css('font-size');
        var sizeN = Number(size.substring(0, size.length - 2));
        var family = $(".formulas_number").css('font-family');
        var c = document.getElementById("canvas_1");
        var ctx = c.getContext("2d");
        ctx.font = size + " " + family;
        var actualWidth = ctx.measureText(txt).width;
        var checkWidth = defaultWidth - sizeN;
        if (actualWidth >= checkWidth) {
            $(".formulas_number").width(actualWidth + sizeN);
        } else {
            $(".formulas_number").width(defaultWidth);
        }
    }
    $(document).ready(function() {
        $(".formulas_number").css("padding-left", "10px");
        newWidth();
        $(".formulas_number").keyup(function() {
            newWidth();
        });
    });
</script>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>factor1={1:15:1};
c={1:10:1};
a={1:15:1};
</text>
</varsrandom>
<varsglobal><text>b=c*factor1;

bc=b/c;
abc=a*bc;</text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>1</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>abc</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text>_err == 0</text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<h3>Simplify:&nbsp; {a} x&nbsp;({b} \(\div \) {c})</h3>]]></text>
 </subqtext>
 <feedback format="html">
<text><![CDATA[<table>
    <tbody>
        <tr>
            <td>Simplify:&nbsp;&nbsp;</td>
            <td>{a}&nbsp;x<u> <span class="" style="color: rgb(255, 51, 102);">({b} \(\div \) {c})</span></u></td>
          <td>&nbsp;</td>
            <td>First divide&nbsp;<span class="" style="color: rgb(255, 51, 102);">{b} <u><span>\(\div \)</span></u> {c}</span><br></td>
        </tr>

        <tr>
            <td></td>
            <td><span class="" style="color: rgb(51, 102, 255);">&nbsp; {a} x ({bc})</span></td>
            <td></td><td>Now multiply&nbsp;<span class="" style="color: rgb(51, 102, 255);">{a} x {bc}</span><br></td>
        </tr>
        <tr>
            <td></td>
            <td style="text-align: center;">{abc}</td>
            <td><br></td>
        </tr>
    </tbody>
</table><br>
<p></p>]]></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 357024  -->
  <question type="formulas">
    <name>
      <text>L01-parentheses a(bc)</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[Simplify by adding, subtracting, multiplying or dividing, as indicated:<script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script><script>
    /*
                          actualWidth    width of the input
                          checkWidth     width at which the box becomes wider
                          defaultWidth   default width of the box
                          c, ctx             see https://www.w3schools.com/tags/canvas_measuretext.asp
                          size               size of the font w/ px, e.g. '14 px'
                                               note that the size of the font can be defined in any units,
                                              e.g. small, medium, xx-large, 150%, 1.25cm, 22px
                                              since it is always transformed into px units
                          sizeN              size of the font w/o px, e.g. '14'
                          family            family of the font, eg. "Times New Roman", Times, serif
                          txt                 text of the input, e.g. '123456'
        */
    var defaultWidth = 30;
    document.write('<canvas id="canvas_1" style="display: none;"></canvas>');

    function newWidth() {
        var txt = $(".formulas_number").val();
        var size = $(".formulas_number").css('font-size');
        var sizeN = Number(size.substring(0, size.length - 2));
        var family = $(".formulas_number").css('font-family');
        var c = document.getElementById("canvas_1");
        var ctx = c.getContext("2d");
        ctx.font = size + " " + family;
        var actualWidth = ctx.measureText(txt).width;
        var checkWidth = defaultWidth - sizeN;
        if (actualWidth >= checkWidth) {
            $(".formulas_number").width(actualWidth + sizeN);
        } else {
            $(".formulas_number").width(defaultWidth);
        }
    }
    $(document).ready(function() {
        $(".formulas_number").css("padding-left", "10px");
        newWidth();
        $(".formulas_number").keyup(function() {
            newWidth();
        });
    });
</script>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>b={1:5:1};
c={1:10:1};
a={1:8:1};
</text>
</varsrandom>
<varsglobal><text>bc=b*c;
abc=a*bc;</text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>1</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>abc</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text>_err == 0</text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<h3>Simplify:&nbsp; {a} x&nbsp;({b} x {c})</h3>]]></text>
 </subqtext>
 <feedback format="html">
<text><![CDATA[<table>
    <tbody>
        <tr>
            <td>Simplify:&nbsp;&nbsp;</td>
            <td>{a}&nbsp;x<u> <span class="" style="color: rgb(255, 51, 102);">({b} x {c})</span></u></td>
          <td>&nbsp;</td>
            <td>First multiply&nbsp;<span class="" style="color: rgb(255, 51, 102);">{b} x {c}</span><br></td>
        </tr>

        <tr>
            <td></td>
            <td><span class="" style="color: rgb(51, 102, 255);">&nbsp; {a} x ({bc})</span></td>
            <td></td><td>Now multiply&nbsp;<span class="" style="color: rgb(51, 102, 255);">{a} x {bc}</span><br></td>
        </tr>
        <tr>
            <td></td>
            <td style="text-align: center;">{abc}</td>
            <td><br></td>
        </tr>
    </tbody>
</table><br>
<p></p>]]></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 357027  -->
  <question type="formulas">
    <name>
      <text>L01-parentheses a/(b+c)</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[Simplify by adding, subtracting, multiplying or dividing, as indicated:<script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script><script>
    /*
                          actualWidth    width of the input
                          checkWidth     width at which the box becomes wider
                          defaultWidth   default width of the box
                          c, ctx             see https://www.w3schools.com/tags/canvas_measuretext.asp
                          size               size of the font w/ px, e.g. '14 px'
                                               note that the size of the font can be defined in any units,
                                              e.g. small, medium, xx-large, 150%, 1.25cm, 22px
                                              since it is always transformed into px units
                          sizeN              size of the font w/o px, e.g. '14'
                          family            family of the font, eg. "Times New Roman", Times, serif
                          txt                 text of the input, e.g. '123456'
        */
    var defaultWidth = 30;
    document.write('<canvas id="canvas_1" style="display: none;"></canvas>');

    function newWidth() {
        var txt = $(".formulas_number").val();
        var size = $(".formulas_number").css('font-size');
        var sizeN = Number(size.substring(0, size.length - 2));
        var family = $(".formulas_number").css('font-family');
        var c = document.getElementById("canvas_1");
        var ctx = c.getContext("2d");
        ctx.font = size + " " + family;
        var actualWidth = ctx.measureText(txt).width;
        var checkWidth = defaultWidth - sizeN;
        if (actualWidth >= checkWidth) {
            $(".formulas_number").width(actualWidth + sizeN);
        } else {
            $(".formulas_number").width(defaultWidth);
        }
    }
    $(document).ready(function() {
        $(".formulas_number").css("padding-left", "10px");
        newWidth();
        $(".formulas_number").keyup(function() {
            newWidth();
        });
    });
</script>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>factor={2:15:1};
b={1:10:1};
c={1:10:1};</text>
</varsrandom>
<varsglobal><text>a=(b+c)*factor;
bc=b+c;
adivbc=a/bc;</text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>1</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>adivbc</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text>_err == 0</text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<h3>Simplify:&nbsp; {a} \(\div \)&nbsp;({b} + {c})</h3>]]></text>
 </subqtext>
 <feedback format="html">
<text><![CDATA[<table>
    <tbody>
        <tr>
            <td>Simplify:&nbsp;&nbsp;</td>
            <td>{a}&nbsp;\(\div \) <span class="" style="color: rgb(255, 51, 102);"><u>({b} + {c})</u></span></td>
          <td>&nbsp;</td>
            <td>First add&nbsp;<span class="" style="color: rgb(255, 51, 102);">{b} + {c}</span><br></td>
        </tr>

        <tr>
            <td></td>
            <td><span class="" style="color: rgb(51, 102, 255);">&nbsp; {a} \(\div\) ({bc})</span></td>
            <td></td><td>Now divide&nbsp;<span class="" style="color: rgb(51, 102, 255);">{a} \(\div \) {bc}</span><br></td>
        </tr>
        <tr>
            <td></td>
            <td style="text-align: center;">{adivbc}</td>
            <td><br></td>
        </tr>
    </tbody>
</table><br>
<p></p>]]></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 357022  -->
  <question type="formulas">
    <name>
      <text>L01-parentheses a/(b/c)</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[Simplify by adding, subtracting, multiplying or dividing, as indicated:<script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script><script>
    /*
                          actualWidth    width of the input
                          checkWidth     width at which the box becomes wider
                          defaultWidth   default width of the box
                          c, ctx             see https://www.w3schools.com/tags/canvas_measuretext.asp
                          size               size of the font w/ px, e.g. '14 px'
                                               note that the size of the font can be defined in any units,
                                              e.g. small, medium, xx-large, 150%, 1.25cm, 22px
                                              since it is always transformed into px units
                          sizeN              size of the font w/o px, e.g. '14'
                          family            family of the font, eg. "Times New Roman", Times, serif
                          txt                 text of the input, e.g. '123456'
        */
    var defaultWidth = 30;
    document.write('<canvas id="canvas_1" style="display: none;"></canvas>');

    function newWidth() {
        var txt = $(".formulas_number").val();
        var size = $(".formulas_number").css('font-size');
        var sizeN = Number(size.substring(0, size.length - 2));
        var family = $(".formulas_number").css('font-family');
        var c = document.getElementById("canvas_1");
        var ctx = c.getContext("2d");
        ctx.font = size + " " + family;
        var actualWidth = ctx.measureText(txt).width;
        var checkWidth = defaultWidth - sizeN;
        if (actualWidth >= checkWidth) {
            $(".formulas_number").width(actualWidth + sizeN);
        } else {
            $(".formulas_number").width(defaultWidth);
        }
    }
    $(document).ready(function() {
        $(".formulas_number").css("padding-left", "10px");
        newWidth();
        $(".formulas_number").keyup(function() {
            newWidth();
        });
    });
</script>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>factor1={1:15:1};
c={1:10:1};
factor2={1:15:1};</text>
</varsrandom>
<varsglobal><text>b=c*factor1;
a=factor1*factor2;
bc=b/c;
adivbc=a/bc;</text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>1</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>adivbc</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text>_err == 0</text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<h3>Simplify:&nbsp; {a} \(\div \)&nbsp;({b} \(\div \) {c})</h3>]]></text>
 </subqtext>
 <feedback format="html">
<text><![CDATA[<table>
    <tbody>
        <tr>
            <td>Simplify:&nbsp;&nbsp;</td>
            <td>{a}&nbsp;\(\div \) <span class="" style="color: rgb(255, 51, 102);"><u>({b} \(\div \) {c})</u></span></td>
          <td><span>&nbsp;</span></td>
            <td>First divide&nbsp;<span class="" style="color: rgb(255, 51, 102);">{b} \(\div \) {c}</span><br></td>
        </tr>

        <tr>
            <td></td>
            <td><span class="" style="color: rgb(51, 102, 255);">&nbsp; {a} \(\div\) ({bc})</span></td>
            <td></td><td>Now divide&nbsp;<span class="" style="color: rgb(51, 102, 255);">{a} \(\div \) {bc}</span><br></td>
        </tr>
        <tr>
            <td></td>
            <td style="text-align: center;">{adivbc}</td>
            <td><br></td>
        </tr>
    </tbody>
</table><br>
<p></p>]]></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 357021  -->
  <question type="formulas">
    <name>
      <text>L01-parentheses a/(bc)</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[Simplify by adding, subtracting, multiplying or dividing, as indicated:<script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script><script>
    /*
                          actualWidth    width of the input
                          checkWidth     width at which the box becomes wider
                          defaultWidth   default width of the box
                          c, ctx             see https://www.w3schools.com/tags/canvas_measuretext.asp
                          size               size of the font w/ px, e.g. '14 px'
                                               note that the size of the font can be defined in any units,
                                              e.g. small, medium, xx-large, 150%, 1.25cm, 22px
                                              since it is always transformed into px units
                          sizeN              size of the font w/o px, e.g. '14'
                          family            family of the font, eg. "Times New Roman", Times, serif
                          txt                 text of the input, e.g. '123456'
        */
    var defaultWidth = 30;
    document.write('<canvas id="canvas_1" style="display: none;"></canvas>');

    function newWidth() {
        var txt = $(".formulas_number").val();
        var size = $(".formulas_number").css('font-size');
        var sizeN = Number(size.substring(0, size.length - 2));
        var family = $(".formulas_number").css('font-family');
        var c = document.getElementById("canvas_1");
        var ctx = c.getContext("2d");
        ctx.font = size + " " + family;
        var actualWidth = ctx.measureText(txt).width;
        var checkWidth = defaultWidth - sizeN;
        if (actualWidth >= checkWidth) {
            $(".formulas_number").width(actualWidth + sizeN);
        } else {
            $(".formulas_number").width(defaultWidth);
        }
    }
    $(document).ready(function() {
        $(".formulas_number").css("padding-left", "10px");
        newWidth();
        $(".formulas_number").keyup(function() {
            newWidth();
        });
    });
</script>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>factor={2:15:1};
b={1:10:1};
c={1:10:1};</text>
</varsrandom>
<varsglobal><text>a=b*c*factor;
bc=b*c;
adivbc=a/bc;</text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>1</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>adivbc</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text>_err == 0</text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<h3>Simplify:&nbsp; {a} \(\div \)&nbsp;({b} x {c})</h3>]]></text>
 </subqtext>
 <feedback format="html">
<text><![CDATA[<table>
    <tbody>
        <tr>
            <td>Simplify:&nbsp;&nbsp;</td>
            <td>{a}&nbsp;\(\div \) <span class="" style="color: rgb(255, 51, 102);"><u>({b} x {c})</u></span></td>
          <td>&nbsp;</td>
            <td>First mutliply&nbsp;<span class="" style="color: rgb(255, 51, 102);">{b} x {c}</span><br></td>
        </tr>

        <tr>
            <td></td>
            <td><span class="" style="color: rgb(51, 102, 255);">&nbsp; {a} \(\div\) ({bc})</span></td>
            <td></td><td>Now divide&nbsp;<span class="" style="color: rgb(51, 102, 255);">{a} \(\div \) {bc}</span><br></td>
        </tr>
        <tr>
            <td></td>
            <td style="text-align: center;">{adivbc}</td>
            <td><br></td>
        </tr>
    </tbody>
</table><br>
<p></p>]]></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 357019  -->
  <question type="formulas">
    <name>
      <text>L01-parentheses aM(bMc)</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[Simplify by adding, subtracting, multiplying or dividing, as indicated:<script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script><script>
    /*
                          actualWidth    width of the input
                          checkWidth     width at which the box becomes wider
                          defaultWidth   default width of the box
                          c, ctx             see https://www.w3schools.com/tags/canvas_measuretext.asp
                          size               size of the font w/ px, e.g. '14 px'
                                               note that the size of the font can be defined in any units,
                                              e.g. small, medium, xx-large, 150%, 1.25cm, 22px
                                              since it is always transformed into px units
                          sizeN              size of the font w/o px, e.g. '14'
                          family            family of the font, eg. "Times New Roman", Times, serif
                          txt                 text of the input, e.g. '123456'
        */
    var defaultWidth = 30;
    document.write('<canvas id="canvas_1" style="display: none;"></canvas>');

    function newWidth() {
        var txt = $(".formulas_number").val();
        var size = $(".formulas_number").css('font-size');
        var sizeN = Number(size.substring(0, size.length - 2));
        var family = $(".formulas_number").css('font-family');
        var c = document.getElementById("canvas_1");
        var ctx = c.getContext("2d");
        ctx.font = size + " " + family;
        var actualWidth = ctx.measureText(txt).width;
        var checkWidth = defaultWidth - sizeN;
        if (actualWidth >= checkWidth) {
            $(".formulas_number").width(actualWidth + sizeN);
        } else {
            $(".formulas_number").width(defaultWidth);
        }
    }
    $(document).ready(function() {
        $(".formulas_number").css("padding-left", "10px");
        newWidth();
        $(".formulas_number").keyup(function() {
            newWidth();
        });
    });
</script>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>a={50:65:1};
b={15:35:1};
c={1:30:1};</text>
</varsrandom>
<varsglobal><text>bPc=b-c;
aMbPc=a-bPc;</text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>1</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>aMbPc</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text>_err == 0</text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<h3>Simplify:&nbsp; {a} -&nbsp;({b} - {c})</h3>]]></text>
 </subqtext>
 <feedback format="html">
<text><![CDATA[<table>
    <tbody>
        <tr>
            <td>Simplify:&nbsp;&nbsp;</td>
            <td>{a} -<span class="" style="color: rgb(255, 51, 102);">&nbsp;<u>({b} - {c})</u></span><u>
            </u></td>
          <td>&nbsp;</td>
            <td>First subtract&nbsp;<span class="" style="color: rgb(255, 51, 102);">{b} - {c}</span><br></td>
        </tr>

        <tr>
            <td></td>
            <td><span class="" style="color: rgb(51, 102, 255);">&nbsp; {a} - ({bPc})</span></td>
            <td></td><td>Now subtract&nbsp;<span class="" style="color: rgb(51, 102, 255);">{a} - {bPc}</span><br></td>
        </tr>
        <tr>
            <td></td>
            <td style="text-align: center;">{aMbPc}</td>
            <td><br></td>
        </tr>
    </tbody>
</table><br>
<p></p>]]></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 357017  -->
  <question type="formulas">
    <name>
      <text>L01-parentheses aM(bPc)</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[Simplify by adding, subtracting, multiplying or dividing, as indicated:<script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script><script>
    /*
                          actualWidth    width of the input
                          checkWidth     width at which the box becomes wider
                          defaultWidth   default width of the box
                          c, ctx             see https://www.w3schools.com/tags/canvas_measuretext.asp
                          size               size of the font w/ px, e.g. '14 px'
                                               note that the size of the font can be defined in any units,
                                              e.g. small, medium, xx-large, 150%, 1.25cm, 22px
                                              since it is always transformed into px units
                          sizeN              size of the font w/o px, e.g. '14'
                          family            family of the font, eg. "Times New Roman", Times, serif
                          txt                 text of the input, e.g. '123456'
        */
    var defaultWidth = 30;
    document.write('<canvas id="canvas_1" style="display: none;"></canvas>');

    function newWidth() {
        var txt = $(".formulas_number").val();
        var size = $(".formulas_number").css('font-size');
        var sizeN = Number(size.substring(0, size.length - 2));
        var family = $(".formulas_number").css('font-family');
        var c = document.getElementById("canvas_1");
        var ctx = c.getContext("2d");
        ctx.font = size + " " + family;
        var actualWidth = ctx.measureText(txt).width;
        var checkWidth = defaultWidth - sizeN;
        if (actualWidth >= checkWidth) {
            $(".formulas_number").width(actualWidth + sizeN);
        } else {
            $(".formulas_number").width(defaultWidth);
        }
    }
    $(document).ready(function() {
        $(".formulas_number").css("padding-left", "10px");
        newWidth();
        $(".formulas_number").keyup(function() {
            newWidth();
        });
    });
</script>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>a={10:15:1};
b={1:5:1};
c={1:4:1};</text>
</varsrandom>
<varsglobal><text>bPc=b+c;
aMbPc=a-bPc;</text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>1</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>aMbPc</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text>_err == 0</text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<h3>Simplify:&nbsp; {a} -&nbsp;({b} + {c})</h3>]]></text>
 </subqtext>
 <feedback format="html">
<text><![CDATA[<table>
    <tbody>
        <tr>
            <td>Simplify:&nbsp;&nbsp;</td>
            <td>{a} -<span class="" style="color: rgb(255, 51, 102);">&nbsp;<u>({b} + {c})</u></span>
            </td>
          <td>&nbsp;</td>
            <td>First add<span class="" style="color: rgb(255, 51, 102);">&nbsp;</span><span class="" style="color: rgb(255, 51, 102);">{b} + {c}</span><br></td>
        </tr>

        <tr>
            <td></td>
            <td><span class="" style="color: rgb(51, 102, 255);">&nbsp; {a} - ({bPc})</span></td>
            <td></td><td>Now subtract&nbsp;<span class="" style="color: rgb(51, 102, 255);">{a} - {bPc}</span><br></td>
        </tr>
        <tr>
            <td></td>
            <td style="text-align: center;">{aMbPc}</td>
            <td><br></td>
        </tr>
    </tbody>
</table><br>
<p></p>]]></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 357020  -->
  <question type="formulas">
    <name>
      <text>L01-parentheses aP(bMc)</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[Simplify by adding, subtracting, multiplying or dividing, as indicated:<script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script><script>
    /*
                          actualWidth    width of the input
                          checkWidth     width at which the box becomes wider
                          defaultWidth   default width of the box
                          c, ctx             see https://www.w3schools.com/tags/canvas_measuretext.asp
                          size               size of the font w/ px, e.g. '14 px'
                                               note that the size of the font can be defined in any units,
                                              e.g. small, medium, xx-large, 150%, 1.25cm, 22px
                                              since it is always transformed into px units
                          sizeN              size of the font w/o px, e.g. '14'
                          family            family of the font, eg. "Times New Roman", Times, serif
                          txt                 text of the input, e.g. '123456'
        */
    var defaultWidth = 30;
    document.write('<canvas id="canvas_1" style="display: none;"></canvas>');

    function newWidth() {
        var txt = $(".formulas_number").val();
        var size = $(".formulas_number").css('font-size');
        var sizeN = Number(size.substring(0, size.length - 2));
        var family = $(".formulas_number").css('font-family');
        var c = document.getElementById("canvas_1");
        var ctx = c.getContext("2d");
        ctx.font = size + " " + family;
        var actualWidth = ctx.measureText(txt).width;
        var checkWidth = defaultWidth - sizeN;
        if (actualWidth >= checkWidth) {
            $(".formulas_number").width(actualWidth + sizeN);
        } else {
            $(".formulas_number").width(defaultWidth);
        }
    }
    $(document).ready(function() {
        $(".formulas_number").css("padding-left", "10px");
        newWidth();
        $(".formulas_number").keyup(function() {
            newWidth();
        });
    });
</script>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>a={10:15:1};
b={5:15:1};
c={1:4:1};</text>
</varsrandom>
<varsglobal><text>bPc=b-c;
aMbPc=a+bPc;</text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>1</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>aMbPc</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text>_err == 0</text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<h3>Simplify:&nbsp; {a} +&nbsp;({b} - {c})</h3>]]></text>
 </subqtext>
 <feedback format="html">
<text><![CDATA[<table>
    <tbody>
        <tr>
            <td>Simplify:&nbsp;&nbsp;</td>
            <td>{a} +<span class="" style="color: rgb(255, 51, 102);">&nbsp;<u>({b} - {c})</u></span>
            </td>
          <td>&nbsp;</td>
            <td>First subtract&nbsp;<span class="" style="color: rgb(255, 51, 102);">{b} - {c}</span><br></td>
        </tr>

        <tr>
            <td></td>
            <td><span class="" style="color: rgb(51, 102, 255);">&nbsp; {a} + ({bPc})</span></td>
            <td></td><td>Now add&nbsp;<span class="" style="color: rgb(51, 102, 255);">{a} + {bPc}</span><br></td>
        </tr>
        <tr>
            <td></td>
            <td style="text-align: center;">{aMbPc}</td>
            <td><br></td>
        </tr>
    </tbody>
</table><br>
<p></p>]]></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 357018  -->
  <question type="formulas">
    <name>
      <text>L01-parentheses aP(bPc)</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[Simplify by adding, subtracting, multiplying or dividing, as indicated:<script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script><script>
    /*
                          actualWidth    width of the input
                          checkWidth     width at which the box becomes wider
                          defaultWidth   default width of the box
                          c, ctx             see https://www.w3schools.com/tags/canvas_measuretext.asp
                          size               size of the font w/ px, e.g. '14 px'
                                               note that the size of the font can be defined in any units,
                                              e.g. small, medium, xx-large, 150%, 1.25cm, 22px
                                              since it is always transformed into px units
                          sizeN              size of the font w/o px, e.g. '14'
                          family            family of the font, eg. "Times New Roman", Times, serif
                          txt                 text of the input, e.g. '123456'
        */
    var defaultWidth = 30;
    document.write('<canvas id="canvas_1" style="display: none;"></canvas>');

    function newWidth() {
        var txt = $(".formulas_number").val();
        var size = $(".formulas_number").css('font-size');
        var sizeN = Number(size.substring(0, size.length - 2));
        var family = $(".formulas_number").css('font-family');
        var c = document.getElementById("canvas_1");
        var ctx = c.getContext("2d");
        ctx.font = size + " " + family;
        var actualWidth = ctx.measureText(txt).width;
        var checkWidth = defaultWidth - sizeN;
        if (actualWidth >= checkWidth) {
            $(".formulas_number").width(actualWidth + sizeN);
        } else {
            $(".formulas_number").width(defaultWidth);
        }
    }
    $(document).ready(function() {
        $(".formulas_number").css("padding-left", "10px");
        newWidth();
        $(".formulas_number").keyup(function() {
            newWidth();
        });
    });
</script>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>a={10:15:1};
b={1:5:1};
c={1:4:1};</text>
</varsrandom>
<varsglobal><text>bPc=b+c;
aMbPc=a+bPc;</text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>1</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>aMbPc</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text>_err == 0</text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<h3>Simplify:&nbsp; {a} +&nbsp;({b} + {c})</h3>]]></text>
 </subqtext>
 <feedback format="html">
<text><![CDATA[<table>
    <tbody>
        <tr>
            <td>Simplify:&nbsp;&nbsp;</td>
            <td>{a} +<span class="" style="color: rgb(255, 51, 102);">&nbsp;<u>({b} + {c})</u></span><u>
            </u></td>
          <td>&nbsp;</td>
            <td>First add<span class="" style="color: rgb(255, 51, 102);">&nbsp;</span><span class="" style="color: rgb(255, 51, 102);">{b} + {c}</span><br></td>
        </tr>

        <tr>
            <td></td>
            <td><span class="" style="color: rgb(51, 102, 255);">&nbsp; {a} + ({bPc})</span></td>
            <td></td><td>Now add&nbsp;<span class="" style="color: rgb(51, 102, 255);">{a} + {bPc}</span><br></td>
        </tr>
        <tr>
            <td></td>
            <td style="text-align: center;">{aMbPc}</td>
            <td><br></td>
        </tr>
    </tbody>
</table><br>
<p></p>]]></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 0  -->
  <question type="category">
    <category>
      <text>$course$/top/Default for MSII/Test#1/L01-Operations with Whole Numbers/Word problems</text>
    </category>
    <info format="html">
      <text></text>
    </info>
    <idnumber></idnumber>
  </question>

<!-- question: 357053  -->
  <question type="formulas">
    <name>
      <text>L01-Word-divisor quotient -Find dividend</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">What is the {answer} when the {first} is {c} and the {second} is {b}?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>c={1:15:1};
b={1:15:1};
</text>
</varsrandom>
<varsglobal><text><![CDATA[a=c*b;
answer="dividend";
first="divisor";
second="quotient";
ans=a;]]></text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>1</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>ans</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text>_err == 0</text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<p dir="ltr" style="text-align: left;">The {answer} is {_0}</p>]]></text>
 </subqtext>
 <feedback format="html">
<text><![CDATA[<table>
    <tbody>
        <tr>
            <td></td>
            <td style="text-align: right;">quotient</td>

        </tr>

        <tr>
            <td style="text-align: right;">divisor</td>
            <td style="border-left: solid 1pt black; border-top: solid 1pt black;">dividend</td>

        </tr>


    </tbody>
</table>

<br>
<table>
    <tbody>
        <tr>
            <td></td>
            <td style="text-align: right;">{b}
            </td>

        </tr>

        <tr>
            <td style="text-align: right;">{c}
            </td>
            <td style="border-left: solid 1pt black; border-top: solid 1pt black;"><span style="background-color: rgb(51, 102, 255);">&nbsp; &nbsp; &nbsp; &nbsp;</span></td>

        </tr>


    </tbody>
</table>
<br>The dividend is {a}<br>]]></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 357054  -->
  <question type="formulas">
    <name>
      <text>L01-Word-product a b divided by sum c d</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">When the product of {a} and {b} is divided by the sum of {c} and {d}, what is the quotient?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>rand={[15,3],[15,5],[16,4],[16,8],[16,2],[12,6],[12,2],[12,3],[12,4],[10,2],[10,5],[9,3],[6,2],[6,3],[4,2],[18,9],[18,2],[18,6],[18,3]};
c={1:15:1};
d={1:15:1};</text>
</varsrandom>
<varsglobal><text>ans=rand[0];
b=rand[1];
a=ans*(c+d)/b;
ab=a*b;
cPd=c+d;
ans=ab/cPd;
</text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>1</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>ans</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text>_err == 0</text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<p dir="ltr" style="text-align: left;">The quotient is {_0}</p>]]></text>
 </subqtext>
 <feedback format="html">
<text><![CDATA[<p dir="ltr" style="text-align: left;">When the product of {a} and {b} is divided by the sum of {c} and {d}, what is the quotient?<br></p>
<p dir="ltr" style="text-align: left;"><span class="" style="color: rgb(255, 51, 102);">The product of {a} and {b} means {a} x {b}</span></p>
<p dir="ltr" style="text-align: left;"><span class="" style="color: rgb(51, 102, 255);">The sum of {c} and {d} means ({c} + {d})</span></p>

<table>
    <tbody>
        <tr>
            <td style="text-align: center;"><u>
                ({a}x{b})</u>&nbsp;&nbsp;\(\div \) ({c}+{d}) 
            </td><td>&nbsp;&nbsp;  </td>
          <td>the product divided by the sum</td>
        </tr>
             <tr>
            <td style="text-align: center;">{ab} &nbsp;&nbsp;\(\div \) <u>({c}+{d}) 
            </u></td><td>  </td>
          <td>The product of {a} and {b} is {ab}
          </td>
        </tr>
              <tr>
            <td style="text-align: center;"><u>{ab} &nbsp;&nbsp;\(\div \) {cPd}</u></td><td>  </td>
          <td>The sum of {c} and {d} is {cPd}
          </td>
        </tr>             
             <tr>
            <td style="text-align: center;">{ans}</td><td>  </td>
          <td>{ab} divided by {cPd} 
          </td>
        </tr>
    </tbody>
</table>]]></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 357052  -->
  <question type="formulas">
    <name>
      <text>L01-Word-subtrahend and difference, find minuend</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">What is the {answer} when the {first} is {a} and the {second} is {b}?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>a={1:15:1};
b={1:15:1};</text>
</varsrandom>
<varsglobal><text><![CDATA[c=a+b;
answer="minuend";
first="subtrahend";
second="difference";
ans=c;]]></text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>1</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>ans</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text>_err == 0</text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<p dir="ltr" style="text-align: left;">The {answer} is {_0}</p>]]></text>
 </subqtext>
 <feedback format="html">
<text><![CDATA[<table>
    <tbody>
        <tr>
            <td style="text-align: right;">minuend</td>
            <td style="text-align: right;">&nbsp; &nbsp;
            </td>
            <td style="text-align: right;"><span class="" style="background-color: rgb(51, 102, 255);">&nbsp; &nbsp; &nbsp;&nbsp;</span></td>

        </tr>
        <tr>
            <td style="text-align: right; border-bottom:black 1pt solid;">- subtrahend</td>
            <td style="text-align: right;">
            </td>
            <td style="text-align: right; border-bottom:black 1pt solid;">- {a}</td>
            
        </tr>
        <tr>
            <td style="text-align: right; ">difference</td>
            <td>
            </td>
            <td style="text-align: right; ">{b}</td>
            
        </tr>

    </tbody>
</table><span class="" style="color: rgb(51, 102, 255);">What number</span>&nbsp;minus {a} = {b}?<br><span class="" style="color: rgb(51, 102, 255);">{ans}</span> - {a} = {b}<br><strong>The answer is {ans}</strong><br>]]></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 357051  -->
  <question type="formulas">
    <name>
      <text>L01-Word-sum a and b subtracted from prod c and d</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">When the sum of {a} and {b} is subtracted from the product of {c} and {d}, what is the difference?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>a={1:10:1};
b={1:10:1};
c={4:15:1};
d={5:15:1};</text>
</varsrandom>
<varsglobal><text>aPb=a+b;
cd=c*d;

cdMaPb=cd-aPb;
ans=cdMaPb;</text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>1</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>ans</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text>_err == 0</text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<p dir="ltr" style="text-align: left;">The difference is {_0}</p>]]></text>
 </subqtext>
 <feedback format="html">
<text><![CDATA[<p dir="ltr" style="text-align: left;">When the <span class="" style="color: rgb(255, 51, 102);">sum of {a} and {b}</span> <span class="" style="color: rgb(152, 202, 62);">is subtracted from</span> the<span class="" style="color: rgb(51, 102, 255);"> product of {c} and {d}</span>, what is
    the difference?<br></p>
<p dir="ltr" style="text-align: left;"><span class="" style="color: rgb(255, 51, 102);">The sum of {a} and {b} means {a}+{b}</span></p>
<p dir="ltr" style="text-align: left;"><span class="" style="color: rgb(51, 102, 255);">The product of {c} and {d} means ({c} x {d})</span></p>

<table>
    <tbody>
        <tr>
            <td style="text-align: center;"><u>
                ({c}x{d}) </u>- ({a}+{b}) 
            </td><td>&nbsp;&nbsp;  </td>
          <td>The sum is subtracted from the product
          </td>
        </tr>
             <tr>
            <td style="text-align: center;">{cd} - <u>({a}+{b}) 
            </u></td><td>  </td>
          <td>The product of {c} and {d} is {cd}
          </td>
        </tr>
              <tr>
            <td style="text-align: center;"><u>{cd} - {aPb}</u></td><td>  </td>
          <td>The sum of {a} and {b} is {aPb}
          </td>
        </tr>             
             <tr>
            <td style="text-align: center;">{cdMaPb}</td><td>  </td>
          <td>{aPb} subtracted from {cd} 
          </td>
        </tr>
    </tbody>
</table>]]></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 357055  -->
  <question type="formulas">
    <name>
      <text>L01-Word-sum addend find addend</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">What is the {answer} when the {first} is {c} and the {second} is {b}?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>a={1:15:1};
b={1:15:1};</text>
</varsrandom>
<varsglobal><text><![CDATA[c=a+b;
answer="addend";
first="sum";
second="addend";
ans=a;]]></text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>1</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>ans</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text>_err == 0</text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<p dir="ltr" style="text-align: left;">The {answer} is {_0}</p>]]></text>
 </subqtext>
 <feedback format="html">
<text><![CDATA[<table>
    <tbody>
        <tr>
            <td style="text-align: right;">{answer}</td>
            <td style="text-align: right;">&nbsp; &nbsp;
            </td>
            <td style="text-align: right;"><span class="" style="background-color: rgb(51, 102, 255);">&nbsp; &nbsp; &nbsp;&nbsp;</span></td>

        </tr>
        <tr>
            <td style="text-align: right; border-bottom:black 1pt solid;">+ {second}</td>
            <td style="text-align: right;">
            </td>
            <td style="text-align: right; border-bottom:black 1pt solid;">+ {b}</td>
            
        </tr>
        <tr>
            <td style="text-align: right; ">{first}</td>
            <td>
            </td>
            <td style="text-align: right; ">{c}</td>
            
        </tr>

    </tbody>
</table><span class="" style="color: rgb(51, 102, 255);">What number</span>&nbsp;plus {b} = {c}?<br><span class="" style="color: rgb(51, 102, 255);">{ans}</span> + {b} = {c}<br><strong>The answer is {ans}</strong><br>]]></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 0  -->
  <question type="category">
    <category>
      <text>$course$/top/Default for MSII/Test#1/L01-Operations with Whole Numbers/Whole Number operations/addition</text>
    </category>
    <info format="html">
      <text></text>
    </info>
    <idnumber></idnumber>
  </question>

<!-- question: 357088  -->
  <question type="formulas">
    <name>
      <text>L01-Add 6 1-digit numbers</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Calculate:</p>
<script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script>
<script>
    /*
                                  actualWidth    width of the input
                                  checkWidth     width at which the box becomes wider
                                  defaultWidth   default width of the box
                                  c, ctx             see https://www.w3schools.com/tags/canvas_measuretext.asp
                                  size               size of the font w/ px, e.g. '14 px'
                                                       note that the size of the font can be defined in any units,
                                                      e.g. small, medium, xx-large, 150%, 1.25cm, 22px
                                                      since it is always transformed into px units
                                  sizeN              size of the font w/o px, e.g. '14'
                                  family            family of the font, eg. "Times New Roman", Times, serif
                                  txt                 text of the input, e.g. '123456'
                */
    var defaultWidth = 30;
    document.write('<canvas id="canvas_1" style="display: none;"></canvas>');

    function newWidth() {
        var txt = $(".formulas_number").val();
        var size = $(".formulas_number").css('font-size');
        var sizeN = Number(size.substring(0, size.length - 2));
        var family = $(".formulas_number").css('font-family');
        var c = document.getElementById("canvas_1");
        var ctx = c.getContext("2d");
        ctx.font = size + " " + family;
        var actualWidth = ctx.measureText(txt).width;
        var checkWidth = defaultWidth - sizeN;
        if (actualWidth >= checkWidth) {
            $(".formulas_number").width(actualWidth + sizeN);
        } else {
            $(".formulas_number").width(defaultWidth);
        }
    }
    $(document).ready(function() {
        $(".formulas_number").css("padding-left", "10px");
        newWidth();
        $(".formulas_number").keyup(function() {
            newWidth();
        });
    });
</script>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>a=shuffle([2,3,4,5,6,7,8,9,8,5,4,6,1,6]);</text>
</varsrandom>
<varsglobal><text>n0=a[0];
n1=a[1];
n2=a[2];
n3=a[3];
n4=a[4];
n5=a[5];
n6=a[6];
n7=a[7];
ans=n0+n1+n2+n3+n4+n5+n6+n7;</text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>1</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>ans</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text>_err == 0</text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<table>
    <tbody>
        <tr>
            <td style="text-align: right;">
                {n0}
            </td>
        </tr>
        <tr>
            <td style="text-align: right;">
                {n1}
            </td>
        </tr>
        <tr>
            <td style="text-align: right;">
                {n2}
            </td>
        </tr>
        <tr>
            <td style="text-align: right;">
                {n3}
            </td>
        </tr>
        <tr>
            <td style="text-align: right;">
                {n4}
            </td>
        </tr>
        <tr>
            <td style="text-align: right;">
                {n5}
            </td>
        </tr>
        <tr>
            <td style="text-align: right;">
                {n6}
            </td>
        </tr>        <tr>
            <td style="text-align: right; border-bottom: 1pt solid black;">
                + {n7}
            </td>
        </tr>
        <tr>
            <td style="text-align: right;">
                {_0}
            </td>
        </tr>
    </tbody>
</table>]]></text>
 </subqtext>
 <feedback format="html">
<text><![CDATA[<table>
    <tbody>
        <tr>
            <td style="text-align: right;">
                {n0}
            </td>
        </tr>
        <tr>
            <td style="text-align: right;">
                {n1}
            </td>
        </tr>
        <tr>
            <td style="text-align: right;">
                {n2}
            </td>
        </tr>
        <tr>
            <td style="text-align: right;">
                {n3}
            </td>
        </tr>
        <tr>
            <td style="text-align: right;">
                {n4}
            </td>
        </tr>
        <tr>
            <td style="text-align: right;">
                {n5}
            </td>
        </tr>
      <tr>
        <td style="text-align: right;">
          {n6}
        </td>
      </tr>
        <tr>
            <td style="text-align: right; border-bottom: 1pt solid black;">
                + {n7}
            </td>
        </tr>
        <tr>
            <td style="text-align: right;">
                {ans}
            </td>
        </tr>
    </tbody>
</table>]]></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 357089  -->
  <question type="formulas">
    <name>
      <text>L01-Add 6 1-digit numbers (horiz)</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Calculate:</p>
<script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script>
<script>
    /*
                                  actualWidth    width of the input
                                  checkWidth     width at which the box becomes wider
                                  defaultWidth   default width of the box
                                  c, ctx             see https://www.w3schools.com/tags/canvas_measuretext.asp
                                  size               size of the font w/ px, e.g. '14 px'
                                                       note that the size of the font can be defined in any units,
                                                      e.g. small, medium, xx-large, 150%, 1.25cm, 22px
                                                      since it is always transformed into px units
                                  sizeN              size of the font w/o px, e.g. '14'
                                  family            family of the font, eg. "Times New Roman", Times, serif
                                  txt                 text of the input, e.g. '123456'
                */
    var defaultWidth = 30;
    document.write('<canvas id="canvas_1" style="display: none;"></canvas>');

    function newWidth() {
        var txt = $(".formulas_number").val();
        var size = $(".formulas_number").css('font-size');
        var sizeN = Number(size.substring(0, size.length - 2));
        var family = $(".formulas_number").css('font-family');
        var c = document.getElementById("canvas_1");
        var ctx = c.getContext("2d");
        ctx.font = size + " " + family;
        var actualWidth = ctx.measureText(txt).width;
        var checkWidth = defaultWidth - sizeN;
        if (actualWidth >= checkWidth) {
            $(".formulas_number").width(actualWidth + sizeN);
        } else {
            $(".formulas_number").width(defaultWidth);
        }
    }
    $(document).ready(function() {
        $(".formulas_number").css("padding-left", "10px");
        newWidth();
        $(".formulas_number").keyup(function() {
            newWidth();
        });
    });
</script>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>a=shuffle([2,3,4,5,6,7,8,9,8,5,4,6,1,6]);</text>
</varsrandom>
<varsglobal><text>n0=a[0];
n1=a[1];
n2=a[2];
n3=a[3];
n4=a[4];
n5=a[5];
n6=a[6];
n7=a[7];
ans=n0+n1+n2+n3+n4+n5+n6+n7;</text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>1</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>ans</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text>_err == 0</text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text>{n0} + {n1} + {n2} + {n3} + {n4} + {n5} + {n6} + {n7}={_0}</text>
 </subqtext>
 <feedback format="html">
<text><![CDATA[<table>
    <tbody>
        <tr>
            <td style="text-align: right;">
                {n0}
            </td>
        </tr>
        <tr>
            <td style="text-align: right;">
                {n1}
            </td>
        </tr>
        <tr>
            <td style="text-align: right;">
                {n2}
            </td>
        </tr>
        <tr>
            <td style="text-align: right;">
                {n3}
            </td>
        </tr>
        <tr>
            <td style="text-align: right;">
                {n4}
            </td>
        </tr>
        <tr>
            <td style="text-align: right;">
                {n5}
            </td>
        </tr>
      <tr>
        <td style="text-align: right;">
          {n6}
        </td>
      </tr>
        <tr>
            <td style="text-align: right; border-bottom: 1pt solid black;">
                + {n7}
            </td>
        </tr>
        <tr>
            <td style="text-align: right;">
                {ans}
            </td>
        </tr>
    </tbody>
</table>]]></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 357086  -->
  <question type="formulas">
    <name>
      <text>L01-Addition of Whole Numbers (show Carry)</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Calculate:</p>
<script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script>
<script>
    /*
                              actualWidth    width of the input
                              checkWidth     width at which the box becomes wider
                              defaultWidth   default width of the box
                              c, ctx             see https://www.w3schools.com/tags/canvas_measuretext.asp
                              size               size of the font w/ px, e.g. '14 px'
                                                   note that the size of the font can be defined in any units,
                                                  e.g. small, medium, xx-large, 150%, 1.25cm, 22px
                                                  since it is always transformed into px units
                              sizeN              size of the font w/o px, e.g. '14'
                              family            family of the font, eg. "Times New Roman", Times, serif
                              txt                 text of the input, e.g. '123456'
            */
    var defaultWidth = 30;
    document.write('<canvas id="canvas_1" style="display: none;"></canvas>');

    function newWidth() {
        var txt = $(".formulas_number").val();
        var size = $(".formulas_number").css('font-size');
        var sizeN = Number(size.substring(0, size.length - 2));
        var family = $(".formulas_number").css('font-family');
        var c = document.getElementById("canvas_1");
        var ctx = c.getContext("2d");
        ctx.font = size + " " + family;
        var actualWidth = ctx.measureText(txt).width;
        var checkWidth = defaultWidth - sizeN;
        if (actualWidth >= checkWidth) {
            $(".formulas_number").width(actualWidth + sizeN);
        } else {
            $(".formulas_number").width(defaultWidth);
        }
    }
    $(document).ready(function() {
        $(".formulas_number").css("padding-left", "10px");
        newWidth();
        $(".formulas_number").keyup(function() {
            newWidth();
        });
    });
</script>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>a=shuffle([1,2,3,4,5,6,7,8,9]);
</text>
</varsrandom>
<varsglobal><text><![CDATA[num1=a[0]*10+a[1];
num2=a[2]*100+a[3]*10+a[4];
num3=a[5]*1000+a[6]*100+a[7]*10+a[8];
ans=num1+num2+num3;
n0=a[0];
n1=a[1];
n2=a[2];
n3=a[3];
n4=a[4];
n5=a[5];
n6=a[6];
n7=a[7];
n8=a[8];
ones=n1+n4+n8;
O=ones;
oCarry=(ones>9)?(ones>19)?2:1:0;
OC=pick(oCarry,"","1","2");
OT=pick(oCarry,"Write","Carry the 1 and write","Carry the 2 and write"); 
ones=ones-(oCarry*10);
tens=n0+n3+n7+oCarry;
T=tens;
tCarry=(tens>9)?(tens>19)?2:1:0;
TC=pick(tCarry,"","1","2");
TT=pick(tCarry,"Write the 1 in the ten-thousands place ","Carry the 1 and write","Carry the 2 and write");
tens=tens-(tCarry*10);
hundreds=n2+n6+tCarry;
H=hundreds;
hCarry=(hundreds>9)?(hundreds>19)?2:1:0;
HC=pick(hCarry,"","1","2");
HT=pick(hCarry,"Write","Carry the 1 and write","Carry the 2 and write");
hundreds=hundreds-(hCarry*10);
thousands=n5+hCarry;
T=thousands;
thCarry=(thousands>9)?(thousands>19)?2:1:0;
THC=pick(thCarry,"","1","2");
THT=pick(thCarry,"Write","Write the 1 in the ten-thousands place and ","Write the 2 in the ten-thousands place and ");
thousands=thousands-(thCarry*10);
OCs=pick(oCarry,"","+","+");
TCs=pick(tCarry,"","+","+");
HCs=pick(hCarry,"","+","+");
THCs=pick(thCarry,"","+","+");]]></text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>1</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>ans</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text>_err == 0</text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<p style="text-align: left;"><span style="font-size: 1.64062rem;">{num1} +&nbsp;</span><span style="font-size: 1.64062rem;">{num2} +</span><span style="font-size: 1.64062rem;">{num3} =&nbsp;</span><span style="font-size: 1.64062rem;">{_0}</span></p>]]></text>
 </subqtext>
 <feedback format="html">
<text><![CDATA[<table style="text-align: center;">
    <tbody>
        <tr>
            <td><h5>{THC}
            </h5></td>
            <td><h5>{HC}
            </h5></td>
            <td><h5>{TC}
            </h5></td>
            <td><h5>{OC}</h5></td>
            <td>
            </td>

        </tr>
        <tr>
            <td><h3><br></h3>
            </td>
            <td>
            </td>
            <td>
            </td>
            <td style="text-align: left;">{n0}
            </td>
            <td style="text-align: left;">{n1}
            </td>

        </tr>
        <tr>
            <td style="text-align: left;">
            </td>
            <td style="text-align: left;">
            </td>
            <td style="text-align: left;">{n2}</td>
            <td style="text-align: left;">{n3}</td>
            <td style="text-align: left;">{n4}</td>

        </tr>
        <tr style="border-bottom: solid 2pt black;">
            <td style="text-align: left;">+
            </td>
            <td style="text-align: left;">{n5}</td>
            <td style="text-align: left;">{n6}</td>
            <td style="text-align: left;">{n7}</td>
            <td style="text-align: left;">{n8}</td>

        </tr>
        <tr>
            <td>{THC}</td>
            <td>{thousands}</td>
            <td>{hundreds}</td>
            <td>{tens}</td>
        <td>{ones}</td>

        </tr>

    </tbody>
</table><br><strong>Add the ones column:</strong><br>{n1} + {n4} + {n8} = {O}<br>{OT} {ones} in the ones answer place.<br><br><strong>Add the tens column: </strong><br>{OC} {OCs} {n0} + {n3} + {n7} = {T}<br>{TT} {tens} in the tens answer place.<br><br><strong>Add the hundreds column:</strong><br>{TC} {TCs} {n2} + {n6} =&nbsp; {H}<br>{HT} {hundreds} in the hundreds answer place.<br><br><strong>Add the thousands column:</strong><br>{HC} {HCs} {n2} + {n6} =&nbsp; {T}<br>{THT} {thousands} in the thousands answer place.<br><br><strong>Bring down the thousands column if necessary.</strong><br>]]></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 357087  -->
  <question type="formulas">
    <name>
      <text>L01-Basic Addition</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[Calculate:<script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script>
<script>
    /*
                                  actualWidth    width of the input
                                  checkWidth     width at which the box becomes wider
                                  defaultWidth   default width of the box
                                  c, ctx             see https://www.w3schools.com/tags/canvas_measuretext.asp
                                  size               size of the font w/ px, e.g. '14 px'
                                                       note that the size of the font can be defined in any units,
                                                      e.g. small, medium, xx-large, 150%, 1.25cm, 22px
                                                      since it is always transformed into px units
                                  sizeN              size of the font w/o px, e.g. '14'
                                  family            family of the font, eg. "Times New Roman", Times, serif
                                  txt                 text of the input, e.g. '123456'
                */
    var defaultWidth = 30;
    document.write('<canvas id="canvas_1" style="display: none;"></canvas>');

    function newWidth() {
        var txt = $(".formulas_number").val();
        var size = $(".formulas_number").css('font-size');
        var sizeN = Number(size.substring(0, size.length - 2));
        var family = $(".formulas_number").css('font-family');
        var c = document.getElementById("canvas_1");
        var ctx = c.getContext("2d");
        ctx.font = size + " " + family;
        var actualWidth = ctx.measureText(txt).width;
        var checkWidth = defaultWidth - sizeN;
        if (actualWidth >= checkWidth) {
            $(".formulas_number").width(actualWidth + sizeN);
        } else {
            $(".formulas_number").width(defaultWidth);
        }
    }
    $(document).ready(function() {
        $(".formulas_number").css("padding-left", "10px");
        newWidth();
        $(".formulas_number").keyup(function() {
            newWidth();
        });
    });
</script>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>a={100:1000:1};
b={5:99:1};</text>
</varsrandom>
<varsglobal><text>answer=a+b;</text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>1</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>answer</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text>_err == 0</text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<p dir="ltr" style="text-align: left;">&nbsp;{a} + {b} = {_0}<br></p>]]></text>
 </subqtext>
 <feedback format="html">
<text><![CDATA[<table>
    <tbody>
        <tr>
            <td style="text-align: right;">{a}
            </td>
            <td style="text-align: right;">&nbsp; &nbsp; &nbsp;
            </td>
            <td colspan="2;" style="text-align: right;">Line up the place values of the addends</td>
        </tr>
        <tr>
            <td style="text-align: right; border-bottom: 1pt solid black;">+ {b}
            </td>
            <td style="text-align: right;">
            </td>
            
        </tr>
        <tr>
            <td style="text-align: right;">{answer}
            </td>
            <td>
            </td>

        </tr>

    </tbody>
</table>]]></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 0  -->
  <question type="category">
    <category>
      <text>$course$/top/Default for MSII/Test#1/L01-Operations with Whole Numbers/Whole Number operations/subtraction</text>
    </category>
    <info format="html">
      <text></text>
    </info>
    <idnumber></idnumber>
  </question>

<!-- question: 357101  -->
  <question type="formulas">
    <name>
      <text>L01-Basic Subtraction</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Calculate:</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>a=shuffle([9,8,7,6,5,4,3,2,1]);
</text>
</varsrandom>
<varsglobal><text>num1=a[3]*1000+a[2]*100+a[1]*10+a[0];
num2=a[6]*100+a[5]*10+a[4];
dif=num1-num2;
n0=a[0];
n1=a[1];
n2=a[2];
n3=a[3];
n4=a[4];
n5=a[5];
n6=a[6];
</text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>1</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>dif</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text>_err == 0</text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<h3 style="text-align: left;">{num1} - {num2} = {_0}</h3>]]></text>
 </subqtext>
 <feedback format="html">
<text><![CDATA[<table>
    <tbody>
        <tr>
            <td style="text-align: right;">
                <h3>
                    {num1}
                </h3>
            </td>
          <td>&nbsp; &nbsp;&nbsp;
          </td>
          <td>Place the minuend, or first number in the subtraction problem, on the top.
          </td>
        </tr>
        <tr>
            <td style="text-align: right; border-bottom: 1pt solid black;">
                <h3>- {num2}
                </h3>
            </td>
          <td>
          </td>
          <td>Write the subtrahend on the bottom.   Line up the ones place.</td>
        </tr>
        <tr>
            <td style="text-align: right;">
                <h3>
                    {dif}</h3>
            </td>
          <td>
          </td>
          <td> Start in the ones place and subtract each place value. <br>&nbsp;Borrow from the next place value in the minuend as necessary.</td>
        </tr>
    </tbody>
</table>]]></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 0  -->
  <question type="category">
    <category>
      <text>$course$/top/Default for MSII/Test#1/L01-Operations with Whole Numbers/Whole Number operations/multiplication</text>
    </category>
    <info format="html">
      <text></text>
    </info>
    <idnumber></idnumber>
  </question>

<!-- question: 357102  -->
  <question type="formulas">
    <name>
      <text>L01-Multiplication of Whole Numbers</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Calculate:</p>
<script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script>
<script>
    /*
                              actualWidth    width of the input
                              checkWidth     width at which the box becomes wider
                              defaultWidth   default width of the box
                              c, ctx             see https://www.w3schools.com/tags/canvas_measuretext.asp
                              size               size of the font w/ px, e.g. '14 px'
                                                   note that the size of the font can be defined in any units,
                                                  e.g. small, medium, xx-large, 150%, 1.25cm, 22px
                                                  since it is always transformed into px units
                              sizeN              size of the font w/o px, e.g. '14'
                              family            family of the font, eg. "Times New Roman", Times, serif
                              txt                 text of the input, e.g. '123456'
            */
    var defaultWidth = 30;
    document.write('<canvas id="canvas_1" style="display: none;"></canvas>');

    function newWidth() {
        var txt = $(".formulas_number").val();
        var size = $(".formulas_number").css('font-size');
        var sizeN = Number(size.substring(0, size.length - 2));
        var family = $(".formulas_number").css('font-family');
        var c = document.getElementById("canvas_1");
        var ctx = c.getContext("2d");
        ctx.font = size + " " + family;
        var actualWidth = ctx.measureText(txt).width;
        var checkWidth = defaultWidth - sizeN;
        if (actualWidth >= checkWidth) {
            $(".formulas_number").width(actualWidth + sizeN);
        } else {
            $(".formulas_number").width(defaultWidth);
        }
    }
    $(document).ready(function() {
        $(".formulas_number").css("padding-left", "10px");
        newWidth();
        $(".formulas_number").keyup(function() {
            newWidth();
        });
    });
</script>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>a=shuffle([1,2,3,4,5,6,7,8,9]);
</text>
</varsrandom>
<varsglobal><text>num1=a[2]*100+a[1]*10+a[0];
num2=a[4]*10+a[3];
ans=num1*num2;
n0=a[0];
n1=a[1];
n2=a[2];
n3=a[3];
n4=a[4];
num1n3=num1*n3;
n4ten=n4*10;
num1n4=num1*n4*10;

</text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>1</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>ans</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text>_err == 0</text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<p style="text-align: left;"><span style="font-size: 1.64062rem;">{num1} x&nbsp;</span><span style="font-size: 1.64062rem;">{num2}</span><span style="font-size: 1.64062rem;">&nbsp;=&nbsp;</span><span style="font-size: 1.64062rem;">{_0}</span></p>]]></text>
 </subqtext>
 <feedback format="html">
<text><![CDATA[<table>
    <tbody>
        <tr>
            <td style="text-align: right;">{num1}</td>
        </tr>
        <tr>
            <td style="text-align: right; border-bottom:solid 1pt black;">x {num2}</td>
        </tr>
        <tr>
            <td style="text-align: right;">{num1n3}
            </td>
        </tr>
        <tr>
            <td style="text-align: right; border-bottom:solid 1pt black;">+ {num1n4}
            </td>
        </tr>
        <tr>
            <td style="text-align: right;">{ans}</td>
        </tr>
    </tbody>
</table>
<br>
<br>
<table>
    <tbody>
        <tr>
            <td style="text-align: right;">{num1}</td>
            <td rowspan="3">&nbsp; </td>
            <td rowspan="3">First multiply by the {n3} in the ones place.</td>
        </tr>
        <tr>
            <td style="text-align: right; border-bottom:solid 1pt black;">x {n3}</td>
        </tr>
        <tr>
            <td style="text-align: right;">{num1n3}</td>
        </tr>
    </tbody>
</table>
<br>
<br>
<table>
    <tbody>
        <tr>
            <td style="text-align: right;">{num1}</td>
            <td rowspan="3">&nbsp; </td>
            <td rowspan="3">Next multiply by the {n4} in the tens place.<br> The value of {n4} is actually 10 times {n4}, which is {n4ten}</td>
        </tr>
        <tr>
            <td style="text-align: right; border-bottom:solid 1pt black;">x {n4ten}</td>
        </tr>
        <tr>
            <td style="text-align: right;">{num1n4}</td>
        </tr>
    </tbody>
</table><br><br>
<table>
    <tbody>
        <tr>
            <td style="text-align: right;">{num1n3}</td>
            <td rowspan="3" style="text-align: right;">&nbsp;</td>
            <td rowspan="3">
                <p style="text-align: right;"><span style="font-size: 0.9375rem;">Add the two products.</span></p>
                <p style="text-align: right;"><br></p>
            </td>
        </tr>
        <tr>
            <td style="text-align: right; border-bottom:solid 1pt black;">+ {num1n4}</td>
        </tr>
        <tr>
            <td style="text-align: right;">{ans}</td>
        </tr>
    </tbody>
</table><br>]]></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 0  -->
  <question type="category">
    <category>
      <text>$course$/top/Default for MSII/Test#1/L01-Operations with Whole Numbers/Whole Number operations/division</text>
    </category>
    <info format="html">
      <text></text>
    </info>
    <idnumber></idnumber>
  </question>

<!-- question: 357103  -->
  <question type="formulas">
    <name>
      <text>L01-Division of whole numbers</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Calculate:</p>
<script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script>
<script>
    /*
                                  actualWidth    width of the input
                                  checkWidth     width at which the box becomes wider
                                  defaultWidth   default width of the box
                                  c, ctx             see https://www.w3schools.com/tags/canvas_measuretext.asp
                                  size               size of the font w/ px, e.g. '14 px'
                                                       note that the size of the font can be defined in any units,
                                                      e.g. small, medium, xx-large, 150%, 1.25cm, 22px
                                                      since it is always transformed into px units
                                  sizeN              size of the font w/o px, e.g. '14'
                                  family            family of the font, eg. "Times New Roman", Times, serif
                                  txt                 text of the input, e.g. '123456'
                */
    var defaultWidth = 30;
    document.write('<canvas id="canvas_1" style="display: none;"></canvas>');

    function newWidth() {
        var txt = $(".formulas_number").val();
        var size = $(".formulas_number").css('font-size');
        var sizeN = Number(size.substring(0, size.length - 2));
        var family = $(".formulas_number").css('font-family');
        var c = document.getElementById("canvas_1");
        var ctx = c.getContext("2d");
        ctx.font = size + " " + family;
        var actualWidth = ctx.measureText(txt).width;
        var checkWidth = defaultWidth - sizeN;
        if (actualWidth >= checkWidth) {
            $(".formulas_number").width(actualWidth + sizeN);
        } else {
            $(".formulas_number").width(defaultWidth);
        }
    }
    $(document).ready(function() {
        $(".formulas_number").css("padding-left", "10px");
        newWidth();
        $(".formulas_number").keyup(function() {
            newWidth();
        });
    });
</script>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>a={11:99:1};
divisor=shuffle([6,7,8,9]);</text>
</varsrandom>
<varsglobal><text>num1=a*divisor[0];
num2=divisor[0];
ans=num1/num2;
temp=num1;
n2=floor(num1/100);
temp=temp-(n2*100);
n1=floor(temp/10);
temp=temp-(n1*10);
n0=temp;

n2n1=10*n2+n1;
ansT=floor(n2n1/num2);
PT=ansT*num2;
DT=n2n1-PT;
DTn0=DT*10+n0;
ansO=floor(DTn0/num2);
PO=ansO*num2;
DO=DTn0-PO;
dividend=ansT*10+ansO;</text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>1</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>dividend</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text>_err == 0</text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<table>
    <tbody>
        <tr>
            <td></td>
            <td style="text-align: right;">{_0}
            </td>
            
        </tr>

        <tr>
            <td style="text-align: right;">{num2}
            </td>
            <td style="border-left: solid 1pt black; border-top: solid 1pt black;">{num1}</td>
            
        </tr>


    </tbody>
</table>]]></text>
 </subqtext>
 <feedback format="html">
<text><![CDATA[<table>
    <tbody>
        <tr>
            <td></td>
            <td style="text-align: right;">{ansT}</td>
            <td>{ansO}</td>
            <td><br></td>
        </tr>

        <tr>
            <td style="text-align: right;">{num2}
            </td>
            <td style="text-align: right; border-left: 1pt solid black; border-top: 1pt solid black;">{n2}{n1}</td>
            <td style="border-top: solid 1pt black;">{n0}</td>
            <td></td>
        </tr>
        <tr>
            <td></td>
            <td style="text-align: right; border-bottom: 1pt solid black;">- {PT}
            </td>
            <td></td>
            <td></td>
        </tr>
        <tr>
            <td></td>
            <td style="text-align: right;">{DT}</td>
            <td>{n0}</td>
            <td></td>
        </tr>
        <tr>
            <td>
            </td>
            <td colspan="2" style="text-align: right;  border-bottom: 1pt solid black;">- {PO}</td>
            <td></td>
        </tr>
        <tr>
            <td style="text-align: right;">
            </td>
            <td colspan="2" style="text-align: right;"><span class="" style="color: rgb(51, 51, 51);">{DO}</span></td>
            <td></td>
        </tr>

    </tbody>
</table>]]></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 357106  -->
  <question type="formulas">
    <name>
      <text>L01-Division of whole numbers (by 2 digit)</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Calculate:</p>
<script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script>
<script>
    /*
                                  actualWidth    width of the input
                                  checkWidth     width at which the box becomes wider
                                  defaultWidth   default width of the box
                                  c, ctx             see https://www.w3schools.com/tags/canvas_measuretext.asp
                                  size               size of the font w/ px, e.g. '14 px'
                                                       note that the size of the font can be defined in any units,
                                                      e.g. small, medium, xx-large, 150%, 1.25cm, 22px
                                                      since it is always transformed into px units
                                  sizeN              size of the font w/o px, e.g. '14'
                                  family            family of the font, eg. "Times New Roman", Times, serif
                                  txt                 text of the input, e.g. '123456'
                */
    var defaultWidth = 30;
    document.write('<canvas id="canvas_1" style="display: none;"></canvas>');

    function newWidth() {
        var txt = $(".formulas_number").val();
        var size = $(".formulas_number").css('font-size');
        var sizeN = Number(size.substring(0, size.length - 2));
        var family = $(".formulas_number").css('font-family');
        var c = document.getElementById("canvas_1");
        var ctx = c.getContext("2d");
        ctx.font = size + " " + family;
        var actualWidth = ctx.measureText(txt).width;
        var checkWidth = defaultWidth - sizeN;
        if (actualWidth >= checkWidth) {
            $(".formulas_number").width(actualWidth + sizeN);
        } else {
            $(".formulas_number").width(defaultWidth);
        }
    }
    $(document).ready(function() {
        $(".formulas_number").css("padding-left", "10px");
        newWidth();
        $(".formulas_number").keyup(function() {
            newWidth();
        });
    });
</script>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>a={11:99:1};
divisor={15:25:1};</text>
</varsrandom>
<varsglobal><text>num1=a*divisor;
num2=divisor;
ans=num1/num2;
temp=num1;
n2=floor(num1/100);
temp=temp-(n2*100);
n1=floor(temp/10);
temp=temp-(n1*10);
n0=temp;

n2n1=10*n2+n1;
ansT=floor(n2n1/num2);
PT=ansT*num2;
DT=n2n1-PT;
DTn0=DT*10+n0;
ansO=floor(DTn0/num2);
PO=ansO*num2;
DO=DTn0-PO;
dividend=ansT*10+ansO;</text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>1</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>dividend</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text>_err == 0</text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<table>
    <tbody>
        <tr>
            <td></td>
            <td style="text-align: right;">{_0}
            </td>
            
        </tr>

        <tr>
            <td style="text-align: right;">{num2}
            </td>
            <td style="border-left: solid 1pt black; border-top: solid 1pt black;">{num1}</td>
            
        </tr>


    </tbody>
</table>]]></text>
 </subqtext>
 <feedback format="html">
<text><![CDATA[<table>
    <tbody>
        <tr>
            <td></td>
            <td style="text-align: right;">{ansT}</td>
            <td>{ansO}</td>
            <td><br></td>
        </tr>

        <tr>
            <td style="text-align: right;">{num2}
            </td>
            <td style="text-align: right; border-left: 1pt solid black; border-top: 1pt solid black;">{n2}{n1}</td>
            <td style="border-top: solid 1pt black;">{n0}</td>
            <td></td>
        </tr>
        <tr>
            <td></td>
            <td style="text-align: right; border-bottom: 1pt solid black;">- {PT}
            </td>
            <td></td>
            <td></td>
        </tr>
        <tr>
            <td></td>
            <td style="text-align: right;">{DT}</td>
            <td>{n0}</td>
            <td></td>
        </tr>
        <tr>
            <td>
            </td>
            <td colspan="2" style="text-align: right;  border-bottom: 1pt solid black;">- {PO}</td>
            <td></td>
        </tr>
        <tr>
            <td style="text-align: right;">
            </td>
            <td colspan="2" style="text-align: right;"><span class="" style="color: rgb(51, 51, 51);">{DO}</span></td>
            <td></td>
        </tr>

    </tbody>
</table>]]></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 357107  -->
  <question type="formulas">
    <name>
      <text>L01-Division of whole numbers (by 2 digit) (copy)</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Calculate:</p>
<script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script>
<script>
    /*
                                  actualWidth    width of the input
                                  checkWidth     width at which the box becomes wider
                                  defaultWidth   default width of the box
                                  c, ctx             see https://www.w3schools.com/tags/canvas_measuretext.asp
                                  size               size of the font w/ px, e.g. '14 px'
                                                       note that the size of the font can be defined in any units,
                                                      e.g. small, medium, xx-large, 150%, 1.25cm, 22px
                                                      since it is always transformed into px units
                                  sizeN              size of the font w/o px, e.g. '14'
                                  family            family of the font, eg. "Times New Roman", Times, serif
                                  txt                 text of the input, e.g. '123456'
                */
    var defaultWidth = 30;
    document.write('<canvas id="canvas_1" style="display: none;"></canvas>');

    function newWidth() {
        var txt = $(".formulas_number").val();
        var size = $(".formulas_number").css('font-size');
        var sizeN = Number(size.substring(0, size.length - 2));
        var family = $(".formulas_number").css('font-family');
        var c = document.getElementById("canvas_1");
        var ctx = c.getContext("2d");
        ctx.font = size + " " + family;
        var actualWidth = ctx.measureText(txt).width;
        var checkWidth = defaultWidth - sizeN;
        if (actualWidth >= checkWidth) {
            $(".formulas_number").width(actualWidth + sizeN);
        } else {
            $(".formulas_number").width(defaultWidth);
        }
    }
    $(document).ready(function() {
        $(".formulas_number").css("padding-left", "10px");
        newWidth();
        $(".formulas_number").keyup(function() {
            newWidth();
        });
    });
</script>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>a={11:99:1};
divisor={15:25:1};</text>
</varsrandom>
<varsglobal><text>num1=a*divisor;
num2=divisor;
ans=num1/num2;
temp=num1;
n2=floor(num1/100);
temp=temp-(n2*100);
n1=floor(temp/10);
temp=temp-(n1*10);
n0=temp;

n2n1=10*n2+n1;
ansT=floor(n2n1/num2);
PT=ansT*num2;
DT=n2n1-PT;
DTn0=DT*10+n0;
ansO=floor(DTn0/num2);
PO=ansO*num2;
DO=DTn0-PO;
dividend=ansT*10+ansO;</text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>1</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>dividend</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text>_err == 0</text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<table>
    <tbody>
        <tr>
            <td style="text-align: center;">{num1}</td>
          <td rowspan="2">&nbsp;= {_0}</td>

        </tr>

        <tr>
            <td style="text-align: center; border-top: 1pt solid black;">{num2}
            </td>
            

        </tr>


    </tbody>
</table>]]></text>
 </subqtext>
 <feedback format="html">
<text><![CDATA[<table>
    <tbody>
        <tr>
            <td></td>
            <td style="text-align: right;">{ansT}</td>
            <td>{ansO}</td>
            <td><br></td>
        </tr>

        <tr>
            <td style="text-align: right;">{num2}
            </td>
            <td style="text-align: right; border-left: 1pt solid black; border-top: 1pt solid black;">{n2}{n1}</td>
            <td style="border-top: solid 1pt black;">{n0}</td>
            <td></td>
        </tr>
        <tr>
            <td></td>
            <td style="text-align: right; border-bottom: 1pt solid black;">- {PT}
            </td>
            <td></td>
            <td></td>
        </tr>
        <tr>
            <td></td>
            <td style="text-align: right;">{DT}</td>
            <td>{n0}</td>
            <td></td>
        </tr>
        <tr>
            <td>
            </td>
            <td colspan="2" style="text-align: right;  border-bottom: 1pt solid black;">- {PO}</td>
            <td></td>
        </tr>
        <tr>
            <td style="text-align: right;">
            </td>
            <td colspan="2" style="text-align: right;"><span class="" style="color: rgb(51, 51, 51);">{DO}</span></td>
            <td></td>
        </tr>

    </tbody>
</table>]]></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 357105  -->
  <question type="formulas">
    <name>
      <text>L01-Division of whole numbers (horizontal)</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Calculate:</p>
<script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script>
<script>
    /*
                                  actualWidth    width of the input
                                  checkWidth     width at which the box becomes wider
                                  defaultWidth   default width of the box
                                  c, ctx             see https://www.w3schools.com/tags/canvas_measuretext.asp
                                  size               size of the font w/ px, e.g. '14 px'
                                                       note that the size of the font can be defined in any units,
                                                      e.g. small, medium, xx-large, 150%, 1.25cm, 22px
                                                      since it is always transformed into px units
                                  sizeN              size of the font w/o px, e.g. '14'
                                  family            family of the font, eg. "Times New Roman", Times, serif
                                  txt                 text of the input, e.g. '123456'
                */
    var defaultWidth = 30;
    document.write('<canvas id="canvas_1" style="display: none;"></canvas>');

    function newWidth() {
        var txt = $(".formulas_number").val();
        var size = $(".formulas_number").css('font-size');
        var sizeN = Number(size.substring(0, size.length - 2));
        var family = $(".formulas_number").css('font-family');
        var c = document.getElementById("canvas_1");
        var ctx = c.getContext("2d");
        ctx.font = size + " " + family;
        var actualWidth = ctx.measureText(txt).width;
        var checkWidth = defaultWidth - sizeN;
        if (actualWidth >= checkWidth) {
            $(".formulas_number").width(actualWidth + sizeN);
        } else {
            $(".formulas_number").width(defaultWidth);
        }
    }
    $(document).ready(function() {
        $(".formulas_number").css("padding-left", "10px");
        newWidth();
        $(".formulas_number").keyup(function() {
            newWidth();
        });
    });
</script>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>a={11:99:1};
divisor=shuffle([6,7,8,9]);</text>
</varsrandom>
<varsglobal><text>num1=a*divisor[0];
num2=divisor[0];
ans=num1/num2;
temp=num1;
n2=floor(num1/100);
temp=temp-(n2*100);
n1=floor(temp/10);
temp=temp-(n1*10);
n0=temp;

n2n1=10*n2+n1;
ansT=floor(n2n1/num2);
PT=ansT*num2;
DT=n2n1-PT;
DTn0=DT*10+n0;
ansO=floor(DTn0/num2);
PO=ansO*num2;
DO=DTn0-PO;
dividend=ansT*10+ansO;</text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>1</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>dividend</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text>_err == 0</text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[{num1} \(\div \) {num2} = {_0}<br>]]></text>
 </subqtext>
 <feedback format="html">
<text><![CDATA[<table>
    <tbody>
        <tr>
            <td></td>
            <td style="text-align: right;">{ansT}</td>
            <td>{ansO}</td>
            <td><br></td>
        </tr>

        <tr>
            <td style="text-align: right;">{num2}
            </td>
            <td style="text-align: right; border-left: 1pt solid black; border-top: 1pt solid black;">{n2}{n1}</td>
            <td style="border-top: solid 1pt black;">{n0}</td>
            <td></td>
        </tr>
        <tr>
            <td></td>
            <td style="text-align: right; border-bottom: 1pt solid black;">- {PT}
            </td>
            <td></td>
            <td></td>
        </tr>
        <tr>
            <td></td>
            <td style="text-align: right;">{DT}</td>
            <td>{n0}</td>
            <td></td>
        </tr>
        <tr>
            <td>
            </td>
            <td colspan="2" style="text-align: right;  border-bottom: 1pt solid black;">- {PO}</td>
            <td></td>
        </tr>
        <tr>
            <td style="text-align: right;">
            </td>
            <td colspan="2" style="text-align: right;"><span class="" style="color: rgb(51, 51, 51);">{DO}</span></td>
            <td></td>
        </tr>

    </tbody>
</table>]]></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 357108  -->
  <question type="formulas">
    <name>
      <text>L01-Division of whole numbers (mult of ten)</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Calculate:</p>
<script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script>
<script>
    /*
                                  actualWidth    width of the input
                                  checkWidth     width at which the box becomes wider
                                  defaultWidth   default width of the box
                                  c, ctx             see https://www.w3schools.com/tags/canvas_measuretext.asp
                                  size               size of the font w/ px, e.g. '14 px'
                                                       note that the size of the font can be defined in any units,
                                                      e.g. small, medium, xx-large, 150%, 1.25cm, 22px
                                                      since it is always transformed into px units
                                  sizeN              size of the font w/o px, e.g. '14'
                                  family            family of the font, eg. "Times New Roman", Times, serif
                                  txt                 text of the input, e.g. '123456'
                */
    var defaultWidth = 30;
    document.write('<canvas id="canvas_1" style="display: none;"></canvas>');

    function newWidth() {
        var txt = $(".formulas_number").val();
        var size = $(".formulas_number").css('font-size');
        var sizeN = Number(size.substring(0, size.length - 2));
        var family = $(".formulas_number").css('font-family');
        var c = document.getElementById("canvas_1");
        var ctx = c.getContext("2d");
        ctx.font = size + " " + family;
        var actualWidth = ctx.measureText(txt).width;
        var checkWidth = defaultWidth - sizeN;
        if (actualWidth >= checkWidth) {
            $(".formulas_number").width(actualWidth + sizeN);
        } else {
            $(".formulas_number").width(defaultWidth);
        }
    }
    $(document).ready(function() {
        $(".formulas_number").css("padding-left", "10px");
        newWidth();
        $(".formulas_number").keyup(function() {
            newWidth();
        });
    });
</script>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>a={11:99:1};
divisor=shuffle([6,7,8,9]);</text>
</varsrandom>
<varsglobal><text>num1=a*divisor[0]*10;
num2=divisor[0]*10;
ans=num1/num2;
temp=num1;
n2=floor(num1/100);
temp=temp-(n2*100);
n1=floor(temp/10);
temp=temp-(n1*10);
n0=temp;

n2n1=10*n2+n1;
ansT=floor(n2n1/num2);
PT=ansT*num2;
DT=n2n1-PT;
DTn0=DT*10+n0;
ansO=floor(DTn0/num2);
PO=ansO*num2;
DO=DTn0-PO;
dividend=ansT*10+ansO;</text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>1</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>dividend</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text>_err == 0</text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<table>
    <tbody>
        <tr>
            <td></td>
            <td style="text-align: right;">{_0}
            </td>
            
        </tr>

        <tr>
            <td style="text-align: right;">{num2}
            </td>
            <td style="border-left: solid 1pt black; border-top: solid 1pt black;">{num1}</td>
            
        </tr>


    </tbody>
</table>]]></text>
 </subqtext>
 <feedback format="html">
<text><![CDATA[<table>
    <tbody>
        <tr>
            <td></td>
            <td style="text-align: right;">{ansT}</td>
            <td>{ansO}</td>
            <td><br></td>
        </tr>

        <tr>
            <td style="text-align: right;">{num2}
            </td>
            <td style="text-align: right; border-left: 1pt solid black; border-top: 1pt solid black;">{n2}{n1}</td>
            <td style="border-top: solid 1pt black;">{n0}</td>
            <td></td>
        </tr>
        <tr>
            <td></td>
            <td style="text-align: right; border-bottom: 1pt solid black;">- {PT}
            </td>
            <td></td>
            <td></td>
        </tr>
        <tr>
            <td></td>
            <td style="text-align: right;">{DT}</td>
            <td>{n0}</td>
            <td></td>
        </tr>
        <tr>
            <td>
            </td>
            <td colspan="2" style="text-align: right;  border-bottom: 1pt solid black;">- {PO}</td>
            <td></td>
        </tr>
        <tr>
            <td style="text-align: right;">
            </td>
            <td colspan="2" style="text-align: right;"><span class="" style="color: rgb(51, 51, 51);">{DO}</span></td>
            <td></td>
        </tr>

    </tbody>
</table>]]></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 357104  -->
  <question type="formulas">
    <name>
      <text>L01-Division of whole numbers (remainder)</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Divide {num1}&nbsp;\(\div \) {num2}</p>
<script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script>
<script>
    /*
                                  actualWidth    width of the input
                                  checkWidth     width at which the box becomes wider
                                  defaultWidth   default width of the box
                                  c, ctx             see https://www.w3schools.com/tags/canvas_measuretext.asp
                                  size               size of the font w/ px, e.g. '14 px'
                                                       note that the size of the font can be defined in any units,
                                                      e.g. small, medium, xx-large, 150%, 1.25cm, 22px
                                                      since it is always transformed into px units
                                  sizeN              size of the font w/o px, e.g. '14'
                                  family            family of the font, eg. "Times New Roman", Times, serif
                                  txt                 text of the input, e.g. '123456'
                */
    var defaultWidth = 30;
    document.write('<canvas id="canvas_1" style="display: none;"></canvas>');

    function newWidth() {
        var txt = $(".formulas_number").val();
        var size = $(".formulas_number").css('font-size');
        var sizeN = Number(size.substring(0, size.length - 2));
        var family = $(".formulas_number").css('font-family');
        var c = document.getElementById("canvas_1");
        var ctx = c.getContext("2d");
        ctx.font = size + " " + family;
        var actualWidth = ctx.measureText(txt).width;
        var checkWidth = defaultWidth - sizeN;
        if (actualWidth >= checkWidth) {
            $(".formulas_number").width(actualWidth + sizeN);
        } else {
            $(".formulas_number").width(defaultWidth);
        }
    }
    $(document).ready(function() {
        $(".formulas_number").css("padding-left", "10px");
        newWidth();
        $(".formulas_number").keyup(function() {
            newWidth();
        });
    });
</script>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>a=shuffle([1,2,3,4,5]);
divisor=shuffle([6,7,8,9]);</text>
</varsrandom>
<varsglobal><text>num1=a[2]*100+a[1]*10+a[0];
num2=divisor[0];
ans=num1/num2;
n0=a[0];
n1=a[1];
n2=a[2];
n2n1=10*n2+n1;
ansT=floor(n2n1/num2);
PT=ansT*num2;
DT=n2n1-PT;
DTn0=DT*10+n0;
ansO=floor(DTn0/num2);
PO=ansO*num2;
DO=DTn0-PO;
dividend=ansT*10+ansO;</text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>2</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>[dividend,DO]</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text>_err == 0</text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<table>
    <tbody>
        <tr>
            <td></td>
            <td style="text-align: right;">{_0}
            </td>
          <td>r {_1}</td>
        </tr>

        <tr>
            <td style="text-align: right;">{num2}
            </td>
            <td style="border-left: solid 1pt black; border-top: solid 1pt black;">{num1}</td>
          <td></td>
            </tr>


    </tbody>
</table>]]></text>
 </subqtext>
 <feedback format="html">
<text><![CDATA[<table>
    <tbody>
        <tr>
            <td></td>
            <td style="text-align: right;">{ansT}</td>
            <td>{ansO}</td>
            <td>&nbsp;r <span class="" style="color: rgb(255, 51, 102);">{DO}</span></td>
        </tr>

        <tr>
            <td style="text-align: right;">{num2}
            </td>
            <td style="text-align: right; border-left: 1pt solid black; border-top: 1pt solid black;">{n2}{n1}</td>
            <td style="border-top: solid 1pt black;">{n0}</td>
            <td></td>
        </tr>
        <tr>
            <td></td>
            <td style="text-align: right; border-bottom: 1pt solid black;">- {PT}
            </td>
            <td></td>
            <td></td>
        </tr>
        <tr>
            <td></td>
            <td style="text-align: right;">{DT}</td>
            <td>{n0}</td>
            <td></td>
        </tr>
        <tr>
            <td>
            </td>
            <td colspan="2" style="text-align: right;  border-bottom: 1pt solid black;">- {PO}</td>
            <td></td>
        </tr>
        <tr>
            <td style="text-align: right;">
            </td>
            <td colspan="2" style="text-align: right;"><span class="" style="color: rgb(255, 51, 102);">{DO}</span></td>
            <td></td>
        </tr>

    </tbody>
</table>]]></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 0  -->
  <question type="category">
    <category>
      <text>$course$/top/Default for MSII/Test#1/L03-Operations with Money</text>
    </category>
    <info format="html">
      <text></text>
    </info>
    <idnumber></idnumber>
  </question>

<!-- question: 357132  -->
  <question type="formulas">
    <name>
      <text>choose to make money amount $ab.cd</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Use the pull down menus to make {aWord} {bWord} dollars and {cWord} {dWord} cents.</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>a={2:9:1};
b={1:9:1};
c={2:9:1};
d={1:9:1};</text>
</varsrandom>
<varsglobal><text><![CDATA[ax=a-2;
bx=b-1;
cx=c-2;
dx=d-1;
aWord=pick(a,"","","twenty","thirty","forty","fifty","sixty","seventy","eighty","ninty");
bWord=pick(b,"","one","two","three","four","five","six","seven","eight","nine");
cWord=pick(c,"","","twenty","thirty","forty","fifty","sixty","seventy","eighty","ninty");
dWord=pick(d,"","one","two","three","four","five","six","seven","eight","nine");
achoice=[2,3,4,5,6,7,8,9];
bchoice=[1,2,3,4,5,6,7,8,9];
cchoice=[2,3,4,5,6,7,8,9];
dchoice=[1,2,3,4,5,6,7,8,9];]]></text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>4</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>[ax,bx,cx,dx]</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text>_err == 0</text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<h3 style="text-align: left;">${_0:achoice:MCE}{_1:bchoice:MCE}<b><strong>.</strong></b>{_2:cchoice:MCE}{_3:dchoice:MCE}</h3>]]></text>
 </subqtext>
 <feedback format="html">
<text><![CDATA[<p dir="ltr" style="text-align: left;"></p><h3>&nbsp;{aWord} {bWord} dollars and {cWord} {dWord} cents.= ${a}{b}.{c}{d}</h3><br><p></p>]]></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 357133  -->
  <question type="formulas">
    <name>
      <text>choose to make word money amount $ab.cd (given numbers)</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Use the pull down menus to write ${a}{b}.{c}{d}</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>a={2:9:1};
b={1:9:1};
c={2:9:1};
d={1:9:1};</text>
</varsrandom>
<varsglobal><text><![CDATA[ax=a-2;
bx=b-1;
cx=c-2;
dx=d-1;
aWord=["twenty","thirty","forty","fifty","sixty","seventy","eighty","ninty"];
bWord=["one","two","three","four","five","six","seven","eight","nine"];
cWord=["twenty","thirty","forty","fifty","sixty","seventy","eighty","ninty"];
dWord=["one","two","three","four","five","six","seven","eight","nine"];
achoice=[2,3,4,5,6,7,8,9];
bchoice=[1,2,3,4,5,6,7,8,9];
cchoice=[2,3,4,5,6,7,8,9];
dchoice=[1,2,3,4,5,6,7,8,9];
aAns=aWord[ax];
bAns=bWord[bx];
cAns=cWord[cx];
dAns=dWord[dx];]]></text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>4</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>[ax,bx,cx,dx]</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text>_err == 0</text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<h3 style="text-align: left;">{_0:aWord:MCE} {_1:bWord:MCE}<strong>&nbsp;dollars and&nbsp;</strong>{_2:cWord:MCE}{_3:dWord:MCE} <strong>cents</strong></h3>]]></text>
 </subqtext>
 <feedback format="html">
<text><![CDATA[<p dir="ltr" style="text-align: left;"></p><h3>&nbsp;{aAns} {bAns} dollars and {cAns} {dAns} cents= ${a}{b}.{c}{d}</h3><br><p></p>]]></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 357134  -->
  <question type="formulas">
    <name>
      <text>money cent and dollar sign</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<h3>Write {words} cents with a cent sign and dollar sign.</h3>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>cents={1:25:1};</text>
</varsrandom>
<varsglobal><text><![CDATA[dollars=cents/100;
word=["","one","two","three","four","five","six","seven","eight","nine","ten","eleven","twelve","thirteen","fourteen","fifteen","sixteen","seventeen","eighteen","nineteen","twenty","twenty one","twenty two","twenty three","twenty four","twenty five"];
words=word[cents];
reminder=(cents<10)?0:1;
reminder=pick(reminder,["Remember to put a zero in the tens place.",""]);]]></text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>10</text>
 </answertype>
 <numbox>
  <text>2</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>[cents,dollars]</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text><![CDATA[_relerr < 0.001]]></text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<table width="50%">
    <tbody>
        <tr>
            <td width="50%">
                {_0} ¢</td>
            <td>$ {_1}</td>
        </tr>
    </tbody>
</table>]]></text>
 </subqtext>
 <feedback format="html">
<text><![CDATA[<table width="50%">
    <tbody>
        <tr>
            <td width="50%">
                {cents} ¢</td>
            <td>$ {dollars}</td>
        </tr>
      <tr>
        <td>Write the cents just as you would read it.<br>{words} ¢<br></td>
        <td>
          Zero dollars and {words} cents.
<br>The "and" is written with a decimal point.
<br>{reminder}
        </td>
    </tr></tbody>
</table>]]></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 0  -->
  <question type="category">
    <category>
      <text>$course$/top/Default for MSII/Test#1/L03-Operations with Money/Operations with Money/Money - Addition</text>
    </category>
    <info format="html">
      <text></text>
    </info>
    <idnumber></idnumber>
  </question>

<!-- question: 357177  -->
  <question type="formulas">
    <name>
      <text>L02-add  dollars, dollars_cents,cents</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Add:&nbsp; {ques}</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>adol={1:50:1};
acent={10:99:1};
b={2:50:1};
c={3:99:1};</text>
</varsrandom>
<varsglobal><text><![CDATA[ques=join("","$",b," + $",adol,".",acent," + ",c,"¢");
ans=adol+(acent/100)+b+(c/100);
cCent=(c<10)?c/100:c/100;]]></text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>100</text>
 </answertype>
 <numbox>
  <text>1</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>ans</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text><![CDATA[_relerr < 0.001]]></text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<p dir="ltr" style="text-align: left;">${_0}</p>]]></text>
 </subqtext>
 <feedback format="html">
<text><![CDATA[<table>
    <tbody>
        <tr>
            <td style="text-align: right;">${b}.00<br></td>
            <td>&nbsp; &nbsp;</td>
            <td> Write ${b} with a decimal and 00 cents.</td>
        </tr>
        <tr>
            <td style="text-align: right;">${adol}.{acent}<br></td>
            <td></td>
            <td>Line up the decimal for each amount.<br></td>
        </tr>
        <tr>
            <td style="text-align: right;border-bottom:solid 1pt black;">+&nbsp; ${cCent}
            </td>
            <td></td>
            <td>Rewrite {c}¢ using a $ sign.&nbsp; {c}¢ = ${cCent}</td>
        </tr>
        <tr>
            <td style="text-align: right;">{ans}
            </td>
            <td></td>
            <td></td>
        </tr>

    </tbody>
</table>]]></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 357176  -->
  <question type="formulas">
    <name>
      <text>L02-add cents, dollars_cents, dollars</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Add:&nbsp; {ques}</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>adol={1:50:1};
acent={10:99:1};
b={2:50:1};
c={3:99:1};</text>
</varsrandom>
<varsglobal><text><![CDATA[ques=join("",c,"¢ + $",adol,".",acent," + $",b);
ans=adol+(acent/100)+b+(c/100);
cCent=(c<10)?c/100:c/100;
]]></text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>100</text>
 </answertype>
 <numbox>
  <text>1</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>ans</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text><![CDATA[_relerr < 0.001]]></text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<p dir="ltr" style="text-align: left;">${_0}</p>]]></text>
 </subqtext>
 <feedback format="html">
<text><![CDATA[<table>
    <tbody>
        <tr>
            <td style="text-align: right;">${cCent}
            </td>
            <td></td>
            <td>Rewrite {c}¢ using a $ sign.&nbsp; {c}¢ = ${cCent}</td>
        </tr>

        <tr>
            <td style="text-align: right;">${adol}.{acent}
            </td>
            <td>&nbsp; &nbsp;</td>
            <td> Line up the decimal for each amount.</td>
        </tr>
        <tr>
            <td style="text-align: right;border-bottom:solid 1pt black;">+ ${b}.00</td>
            <td></td>
            <td>Write ${b} with a decimal and 00 cents.
            </td>
        </tr>

        <tr>
            <td style="text-align: right;">{ans}
            </td>
            <td></td>
            <td></td>
        </tr>

    </tbody>
</table>]]></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 357178  -->
  <question type="formulas">
    <name>
      <text>L02-add cents, dollars_cents, dollars</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Add:&nbsp; {ques}</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>adol={1:50:1};
acent={10:99:1};
b={2:50:1};
c={3:99:1};</text>
</varsrandom>
<varsglobal><text><![CDATA[ques=join("",c,"¢ + $",adol,".",acent," + $",b);
ans=adol+(acent/100)+b+(c/100);
cCent=(c<10)?c/100:c/100;]]></text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>100</text>
 </answertype>
 <numbox>
  <text>1</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>ans</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text><![CDATA[_relerr < 0.001]]></text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<p dir="ltr" style="text-align: left;">${_0}</p>]]></text>
 </subqtext>
 <feedback format="html">
<text><![CDATA[<table>
    <tbody>
        <tr>
            <td style="text-align: right;">${cCent}
            </td>
            <td></td>
            <td>Rewrite {c}¢ using a $ sign.&nbsp; {c}¢ = ${cCent}</td>
        </tr>

        <tr>
            <td style="text-align: right;">${adol}.{acent}
            </td>
            <td>&nbsp; &nbsp;</td>
            <td> Line up the decimal for each amount.</td>
        </tr>
        <tr>
            <td style="text-align: right;border-bottom:solid 1pt black;">+ ${b}.00</td>
            <td></td>
            <td>Write ${b} with a decimal and 00 cents.
            </td>
        </tr>

        <tr>
            <td style="text-align: right;">{ans}
            </td>
            <td></td>
            <td></td>
        </tr>

    </tbody>
</table>]]></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 357189  -->
  <question type="formulas">
    <name>
      <text>L02-add cents, dollars_cents, dollars</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Add:&nbsp; {ques}</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>adol={1:50:1};
acent={10:99:1};
b={2:50:1};
c={3:99:1};</text>
</varsrandom>
<varsglobal><text><![CDATA[ques=join("",c,"¢ + $",adol,".",acent," + $",b);
ans=adol+(acent/100)+b+(c/100);
cCent=(c<10)?c/100:c/100;]]></text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>100</text>
 </answertype>
 <numbox>
  <text>1</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>ans</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text><![CDATA[_relerr < 0.001]]></text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<p dir="ltr" style="text-align: left;">${_0}</p>]]></text>
 </subqtext>
 <feedback format="html">
<text><![CDATA[<table>
    <tbody>
        <tr>
            <td style="text-align: right;">${cCent}
            </td>
            <td></td>
            <td>Rewrite {c}¢ using a $ sign.&nbsp; {c}¢ = ${cCent}</td>
        </tr>

        <tr>
            <td style="text-align: right;">${adol}.{acent}
            </td>
            <td>&nbsp; &nbsp;</td>
            <td> Line up the decimal for each amount.</td>
        </tr>
        <tr>
            <td style="text-align: right;border-bottom:solid 1pt black;">+ ${b}.00</td>
            <td></td>
            <td>Write ${b} with a decimal and 00 cents.
            </td>
        </tr>

        <tr>
            <td style="text-align: right;">{ans}
            </td>
            <td></td>
            <td></td>
        </tr>

    </tbody>
</table>]]></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 357179  -->
  <question type="formulas">
    <name>
      <text>L02-add dollars_cents, dollars, cents</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Add:&nbsp; {ques}</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>adol={1:50:1};
acent={10:99:1};
b={2:50:1};
c={3:99:1};</text>
</varsrandom>
<varsglobal><text><![CDATA[ques=join("","$",adol,".",acent," + $",b," + ",c,"¢");
ans=adol+(acent/100)+b+(c/100);
cCent=(c<10)?c/100:c/100;]]></text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>100</text>
 </answertype>
 <numbox>
  <text>1</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>ans</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text><![CDATA[_relerr < 0.001]]></text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<p dir="ltr" style="text-align: left;">${_0}</p>]]></text>
 </subqtext>
 <feedback format="html">
<text><![CDATA[<table>
    <tbody>
        <tr>
            <td style="text-align: right;">${adol}.{acent}
            </td>
            <td>&nbsp; &nbsp;</td>
            <td> Line up the decimal for each amount.</td>
        </tr>
        <tr>
            <td style="text-align: right;">${b}.00</td>
            <td></td>
            <td>Write ${b} with a decimal and 00 cents.
            </td>
        </tr>
        <tr>
            <td style="text-align: right;border-bottom:solid 1pt black;">+&nbsp; ${cCent}
            </td>
            <td></td>
            <td>Rewrite {c}¢ using a $ sign.&nbsp; {c}¢ = ${cCent}</td>
        </tr>
        <tr>
            <td style="text-align: right;">{ans}
            </td>
            <td></td>
            <td></td>
        </tr>

    </tbody>
</table>]]></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 357180  -->
  <question type="formulas">
    <name>
      <text>L02-Addition of Dollars and Cents</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Add:&nbsp; {dnum1} + {dnum2} +{dnum3}</p>
<script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script>
<script>
    /*
                              actualWidth    width of the input
                              checkWidth     width at which the box becomes wider
                              defaultWidth   default width of the box
                              c, ctx             see https://www.w3schools.com/tags/canvas_measuretext.asp
                              size               size of the font w/ px, e.g. '14 px'
                                                   note that the size of the font can be defined in any units,
                                                  e.g. small, medium, xx-large, 150%, 1.25cm, 22px
                                                  since it is always transformed into px units
                              sizeN              size of the font w/o px, e.g. '14'
                              family            family of the font, eg. "Times New Roman", Times, serif
                              txt                 text of the input, e.g. '123456'
            */
    var defaultWidth = 30;
    document.write('<canvas id="canvas_1" style="display: none;"></canvas>');

    function newWidth() {
        var txt = $(".formulas_number").val();
        var size = $(".formulas_number").css('font-size');
        var sizeN = Number(size.substring(0, size.length - 2));
        var family = $(".formulas_number").css('font-family');
        var c = document.getElementById("canvas_1");
        var ctx = c.getContext("2d");
        ctx.font = size + " " + family;
        var actualWidth = ctx.measureText(txt).width;
        var checkWidth = defaultWidth - sizeN;
        if (actualWidth >= checkWidth) {
            $(".formulas_number").width(actualWidth + sizeN);
        } else {
            $(".formulas_number").width(defaultWidth);
        }
    }
    $(document).ready(function() {
        $(".formulas_number").css("padding-left", "10px");
        newWidth();
        $(".formulas_number").keyup(function() {
            newWidth();
        });
    });
</script>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>a=shuffle([1,2,3,4,5,6,7,8,9]);</text>
</varsrandom>
<varsglobal><text><![CDATA[num1=a[0]*10+a[1];
num2=a[2]*100+a[3]*10+a[4];
num3=a[5]*1000+a[6]*100+a[7]*10+a[8];
dnum1=num1/100;
dnum2=num2/100;
dnum3=num3/100;
ans=dnum1+dnum2+dnum3;
n0=a[0];
n1=a[1];
n2=a[2];
n3=a[3];
n4=a[4];
n5=a[5];
n6=a[6];
n7=a[7];
n8=a[8];
ones=n1+n4+n8;
O=ones;
oCarry=(ones>9)?(ones>19)?2:1:0;
OC=pick(oCarry,"","1","2");
OCs=pick(oCarry,"","+","+");
OT=pick(oCarry,"Write","Carry the 1 and write","Carry the 2 and write"); 
ones=ones-(oCarry*10);
tens=n0+n3+n7+oCarry;
T=tens;
tCarry=(tens>9)?(tens>19)?2:1:0;
TC=pick(tCarry,"","1","2");
TCs=pick(tCarry,"","+","+");
TT=pick(tCarry,"","Carry the 1 and write","Carry the 2 and write");
tens=tens-(tCarry*10);
hundreds=n2+n6+tCarry;
H=hundreds;
hCarry=(hundreds>9)?(hundreds>19)?2:1:0;
HC=pick(hCarry,"","1","2");
HCs=pick(hCarry,"","+","+");
HT=pick(hCarry,"Write","Carry the 1 and write","Carry the 2 and write");
hundreds=hundreds-(hCarry*10);
thousands=n5+hCarry;
T=thousands;
thCarry=(thousands>9)?(thousands>19)?2:1:0;
THC=pick(thCarry,"","1","2");
THCs=pick(thCarry,"","+","+");
THT=pick(thCarry,"Write","Write the 1 in the ten-thousands place and ","Write the 2 in the ten-thousands place and ");
thousands=thousands-(thCarry*10);]]></text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>1</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>ans</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text><![CDATA[_relerr < 0.001]]></text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<p style="text-align: left;"><span style="font-size: 1.64062rem;">{dnum1} +&nbsp;</span><span style="font-size: 1.64062rem;">{dnum2} +</span><span style="font-size: 1.64062rem;">{dnum3} =&nbsp;</span><span style="font-size: 1.64062rem;">{_0}</span></p>]]></text>
 </subqtext>
 <feedback format="html">
<text><![CDATA[<strong>When adding numbers, line up the decimal points and each place value.</strong><br><table>
    <tbody>
        <tr>
            <td>
                <h5>{THC}
                </h5>
            </td>
            <td>
                <h5>{HC}
                </h5>
            </td>
            <td>
                <h5>{TC}
                </h5>
            </td>
            <td>
                <h5>{OC}</h5>
            </td>
            <td>
            </td>

        </tr>
        <tr>
            <td>
                <h3><br></h3>
            </td>
            <td style="text-align: right;">$</td>
            <td>0
            </td>
            <td>.{n0}
            </td>
            <td>{n1}
            </td>

        </tr>
        <tr>
            <td>
            </td>
            <td style="text-align: right;">$</td>
            <td>{n2}</td>
            <td>.{n3}</td>
            <td>{n4}</td>

        </tr>
        <tr style="border-bottom: solid 2pt black;">
            <td style="text-align: right;">+&nbsp; &nbsp;$</td>
            <td>{n5}</td>
            <td>{n6}</td>
            <td>.{n7}</td>
            <td>{n8}</td>

        </tr>
        <tr>
            <td>${THC}</td>
            <td>{thousands}</td>
            <td>{hundreds}</td>
            <td>.{tens}</td>
            <td>{ones}</td>

        </tr>

    </tbody>
</table><br><strong>Add the pennies (hundredths) column:</strong><br>{n1} + {n4} + {n8} = {O}<br>{OT} {ones} in the hundredths&nbsp; (pennies) answer place.<br><br><strong>Add the dimes (tenths) column: </strong><br>{OC} {OCs} {n0} + {n3} + {n7} = {T}<br>{TT} {tens} in the tenths (dimes) answer place.<br><br><strong>Add the ones column:</strong><br>{TC} {TCs} {n2}
+ {n6} =&nbsp; {H}<br>{HT} {hundreds} in the ones answer place.<br><br><strong>Add the tens column:</strong><br>{HC} {HCs} {n2} + {n6} =&nbsp; {T}<br>{THT} {thousands} in the tens answer place.<br><br><strong>Bring down the hundreds column (if necessary)</strong><br>]]></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 0  -->
  <question type="category">
    <category>
      <text>$course$/top/Default for MSII/Test#1/L03-Operations with Money/Operations with Money/Money-Subtraction</text>
    </category>
    <info format="html">
      <text></text>
    </info>
    <idnumber></idnumber>
  </question>

<!-- question: 357190  -->
  <question type="formulas">
    <name>
      <text>L02-Money-Subtraction</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Subtract: {dnum1} - {dnum2}</p>

<script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script>
<script>
    /*
                                  actualWidth    width of the input
                                  checkWidth     width at which the box becomes wider
                                  defaultWidth   default width of the box
                                  c, ctx             see https://www.w3schools.com/tags/canvas_measuretext.asp
                                  size               size of the font w/ px, e.g. '14 px'
                                                       note that the size of the font can be defined in any units,
                                                      e.g. small, medium, xx-large, 150%, 1.25cm, 22px
                                                      since it is always transformed into px units
                                  sizeN              size of the font w/o px, e.g. '14'
                                  family            family of the font, eg. "Times New Roman", Times, serif
                                  txt                 text of the input, e.g. '123456'
                */
    var defaultWidth = 30;
    document.write('<canvas id="canvas_1" style="display: none;"></canvas>');

    function newWidth() {
        var txt = $(".formulas_number").val();
        var size = $(".formulas_number").css('font-size');
        var sizeN = Number(size.substring(0, size.length - 2));
        var family = $(".formulas_number").css('font-family');
        var c = document.getElementById("canvas_1");
        var ctx = c.getContext("2d");
        ctx.font = size + " " + family;
        var actualWidth = ctx.measureText(txt).width;
        var checkWidth = defaultWidth - sizeN;
        if (actualWidth >= checkWidth) {
            $(".formulas_number").width(actualWidth + sizeN);
        } else {
            $(".formulas_number").width(defaultWidth);
        }
    }
    $(document).ready(function() {
        $(".formulas_number").css("padding-left", "10px");
        newWidth();
        $(".formulas_number").keyup(function() {
            newWidth();
        });
    });
</script>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>a=shuffle([9,8,7,6,5,4,3,2,1]);</text>
</varsrandom>
<varsglobal><text>num1=a[3]*1000+a[2]*100+a[1]*10+a[0];
num2=a[6]*100+a[5]*10+a[4];
dnum1=num1/100;
dnum2=num2/100;
dif=dnum1-dnum2;
n0=a[0];
n1=a[1];
n2=a[2];
n3=a[3];
n4=a[4];
n5=a[5];
n6=a[6];</text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>1</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>dif</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text><![CDATA[_err < 0.0001]]></text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<table>
  <tbody><tr>
    <td style="text-align: right;">$ {dnum1}</td>
  </tr><tr>  <td style="text-align: right; border-bottom: 1pt solid black;">- $ {dnum2}</td>
  </tr><tr>  <td style="text-align: right;">${_0}</td>
  </tr></tbody></table>]]></text>
 </subqtext>
 <feedback format="html">
<text><![CDATA[<table>
    <tbody>
        <tr>
            <td style="text-align: right;">
                <h3>
                    {dnum1}
                </h3>
            </td>
          <td>&nbsp; &nbsp;&nbsp;
          </td>
          <td>Place the minuend, or first number in the subtraction problem, on the top.
          </td>
        </tr>
        <tr>
            <td style="text-align: right; border-bottom: 1pt solid black;">
                <h3>- {dnum2}
                </h3>
            </td>
          <td>
          </td>
          <td>Write the subtrahend on the bottom.   Line up the decimals.</td>
        </tr>
        <tr>
            <td style="text-align: right;">
                <h3>
                    {dif}</h3>
            </td>
          <td>
          </td>
          <td> Start in the hundredths place and subtract each place value. <br>&nbsp;Borrow from the next place value in the minuend as necessary.</td>
        </tr>
    </tbody>
</table>]]></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 357200  -->
  <question type="formulas">
    <name>
      <text>L02-Money-Subtraction</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Subtract: {dnum1} - {dnum2}</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>a=shuffle([9,8,7,6,5,4,3,2,1]);</text>
</varsrandom>
<varsglobal><text>num1=a[3]*1000+a[2]*100+a[1]*10+a[0];
num2=a[6]*100+a[5]*10+a[4];
dnum1=num1/100;
dnum2=num2/100;
dif=dnum1-dnum2;
n0=a[0];
n1=a[1];
n2=a[2];
n3=a[3];
n4=a[4];
n5=a[5];
n6=a[6];</text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>1</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>dif</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text><![CDATA[_err < 0.01]]></text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<table>
  <tbody><tr>
    <td style="text-align: right;">$ {dnum1}</td>
  </tr><tr>  <td style="text-align: right; border-bottom: 1pt solid black;">- $ {dnum2}</td>
  </tr><tr>  <td style="text-align: right;">${_0}</td>
  </tr></tbody></table>]]></text>
 </subqtext>
 <feedback format="html">
<text><![CDATA[<table>
    <tbody>
        <tr>
            <td style="text-align: right;">
                <h3>
                    {num1}
                </h3>
            </td>
          <td>&nbsp; &nbsp;&nbsp;
          </td>
          <td>Place the minuend, or first number in the subtraction problem, on the top.
          </td>
        </tr>
        <tr>
            <td style="text-align: right; border-bottom: 1pt solid black;">
                <h3>- {num2}
                </h3>
            </td>
          <td>
          </td>
          <td>Write the subtrahend on the bottom.   Line up the decimals.</td>
        </tr>
        <tr>
            <td style="text-align: right;">
                <h3>
                    {dif}</h3>
            </td>
          <td>
          </td>
          <td> Start in the hundredths place and subtract each place value. <br>&nbsp;Borrow from the next place value in the minuend as necessary.</td>
        </tr>
    </tbody>
</table>]]></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 357201  -->
  <question type="formulas">
    <name>
      <text>L02-Money-Subtraction</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Subtract: {dnum1} - {dnum2}</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>a=shuffle([9,8,7,6,5,4,3,2,1]);</text>
</varsrandom>
<varsglobal><text>num1=a[3]*1000+a[2]*100+a[1]*10+a[0];
num2=a[6]*100+a[5]*10+a[4];
dnum1=num1/100;
dnum2=num2/100;
dif=dnum1-dnum2;
n0=a[0];
n1=a[1];
n2=a[2];
n3=a[3];
n4=a[4];
n5=a[5];
n6=a[6];</text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>1</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>dif</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text><![CDATA[_err < 0.01]]></text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<table>
  <tbody><tr>
    <td style="text-align: right;">$ {dnum1}</td>
  </tr><tr>  <td style="text-align: right; border-bottom: 1pt solid black;">- $ {dnum2}</td>
  </tr><tr>  <td style="text-align: right;">${_0}</td>
  </tr></tbody></table>]]></text>
 </subqtext>
 <feedback format="html">
<text><![CDATA[<table>
    <tbody>
        <tr>
            <td style="text-align: right;">
                <h3>
                    {num1}
                </h3>
            </td>
          <td>&nbsp; &nbsp;&nbsp;
          </td>
          <td>Place the minuend, or first number in the subtraction problem, on the top.
          </td>
        </tr>
        <tr>
            <td style="text-align: right; border-bottom: 1pt solid black;">
                <h3>- {num2}
                </h3>
            </td>
          <td>
          </td>
          <td>Write the subtrahend on the bottom.   Line up the decimals.</td>
        </tr>
        <tr>
            <td style="text-align: right;">
                <h3>
                    {dif}</h3>
            </td>
          <td>
          </td>
          <td> Start in the hundredths place and subtract each place value. <br>&nbsp;Borrow from the next place value in the minuend as necessary.</td>
        </tr>
    </tbody>
</table>]]></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 357202  -->
  <question type="formulas">
    <name>
      <text>L02-subtract dollars minus cents</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Subtract:&nbsp; {ques}</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>adol={1:50:1};
acent={10:99:1};

c={3:99:1};</text>
</varsrandom>
<varsglobal><text><![CDATA[ques=join("","$",adol,".",acent," - ",c,"¢");
ans=(adol+(acent/100))-(c/100);
cCent=(c<10)?c/100:c/100;]]></text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>100</text>
 </answertype>
 <numbox>
  <text>1</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>ans</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text><![CDATA[_relerr < 0.001]]></text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<p dir="ltr" style="text-align: left;">${_0}</p>]]></text>
 </subqtext>
 <feedback format="html">
<text><![CDATA[<table>
    <tbody>
       
        <tr>
            <td style="text-align: right;">${adol}.{acent}<br></td>
            <td>&nbsp; &nbsp;</td>
            <td>Line up the decimal for each amount.<br></td>
        </tr>
        <tr>
            <td style="text-align: right;border-bottom:solid 1pt black;">-&nbsp; ${cCent}
            </td>
            <td></td>
            <td>Rewrite {c}¢ using a $ sign.&nbsp; {c}¢ = ${cCent}</td>
        </tr>
        <tr>
            <td style="text-align: right;">{ans}
            </td>
            <td></td>
            <td></td>
        </tr>

    </tbody>
</table>]]></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 0  -->
  <question type="category">
    <category>
      <text>$course$/top/Default for MSII/Test#1/L03-Operations with Money/Operations with Money/Money-Multiplication</text>
    </category>
    <info format="html">
      <text></text>
    </info>
    <idnumber></idnumber>
  </question>

<!-- question: 357203  -->
  <question type="formulas">
    <name>
      <text>L02-Multiply  cents times a</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Multiply:&nbsp; {ques}</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>adol={1:50:1};
acent={10:99:1};
num={2:20:1};
c={3:99:1};</text>
</varsrandom>
<varsglobal><text><![CDATA[ques=join("",c,"¢ x ",num);
ans=(c/100) * num;
cCent=(c<10)?c/100:c/100;]]></text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>100</text>
 </answertype>
 <numbox>
  <text>1</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>ans</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text><![CDATA[_relerr < 0.001]]></text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<p style="text-align: left;">Enter the answers with the dollar sign.</p><h3 style="text-align: left;">${_0}</h3>]]></text>
 </subqtext>
 <feedback format="html">
<text><![CDATA[<table>
    <tbody>
       
        <tr>
            <td style="text-align: right;">${cCent}</td>
            <td>&nbsp; &nbsp;</td>
            <td>Rewrite {c}¢ using a $ sign.&nbsp; {c}¢ = ${cCent}<br></td>
        </tr>
        <tr>
            <td style="text-align: right;border-bottom:solid 1pt black;">x&nbsp; {num}
            </td>
            <td></td>
            <td><br></td>
        </tr>
        <tr>
            <td style="text-align: right;">{ans}
            </td>
            <td></td>
            <td></td>
        </tr>

    </tbody>
</table>]]></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 357204  -->
  <question type="formulas">
    <name>
      <text>L02-Multiply  dollars times num</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Multiply:&nbsp; {ques}</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>adol={1:50:1};
acent={10:99:1};
num={2:20:1};
c={3:99:1};</text>
</varsrandom>
<varsglobal><text><![CDATA[ques=join("","$",adol,".",acent," x ",num);
ans=(adol+(acent/100)) * num;
cCent=(c<10)?c/100:c/100;]]></text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>100</text>
 </answertype>
 <numbox>
  <text>1</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>ans</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text><![CDATA[_relerr < 0.001]]></text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<p dir="ltr" style="text-align: left;">${_0}</p>]]></text>
 </subqtext>
 <feedback format="html">
<text><![CDATA[<table>
    <tbody>
       
        <tr>
            <td style="text-align: right;">${adol}.{acent}<br></td>
            <td>&nbsp; &nbsp;</td>
            <td>Place the last digits of each number on the right side.</td>
        </tr>
        <tr>
            <td style="text-align: right;border-bottom:solid 1pt black;">x&nbsp; {num}
            </td>
            <td><br></td><td></td>
        </tr>
        <tr>
            <td style="text-align: right;">{ans}
            </td>
            <td></td>
            <td>Move the decimal two places to the left.</td>
        </tr>

    </tbody>
</table>]]></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 0  -->
  <question type="category">
    <category>
      <text>$course$/top/Default for MSII/Test#1/L03-Operations with Money/Operations with Money/Money-Division</text>
    </category>
    <info format="html">
      <text></text>
    </info>
    <idnumber></idnumber>
  </question>

<!-- question: 357223  -->
  <question type="formulas">
    <name>
      <text>L02-Division dollar by number</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Divide: ${disNum1}&nbsp;\(\div \) {num2}</p>
<script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script>
<script>
    /*
                                  actualWidth    width of the input
                                  checkWidth     width at which the box becomes wider
                                  defaultWidth   default width of the box
                                  c, ctx             see https://www.w3schools.com/tags/canvas_measuretext.asp
                                  size               size of the font w/ px, e.g. '14 px'
                                                       note that the size of the font can be defined in any units,
                                                      e.g. small, medium, xx-large, 150%, 1.25cm, 22px
                                                      since it is always transformed into px units
                                  sizeN              size of the font w/o px, e.g. '14'
                                  family            family of the font, eg. "Times New Roman", Times, serif
                                  txt                 text of the input, e.g. '123456'
                */
    var defaultWidth = 30;
    document.write('<canvas id="canvas_1" style="display: none;"></canvas>');

    function newWidth() {
        var txt = $(".formulas_number").val();
        var size = $(".formulas_number").css('font-size');
        var sizeN = Number(size.substring(0, size.length - 2));
        var family = $(".formulas_number").css('font-family');
        var c = document.getElementById("canvas_1");
        var ctx = c.getContext("2d");
        ctx.font = size + " " + family;
        var actualWidth = ctx.measureText(txt).width;
        var checkWidth = defaultWidth - sizeN;
        if (actualWidth >= checkWidth) {
            $(".formulas_number").width(actualWidth + sizeN);
        } else {
            $(".formulas_number").width(defaultWidth);
        }
    }
    $(document).ready(function() {
        $(".formulas_number").css("padding-left", "10px");
        newWidth();
        $(".formulas_number").keyup(function() {
            newWidth();
        });
    });
</script>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>a={101:999:1};
divisor=shuffle([6,7,8,9]);</text>
</varsrandom>
<varsglobal><text>num1=a*divisor[0];
disNum1=num1/100;
num2=divisor[0];
ans=num1/num2;
temp=num1;
n2=floor(num1/100);
temp=temp-(n2*100);
n1=floor(temp/10);
temp=temp-(n1*10);
n0=temp;

n2n1=10*n2+n1;
ansT=floor(n2n1/num2);
PT=ansT*num2;
DT=n2n1-PT;
DTn0=DT*10+n0;
ansO=floor(DTn0/num2);
PO=ansO*num2;
DO=DTn0-PO;
dividend=ansT*10+ansO;
dividendDisplay=dividend/100;</text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>1</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>dividendDisplay</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text><![CDATA[_err < 0.001]]></text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<table>
    <tbody>
        <tr>
            <td></td>
            <td style="text-align: right;">${_0}
            </td>
            
        </tr>

        <tr>
            <td style="text-align: right;">{num2}
            </td>
            <td style="border-left: solid 1pt black; border-top: solid 1pt black;">{disNum1}</td>
            
        </tr>


    </tbody>
</table>]]></text>
 </subqtext>
 <feedback format="html">
<text><![CDATA[<table>
    <tbody>
        <tr>
            <td></td>
            <td colspan="2;" style="text-align: right;">{dividendDisplay}</td>
           
            <td><br></td>
        </tr>

        <tr>
            <td style="text-align: right;">{num2}
            </td>
            <td style="text-align: right; border-left: 1pt solid black; border-top: 1pt solid black;">{n2}{n1}</td>
            <td style="border-top: solid 1pt black;">{n0}</td>
            <td></td>
        </tr>
        <tr>
            <td></td>
            <td style="text-align: right; border-bottom: 1pt solid black;">- {PT}
            </td>
            <td></td>
            <td></td>
        </tr>
        <tr>
            <td></td>
            <td style="text-align: right;">{DT}</td>
            <td>{n0}</td>
            <td></td>
        </tr>
        <tr>
            <td>
            </td>
            <td colspan="2" style="text-align: right;  border-bottom: 1pt solid black;">- {PO}</td>
            <td></td>
        </tr>
        <tr>
            <td style="text-align: right;">
            </td>
            <td colspan="2" style="text-align: right;"><span class="" style="color: rgb(51, 51, 51);">{DO}</span></td>
            <td></td>
        </tr>

    </tbody>
</table>]]></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 357214  -->
  <question type="formulas">
    <name>
      <text>L02-Division dollar by number (fraction bar)</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Divide: \(\frac{${disNum1}}{{num2}}\)</p>
<script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script>
<script>
    /*
                                  actualWidth    width of the input
                                  checkWidth     width at which the box becomes wider
                                  defaultWidth   default width of the box
                                  c, ctx             see https://www.w3schools.com/tags/canvas_measuretext.asp
                                  size               size of the font w/ px, e.g. '14 px'
                                                       note that the size of the font can be defined in any units,
                                                      e.g. small, medium, xx-large, 150%, 1.25cm, 22px
                                                      since it is always transformed into px units
                                  sizeN              size of the font w/o px, e.g. '14'
                                  family            family of the font, eg. "Times New Roman", Times, serif
                                  txt                 text of the input, e.g. '123456'
                */
    var defaultWidth = 30;
    document.write('<canvas id="canvas_1" style="display: none;"></canvas>');

    function newWidth() {
        var txt = $(".formulas_number").val();
        var size = $(".formulas_number").css('font-size');
        var sizeN = Number(size.substring(0, size.length - 2));
        var family = $(".formulas_number").css('font-family');
        var c = document.getElementById("canvas_1");
        var ctx = c.getContext("2d");
        ctx.font = size + " " + family;
        var actualWidth = ctx.measureText(txt).width;
        var checkWidth = defaultWidth - sizeN;
        if (actualWidth >= checkWidth) {
            $(".formulas_number").width(actualWidth + sizeN);
        } else {
            $(".formulas_number").width(defaultWidth);
        }
    }
    $(document).ready(function() {
        $(".formulas_number").css("padding-left", "10px");
        newWidth();
        $(".formulas_number").keyup(function() {
            newWidth();
        });
    });
</script>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>a={101:999:1};
divisor=shuffle([6,7,8,9]);</text>
</varsrandom>
<varsglobal><text>num1=a*divisor[0];
num1=((floor(num1/10)*10)==num1)?num1+1:num1;
disNum1=num1/100;
num2=divisor[0];
ans=num1/num2;
temp=num1;
n2=floor(num1/100);
temp=temp-(n2*100);
n1=floor(temp/10);
temp=temp-(n1*10);
n0=temp;

n2n1=10*n2+n1;
ansT=floor(n2n1/num2);
PT=ansT*num2;
DT=n2n1-PT;
DTn0=DT*10+n0;
ansO=floor(DTn0/num2);
PO=ansO*num2;
DO=DTn0-PO;
dividend=ansT*10+ansO;
dividendDisplay=dividend/100;</text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>1</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>dividendDisplay</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text>_err == 0</text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[${_0}<br>]]></text>
 </subqtext>
 <feedback format="html">
<text><![CDATA[<table>
    <tbody>
        <tr>
            <td></td>
            <td colspan="2;" style="text-align: right;">{dividendDisplay}</td>
           
            <td><br></td>
        </tr>

        <tr>
            <td style="text-align: right;">{num2}
            </td>
            <td style="text-align: right; border-left: 1pt solid black; border-top: 1pt solid black;">{n2}{n1}</td>
            <td style="border-top: solid 1pt black;">{n0}</td>
            <td></td>
        </tr>
        <tr>
            <td></td>
            <td style="text-align: right; border-bottom: 1pt solid black;">- {PT}
            </td>
            <td></td>
            <td></td>
        </tr>
        <tr>
            <td></td>
            <td style="text-align: right;">{DT}</td>
            <td>{n0}</td>
            <td></td>
        </tr>
        <tr>
            <td>
            </td>
            <td colspan="2" style="text-align: right;  border-bottom: 1pt solid black;">- {PO}</td>
            <td></td>
        </tr>
        <tr>
            <td style="text-align: right;">
            </td>
            <td colspan="2" style="text-align: right;"><span class="" style="color: rgb(51, 51, 51);">{DO}</span></td>
            <td></td>
        </tr>

    </tbody>
</table>]]></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 0  -->
  <question type="category">
    <category>
      <text>$course$/top/Default for MSII/Test#1/L03-Operations with Money/L2-Level 2- Whole and Money Parentheses</text>
    </category>
    <info format="html">
      <text></text>
    </info>
    <idnumber></idnumber>
  </question>

<!-- question: 357236  -->
  <question type="formulas">
    <name>
      <text>L02-Level 2-money-parentheses a(b-c)</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[Simplify by adding, subtracting, multiplying or dividing, as indicated:<script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script><script>
    /*
                          actualWidth    width of the input
                          checkWidth     width at which the box becomes wider
                          defaultWidth   default width of the box
                          c, ctx             see https://www.w3schools.com/tags/canvas_measuretext.asp
                          size               size of the font w/ px, e.g. '14 px'
                                               note that the size of the font can be defined in any units,
                                              e.g. small, medium, xx-large, 150%, 1.25cm, 22px
                                              since it is always transformed into px units
                          sizeN              size of the font w/o px, e.g. '14'
                          family            family of the font, eg. "Times New Roman", Times, serif
                          txt                 text of the input, e.g. '123456'
        */
    var defaultWidth = 30;
    document.write('<canvas id="canvas_1" style="display: none;"></canvas>');

    function newWidth() {
        var txt = $(".formulas_number").val();
        var size = $(".formulas_number").css('font-size');
        var sizeN = Number(size.substring(0, size.length - 2));
        var family = $(".formulas_number").css('font-family');
        var c = document.getElementById("canvas_1");
        var ctx = c.getContext("2d");
        ctx.font = size + " " + family;
        var actualWidth = ctx.measureText(txt).width;
        var checkWidth = defaultWidth - sizeN;
        if (actualWidth >= checkWidth) {
            $(".formulas_number").width(actualWidth + sizeN);
        } else {
            $(".formulas_number").width(defaultWidth);
        }
    }
    $(document).ready(function() {
        $(".formulas_number").css("padding-left", "10px");
        newWidth();
        $(".formulas_number").keyup(function() {
            newWidth();
        });
    });
</script>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>b={60:100:.1};
c={10:50:.1};
a={2:8:1};
cents=shuffle([.01,.02,.03,.04,.05,.06,.07,.08,.09,.01,.02,.03,.04,.05,.06,.07,.08,.09,.01]);</text>
</varsrandom>
<varsglobal><text>b=b+cents[1];
c=c+cents[2];
bc=b-c;
abc=a*bc;</text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>1</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>abc</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text><![CDATA[_err < 0.01]]></text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<h3>Simplify:&nbsp; {a} x&nbsp;(${b} - ${c})</h3><h3>${_0}</h3>]]></text>
 </subqtext>
 <feedback format="html">
<text><![CDATA[<table>
    <tbody>
        <tr>
            <td>Simplify:&nbsp;&nbsp;</td>
            <td>{a}&nbsp;x<u> <span class="" style="color: rgb(255, 51, 102);">({b} - {c})</span></u></td>
          <td>&nbsp;</td>
            <td>First subtract&nbsp;<span class="" style="color: rgb(255, 51, 102);">{b} - {c}</span><br></td>
        </tr>

        <tr>
            <td></td>
            <td><span class="" style="color: rgb(51, 102, 255);">&nbsp; {a} x ({bc})</span></td>
            <td></td><td>Now multiply&nbsp;<span class="" style="color: rgb(51, 102, 255);">{a} x {bc}</span><br></td>
        </tr>
        <tr>
            <td></td>
            <td style="text-align: center;">{abc}</td>
            <td><br></td>
        </tr>
    </tbody>
</table><br>
<p></p>]]></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 357263  -->
  <question type="formulas">
    <name>
      <text>L02-Level 2-money-parentheses a(b-c)</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[Simplify by adding, subtracting, multiplying or dividing, as indicated:<script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script><script>
    /*
                          actualWidth    width of the input
                          checkWidth     width at which the box becomes wider
                          defaultWidth   default width of the box
                          c, ctx             see https://www.w3schools.com/tags/canvas_measuretext.asp
                          size               size of the font w/ px, e.g. '14 px'
                                               note that the size of the font can be defined in any units,
                                              e.g. small, medium, xx-large, 150%, 1.25cm, 22px
                                              since it is always transformed into px units
                          sizeN              size of the font w/o px, e.g. '14'
                          family            family of the font, eg. "Times New Roman", Times, serif
                          txt                 text of the input, e.g. '123456'
        */
    var defaultWidth = 30;
    document.write('<canvas id="canvas_1" style="display: none;"></canvas>');

    function newWidth() {
        var txt = $(".formulas_number").val();
        var size = $(".formulas_number").css('font-size');
        var sizeN = Number(size.substring(0, size.length - 2));
        var family = $(".formulas_number").css('font-family');
        var c = document.getElementById("canvas_1");
        var ctx = c.getContext("2d");
        ctx.font = size + " " + family;
        var actualWidth = ctx.measureText(txt).width;
        var checkWidth = defaultWidth - sizeN;
        if (actualWidth >= checkWidth) {
            $(".formulas_number").width(actualWidth + sizeN);
        } else {
            $(".formulas_number").width(defaultWidth);
        }
    }
    $(document).ready(function() {
        $(".formulas_number").css("padding-left", "10px");
        newWidth();
        $(".formulas_number").keyup(function() {
            newWidth();
        });
    });
</script>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>b={60:100:.1};
c={10:50:.1};
a={2:8:1};
cents=shuffle([.01,.02,.03,.04,.05,.06,.07,.08,.09,.01,.02,.03,.04,.05,.06,.07,.08,.09,.01]);</text>
</varsrandom>
<varsglobal><text>b=b+cents[1];
c=c+cents[2];
bc=b-c;
abc=a*bc;</text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
 <placeholder>
  <text></text>
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  <text>1</text>
 </answermark>
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  <text>0</text>
 </answertype>
 <numbox>
  <text>1</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>abc</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text><![CDATA[_err < 0.01]]></text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<h3>Simplify:&nbsp; {a} x&nbsp;(${b} - ${c})</h3><h3>${_0}</h3>]]></text>
 </subqtext>
 <feedback format="html">
<text><![CDATA[<table>
    <tbody>
        <tr>
            <td>Simplify:&nbsp;&nbsp;</td>
            <td>{a}&nbsp;x<u> <span class="" style="color: rgb(255, 51, 102);">({b} - {c})</span></u></td>
          <td>&nbsp;</td>
            <td>First subtract&nbsp;<span class="" style="color: rgb(255, 51, 102);">{b} - {c}</span><br></td>
        </tr>

        <tr>
            <td></td>
            <td><span class="" style="color: rgb(51, 102, 255);">&nbsp; {a} x ({bc})</span></td>
            <td></td><td>Now multiply&nbsp;<span class="" style="color: rgb(51, 102, 255);">{a} x {bc}</span><br></td>
        </tr>
        <tr>
            <td></td>
            <td style="text-align: center;">{abc}</td>
            <td><br></td>
        </tr>
    </tbody>
</table><br>
<p></p>]]></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 357232  -->
  <question type="formulas">
    <name>
      <text>L02-Level 2-money-parentheses aM(bMc)</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[Simplify by adding, subtracting, multiplying or dividing, as indicated:<script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script><script>
    /*
                          actualWidth    width of the input
                          checkWidth     width at which the box becomes wider
                          defaultWidth   default width of the box
                          c, ctx             see https://www.w3schools.com/tags/canvas_measuretext.asp
                          size               size of the font w/ px, e.g. '14 px'
                                               note that the size of the font can be defined in any units,
                                              e.g. small, medium, xx-large, 150%, 1.25cm, 22px
                                              since it is always transformed into px units
                          sizeN              size of the font w/o px, e.g. '14'
                          family            family of the font, eg. "Times New Roman", Times, serif
                          txt                 text of the input, e.g. '123456'
        */
    var defaultWidth = 30;
    document.write('<canvas id="canvas_1" style="display: none;"></canvas>');

    function newWidth() {
        var txt = $(".formulas_number").val();
        var size = $(".formulas_number").css('font-size');
        var sizeN = Number(size.substring(0, size.length - 2));
        var family = $(".formulas_number").css('font-family');
        var c = document.getElementById("canvas_1");
        var ctx = c.getContext("2d");
        ctx.font = size + " " + family;
        var actualWidth = ctx.measureText(txt).width;
        var checkWidth = defaultWidth - sizeN;
        if (actualWidth >= checkWidth) {
            $(".formulas_number").width(actualWidth + sizeN);
        } else {
            $(".formulas_number").width(defaultWidth);
        }
    }
    $(document).ready(function() {
        $(".formulas_number").css("padding-left", "10px");
        newWidth();
        $(".formulas_number").keyup(function() {
            newWidth();
        });
    });
</script>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>a={66:130:.1};
b={15:35:.1};
c={1:30:.1};
cents=shuffle([.01,.02,.03,.04,.05,.06,.07,.08,.09]);</text>
</varsrandom>
<varsglobal><text>a=a+cents[0];
b=b+cents[1];
c=c+cents[2];
b=b+c;
bPc=b-c;
aMbPc=a-bPc;</text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>1</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>aMbPc</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text><![CDATA[_err < 0.01]]></text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<h3>Simplify:&nbsp; ${a} -&nbsp;(${b} - ${c})</h3><h3>${_0}</h3>]]></text>
 </subqtext>
 <feedback format="html">
<text><![CDATA[<table>
    <tbody>
        <tr>
            <td>Simplify:&nbsp;&nbsp;</td>
            <td>{a} -<span class="" style="color: rgb(255, 51, 102);">&nbsp;<u>({b} - {c})</u></span><u>
            </u></td>
          <td>&nbsp;</td>
            <td>First subtract&nbsp;<span class="" style="color: rgb(255, 51, 102);">{b} - {c}</span><br></td>
        </tr>

        <tr>
            <td></td>
            <td><span class="" style="color: rgb(51, 102, 255);">&nbsp; {a} - ({bPc})</span></td>
            <td></td><td>Now subtract&nbsp;<span class="" style="color: rgb(51, 102, 255);">{a} - {bPc}</span><br></td>
        </tr>
        <tr>
            <td></td>
            <td style="text-align: center;">{aMbPc}</td>
            <td><br></td>
        </tr>
    </tbody>
</table><br>
<p></p>]]></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 357245  -->
  <question type="formulas">
    <name>
      <text>L02-Level 2-money-parentheses aM(bMc)</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[Simplify by adding, subtracting, multiplying or dividing, as indicated:<script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script><script>
    /*
                          actualWidth    width of the input
                          checkWidth     width at which the box becomes wider
                          defaultWidth   default width of the box
                          c, ctx             see https://www.w3schools.com/tags/canvas_measuretext.asp
                          size               size of the font w/ px, e.g. '14 px'
                                               note that the size of the font can be defined in any units,
                                              e.g. small, medium, xx-large, 150%, 1.25cm, 22px
                                              since it is always transformed into px units
                          sizeN              size of the font w/o px, e.g. '14'
                          family            family of the font, eg. "Times New Roman", Times, serif
                          txt                 text of the input, e.g. '123456'
        */
    var defaultWidth = 30;
    document.write('<canvas id="canvas_1" style="display: none;"></canvas>');

    function newWidth() {
        var txt = $(".formulas_number").val();
        var size = $(".formulas_number").css('font-size');
        var sizeN = Number(size.substring(0, size.length - 2));
        var family = $(".formulas_number").css('font-family');
        var c = document.getElementById("canvas_1");
        var ctx = c.getContext("2d");
        ctx.font = size + " " + family;
        var actualWidth = ctx.measureText(txt).width;
        var checkWidth = defaultWidth - sizeN;
        if (actualWidth >= checkWidth) {
            $(".formulas_number").width(actualWidth + sizeN);
        } else {
            $(".formulas_number").width(defaultWidth);
        }
    }
    $(document).ready(function() {
        $(".formulas_number").css("padding-left", "10px");
        newWidth();
        $(".formulas_number").keyup(function() {
            newWidth();
        });
    });
</script>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>a={66:130:.1};
b={15:35:.1};
c={1:30:.1};
cents=shuffle([.01,.02,.03,.04,.05,.06,.07,.08,.09]);</text>
</varsrandom>
<varsglobal><text>a=a+cents[0];
b=b+cents[1];
c=c+cents[2];
b=b+c;
bPc=b-c;
aMbPc=a-bPc;</text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>1</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>aMbPc</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text><![CDATA[_err < 0.01]]></text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<h3>Simplify:&nbsp; ${a} -&nbsp;(${b} - ${c})</h3><h3>${_0}</h3>]]></text>
 </subqtext>
 <feedback format="html">
<text><![CDATA[<table>
    <tbody>
        <tr>
            <td>Simplify:&nbsp;&nbsp;</td>
            <td>{a} -<span class="" style="color: rgb(255, 51, 102);">&nbsp;<u>({b} - {c})</u></span><u>
            </u></td>
          <td>&nbsp;</td>
            <td>First subtract&nbsp;<span class="" style="color: rgb(255, 51, 102);">{b} - {c}</span><br></td>
        </tr>

        <tr>
            <td></td>
            <td><span class="" style="color: rgb(51, 102, 255);">&nbsp; {a} - ({bPc})</span></td>
            <td></td><td>Now subtract&nbsp;<span class="" style="color: rgb(51, 102, 255);">{a} - {bPc}</span><br></td>
        </tr>
        <tr>
            <td></td>
            <td style="text-align: center;">{aMbPc}</td>
            <td><br></td>
        </tr>
    </tbody>
</table><br>
<p></p>]]></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 357259  -->
  <question type="formulas">
    <name>
      <text>L02-Level 2-money-parentheses aM(bMc)</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[Simplify by adding, subtracting, multiplying or dividing, as indicated:<script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script><script>
    /*
                          actualWidth    width of the input
                          checkWidth     width at which the box becomes wider
                          defaultWidth   default width of the box
                          c, ctx             see https://www.w3schools.com/tags/canvas_measuretext.asp
                          size               size of the font w/ px, e.g. '14 px'
                                               note that the size of the font can be defined in any units,
                                              e.g. small, medium, xx-large, 150%, 1.25cm, 22px
                                              since it is always transformed into px units
                          sizeN              size of the font w/o px, e.g. '14'
                          family            family of the font, eg. "Times New Roman", Times, serif
                          txt                 text of the input, e.g. '123456'
        */
    var defaultWidth = 30;
    document.write('<canvas id="canvas_1" style="display: none;"></canvas>');

    function newWidth() {
        var txt = $(".formulas_number").val();
        var size = $(".formulas_number").css('font-size');
        var sizeN = Number(size.substring(0, size.length - 2));
        var family = $(".formulas_number").css('font-family');
        var c = document.getElementById("canvas_1");
        var ctx = c.getContext("2d");
        ctx.font = size + " " + family;
        var actualWidth = ctx.measureText(txt).width;
        var checkWidth = defaultWidth - sizeN;
        if (actualWidth >= checkWidth) {
            $(".formulas_number").width(actualWidth + sizeN);
        } else {
            $(".formulas_number").width(defaultWidth);
        }
    }
    $(document).ready(function() {
        $(".formulas_number").css("padding-left", "10px");
        newWidth();
        $(".formulas_number").keyup(function() {
            newWidth();
        });
    });
</script>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>a={66:130:.1};
b={15:35:.1};
c={1:30:.1};
cents=shuffle([.01,.02,.03,.04,.05,.06,.07,.08,.09]);</text>
</varsrandom>
<varsglobal><text>a=a+cents[0];
b=b+cents[1];
c=c+cents[2];
b=b+c;
bPc=b-c;
aMbPc=a-bPc;</text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>1</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>aMbPc</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text><![CDATA[_err < 0.01]]></text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<h3>Simplify:&nbsp; ${a} -&nbsp;(${b} - ${c})</h3><h3>${_0}</h3>]]></text>
 </subqtext>
 <feedback format="html">
<text><![CDATA[<table>
    <tbody>
        <tr>
            <td>Simplify:&nbsp;&nbsp;</td>
            <td>{a} -<span class="" style="color: rgb(255, 51, 102);">&nbsp;<u>({b} - {c})</u></span><u>
            </u></td>
          <td>&nbsp;</td>
            <td>First subtract&nbsp;<span class="" style="color: rgb(255, 51, 102);">{b} - {c}</span><br></td>
        </tr>

        <tr>
            <td></td>
            <td><span class="" style="color: rgb(51, 102, 255);">&nbsp; {a} - ({bPc})</span></td>
            <td></td><td>Now subtract&nbsp;<span class="" style="color: rgb(51, 102, 255);">{a} - {bPc}</span><br></td>
        </tr>
        <tr>
            <td></td>
            <td style="text-align: center;">{aMbPc}</td>
            <td><br></td>
        </tr>
    </tbody>
</table><br>
<p></p>]]></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 357233  -->
  <question type="formulas">
    <name>
      <text>L02-Level 2-Money-parentheses aM(bPc)</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[Simplify by adding, subtracting, multiplying or dividing, as indicated:<script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script><script>
    /*
                          actualWidth    width of the input
                          checkWidth     width at which the box becomes wider
                          defaultWidth   default width of the box
                          c, ctx             see https://www.w3schools.com/tags/canvas_measuretext.asp
                          size               size of the font w/ px, e.g. '14 px'
                                               note that the size of the font can be defined in any units,
                                              e.g. small, medium, xx-large, 150%, 1.25cm, 22px
                                              since it is always transformed into px units
                          sizeN              size of the font w/o px, e.g. '14'
                          family            family of the font, eg. "Times New Roman", Times, serif
                          txt                 text of the input, e.g. '123456'
        */
    var defaultWidth = 30;
    document.write('<canvas id="canvas_1" style="display: none;"></canvas>');

    function newWidth() {
        var txt = $(".formulas_number").val();
        var size = $(".formulas_number").css('font-size');
        var sizeN = Number(size.substring(0, size.length - 2));
        var family = $(".formulas_number").css('font-family');
        var c = document.getElementById("canvas_1");
        var ctx = c.getContext("2d");
        ctx.font = size + " " + family;
        var actualWidth = ctx.measureText(txt).width;
        var checkWidth = defaultWidth - sizeN;
        if (actualWidth >= checkWidth) {
            $(".formulas_number").width(actualWidth + sizeN);
        } else {
            $(".formulas_number").width(defaultWidth);
        }
    }
    $(document).ready(function() {
        $(".formulas_number").css("padding-left", "10px");
        newWidth();
        $(".formulas_number").keyup(function() {
            newWidth();
        });
    });
</script>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>a={95:150:.1};
b={1:50:.1};
c={1:40:.1};
cents=shuffle([.01,.02,.03,.04,.05,.06,.07,.08,.09,.01,.02,.03,.04,.05,.06,.07,.08,.09]);</text>
</varsrandom>
<varsglobal><text>a=a+cents[2];
b=b+cents[0];
c=c+cents[1];
bPc=b+c;
aMbPc=a-bPc;</text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>1</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>aMbPc</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text><![CDATA[_err < 0.01]]></text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<h3>Simplify:&nbsp; {a} -&nbsp;(${b} + ${c})</h3><h3>${_0}</h3>]]></text>
 </subqtext>
 <feedback format="html">
<text><![CDATA[<table>
    <tbody>
        <tr>
            <td>Simplify:&nbsp;&nbsp;</td>
            <td>{a} -<span class="" style="color: rgb(255, 51, 102);">&nbsp;<u>({b} + {c})</u></span>
            </td>
          <td>&nbsp;</td>
            <td>First add<span class="" style="color: rgb(255, 51, 102);">&nbsp;</span><span class="" style="color: rgb(255, 51, 102);">{b} + {c}</span><br></td>
        </tr>

        <tr>
            <td></td>
            <td><span class="" style="color: rgb(51, 102, 255);">&nbsp; {a} - ({bPc})</span></td>
            <td></td><td>Now subtract&nbsp;<span class="" style="color: rgb(51, 102, 255);">{a} - {bPc}</span><br></td>
        </tr>
        <tr>
            <td></td>
            <td style="text-align: center;">{aMbPc}</td>
            <td><br></td>
        </tr>
    </tbody>
</table><br>
<p></p>]]></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 357248  -->
  <question type="formulas">
    <name>
      <text>L02-Level 2-Money-parentheses aM(bPc)</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[Simplify by adding, subtracting, multiplying or dividing, as indicated:<script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script><script>
    /*
                          actualWidth    width of the input
                          checkWidth     width at which the box becomes wider
                          defaultWidth   default width of the box
                          c, ctx             see https://www.w3schools.com/tags/canvas_measuretext.asp
                          size               size of the font w/ px, e.g. '14 px'
                                               note that the size of the font can be defined in any units,
                                              e.g. small, medium, xx-large, 150%, 1.25cm, 22px
                                              since it is always transformed into px units
                          sizeN              size of the font w/o px, e.g. '14'
                          family            family of the font, eg. "Times New Roman", Times, serif
                          txt                 text of the input, e.g. '123456'
        */
    var defaultWidth = 30;
    document.write('<canvas id="canvas_1" style="display: none;"></canvas>');

    function newWidth() {
        var txt = $(".formulas_number").val();
        var size = $(".formulas_number").css('font-size');
        var sizeN = Number(size.substring(0, size.length - 2));
        var family = $(".formulas_number").css('font-family');
        var c = document.getElementById("canvas_1");
        var ctx = c.getContext("2d");
        ctx.font = size + " " + family;
        var actualWidth = ctx.measureText(txt).width;
        var checkWidth = defaultWidth - sizeN;
        if (actualWidth >= checkWidth) {
            $(".formulas_number").width(actualWidth + sizeN);
        } else {
            $(".formulas_number").width(defaultWidth);
        }
    }
    $(document).ready(function() {
        $(".formulas_number").css("padding-left", "10px");
        newWidth();
        $(".formulas_number").keyup(function() {
            newWidth();
        });
    });
</script>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>a={95:150:.1};
b={1:50:.1};
c={1:40:.1};
cents=shuffle([.01,.02,.03,.04,.05,.06,.07,.08,.09,.01,.02,.03,.04,.05,.06,.07,.08,.09]);</text>
</varsrandom>
<varsglobal><text>a=a+cents[2];
b=b+cents[0];
c=c+cents[1];
bPc=b+c;
aMbPc=a-bPc;</text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>1</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>aMbPc</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text><![CDATA[_err < 0.01]]></text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<h3>Simplify:&nbsp; {a} -&nbsp;(${b} + ${c})</h3><h3>${_0}</h3>]]></text>
 </subqtext>
 <feedback format="html">
<text><![CDATA[<table>
    <tbody>
        <tr>
            <td>Simplify:&nbsp;&nbsp;</td>
            <td>{a} -<span class="" style="color: rgb(255, 51, 102);">&nbsp;<u>({b} + {c})</u></span>
            </td>
          <td>&nbsp;</td>
            <td>First add<span class="" style="color: rgb(255, 51, 102);">&nbsp;</span><span class="" style="color: rgb(255, 51, 102);">{b} + {c}</span><br></td>
        </tr>

        <tr>
            <td></td>
            <td><span class="" style="color: rgb(51, 102, 255);">&nbsp; {a} - ({bPc})</span></td>
            <td></td><td>Now subtract&nbsp;<span class="" style="color: rgb(51, 102, 255);">{a} - {bPc}</span><br></td>
        </tr>
        <tr>
            <td></td>
            <td style="text-align: center;">{aMbPc}</td>
            <td><br></td>
        </tr>
    </tbody>
</table><br>
<p></p>]]></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 357260  -->
  <question type="formulas">
    <name>
      <text>L02-Level 2-Money-parentheses aM(bPc)</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[Simplify by adding, subtracting, multiplying or dividing, as indicated:<script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script><script>
    /*
                          actualWidth    width of the input
                          checkWidth     width at which the box becomes wider
                          defaultWidth   default width of the box
                          c, ctx             see https://www.w3schools.com/tags/canvas_measuretext.asp
                          size               size of the font w/ px, e.g. '14 px'
                                               note that the size of the font can be defined in any units,
                                              e.g. small, medium, xx-large, 150%, 1.25cm, 22px
                                              since it is always transformed into px units
                          sizeN              size of the font w/o px, e.g. '14'
                          family            family of the font, eg. "Times New Roman", Times, serif
                          txt                 text of the input, e.g. '123456'
        */
    var defaultWidth = 30;
    document.write('<canvas id="canvas_1" style="display: none;"></canvas>');

    function newWidth() {
        var txt = $(".formulas_number").val();
        var size = $(".formulas_number").css('font-size');
        var sizeN = Number(size.substring(0, size.length - 2));
        var family = $(".formulas_number").css('font-family');
        var c = document.getElementById("canvas_1");
        var ctx = c.getContext("2d");
        ctx.font = size + " " + family;
        var actualWidth = ctx.measureText(txt).width;
        var checkWidth = defaultWidth - sizeN;
        if (actualWidth >= checkWidth) {
            $(".formulas_number").width(actualWidth + sizeN);
        } else {
            $(".formulas_number").width(defaultWidth);
        }
    }
    $(document).ready(function() {
        $(".formulas_number").css("padding-left", "10px");
        newWidth();
        $(".formulas_number").keyup(function() {
            newWidth();
        });
    });
</script>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>a={95:150:.1};
b={1:50:.1};
c={1:40:.1};
cents=shuffle([.01,.02,.03,.04,.05,.06,.07,.08,.09,.01,.02,.03,.04,.05,.06,.07,.08,.09]);</text>
</varsrandom>
<varsglobal><text>a=a+cents[2];
b=b+cents[0];
c=c+cents[1];
bPc=b+c;
aMbPc=a-bPc;</text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>1</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>aMbPc</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text><![CDATA[_err < 0.01]]></text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<h3>Simplify:&nbsp; {a} -&nbsp;(${b} + ${c})</h3><h3>${_0}</h3>]]></text>
 </subqtext>
 <feedback format="html">
<text><![CDATA[<table>
    <tbody>
        <tr>
            <td>Simplify:&nbsp;&nbsp;</td>
            <td>{a} -<span class="" style="color: rgb(255, 51, 102);">&nbsp;<u>({b} + {c})</u></span>
            </td>
          <td>&nbsp;</td>
            <td>First add<span class="" style="color: rgb(255, 51, 102);">&nbsp;</span><span class="" style="color: rgb(255, 51, 102);">{b} + {c}</span><br></td>
        </tr>

        <tr>
            <td></td>
            <td><span class="" style="color: rgb(51, 102, 255);">&nbsp; {a} - ({bPc})</span></td>
            <td></td><td>Now subtract&nbsp;<span class="" style="color: rgb(51, 102, 255);">{a} - {bPc}</span><br></td>
        </tr>
        <tr>
            <td></td>
            <td style="text-align: center;">{aMbPc}</td>
            <td><br></td>
        </tr>
    </tbody>
</table><br>
<p></p>]]></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 357234  -->
  <question type="formulas">
    <name>
      <text>L02-Level 2-money-parentheses aP(bMc)</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[Simplify by adding, subtracting, multiplying or dividing, as indicated:<script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script><script>
    /*
                          actualWidth    width of the input
                          checkWidth     width at which the box becomes wider
                          defaultWidth   default width of the box
                          c, ctx             see https://www.w3schools.com/tags/canvas_measuretext.asp
                          size               size of the font w/ px, e.g. '14 px'
                                               note that the size of the font can be defined in any units,
                                              e.g. small, medium, xx-large, 150%, 1.25cm, 22px
                                              since it is always transformed into px units
                          sizeN              size of the font w/o px, e.g. '14'
                          family            family of the font, eg. "Times New Roman", Times, serif
                          txt                 text of the input, e.g. '123456'
        */
    var defaultWidth = 30;
    document.write('<canvas id="canvas_1" style="display: none;"></canvas>');

    function newWidth() {
        var txt = $(".formulas_number").val();
        var size = $(".formulas_number").css('font-size');
        var sizeN = Number(size.substring(0, size.length - 2));
        var family = $(".formulas_number").css('font-family');
        var c = document.getElementById("canvas_1");
        var ctx = c.getContext("2d");
        ctx.font = size + " " + family;
        var actualWidth = ctx.measureText(txt).width;
        var checkWidth = defaultWidth - sizeN;
        if (actualWidth >= checkWidth) {
            $(".formulas_number").width(actualWidth + sizeN);
        } else {
            $(".formulas_number").width(defaultWidth);
        }
    }
    $(document).ready(function() {
        $(".formulas_number").css("padding-left", "10px");
        newWidth();
        $(".formulas_number").keyup(function() {
            newWidth();
        });
    });
</script>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>a={100:150:.1};
b={50:150:.1};
c={1:15:.1};
cents=shuffle([.01,.02,.03,.04,.05,.06,.07,.08,.09,.02,.03,.04,.05,.06,.07,.08,.09]);</text>
</varsrandom>
<varsglobal><text>a=cents[0]+a;
b=cents[1]+b;
c=cents[2]+c;
bPc=b-c;
aMbPc=a+bPc;</text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>1</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>aMbPc</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text><![CDATA[_err < 0.01]]></text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<h3>Simplify:&nbsp; &nbsp;(${b} - ${c}) + ${a}</h3><h3>${_0}</h3>]]></text>
 </subqtext>
 <feedback format="html">
<text><![CDATA[<table>
    <tbody>
        <tr>
            <td>Simplify:&nbsp;&nbsp;</td>
            <td>{a} +<span class="" style="color: rgb(255, 51, 102);">&nbsp;<u>({b} - {c})</u></span>
            </td>
          <td>&nbsp;</td>
            <td>First subtract&nbsp;<span class="" style="color: rgb(255, 51, 102);">{b} - {c}</span><br></td>
        </tr>

        <tr>
            <td></td>
            <td><span class="" style="color: rgb(51, 102, 255);">&nbsp; {a} + ({bPc})</span></td>
            <td></td><td>Now add&nbsp;<span class="" style="color: rgb(51, 102, 255);">{a} + {bPc}</span><br></td>
        </tr>
        <tr>
            <td></td>
            <td style="text-align: center;">{aMbPc}</td>
            <td><br></td>
        </tr>
    </tbody>
</table><br>
<p></p>]]></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 357246  -->
  <question type="formulas">
    <name>
      <text>L02-Level 2-money-parentheses aP(bMc)</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[Simplify by adding, subtracting, multiplying or dividing, as indicated:<script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script><script>
    /*
                          actualWidth    width of the input
                          checkWidth     width at which the box becomes wider
                          defaultWidth   default width of the box
                          c, ctx             see https://www.w3schools.com/tags/canvas_measuretext.asp
                          size               size of the font w/ px, e.g. '14 px'
                                               note that the size of the font can be defined in any units,
                                              e.g. small, medium, xx-large, 150%, 1.25cm, 22px
                                              since it is always transformed into px units
                          sizeN              size of the font w/o px, e.g. '14'
                          family            family of the font, eg. "Times New Roman", Times, serif
                          txt                 text of the input, e.g. '123456'
        */
    var defaultWidth = 30;
    document.write('<canvas id="canvas_1" style="display: none;"></canvas>');

    function newWidth() {
        var txt = $(".formulas_number").val();
        var size = $(".formulas_number").css('font-size');
        var sizeN = Number(size.substring(0, size.length - 2));
        var family = $(".formulas_number").css('font-family');
        var c = document.getElementById("canvas_1");
        var ctx = c.getContext("2d");
        ctx.font = size + " " + family;
        var actualWidth = ctx.measureText(txt).width;
        var checkWidth = defaultWidth - sizeN;
        if (actualWidth >= checkWidth) {
            $(".formulas_number").width(actualWidth + sizeN);
        } else {
            $(".formulas_number").width(defaultWidth);
        }
    }
    $(document).ready(function() {
        $(".formulas_number").css("padding-left", "10px");
        newWidth();
        $(".formulas_number").keyup(function() {
            newWidth();
        });
    });
</script>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>a={100:150:.1};
b={50:150:.1};
c={1:15:.1};
cents=shuffle([.01,.02,.03,.04,.05,.06,.07,.08,.09,.02,.03,.04,.05,.06,.07,.08,.09]);</text>
</varsrandom>
<varsglobal><text>a=cents[0]+a;
b=cents[1]+b;
c=cents[2]+c;
bPc=b-c;
aMbPc=a+bPc;</text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>1</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>aMbPc</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text><![CDATA[_err < 0.01]]></text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<h3>Simplify:&nbsp; &nbsp;(${b} - ${c}) + ${a}</h3><h3>${_0}</h3>]]></text>
 </subqtext>
 <feedback format="html">
<text><![CDATA[<table>
    <tbody>
        <tr>
            <td>Simplify:&nbsp;&nbsp;</td>
            <td>{a} +<span class="" style="color: rgb(255, 51, 102);">&nbsp;<u>({b} - {c})</u></span>
            </td>
          <td>&nbsp;</td>
            <td>First subtract&nbsp;<span class="" style="color: rgb(255, 51, 102);">{b} - {c}</span><br></td>
        </tr>

        <tr>
            <td></td>
            <td><span class="" style="color: rgb(51, 102, 255);">&nbsp; {a} + ({bPc})</span></td>
            <td></td><td>Now add&nbsp;<span class="" style="color: rgb(51, 102, 255);">{a} + {bPc}</span><br></td>
        </tr>
        <tr>
            <td></td>
            <td style="text-align: center;">{aMbPc}</td>
            <td><br></td>
        </tr>
    </tbody>
</table><br>
<p></p>]]></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 357261  -->
  <question type="formulas">
    <name>
      <text>L02-Level 2-money-parentheses aP(bMc)</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[Simplify by adding, subtracting, multiplying or dividing, as indicated:<script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script><script>
    /*
                          actualWidth    width of the input
                          checkWidth     width at which the box becomes wider
                          defaultWidth   default width of the box
                          c, ctx             see https://www.w3schools.com/tags/canvas_measuretext.asp
                          size               size of the font w/ px, e.g. '14 px'
                                               note that the size of the font can be defined in any units,
                                              e.g. small, medium, xx-large, 150%, 1.25cm, 22px
                                              since it is always transformed into px units
                          sizeN              size of the font w/o px, e.g. '14'
                          family            family of the font, eg. "Times New Roman", Times, serif
                          txt                 text of the input, e.g. '123456'
        */
    var defaultWidth = 30;
    document.write('<canvas id="canvas_1" style="display: none;"></canvas>');

    function newWidth() {
        var txt = $(".formulas_number").val();
        var size = $(".formulas_number").css('font-size');
        var sizeN = Number(size.substring(0, size.length - 2));
        var family = $(".formulas_number").css('font-family');
        var c = document.getElementById("canvas_1");
        var ctx = c.getContext("2d");
        ctx.font = size + " " + family;
        var actualWidth = ctx.measureText(txt).width;
        var checkWidth = defaultWidth - sizeN;
        if (actualWidth >= checkWidth) {
            $(".formulas_number").width(actualWidth + sizeN);
        } else {
            $(".formulas_number").width(defaultWidth);
        }
    }
    $(document).ready(function() {
        $(".formulas_number").css("padding-left", "10px");
        newWidth();
        $(".formulas_number").keyup(function() {
            newWidth();
        });
    });
</script>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>a={100:150:.1};
b={50:150:.1};
c={1:15:.1};
cents=shuffle([.01,.02,.03,.04,.05,.06,.07,.08,.09,.02,.03,.04,.05,.06,.07,.08,.09]);</text>
</varsrandom>
<varsglobal><text>a=cents[0]+a;
b=cents[1]+b;
c=cents[2]+c;
bPc=b-c;
aMbPc=a+bPc;</text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>1</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>aMbPc</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text><![CDATA[_err < 0.01]]></text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<h3>Simplify:&nbsp; &nbsp;(${b} - ${c}) + ${a}</h3><h3>${_0}</h3>]]></text>
 </subqtext>
 <feedback format="html">
<text><![CDATA[<table>
    <tbody>
        <tr>
            <td>Simplify:&nbsp;&nbsp;</td>
            <td>{a} +<span class="" style="color: rgb(255, 51, 102);">&nbsp;<u>({b} - {c})</u></span>
            </td>
          <td>&nbsp;</td>
            <td>First subtract&nbsp;<span class="" style="color: rgb(255, 51, 102);">{b} - {c}</span><br></td>
        </tr>

        <tr>
            <td></td>
            <td><span class="" style="color: rgb(51, 102, 255);">&nbsp; {a} + ({bPc})</span></td>
            <td></td><td>Now add&nbsp;<span class="" style="color: rgb(51, 102, 255);">{a} + {bPc}</span><br></td>
        </tr>
        <tr>
            <td></td>
            <td style="text-align: center;">{aMbPc}</td>
            <td><br></td>
        </tr>
    </tbody>
</table><br>
<p></p>]]></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 357235  -->
  <question type="formulas">
    <name>
      <text>L02-Level 2-money-parentheses aP(bPc)</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[Simplify by adding, subtracting, multiplying or dividing, as indicated:<script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script><script>
    /*
                          actualWidth    width of the input
                          checkWidth     width at which the box becomes wider
                          defaultWidth   default width of the box
                          c, ctx             see https://www.w3schools.com/tags/canvas_measuretext.asp
                          size               size of the font w/ px, e.g. '14 px'
                                               note that the size of the font can be defined in any units,
                                              e.g. small, medium, xx-large, 150%, 1.25cm, 22px
                                              since it is always transformed into px units
                          sizeN              size of the font w/o px, e.g. '14'
                          family            family of the font, eg. "Times New Roman", Times, serif
                          txt                 text of the input, e.g. '123456'
        */
    var defaultWidth = 30;
    document.write('<canvas id="canvas_1" style="display: none;"></canvas>');

    function newWidth() {
        var txt = $(".formulas_number").val();
        var size = $(".formulas_number").css('font-size');
        var sizeN = Number(size.substring(0, size.length - 2));
        var family = $(".formulas_number").css('font-family');
        var c = document.getElementById("canvas_1");
        var ctx = c.getContext("2d");
        ctx.font = size + " " + family;
        var actualWidth = ctx.measureText(txt).width;
        var checkWidth = defaultWidth - sizeN;
        if (actualWidth >= checkWidth) {
            $(".formulas_number").width(actualWidth + sizeN);
        } else {
            $(".formulas_number").width(defaultWidth);
        }
    }
    $(document).ready(function() {
        $(".formulas_number").css("padding-left", "10px");
        newWidth();
        $(".formulas_number").keyup(function() {
            newWidth();
        });
    });
</script>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>a={10:150:.1};
b={1:50:.1};
c={10:40:.1};
cents=shuffle([.01,.02,.03,.04,.05,.06,.07,.08,.09]);</text>
</varsrandom>
<varsglobal><text>a=a+cents[0];
b=b+cents[1];
c=c+cents[2];
bPc=b+c;
aMbPc=a+bPc;</text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>1</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>aMbPc</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text><![CDATA[_err < 0.01]]></text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<h3>Simplify:&nbsp; ${a} +&nbsp;(${b} + ${c})</h3><h3>${_0}</h3>]]></text>
 </subqtext>
 <feedback format="html">
<text><![CDATA[<table>
    <tbody>
        <tr>
            <td>Simplify:&nbsp;&nbsp;</td>
            <td>{a} +<span class="" style="color: rgb(255, 51, 102);">&nbsp;<u>({b} + {c})</u></span><u>
            </u></td>
          <td>&nbsp;</td>
            <td>First add<span class="" style="color: rgb(255, 51, 102);">&nbsp;</span><span class="" style="color: rgb(255, 51, 102);">{b} + {c}</span><br></td>
        </tr>

        <tr>
            <td></td>
            <td><span class="" style="color: rgb(51, 102, 255);">&nbsp; {a} + ({bPc})</span></td>
            <td></td><td>Now add&nbsp;<span class="" style="color: rgb(51, 102, 255);">{a} + {bPc}</span><br></td>
        </tr>
        <tr>
            <td></td>
            <td style="text-align: center;">{aMbPc}</td>
            <td><br></td>
        </tr>
    </tbody>
</table><br>
<p></p>]]></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 357249  -->
  <question type="formulas">
    <name>
      <text>L02-Level 2-money-parentheses aP(bPc)</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[Simplify by adding, subtracting, multiplying or dividing, as indicated:<script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script><script>
    /*
                          actualWidth    width of the input
                          checkWidth     width at which the box becomes wider
                          defaultWidth   default width of the box
                          c, ctx             see https://www.w3schools.com/tags/canvas_measuretext.asp
                          size               size of the font w/ px, e.g. '14 px'
                                               note that the size of the font can be defined in any units,
                                              e.g. small, medium, xx-large, 150%, 1.25cm, 22px
                                              since it is always transformed into px units
                          sizeN              size of the font w/o px, e.g. '14'
                          family            family of the font, eg. "Times New Roman", Times, serif
                          txt                 text of the input, e.g. '123456'
        */
    var defaultWidth = 30;
    document.write('<canvas id="canvas_1" style="display: none;"></canvas>');

    function newWidth() {
        var txt = $(".formulas_number").val();
        var size = $(".formulas_number").css('font-size');
        var sizeN = Number(size.substring(0, size.length - 2));
        var family = $(".formulas_number").css('font-family');
        var c = document.getElementById("canvas_1");
        var ctx = c.getContext("2d");
        ctx.font = size + " " + family;
        var actualWidth = ctx.measureText(txt).width;
        var checkWidth = defaultWidth - sizeN;
        if (actualWidth >= checkWidth) {
            $(".formulas_number").width(actualWidth + sizeN);
        } else {
            $(".formulas_number").width(defaultWidth);
        }
    }
    $(document).ready(function() {
        $(".formulas_number").css("padding-left", "10px");
        newWidth();
        $(".formulas_number").keyup(function() {
            newWidth();
        });
    });
</script>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>a={10:150:.1};
b={1:50:.1};
c={10:40:.1};
cents=shuffle([.01,.02,.03,.04,.05,.06,.07,.08,.09]);</text>
</varsrandom>
<varsglobal><text>a=a+cents[0];
b=b+cents[1];
c=c+cents[2];
bPc=b+c;
aMbPc=a+bPc;</text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>1</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>aMbPc</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text><![CDATA[_err < 0.01]]></text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<h3>Simplify:&nbsp; ${a} +&nbsp;(${b} + ${c}</h3><h3>${_0}</h3>]]></text>
 </subqtext>
 <feedback format="html">
<text><![CDATA[<table>
    <tbody>
        <tr>
            <td>Simplify:&nbsp;&nbsp;</td>
            <td>{a} +<span class="" style="color: rgb(255, 51, 102);">&nbsp;<u>({b} + {c})</u></span><u>
            </u></td>
          <td>&nbsp;</td>
            <td>First add<span class="" style="color: rgb(255, 51, 102);">&nbsp;</span><span class="" style="color: rgb(255, 51, 102);">{b} + {c}</span><br></td>
        </tr>

        <tr>
            <td></td>
            <td><span class="" style="color: rgb(51, 102, 255);">&nbsp; {a} + ({bPc})</span></td>
            <td></td><td>Now add&nbsp;<span class="" style="color: rgb(51, 102, 255);">{a} + {bPc}</span><br></td>
        </tr>
        <tr>
            <td></td>
            <td style="text-align: center;">{aMbPc}</td>
            <td><br></td>
        </tr>
    </tbody>
</table><br>
<p></p>]]></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 357262  -->
  <question type="formulas">
    <name>
      <text>L02-Level 2-money-parentheses aP(bPc)</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[Simplify by adding, subtracting, multiplying or dividing, as indicated:<script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script><script>
    /*
                          actualWidth    width of the input
                          checkWidth     width at which the box becomes wider
                          defaultWidth   default width of the box
                          c, ctx             see https://www.w3schools.com/tags/canvas_measuretext.asp
                          size               size of the font w/ px, e.g. '14 px'
                                               note that the size of the font can be defined in any units,
                                              e.g. small, medium, xx-large, 150%, 1.25cm, 22px
                                              since it is always transformed into px units
                          sizeN              size of the font w/o px, e.g. '14'
                          family            family of the font, eg. "Times New Roman", Times, serif
                          txt                 text of the input, e.g. '123456'
        */
    var defaultWidth = 30;
    document.write('<canvas id="canvas_1" style="display: none;"></canvas>');

    function newWidth() {
        var txt = $(".formulas_number").val();
        var size = $(".formulas_number").css('font-size');
        var sizeN = Number(size.substring(0, size.length - 2));
        var family = $(".formulas_number").css('font-family');
        var c = document.getElementById("canvas_1");
        var ctx = c.getContext("2d");
        ctx.font = size + " " + family;
        var actualWidth = ctx.measureText(txt).width;
        var checkWidth = defaultWidth - sizeN;
        if (actualWidth >= checkWidth) {
            $(".formulas_number").width(actualWidth + sizeN);
        } else {
            $(".formulas_number").width(defaultWidth);
        }
    }
    $(document).ready(function() {
        $(".formulas_number").css("padding-left", "10px");
        newWidth();
        $(".formulas_number").keyup(function() {
            newWidth();
        });
    });
</script>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>a={10:150:.1};
b={1:50:.1};
c={10:40:.1};
cents=shuffle([.01,.02,.03,.04,.05,.06,.07,.08,.09]);</text>
</varsrandom>
<varsglobal><text>a=a+cents[0];
b=b+cents[1];
c=c+cents[2];
bPc=b+c;
aMbPc=a+bPc;</text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>1</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>aMbPc</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text><![CDATA[_err < 0.01]]></text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<h3>Simplify:&nbsp; ${a} +&nbsp;(${b} + ${c}</h3><h3>${_0}</h3>]]></text>
 </subqtext>
 <feedback format="html">
<text><![CDATA[<table>
    <tbody>
        <tr>
            <td>Simplify:&nbsp;&nbsp;</td>
            <td>{a} +<span class="" style="color: rgb(255, 51, 102);">&nbsp;<u>({b} + {c})</u></span><u>
            </u></td>
          <td>&nbsp;</td>
            <td>First add<span class="" style="color: rgb(255, 51, 102);">&nbsp;</span><span class="" style="color: rgb(255, 51, 102);">{b} + {c}</span><br></td>
        </tr>

        <tr>
            <td></td>
            <td><span class="" style="color: rgb(51, 102, 255);">&nbsp; {a} + ({bPc})</span></td>
            <td></td><td>Now add&nbsp;<span class="" style="color: rgb(51, 102, 255);">{a} + {bPc}</span><br></td>
        </tr>
        <tr>
            <td></td>
            <td style="text-align: center;">{aMbPc}</td>
            <td><br></td>
        </tr>
    </tbody>
</table><br>
<p></p>]]></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 357226  -->
  <question type="formulas">
    <name>
      <text>L02-Level 2-Whole Num-parentheses a(b-c)</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[Simplify by adding, subtracting, multiplying or dividing, as indicated:<script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script><script>
    /*
                          actualWidth    width of the input
                          checkWidth     width at which the box becomes wider
                          defaultWidth   default width of the box
                          c, ctx             see https://www.w3schools.com/tags/canvas_measuretext.asp
                          size               size of the font w/ px, e.g. '14 px'
                                               note that the size of the font can be defined in any units,
                                              e.g. small, medium, xx-large, 150%, 1.25cm, 22px
                                              since it is always transformed into px units
                          sizeN              size of the font w/o px, e.g. '14'
                          family            family of the font, eg. "Times New Roman", Times, serif
                          txt                 text of the input, e.g. '123456'
        */
    var defaultWidth = 30;
    document.write('<canvas id="canvas_1" style="display: none;"></canvas>');

    function newWidth() {
        var txt = $(".formulas_number").val();
        var size = $(".formulas_number").css('font-size');
        var sizeN = Number(size.substring(0, size.length - 2));
        var family = $(".formulas_number").css('font-family');
        var c = document.getElementById("canvas_1");
        var ctx = c.getContext("2d");
        ctx.font = size + " " + family;
        var actualWidth = ctx.measureText(txt).width;
        var checkWidth = defaultWidth - sizeN;
        if (actualWidth >= checkWidth) {
            $(".formulas_number").width(actualWidth + sizeN);
        } else {
            $(".formulas_number").width(defaultWidth);
        }
    }
    $(document).ready(function() {
        $(".formulas_number").css("padding-left", "10px");
        newWidth();
        $(".formulas_number").keyup(function() {
            newWidth();
        });
    });
</script>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>b={60:100:1};
c={10:50:1};
a={2:8:1};</text>
</varsrandom>
<varsglobal><text>bc=b-c;
abc=a*bc;</text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>1</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>abc</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text><![CDATA[_err < 0.01]]></text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<h3>Simplify:&nbsp; {a} x&nbsp;({b} - {c})</h3>]]></text>
 </subqtext>
 <feedback format="html">
<text><![CDATA[<table>
    <tbody>
        <tr>
            <td>Simplify:&nbsp;&nbsp;</td>
            <td>{a}&nbsp;x<u> <span class="" style="color: rgb(255, 51, 102);">({b} - {c})</span></u></td>
          <td>&nbsp;</td>
            <td>First subtract&nbsp;<span class="" style="color: rgb(255, 51, 102);">{b} - {c}</span><br></td>
        </tr>

        <tr>
            <td></td>
            <td><span class="" style="color: rgb(51, 102, 255);">&nbsp; {a} x ({bc})</span></td>
            <td></td><td>Now multiply&nbsp;<span class="" style="color: rgb(51, 102, 255);">{a} x {bc}</span><br></td>
        </tr>
        <tr>
            <td></td>
            <td style="text-align: center;">{abc}</td>
            <td><br></td>
        </tr>
    </tbody>
</table><br>
<p></p>]]></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 357253  -->
  <question type="formulas">
    <name>
      <text>L02-Level 2-Whole Num-parentheses a(b-c)</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[Simplify by adding, subtracting, multiplying or dividing, as indicated:<script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script><script>
    /*
                          actualWidth    width of the input
                          checkWidth     width at which the box becomes wider
                          defaultWidth   default width of the box
                          c, ctx             see https://www.w3schools.com/tags/canvas_measuretext.asp
                          size               size of the font w/ px, e.g. '14 px'
                                               note that the size of the font can be defined in any units,
                                              e.g. small, medium, xx-large, 150%, 1.25cm, 22px
                                              since it is always transformed into px units
                          sizeN              size of the font w/o px, e.g. '14'
                          family            family of the font, eg. "Times New Roman", Times, serif
                          txt                 text of the input, e.g. '123456'
        */
    var defaultWidth = 30;
    document.write('<canvas id="canvas_1" style="display: none;"></canvas>');

    function newWidth() {
        var txt = $(".formulas_number").val();
        var size = $(".formulas_number").css('font-size');
        var sizeN = Number(size.substring(0, size.length - 2));
        var family = $(".formulas_number").css('font-family');
        var c = document.getElementById("canvas_1");
        var ctx = c.getContext("2d");
        ctx.font = size + " " + family;
        var actualWidth = ctx.measureText(txt).width;
        var checkWidth = defaultWidth - sizeN;
        if (actualWidth >= checkWidth) {
            $(".formulas_number").width(actualWidth + sizeN);
        } else {
            $(".formulas_number").width(defaultWidth);
        }
    }
    $(document).ready(function() {
        $(".formulas_number").css("padding-left", "10px");
        newWidth();
        $(".formulas_number").keyup(function() {
            newWidth();
        });
    });
</script>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>b={60:100:1};
c={10:50:1};
a={2:8:1};</text>
</varsrandom>
<varsglobal><text>bc=b-c;
abc=a*bc;</text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>1</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>abc</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text><![CDATA[_err < 0.01]]></text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<h3>Simplify:&nbsp; {a} x&nbsp;({b} - {c})</h3>]]></text>
 </subqtext>
 <feedback format="html">
<text><![CDATA[<table>
    <tbody>
        <tr>
            <td>Simplify:&nbsp;&nbsp;</td>
            <td>{a}&nbsp;x<u> <span class="" style="color: rgb(255, 51, 102);">({b} - {c})</span></u></td>
          <td>&nbsp;</td>
            <td>First subtract&nbsp;<span class="" style="color: rgb(255, 51, 102);">{b} - {c}</span><br></td>
        </tr>

        <tr>
            <td></td>
            <td><span class="" style="color: rgb(51, 102, 255);">&nbsp; {a} x ({bc})</span></td>
            <td></td><td>Now multiply&nbsp;<span class="" style="color: rgb(51, 102, 255);">{a} x {bc}</span><br></td>
        </tr>
        <tr>
            <td></td>
            <td style="text-align: center;">{abc}</td>
            <td><br></td>
        </tr>
    </tbody>
</table><br>
<p></p>]]></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 357227  -->
  <question type="formulas">
    <name>
      <text>L02-Level 2-Whole Num-parentheses a(b/c)</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[Simplify by adding, subtracting, multiplying or dividing, as indicated:<script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script><script>
    /*
                          actualWidth    width of the input
                          checkWidth     width at which the box becomes wider
                          defaultWidth   default width of the box
                          c, ctx             see https://www.w3schools.com/tags/canvas_measuretext.asp
                          size               size of the font w/ px, e.g. '14 px'
                                               note that the size of the font can be defined in any units,
                                              e.g. small, medium, xx-large, 150%, 1.25cm, 22px
                                              since it is always transformed into px units
                          sizeN              size of the font w/o px, e.g. '14'
                          family            family of the font, eg. "Times New Roman", Times, serif
                          txt                 text of the input, e.g. '123456'
        */
    var defaultWidth = 30;
    document.write('<canvas id="canvas_1" style="display: none;"></canvas>');

    function newWidth() {
        var txt = $(".formulas_number").val();
        var size = $(".formulas_number").css('font-size');
        var sizeN = Number(size.substring(0, size.length - 2));
        var family = $(".formulas_number").css('font-family');
        var c = document.getElementById("canvas_1");
        var ctx = c.getContext("2d");
        ctx.font = size + " " + family;
        var actualWidth = ctx.measureText(txt).width;
        var checkWidth = defaultWidth - sizeN;
        if (actualWidth >= checkWidth) {
            $(".formulas_number").width(actualWidth + sizeN);
        } else {
            $(".formulas_number").width(defaultWidth);
        }
    }
    $(document).ready(function() {
        $(".formulas_number").css("padding-left", "10px");
        newWidth();
        $(".formulas_number").keyup(function() {
            newWidth();
        });
    });
</script>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>factor1={10:15:1};
c={10:50:1};
a={10:15:1};</text>
</varsrandom>
<varsglobal><text>b=c*factor1;

bc=b/c;
abc=a*bc;</text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>1</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>abc</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text><![CDATA[_err < 0.01]]></text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<h3>Simplify:&nbsp; {a} x&nbsp;({b} \(\div \) {c})</h3>]]></text>
 </subqtext>
 <feedback format="html">
<text><![CDATA[<table>
    <tbody>
        <tr>
            <td>Simplify:&nbsp;&nbsp;</td>
            <td>{a}&nbsp;x<u> <span class="" style="color: rgb(255, 51, 102);">({b} \(\div \) {c})</span></u></td>
          <td>&nbsp;</td>
            <td>First divide&nbsp;<span class="" style="color: rgb(255, 51, 102);">{b} x {c}</span><br></td>
        </tr>

        <tr>
            <td></td>
            <td><span class="" style="color: rgb(51, 102, 255);">&nbsp; {a} x ({bc})</span></td>
            <td></td><td>Now multiply&nbsp;<span class="" style="color: rgb(51, 102, 255);">{a} x {bc}</span><br></td>
        </tr>
        <tr>
            <td></td>
            <td style="text-align: center;">{abc}</td>
            <td><br></td>
        </tr>
    </tbody>
</table><br>
<p></p>]]></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 357254  -->
  <question type="formulas">
    <name>
      <text>L02-Level 2-Whole Num-parentheses a(b/c)</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[Simplify by adding, subtracting, multiplying or dividing, as indicated:<script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script><script>
    /*
                          actualWidth    width of the input
                          checkWidth     width at which the box becomes wider
                          defaultWidth   default width of the box
                          c, ctx             see https://www.w3schools.com/tags/canvas_measuretext.asp
                          size               size of the font w/ px, e.g. '14 px'
                                               note that the size of the font can be defined in any units,
                                              e.g. small, medium, xx-large, 150%, 1.25cm, 22px
                                              since it is always transformed into px units
                          sizeN              size of the font w/o px, e.g. '14'
                          family            family of the font, eg. "Times New Roman", Times, serif
                          txt                 text of the input, e.g. '123456'
        */
    var defaultWidth = 30;
    document.write('<canvas id="canvas_1" style="display: none;"></canvas>');

    function newWidth() {
        var txt = $(".formulas_number").val();
        var size = $(".formulas_number").css('font-size');
        var sizeN = Number(size.substring(0, size.length - 2));
        var family = $(".formulas_number").css('font-family');
        var c = document.getElementById("canvas_1");
        var ctx = c.getContext("2d");
        ctx.font = size + " " + family;
        var actualWidth = ctx.measureText(txt).width;
        var checkWidth = defaultWidth - sizeN;
        if (actualWidth >= checkWidth) {
            $(".formulas_number").width(actualWidth + sizeN);
        } else {
            $(".formulas_number").width(defaultWidth);
        }
    }
    $(document).ready(function() {
        $(".formulas_number").css("padding-left", "10px");
        newWidth();
        $(".formulas_number").keyup(function() {
            newWidth();
        });
    });
</script>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>factor1={10:15:1};
c={10:50:1};
a={10:15:1};</text>
</varsrandom>
<varsglobal><text>b=c*factor1;

bc=b/c;
abc=a*bc;</text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>1</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>abc</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text>_err == 0</text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<h3>Simplify:&nbsp; {a} x&nbsp;({b} \(\div \) {c})</h3>]]></text>
 </subqtext>
 <feedback format="html">
<text><![CDATA[<table>
    <tbody>
        <tr>
            <td>Simplify:&nbsp;&nbsp;</td>
            <td>{a}&nbsp;x<u> <span class="" style="color: rgb(255, 51, 102);">({b} \(\div \) {c})</span></u></td>
          <td>&nbsp;</td>
            <td>First divide&nbsp;<span class="" style="color: rgb(255, 51, 102);">{b} x {c}</span><br></td>
        </tr>

        <tr>
            <td></td>
            <td><span class="" style="color: rgb(51, 102, 255);">&nbsp; {a} x ({bc})</span></td>
            <td></td><td>Now multiply&nbsp;<span class="" style="color: rgb(51, 102, 255);">{a} x {bc}</span><br></td>
        </tr>
        <tr>
            <td></td>
            <td style="text-align: center;">{abc}</td>
            <td><br></td>
        </tr>
    </tbody>
</table><br>
<p></p>]]></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 357264  -->
  <question type="formulas">
    <name>
      <text>L02-Level 2-Whole Num-parentheses a(b/c) (copy)</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[Simplify by adding, subtracting, multiplying or dividing, as indicated:<script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script><script>
    /*
                          actualWidth    width of the input
                          checkWidth     width at which the box becomes wider
                          defaultWidth   default width of the box
                          c, ctx             see https://www.w3schools.com/tags/canvas_measuretext.asp
                          size               size of the font w/ px, e.g. '14 px'
                                               note that the size of the font can be defined in any units,
                                              e.g. small, medium, xx-large, 150%, 1.25cm, 22px
                                              since it is always transformed into px units
                          sizeN              size of the font w/o px, e.g. '14'
                          family            family of the font, eg. "Times New Roman", Times, serif
                          txt                 text of the input, e.g. '123456'
        */
    var defaultWidth = 30;
    document.write('<canvas id="canvas_1" style="display: none;"></canvas>');

    function newWidth() {
        var txt = $(".formulas_number").val();
        var size = $(".formulas_number").css('font-size');
        var sizeN = Number(size.substring(0, size.length - 2));
        var family = $(".formulas_number").css('font-family');
        var c = document.getElementById("canvas_1");
        var ctx = c.getContext("2d");
        ctx.font = size + " " + family;
        var actualWidth = ctx.measureText(txt).width;
        var checkWidth = defaultWidth - sizeN;
        if (actualWidth >= checkWidth) {
            $(".formulas_number").width(actualWidth + sizeN);
        } else {
            $(".formulas_number").width(defaultWidth);
        }
    }
    $(document).ready(function() {
        $(".formulas_number").css("padding-left", "10px");
        newWidth();
        $(".formulas_number").keyup(function() {
            newWidth();
        });
    });
</script>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>factor1={10:15:1};
c={10:50:1};
a={10:15:1};</text>
</varsrandom>
<varsglobal><text>b=c*factor1;

bc=b/c;
abc=a*bc;</text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>1</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>abc</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text><![CDATA[_err < 0.01]]></text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<h3>Simplify:&nbsp; {a} x&nbsp;({b} \(\div \) {c})</h3>]]></text>
 </subqtext>
 <feedback format="html">
<text><![CDATA[<table>
    <tbody>
        <tr>
            <td>Simplify:&nbsp;&nbsp;</td>
            <td>{a}&nbsp;x<u> <span class="" style="color: rgb(255, 51, 102);">({b} \(\div \) {c})</span></u></td>
          <td>&nbsp;</td>
            <td>First divide&nbsp;<span class="" style="color: rgb(255, 51, 102);">{b} x {c}</span><br></td>
        </tr>

        <tr>
            <td></td>
            <td><span class="" style="color: rgb(51, 102, 255);">&nbsp; {a} x ({bc})</span></td>
            <td></td><td>Now multiply&nbsp;<span class="" style="color: rgb(51, 102, 255);">{a} x {bc}</span><br></td>
        </tr>
        <tr>
            <td></td>
            <td style="text-align: center;">{abc}</td>
            <td><br></td>
        </tr>
    </tbody>
</table><br>
<p></p>]]></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 357228  -->
  <question type="formulas">
    <name>
      <text>L02-Level 2-Whole Num-parentheses a(bc)</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[Simplify by adding, subtracting, multiplying or dividing, as indicated:<script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script><script>
    /*
                          actualWidth    width of the input
                          checkWidth     width at which the box becomes wider
                          defaultWidth   default width of the box
                          c, ctx             see https://www.w3schools.com/tags/canvas_measuretext.asp
                          size               size of the font w/ px, e.g. '14 px'
                                               note that the size of the font can be defined in any units,
                                              e.g. small, medium, xx-large, 150%, 1.25cm, 22px
                                              since it is always transformed into px units
                          sizeN              size of the font w/o px, e.g. '14'
                          family            family of the font, eg. "Times New Roman", Times, serif
                          txt                 text of the input, e.g. '123456'
        */
    var defaultWidth = 30;
    document.write('<canvas id="canvas_1" style="display: none;"></canvas>');

    function newWidth() {
        var txt = $(".formulas_number").val();
        var size = $(".formulas_number").css('font-size');
        var sizeN = Number(size.substring(0, size.length - 2));
        var family = $(".formulas_number").css('font-family');
        var c = document.getElementById("canvas_1");
        var ctx = c.getContext("2d");
        ctx.font = size + " " + family;
        var actualWidth = ctx.measureText(txt).width;
        var checkWidth = defaultWidth - sizeN;
        if (actualWidth >= checkWidth) {
            $(".formulas_number").width(actualWidth + sizeN);
        } else {
            $(".formulas_number").width(defaultWidth);
        }
    }
    $(document).ready(function() {
        $(".formulas_number").css("padding-left", "10px");
        newWidth();
        $(".formulas_number").keyup(function() {
            newWidth();
        });
    });
</script>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>b={10:50:1};
c={10:100:1};
a={10:80:1};</text>
</varsrandom>
<varsglobal><text>bc=b*c;
abc=a*bc;</text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>1</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>abc</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text><![CDATA[_err < 0.01]]></text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<h3>Simplify:&nbsp; {a} x&nbsp;({b} x {c})</h3>]]></text>
 </subqtext>
 <feedback format="html">
<text><![CDATA[<table>
    <tbody>
        <tr>
            <td>Simplify:&nbsp;&nbsp;</td>
            <td>{a}&nbsp;x<u> <span class="" style="color: rgb(255, 51, 102);">({b} x {c})</span></u></td>
          <td>&nbsp;</td>
            <td>First multiply&nbsp;<span class="" style="color: rgb(255, 51, 102);">{b} x {c}</span><br></td>
        </tr>

        <tr>
            <td></td>
            <td><span class="" style="color: rgb(51, 102, 255);">&nbsp; {a} x ({bc})</span></td>
            <td></td><td>Now multiply&nbsp;<span class="" style="color: rgb(51, 102, 255);">{a} x {bc}</span><br></td>
        </tr>
        <tr>
            <td></td>
            <td style="text-align: center;">{abc}</td>
            <td><br></td>
        </tr>
    </tbody>
</table><br>
<p></p>]]></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 357255  -->
  <question type="formulas">
    <name>
      <text>L02-Level 2-Whole Num-parentheses a(bc)</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[Simplify by adding, subtracting, multiplying or dividing, as indicated:<script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script><script>
    /*
                          actualWidth    width of the input
                          checkWidth     width at which the box becomes wider
                          defaultWidth   default width of the box
                          c, ctx             see https://www.w3schools.com/tags/canvas_measuretext.asp
                          size               size of the font w/ px, e.g. '14 px'
                                               note that the size of the font can be defined in any units,
                                              e.g. small, medium, xx-large, 150%, 1.25cm, 22px
                                              since it is always transformed into px units
                          sizeN              size of the font w/o px, e.g. '14'
                          family            family of the font, eg. "Times New Roman", Times, serif
                          txt                 text of the input, e.g. '123456'
        */
    var defaultWidth = 30;
    document.write('<canvas id="canvas_1" style="display: none;"></canvas>');

    function newWidth() {
        var txt = $(".formulas_number").val();
        var size = $(".formulas_number").css('font-size');
        var sizeN = Number(size.substring(0, size.length - 2));
        var family = $(".formulas_number").css('font-family');
        var c = document.getElementById("canvas_1");
        var ctx = c.getContext("2d");
        ctx.font = size + " " + family;
        var actualWidth = ctx.measureText(txt).width;
        var checkWidth = defaultWidth - sizeN;
        if (actualWidth >= checkWidth) {
            $(".formulas_number").width(actualWidth + sizeN);
        } else {
            $(".formulas_number").width(defaultWidth);
        }
    }
    $(document).ready(function() {
        $(".formulas_number").css("padding-left", "10px");
        newWidth();
        $(".formulas_number").keyup(function() {
            newWidth();
        });
    });
</script>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>b={10:50:1};
c={10:100:1};
a={10:80:1};</text>
</varsrandom>
<varsglobal><text>bc=b*c;
abc=a*bc;</text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>1</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>abc</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text><![CDATA[_err < 0.01]]></text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<h3>Simplify:&nbsp; {a} x&nbsp;({b} x {c})</h3>]]></text>
 </subqtext>
 <feedback format="html">
<text><![CDATA[<table>
    <tbody>
        <tr>
            <td>Simplify:&nbsp;&nbsp;</td>
            <td>{a}&nbsp;x<u> <span class="" style="color: rgb(255, 51, 102);">({b} x {c})</span></u></td>
          <td>&nbsp;</td>
            <td>First multiply&nbsp;<span class="" style="color: rgb(255, 51, 102);">{b} x {c}</span><br></td>
        </tr>

        <tr>
            <td></td>
            <td><span class="" style="color: rgb(51, 102, 255);">&nbsp; {a} x ({bc})</span></td>
            <td></td><td>Now multiply&nbsp;<span class="" style="color: rgb(51, 102, 255);">{a} x {bc}</span><br></td>
        </tr>
        <tr>
            <td></td>
            <td style="text-align: center;">{abc}</td>
            <td><br></td>
        </tr>
    </tbody>
</table><br>
<p></p>]]></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 357229  -->
  <question type="formulas">
    <name>
      <text>L02-Level 2-Whole Num-parentheses a/(b+c)</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[Simplify by adding, subtracting, multiplying or dividing, as indicated:<script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script><script>
    /*
                          actualWidth    width of the input
                          checkWidth     width at which the box becomes wider
                          defaultWidth   default width of the box
                          c, ctx             see https://www.w3schools.com/tags/canvas_measuretext.asp
                          size               size of the font w/ px, e.g. '14 px'
                                               note that the size of the font can be defined in any units,
                                              e.g. small, medium, xx-large, 150%, 1.25cm, 22px
                                              since it is always transformed into px units
                          sizeN              size of the font w/o px, e.g. '14'
                          family            family of the font, eg. "Times New Roman", Times, serif
                          txt                 text of the input, e.g. '123456'
        */
    var defaultWidth = 30;
    document.write('<canvas id="canvas_1" style="display: none;"></canvas>');

    function newWidth() {
        var txt = $(".formulas_number").val();
        var size = $(".formulas_number").css('font-size');
        var sizeN = Number(size.substring(0, size.length - 2));
        var family = $(".formulas_number").css('font-family');
        var c = document.getElementById("canvas_1");
        var ctx = c.getContext("2d");
        ctx.font = size + " " + family;
        var actualWidth = ctx.measureText(txt).width;
        var checkWidth = defaultWidth - sizeN;
        if (actualWidth >= checkWidth) {
            $(".formulas_number").width(actualWidth + sizeN);
        } else {
            $(".formulas_number").width(defaultWidth);
        }
    }
    $(document).ready(function() {
        $(".formulas_number").css("padding-left", "10px");
        newWidth();
        $(".formulas_number").keyup(function() {
            newWidth();
        });
    });
</script>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>factor={1:15:1};
b={10:100:1};
c={10:100:1};</text>
</varsrandom>
<varsglobal><text>a=(b+c)*factor;
bc=b+c;
adivbc=a/bc;</text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>1</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>adivbc</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text><![CDATA[_err < 0.01]]></text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<h3>Simplify:&nbsp; {a} \(\div \)&nbsp;({b} + {c})</h3>]]></text>
 </subqtext>
 <feedback format="html">
<text><![CDATA[<table>
    <tbody>
        <tr>
            <td>Simplify:&nbsp;&nbsp;</td>
            <td>{a}&nbsp;\(\div \) <span class="" style="color: rgb(255, 51, 102);"><u>({b} + {c})</u></span></td>
          <td>&nbsp;</td>
            <td>First add&nbsp;<span class="" style="color: rgb(255, 51, 102);">{b} + {c}</span><br></td>
        </tr>

        <tr>
            <td></td>
            <td><span class="" style="color: rgb(51, 102, 255);">&nbsp; {a} \(\div\) ({bc})</span></td>
            <td></td><td>Now divide&nbsp;<span class="" style="color: rgb(51, 102, 255);">{a} \(\div \) {bc}</span><br></td>
        </tr>
        <tr>
            <td></td>
            <td style="text-align: center;">{adivbc}</td>
            <td><br></td>
        </tr>
    </tbody>
</table><br>
<p></p>]]></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 357256  -->
  <question type="formulas">
    <name>
      <text>L02-Level 2-Whole Num-parentheses a/(b+c)</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[Simplify by adding, subtracting, multiplying or dividing, as indicated:<script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script><script>
    /*
                          actualWidth    width of the input
                          checkWidth     width at which the box becomes wider
                          defaultWidth   default width of the box
                          c, ctx             see https://www.w3schools.com/tags/canvas_measuretext.asp
                          size               size of the font w/ px, e.g. '14 px'
                                               note that the size of the font can be defined in any units,
                                              e.g. small, medium, xx-large, 150%, 1.25cm, 22px
                                              since it is always transformed into px units
                          sizeN              size of the font w/o px, e.g. '14'
                          family            family of the font, eg. "Times New Roman", Times, serif
                          txt                 text of the input, e.g. '123456'
        */
    var defaultWidth = 30;
    document.write('<canvas id="canvas_1" style="display: none;"></canvas>');

    function newWidth() {
        var txt = $(".formulas_number").val();
        var size = $(".formulas_number").css('font-size');
        var sizeN = Number(size.substring(0, size.length - 2));
        var family = $(".formulas_number").css('font-family');
        var c = document.getElementById("canvas_1");
        var ctx = c.getContext("2d");
        ctx.font = size + " " + family;
        var actualWidth = ctx.measureText(txt).width;
        var checkWidth = defaultWidth - sizeN;
        if (actualWidth >= checkWidth) {
            $(".formulas_number").width(actualWidth + sizeN);
        } else {
            $(".formulas_number").width(defaultWidth);
        }
    }
    $(document).ready(function() {
        $(".formulas_number").css("padding-left", "10px");
        newWidth();
        $(".formulas_number").keyup(function() {
            newWidth();
        });
    });
</script>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>factor={1:15:1};
b={10:100:1};
c={10:100:1};</text>
</varsrandom>
<varsglobal><text>a=(b+c)*factor;
bc=b+c;
adivbc=a/bc;</text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>1</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>adivbc</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text><![CDATA[_err < 0.01]]></text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<h3>Simplify:&nbsp; {a} \(\div \)&nbsp;({b} + {c})</h3>]]></text>
 </subqtext>
 <feedback format="html">
<text><![CDATA[<table>
    <tbody>
        <tr>
            <td>Simplify:&nbsp;&nbsp;</td>
            <td>{a}&nbsp;\(\div \) <span class="" style="color: rgb(255, 51, 102);"><u>({b} + {c})</u></span></td>
          <td>&nbsp;</td>
            <td>First add&nbsp;<span class="" style="color: rgb(255, 51, 102);">{b} + {c}</span><br></td>
        </tr>

        <tr>
            <td></td>
            <td><span class="" style="color: rgb(51, 102, 255);">&nbsp; {a} \(\div\) ({bc})</span></td>
            <td></td><td>Now divide&nbsp;<span class="" style="color: rgb(51, 102, 255);">{a} \(\div \) {bc}</span><br></td>
        </tr>
        <tr>
            <td></td>
            <td style="text-align: center;">{adivbc}</td>
            <td><br></td>
        </tr>
    </tbody>
</table><br>
<p></p>]]></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 357230  -->
  <question type="formulas">
    <name>
      <text>L02-Level 2-Whole Num-parentheses a/(b/c)</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[Simplify by adding, subtracting, multiplying or dividing, as indicated:<script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script><script>
    /*
                          actualWidth    width of the input
                          checkWidth     width at which the box becomes wider
                          defaultWidth   default width of the box
                          c, ctx             see https://www.w3schools.com/tags/canvas_measuretext.asp
                          size               size of the font w/ px, e.g. '14 px'
                                               note that the size of the font can be defined in any units,
                                              e.g. small, medium, xx-large, 150%, 1.25cm, 22px
                                              since it is always transformed into px units
                          sizeN              size of the font w/o px, e.g. '14'
                          family            family of the font, eg. "Times New Roman", Times, serif
                          txt                 text of the input, e.g. '123456'
        */
    var defaultWidth = 30;
    document.write('<canvas id="canvas_1" style="display: none;"></canvas>');

    function newWidth() {
        var txt = $(".formulas_number").val();
        var size = $(".formulas_number").css('font-size');
        var sizeN = Number(size.substring(0, size.length - 2));
        var family = $(".formulas_number").css('font-family');
        var c = document.getElementById("canvas_1");
        var ctx = c.getContext("2d");
        ctx.font = size + " " + family;
        var actualWidth = ctx.measureText(txt).width;
        var checkWidth = defaultWidth - sizeN;
        if (actualWidth >= checkWidth) {
            $(".formulas_number").width(actualWidth + sizeN);
        } else {
            $(".formulas_number").width(defaultWidth);
        }
    }
    $(document).ready(function() {
        $(".formulas_number").css("padding-left", "10px");
        newWidth();
        $(".formulas_number").keyup(function() {
            newWidth();
        });
    });
</script>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>factor1={1:15:1};
c={10:100:1};
factor2={1:15:1};</text>
</varsrandom>
<varsglobal><text>b=c*factor1;
a=factor1*factor2;
bc=b/c;
adivbc=a/bc;</text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>1</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>adivbc</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text><![CDATA[_err < 0.01]]></text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<h3>Simplify:&nbsp; {a} \(\div \)&nbsp;({b} \(\div \) {c})</h3>]]></text>
 </subqtext>
 <feedback format="html">
<text><![CDATA[<table>
    <tbody>
        <tr>
            <td>Simplify:&nbsp;&nbsp;</td>
            <td>{a}&nbsp;\(\div \) <span class="" style="color: rgb(255, 51, 102);"><u>({b} \(\div \) {c})</u></span></td>
          <td><span>&nbsp;</span></td>
            <td>First divide&nbsp;<span class="" style="color: rgb(255, 51, 102);">{b} \(\div \) {c}</span><br></td>
        </tr>

        <tr>
            <td></td>
            <td><span class="" style="color: rgb(51, 102, 255);">&nbsp; {a} \(\div\) ({bc})</span></td>
            <td></td><td>Now divide&nbsp;<span class="" style="color: rgb(51, 102, 255);">{a} \(\div \) {bc}</span><br></td>
        </tr>
        <tr>
            <td></td>
            <td style="text-align: center;">{adivbc}</td>
            <td><br></td>
        </tr>
    </tbody>
</table><br>
<p></p>]]></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 357257  -->
  <question type="formulas">
    <name>
      <text>L02-Level 2-Whole Num-parentheses a/(b/c)</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[Simplify by adding, subtracting, multiplying or dividing, as indicated:<script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script><script>
    /*
                          actualWidth    width of the input
                          checkWidth     width at which the box becomes wider
                          defaultWidth   default width of the box
                          c, ctx             see https://www.w3schools.com/tags/canvas_measuretext.asp
                          size               size of the font w/ px, e.g. '14 px'
                                               note that the size of the font can be defined in any units,
                                              e.g. small, medium, xx-large, 150%, 1.25cm, 22px
                                              since it is always transformed into px units
                          sizeN              size of the font w/o px, e.g. '14'
                          family            family of the font, eg. "Times New Roman", Times, serif
                          txt                 text of the input, e.g. '123456'
        */
    var defaultWidth = 30;
    document.write('<canvas id="canvas_1" style="display: none;"></canvas>');

    function newWidth() {
        var txt = $(".formulas_number").val();
        var size = $(".formulas_number").css('font-size');
        var sizeN = Number(size.substring(0, size.length - 2));
        var family = $(".formulas_number").css('font-family');
        var c = document.getElementById("canvas_1");
        var ctx = c.getContext("2d");
        ctx.font = size + " " + family;
        var actualWidth = ctx.measureText(txt).width;
        var checkWidth = defaultWidth - sizeN;
        if (actualWidth >= checkWidth) {
            $(".formulas_number").width(actualWidth + sizeN);
        } else {
            $(".formulas_number").width(defaultWidth);
        }
    }
    $(document).ready(function() {
        $(".formulas_number").css("padding-left", "10px");
        newWidth();
        $(".formulas_number").keyup(function() {
            newWidth();
        });
    });
</script>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>factor1={1:15:1};
c={10:100:1};
factor2={1:15:1};</text>
</varsrandom>
<varsglobal><text>b=c*factor1;
a=factor1*factor2;
bc=b/c;
adivbc=a/bc;</text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>1</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>adivbc</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text>_err == 0</text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<h3>Simplify:&nbsp; {a} \(\div \)&nbsp;({b} \(\div \) {c})</h3>]]></text>
 </subqtext>
 <feedback format="html">
<text><![CDATA[<table>
    <tbody>
        <tr>
            <td>Simplify:&nbsp;&nbsp;</td>
            <td>{a}&nbsp;\(\div \) <span class="" style="color: rgb(255, 51, 102);"><u>({b} \(\div \) {c})</u></span></td>
          <td><span>&nbsp;</span></td>
            <td>First divide&nbsp;<span class="" style="color: rgb(255, 51, 102);">{b} \(\div \) {c}</span><br></td>
        </tr>

        <tr>
            <td></td>
            <td><span class="" style="color: rgb(51, 102, 255);">&nbsp; {a} \(\div\) ({bc})</span></td>
            <td></td><td>Now divide&nbsp;<span class="" style="color: rgb(51, 102, 255);">{a} \(\div \) {bc}</span><br></td>
        </tr>
        <tr>
            <td></td>
            <td style="text-align: center;">{adivbc}</td>
            <td><br></td>
        </tr>
    </tbody>
</table><br>
<p></p>]]></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 357265  -->
  <question type="formulas">
    <name>
      <text>L02-Level 2-Whole Num-parentheses a/(b/c) (copy)</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[Simplify by adding, subtracting, multiplying or dividing, as indicated:<script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script><script>
    /*
                          actualWidth    width of the input
                          checkWidth     width at which the box becomes wider
                          defaultWidth   default width of the box
                          c, ctx             see https://www.w3schools.com/tags/canvas_measuretext.asp
                          size               size of the font w/ px, e.g. '14 px'
                                               note that the size of the font can be defined in any units,
                                              e.g. small, medium, xx-large, 150%, 1.25cm, 22px
                                              since it is always transformed into px units
                          sizeN              size of the font w/o px, e.g. '14'
                          family            family of the font, eg. "Times New Roman", Times, serif
                          txt                 text of the input, e.g. '123456'
        */
    var defaultWidth = 30;
    document.write('<canvas id="canvas_1" style="display: none;"></canvas>');

    function newWidth() {
        var txt = $(".formulas_number").val();
        var size = $(".formulas_number").css('font-size');
        var sizeN = Number(size.substring(0, size.length - 2));
        var family = $(".formulas_number").css('font-family');
        var c = document.getElementById("canvas_1");
        var ctx = c.getContext("2d");
        ctx.font = size + " " + family;
        var actualWidth = ctx.measureText(txt).width;
        var checkWidth = defaultWidth - sizeN;
        if (actualWidth >= checkWidth) {
            $(".formulas_number").width(actualWidth + sizeN);
        } else {
            $(".formulas_number").width(defaultWidth);
        }
    }
    $(document).ready(function() {
        $(".formulas_number").css("padding-left", "10px");
        newWidth();
        $(".formulas_number").keyup(function() {
            newWidth();
        });
    });
</script>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>factor1={1:15:1};
c={10:100:1};
factor2={1:15:1};</text>
</varsrandom>
<varsglobal><text>b=c*factor1;
a=factor1*factor2;
bc=b/c;
adivbc=a/bc;</text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>1</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>adivbc</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text><![CDATA[_err < 0.01]]></text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<h3>Simplify:&nbsp; {a} \(\div \)&nbsp;({b} \(\div \) {c})</h3>]]></text>
 </subqtext>
 <feedback format="html">
<text><![CDATA[<table>
    <tbody>
        <tr>
            <td>Simplify:&nbsp;&nbsp;</td>
            <td>{a}&nbsp;\(\div \) <span class="" style="color: rgb(255, 51, 102);"><u>({b} \(\div \) {c})</u></span></td>
          <td><span>&nbsp;</span></td>
            <td>First divide&nbsp;<span class="" style="color: rgb(255, 51, 102);">{b} \(\div \) {c}</span><br></td>
        </tr>

        <tr>
            <td></td>
            <td><span class="" style="color: rgb(51, 102, 255);">&nbsp; {a} \(\div\) ({bc})</span></td>
            <td></td><td>Now divide&nbsp;<span class="" style="color: rgb(51, 102, 255);">{a} \(\div \) {bc}</span><br></td>
        </tr>
        <tr>
            <td></td>
            <td style="text-align: center;">{adivbc}</td>
            <td><br></td>
        </tr>
    </tbody>
</table><br>
<p></p>]]></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 357231  -->
  <question type="formulas">
    <name>
      <text>L02-Level 2-Whole Num-parentheses a/(bc)</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[Simplify by adding, subtracting, multiplying or dividing, as indicated:<script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script><script>
    /*
                          actualWidth    width of the input
                          checkWidth     width at which the box becomes wider
                          defaultWidth   default width of the box
                          c, ctx             see https://www.w3schools.com/tags/canvas_measuretext.asp
                          size               size of the font w/ px, e.g. '14 px'
                                               note that the size of the font can be defined in any units,
                                              e.g. small, medium, xx-large, 150%, 1.25cm, 22px
                                              since it is always transformed into px units
                          sizeN              size of the font w/o px, e.g. '14'
                          family            family of the font, eg. "Times New Roman", Times, serif
                          txt                 text of the input, e.g. '123456'
        */
    var defaultWidth = 30;
    document.write('<canvas id="canvas_1" style="display: none;"></canvas>');

    function newWidth() {
        var txt = $(".formulas_number").val();
        var size = $(".formulas_number").css('font-size');
        var sizeN = Number(size.substring(0, size.length - 2));
        var family = $(".formulas_number").css('font-family');
        var c = document.getElementById("canvas_1");
        var ctx = c.getContext("2d");
        ctx.font = size + " " + family;
        var actualWidth = ctx.measureText(txt).width;
        var checkWidth = defaultWidth - sizeN;
        if (actualWidth >= checkWidth) {
            $(".formulas_number").width(actualWidth + sizeN);
        } else {
            $(".formulas_number").width(defaultWidth);
        }
    }
    $(document).ready(function() {
        $(".formulas_number").css("padding-left", "10px");
        newWidth();
        $(".formulas_number").keyup(function() {
            newWidth();
        });
    });
</script>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>factor={2:15:1};
b={3:15:1};
c={2:15:1};</text>
</varsrandom>
<varsglobal><text>a=b*c*factor;
bc=b*c;
adivbc=a/bc;</text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>1</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>adivbc</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text><![CDATA[_err < 0.01]]></text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<h3>Simplify:&nbsp; {a} \(\div \)&nbsp;({b} x {c})</h3>]]></text>
 </subqtext>
 <feedback format="html">
<text><![CDATA[<table>
    <tbody>
        <tr>
            <td>Simplify:&nbsp;&nbsp;</td>
            <td>{a}&nbsp;\(\div \) <span class="" style="color: rgb(255, 51, 102);"><u>({b} x {c})</u></span></td>
          <td>&nbsp;</td>
            <td>First mutliply&nbsp;<span class="" style="color: rgb(255, 51, 102);">{b} x {c}</span><br></td>
        </tr>

        <tr>
            <td></td>
            <td><span class="" style="color: rgb(51, 102, 255);">&nbsp; {a} \(\div\) ({bc})</span></td>
            <td></td><td>Now divide&nbsp;<span class="" style="color: rgb(51, 102, 255);">{a} \(\div \) {bc}</span><br></td>
        </tr>
        <tr>
            <td></td>
            <td style="text-align: center;">{adivbc}</td>
            <td><br></td>
        </tr>
    </tbody>
</table><br>
<p></p>]]></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 357258  -->
  <question type="formulas">
    <name>
      <text>L02-Level 2-Whole Num-parentheses a/(bc)</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[Simplify by adding, subtracting, multiplying or dividing, as indicated:<script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script><script>
    /*
                          actualWidth    width of the input
                          checkWidth     width at which the box becomes wider
                          defaultWidth   default width of the box
                          c, ctx             see https://www.w3schools.com/tags/canvas_measuretext.asp
                          size               size of the font w/ px, e.g. '14 px'
                                               note that the size of the font can be defined in any units,
                                              e.g. small, medium, xx-large, 150%, 1.25cm, 22px
                                              since it is always transformed into px units
                          sizeN              size of the font w/o px, e.g. '14'
                          family            family of the font, eg. "Times New Roman", Times, serif
                          txt                 text of the input, e.g. '123456'
        */
    var defaultWidth = 30;
    document.write('<canvas id="canvas_1" style="display: none;"></canvas>');

    function newWidth() {
        var txt = $(".formulas_number").val();
        var size = $(".formulas_number").css('font-size');
        var sizeN = Number(size.substring(0, size.length - 2));
        var family = $(".formulas_number").css('font-family');
        var c = document.getElementById("canvas_1");
        var ctx = c.getContext("2d");
        ctx.font = size + " " + family;
        var actualWidth = ctx.measureText(txt).width;
        var checkWidth = defaultWidth - sizeN;
        if (actualWidth >= checkWidth) {
            $(".formulas_number").width(actualWidth + sizeN);
        } else {
            $(".formulas_number").width(defaultWidth);
        }
    }
    $(document).ready(function() {
        $(".formulas_number").css("padding-left", "10px");
        newWidth();
        $(".formulas_number").keyup(function() {
            newWidth();
        });
    });
</script>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>factor={2:15:1};
b={3:15:1};
c={2:15:1};</text>
</varsrandom>
<varsglobal><text>a=b*c*factor;
bc=b*c;
adivbc=a/bc;</text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>1</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>adivbc</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text><![CDATA[_err < 0.01]]></text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<h3>Simplify:&nbsp; {a} \(\div \)&nbsp;({b} x {c})</h3>]]></text>
 </subqtext>
 <feedback format="html">
<text><![CDATA[<table>
    <tbody>
        <tr>
            <td>Simplify:&nbsp;&nbsp;</td>
            <td>{a}&nbsp;\(\div \) <span class="" style="color: rgb(255, 51, 102);"><u>({b} x {c})</u></span></td>
          <td>&nbsp;</td>
            <td>First mutliply&nbsp;<span class="" style="color: rgb(255, 51, 102);">{b} x {c}</span><br></td>
        </tr>

        <tr>
            <td></td>
            <td><span class="" style="color: rgb(51, 102, 255);">&nbsp; {a} \(\div\) ({bc})</span></td>
            <td></td><td>Now divide&nbsp;<span class="" style="color: rgb(51, 102, 255);">{a} \(\div \) {bc}</span><br></td>
        </tr>
        <tr>
            <td></td>
            <td style="text-align: center;">{adivbc}</td>
            <td><br></td>
        </tr>
    </tbody>
</table><br>
<p></p>]]></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 357225  -->
  <question type="formulas">
    <name>
      <text>L02-Level2-Whole Num parentheses a(b+c)</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[Simplify by adding, subtracting, multiplying or dividing, as indicated:<script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script><script>
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                                               note that the size of the font can be defined in any units,
                                              e.g. small, medium, xx-large, 150%, 1.25cm, 22px
                                              since it is always transformed into px units
                          sizeN              size of the font w/o px, e.g. '14'
                          family            family of the font, eg. "Times New Roman", Times, serif
                          txt                 text of the input, e.g. '123456'
        */
    var defaultWidth = 30;
    document.write('<canvas id="canvas_1" style="display: none;"></canvas>');

    function newWidth() {
        var txt = $(".formulas_number").val();
        var size = $(".formulas_number").css('font-size');
        var sizeN = Number(size.substring(0, size.length - 2));
        var family = $(".formulas_number").css('font-family');
        var c = document.getElementById("canvas_1");
        var ctx = c.getContext("2d");
        ctx.font = size + " " + family;
        var actualWidth = ctx.measureText(txt).width;
        var checkWidth = defaultWidth - sizeN;
        if (actualWidth >= checkWidth) {
            $(".formulas_number").width(actualWidth + sizeN);
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            $(".formulas_number").width(defaultWidth);
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    $(document).ready(function() {
        $(".formulas_number").css("padding-left", "10px");
        newWidth();
        $(".formulas_number").keyup(function() {
            newWidth();
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</script>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>b={10:50:1};
c={10:100:1};
a={2:12:1};</text>
</varsrandom>
<varsglobal><text>bc=b+c;
abc=a*bc;</text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
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  <text></text>
 </placeholder>
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  <text>1</text>
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  <text>0</text>
 </answertype>
 <numbox>
  <text>1</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>abc</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text><![CDATA[_err < 0.01]]></text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<h3>Simplify:&nbsp; {a} x&nbsp;({b} + {c})</h3>]]></text>
 </subqtext>
 <feedback format="html">
<text><![CDATA[<table>
    <tbody>
        <tr>
            <td>Simplify:&nbsp;&nbsp;</td>
            <td>{a}&nbsp;x<u> <span class="" style="color: rgb(255, 51, 102);">({b} + {c})</span></u></td>
          <td>&nbsp;</td>
            <td>First add&nbsp;<span class="" style="color: rgb(255, 51, 102);">{b} + {c}</span><br></td>
        </tr>

        <tr>
            <td></td>
            <td><span class="" style="color: rgb(51, 102, 255);">&nbsp; {a} x ({bc})</span></td>
            <td></td><td>Now multiply&nbsp;<span class="" style="color: rgb(51, 102, 255);">{a} x {bc}</span><br></td>
        </tr>
        <tr>
            <td></td>
            <td style="text-align: center;">{abc}</td>
            <td><br></td>
        </tr>
    </tbody>
</table><br>
<p></p>]]></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 357252  -->
  <question type="formulas">
    <name>
      <text>L02-Level2-Whole Num parentheses a(b+c)</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[Simplify by adding, subtracting, multiplying or dividing, as indicated:<script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script><script>
    /*
                          actualWidth    width of the input
                          checkWidth     width at which the box becomes wider
                          defaultWidth   default width of the box
                          c, ctx             see https://www.w3schools.com/tags/canvas_measuretext.asp
                          size               size of the font w/ px, e.g. '14 px'
                                               note that the size of the font can be defined in any units,
                                              e.g. small, medium, xx-large, 150%, 1.25cm, 22px
                                              since it is always transformed into px units
                          sizeN              size of the font w/o px, e.g. '14'
                          family            family of the font, eg. "Times New Roman", Times, serif
                          txt                 text of the input, e.g. '123456'
        */
    var defaultWidth = 30;
    document.write('<canvas id="canvas_1" style="display: none;"></canvas>');

    function newWidth() {
        var txt = $(".formulas_number").val();
        var size = $(".formulas_number").css('font-size');
        var sizeN = Number(size.substring(0, size.length - 2));
        var family = $(".formulas_number").css('font-family');
        var c = document.getElementById("canvas_1");
        var ctx = c.getContext("2d");
        ctx.font = size + " " + family;
        var actualWidth = ctx.measureText(txt).width;
        var checkWidth = defaultWidth - sizeN;
        if (actualWidth >= checkWidth) {
            $(".formulas_number").width(actualWidth + sizeN);
        } else {
            $(".formulas_number").width(defaultWidth);
        }
    }
    $(document).ready(function() {
        $(".formulas_number").css("padding-left", "10px");
        newWidth();
        $(".formulas_number").keyup(function() {
            newWidth();
        });
    });
</script>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>b={10:50:1};
c={10:100:1};
a={2:12:1};</text>
</varsrandom>
<varsglobal><text>bc=b+c;
abc=a*bc;</text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
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  <text></text>
 </placeholder>
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  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>1</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>abc</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text><![CDATA[_err < 0.01]]></text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<h3>Simplify:&nbsp; {a} x&nbsp;({b} + {c})</h3>]]></text>
 </subqtext>
 <feedback format="html">
<text><![CDATA[<table>
    <tbody>
        <tr>
            <td>Simplify:&nbsp;&nbsp;</td>
            <td>{a}&nbsp;x<u> <span class="" style="color: rgb(255, 51, 102);">({b} + {c})</span></u></td>
          <td>&nbsp;</td>
            <td>First add&nbsp;<span class="" style="color: rgb(255, 51, 102);">{b} + {c}</span><br></td>
        </tr>

        <tr>
            <td></td>
            <td><span class="" style="color: rgb(51, 102, 255);">&nbsp; {a} x ({bc})</span></td>
            <td></td><td>Now multiply&nbsp;<span class="" style="color: rgb(51, 102, 255);">{a} x {bc}</span><br></td>
        </tr>
        <tr>
            <td></td>
            <td style="text-align: center;">{abc}</td>
            <td><br></td>
        </tr>
    </tbody>
</table><br>
<p></p>]]></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 0  -->
  <question type="category">
    <category>
      <text>$course$/top/Default for MSII/Test#1/L04 - Variables - Unknown Values</text>
    </category>
    <info format="html">
      <text></text>
    </info>
    <idnumber></idnumber>
  </question>

<!-- question: 357266  -->
  <question type="formulas">
    <name>
      <text>L03-Find the missing add1 (variables)</text>
    </name>
    <questiontext format="html">
      <text>Solve for the Missing Number.</text>
    </questiontext>
    <generalfeedback format="html">
      <text><![CDATA[<h3>
    <img src="@@PLUGINFILE@@/L3-addend.jpg" alt="To find the missing Addend, subtract the known addend from the sum." width="349" height="55" role="presentation" class="img-fluid atto_image_button_text-bottom">
    <table style="text-align: right;">
        <tbody>
          <tr>
            <td style="text-align: center;"><strong>
              <span class="" style="color: rgb(255, 51, 102);">Calculate:</span>
            </strong></td>
            <td></td>
            <td style="text-align: center;"><strong><span class="" style="color: rgb(51, 255, 102);">Check</span></strong></td>
          </tr>
            <tr>
                <td style="text-align: right;">
                    {aSum}
                </td>
                <td>&nbsp; &nbsp; &nbsp;</td>
                <td style="text-align: right;">
                    <span class="" style="color: rgb(255, 51, 102);">{add1}</span>
                </td>
            </tr>
            <tr>
                <td style="text-align: right; border-bottom: 1pt solid black;">
                    - {add2}
                </td>
                <td>
                </td>
                <td style="text-align: right; border-bottom: 1pt solid black;">
                    + {add2}
                </td>
            </tr>
            <tr>
                <td style="text-align: right;">
                    <span class="" style="color: rgb(255, 51, 102);">{add1}</span>
                </td>
                <td></td>
                <td style="text-align: right;">
                    {aSum}
                </td>
            </tr>
        </tbody>
    </table>
</h3>
<p></p>]]></text>
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    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text><![CDATA[add1={1:100:1};
add2={1:100:1};
var={"n","m","z","a","b","c","d"};]]></text>
</varsrandom>
<varsglobal><text>aSum=add1+add2;
a={-100:100};
b={-100:100};
c={-100:100};
d={-100:100};
m={-100:100};
n={-100:100};
z={-100:100};
</text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>1</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>add1</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text>_err == 0</text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script>
<script>
    /*
                                          actualWidth    width of the input
                                          checkWidth     width at which the box becomes wider
                                          defaultWidth   default width of the box
                                          c, ctx             see https://www.w3schools.com/tags/canvas_measuretext.asp
                                          size               size of the font w/ px, e.g. '14 px'
                                                               note that the size of the font can be defined in any units,
                                                              e.g. small, medium, xx-large, 150%, 1.25cm, 22px
                                                              since it is always transformed into px units
                                          sizeN              size of the font w/o px, e.g. '14'
                                          family            family of the font, eg. "Times New Roman", Times, serif
                                          txt                 text of the input, e.g. '123456'
                        */
    var defaultWidth = 30;
    document.write('<canvas id="canvas_1" style="display: none;"></canvas>');

    function newWidth() {
        var txt = $(".formulas_number").val();
        var size = $(".formulas_number").css('font-size');
        var sizeN = Number(size.substring(0, size.length - 2));
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        var actualWidth = ctx.measureText(txt).width;
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        if (actualWidth >= checkWidth) {
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        $(".formulas_number").css("padding-left", "10px");
        newWidth();
        $(".formulas_number").keyup(function() {
            newWidth();
        });
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</script>
<h3>
    <table style="text-align: right;">
        <tbody>
            <tr>
                <td style="text-align: right;">
                    {var}
                </td>
              <td rowspan="3">&nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp;
              </td>
              <td rowspan="3">{var}={_0}</td>              
            </tr>
            <tr>
                <td style="text-align: right; "><u>
                    + {add2}
                </u></td>
            </tr>
            <tr>
                <td style="text-align: right;">
                    {aSum}
                </td>
            </tr>
        </tbody>
    </table>
</h3>
<p></p>]]></text>
 </subqtext>
 <feedback format="html">
<text></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 357272  -->
  <question type="formulas">
    <name>
      <text>L03-Find the missing add1 (variables)</text>
    </name>
    <questiontext format="html">
      <text>Solve for the Missing Number.</text>
    </questiontext>
    <generalfeedback format="html">
      <text><![CDATA[<h3>
    <img src="@@PLUGINFILE@@/L3-addend.jpg" alt="To find the missing Addend, subtract the known addend from the sum." width="349" height="55" role="presentation" class="img-fluid atto_image_button_text-bottom">
    <table style="text-align: right;">
        <tbody>
          <tr>
            <td style="text-align: center;"><strong>
              <span class="" style="color: rgb(255, 51, 102);">Calculate:</span>
            </strong></td>
            <td></td>
            <td style="text-align: center;"><strong><span class="" style="color: rgb(51, 255, 102);">Check</span></strong></td>
          </tr>
            <tr>
                <td style="text-align: right;">
                    {aSum}
                </td>
                <td>&nbsp; &nbsp; &nbsp;</td>
                <td style="text-align: right;">
                    <span class="" style="color: rgb(255, 51, 102);">{add1}</span>
                </td>
            </tr>
            <tr>
                <td style="text-align: right; border-bottom: 1pt solid black;">
                    - {add2}
                </td>
                <td>
                </td>
                <td style="text-align: right; border-bottom: 1pt solid black;">
                    + {add2}
                </td>
            </tr>
            <tr>
                <td style="text-align: right;">
                    <span class="" style="color: rgb(255, 51, 102);">{add1}</span>
                </td>
                <td></td>
                <td style="text-align: right;">
                    {aSum}
                </td>
            </tr>
        </tbody>
    </table>
</h3>
<p></p>]]></text>
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    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text><![CDATA[add1={1:100:1};
add2={1:100:1};
var={"n","m","z","a","b","c","d"};]]></text>
</varsrandom>
<varsglobal><text>aSum=add1+add2;
a={-100:100};
b={-100:100};
c={-100:100};
d={-100:100};
m={-100:100};
n={-100:100};
z={-100:100};</text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
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  <text>0</text>
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  <text></text>
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  <text>1</text>
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  <text>0</text>
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  <text>1</text>
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  <text></text>
 </vars1>
 <answer>
  <text>add1</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text>_err == 0</text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script>
<script>
    /*
                                          actualWidth    width of the input
                                          checkWidth     width at which the box becomes wider
                                          defaultWidth   default width of the box
                                          c, ctx             see https://www.w3schools.com/tags/canvas_measuretext.asp
                                          size               size of the font w/ px, e.g. '14 px'
                                                               note that the size of the font can be defined in any units,
                                                              e.g. small, medium, xx-large, 150%, 1.25cm, 22px
                                                              since it is always transformed into px units
                                          sizeN              size of the font w/o px, e.g. '14'
                                          family            family of the font, eg. "Times New Roman", Times, serif
                                          txt                 text of the input, e.g. '123456'
                        */
    var defaultWidth = 30;
    document.write('<canvas id="canvas_1" style="display: none;"></canvas>');

    function newWidth() {
        var txt = $(".formulas_number").val();
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        var sizeN = Number(size.substring(0, size.length - 2));
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<h3>
    <table style="text-align: right;">
        <tbody>
            <tr>
                <td style="text-align: right;">
                    {var}
                </td>
              <td rowspan="3">&nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp;
              </td>
              <td rowspan="3">{var}={_0}</td>              
            </tr>
            <tr>
                <td style="text-align: right; "><u>
                    + {add2}
                </u></td>
            </tr>
            <tr>
                <td style="text-align: right;">
                    {aSum}
                </td>
            </tr>
        </tbody>
    </table>
</h3>
<p></p>]]></text>
 </subqtext>
 <feedback format="html">
<text></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 357267  -->
  <question type="formulas">
    <name>
      <text>L03-Find the missing add2 (variables)</text>
    </name>
    <questiontext format="html">
      <text>Solve for the Missing Number.</text>
    </questiontext>
    <generalfeedback format="html">
      <text><![CDATA[<h3>
    <img src="@@PLUGINFILE@@/L3-addend.jpg" alt="To find the missing Addend, subtract the known addend from the sum." width="349" height="55" role="presentation" class="img-fluid atto_image_button_text-bottom">
    <table style="text-align: right;">
        <tbody>
            <tr>
                <td style="text-align: center;"><strong>
              <span class="" style="color: rgb(255, 51, 102);">Calculate:</span>
            </strong></td>
                <td></td>
                <td style="text-align: center;"><strong><span class="" style="color: rgb(51, 255, 102);">Check</span></strong></td>
            </tr>
            <tr>
                <td style="text-align: right;">
                    {aSum}
                </td>
                <td>&nbsp; &nbsp; &nbsp;</td>
                <td style="text-align: right;">
                    {add1}
                </td>
            </tr>
            <tr>
                <td style="text-align: right; border-bottom: 1pt solid black;">
                    - {add1}
                </td>
                <td>
                </td>
                <td style="text-align: right; border-bottom: 1pt solid black;">
                    + <span class="" style="color: rgb(255, 51, 102);">{add2}</span>
                </td>
            </tr>
            <tr>
                <td style="text-align: right;">
                    <span class="" style="color: rgb(255, 51, 102);">{add2}</span>
                </td>
                <td></td>
                <td style="text-align: right;">
                    {aSum}
                </td>
            </tr>
        </tbody>
    </table>
</h3>
<p></p>]]></text>
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    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text><![CDATA[add1={1:100:1};
add2={1:100:1};
var={"n","m","z","a","b","c","d"};]]></text>
</varsrandom>
<varsglobal><text>aSum=add1+add2;
a={-100:100};
b={-100:100};
c={-100:100};
d={-100:100};
m={-100:100};
n={-100:100};
z={-100:100};
</text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>1</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>add2</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text>_err == 0</text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script>
<script>
    /*
                                          actualWidth    width of the input
                                          checkWidth     width at which the box becomes wider
                                          defaultWidth   default width of the box
                                          c, ctx             see https://www.w3schools.com/tags/canvas_measuretext.asp
                                          size               size of the font w/ px, e.g. '14 px'
                                                               note that the size of the font can be defined in any units,
                                                              e.g. small, medium, xx-large, 150%, 1.25cm, 22px
                                                              since it is always transformed into px units
                                          sizeN              size of the font w/o px, e.g. '14'
                                          family            family of the font, eg. "Times New Roman", Times, serif
                                          txt                 text of the input, e.g. '123456'
                        */
    var defaultWidth = 30;
    document.write('<canvas id="canvas_1" style="display: none;"></canvas>');

    function newWidth() {
        var txt = $(".formulas_number").val();
        var size = $(".formulas_number").css('font-size');
        var sizeN = Number(size.substring(0, size.length - 2));
        var family = $(".formulas_number").css('font-family');
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        var ctx = c.getContext("2d");
        ctx.font = size + " " + family;
        var actualWidth = ctx.measureText(txt).width;
        var checkWidth = defaultWidth - sizeN;
        if (actualWidth >= checkWidth) {
            $(".formulas_number").width(actualWidth + sizeN);
        } else {
            $(".formulas_number").width(defaultWidth);
        }
    }
    $(document).ready(function() {
        $(".formulas_number").css("padding-left", "10px");
        newWidth();
        $(".formulas_number").keyup(function() {
            newWidth();
        });
    });
</script>
<h3>
    <table style="text-align: right;">
        <tbody>
            <tr>
                <td style="text-align: right;">
                    {add1}
                </td>
              <td rowspan="3">&nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp;</td>
              <td rowspan="3">{var} = {_0}</td>
            </tr>
            <tr>
                <td style="text-align: right; "><u>
                    + {var}
                </u></td>
            </tr>
            <tr>
                <td style="text-align: right;">
                    {aSum}
                </td>
            </tr>
        </tbody>
    </table>
</h3>
<p></p>]]></text>
 </subqtext>
 <feedback format="html">
<text></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 357273  -->
  <question type="formulas">
    <name>
      <text>L03-Find the missing add2 (variables)</text>
    </name>
    <questiontext format="html">
      <text>Solve for the Missing Number.</text>
    </questiontext>
    <generalfeedback format="html">
      <text><![CDATA[<h3>
    <img src="@@PLUGINFILE@@/L3-addend.jpg" alt="To find the missing Addend, subtract the known addend from the sum." width="349" height="55" role="presentation" class="img-fluid atto_image_button_text-bottom">
    <table style="text-align: right;">
        <tbody>
            <tr>
                <td style="text-align: center;"><strong>
              <span class="" style="color: rgb(255, 51, 102);">Calculate:</span>
            </strong></td>
                <td></td>
                <td style="text-align: center;"><strong><span class="" style="color: rgb(51, 255, 102);">Check</span></strong></td>
            </tr>
            <tr>
                <td style="text-align: right;">
                    {aSum}
                </td>
                <td>&nbsp; &nbsp; &nbsp;</td>
                <td style="text-align: right;">
                    {add1}
                </td>
            </tr>
            <tr>
                <td style="text-align: right; border-bottom: 1pt solid black;">
                    - {add1}
                </td>
                <td>
                </td>
                <td style="text-align: right; border-bottom: 1pt solid black;">
                    + <span class="" style="color: rgb(255, 51, 102);">{add2}</span>
                </td>
            </tr>
            <tr>
                <td style="text-align: right;">
                    <span class="" style="color: rgb(255, 51, 102);">{add2}</span>
                </td>
                <td></td>
                <td style="text-align: right;">
                    {aSum}
                </td>
            </tr>
        </tbody>
    </table>
</h3>
<p></p>]]></text>
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    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text><![CDATA[add1={1:100:1};
add2={1:100:1};
var={"n","m","z","a","b","c","d"};]]></text>
</varsrandom>
<varsglobal><text>aSum=add1+add2;
a={-100:100};
b={-100:100};
c={-100:100};
d={-100:100};
m={-100:100};
n={-100:100};
z={-100:100};</text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
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  <text>0</text>
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  <text>1</text>
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 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>add2</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text>_err == 0</text>
 </correctness>
 <unitpenalty>
  <text>1</text>
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 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script>
<script>
    /*
                                          actualWidth    width of the input
                                          checkWidth     width at which the box becomes wider
                                          defaultWidth   default width of the box
                                          c, ctx             see https://www.w3schools.com/tags/canvas_measuretext.asp
                                          size               size of the font w/ px, e.g. '14 px'
                                                               note that the size of the font can be defined in any units,
                                                              e.g. small, medium, xx-large, 150%, 1.25cm, 22px
                                                              since it is always transformed into px units
                                          sizeN              size of the font w/o px, e.g. '14'
                                          family            family of the font, eg. "Times New Roman", Times, serif
                                          txt                 text of the input, e.g. '123456'
                        */
    var defaultWidth = 30;
    document.write('<canvas id="canvas_1" style="display: none;"></canvas>');

    function newWidth() {
        var txt = $(".formulas_number").val();
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<h3>
    <table style="text-align: right;">
        <tbody>
            <tr>
                <td style="text-align: right;">
                    {add1}
                </td>
              <td rowspan="3">&nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp;</td>
              <td rowspan="3">{var} = {_0}</td>
            </tr>
            <tr>
                <td style="text-align: right; "><u>
                    + {var}
                </u></td>
            </tr>
            <tr>
                <td style="text-align: right;">
                    {aSum}
                </td>
            </tr>
        </tbody>
    </table>
</h3>
<p></p>]]></text>
 </subqtext>
 <feedback format="html">
<text></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
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<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 357270  -->
  <question type="formulas">
    <name>
      <text>L03-Find the missing factor1 (variables)</text>
    </name>
    <questiontext format="html">
      <text>Solve for the Missing Number.</text>
    </questiontext>
    <generalfeedback format="html">
      <text><![CDATA[<h3>
    <img src="@@PLUGINFILE@@/L3-addend.jpg" alt="To find the missing Addend, subtract the known addend from the sum." width="349" height="55" role="presentation" class="img-fluid atto_image_button_text-bottom">
    <table style="text-align: right;">
        <tbody>

            <tr>

                <td colspan="3" ;="" style="text-align: center;"><strong>
              <span class="" style="color: rgb(255, 51, 102);">Calculate:</span>
            </strong></td>
                <td></td>
                <td style="text-align: center;"><strong><span class="" style="color: rgb(51, 255, 102);">Check</span></strong></td>
            </tr>
            <tr>
                <td></td>

                <td style="text-align: right;">
                    <span class="" style="color: rgb(255, 51, 102);">{factor1}</span>
                </td>
                <td></td>
                <td>&nbsp; &nbsp; &nbsp;</td>
                <td style="text-align: right;">
                    <span class="" style="color: rgb(255, 51, 102);">{factor1}</span>
                </td>
            </tr>
            <tr>
                <td>{factor2}</td>
                <td style="text-align: right; border-top: 1pt solid black; border-left: 1pt solid black;">{product}
                </td>
                <td>
              </td><td></td>
                <td style="text-align: right; border-bottom: 1pt solid black;">
                    x {factor2}
                </td>
            </tr>
            <tr>
                <td></td>
                <td style="text-align: right;"><br></td>
              <td></td><td></td>
                <td style="text-align: right;">
                    {product}
                </td>
            </tr>
        </tbody>
    </table>
</h3>
<p></p>]]></text>
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    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
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    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text><![CDATA[factor1={1:12:1};
factor2={1:12:1};
var={"n","m","z","a","b","c","d"};]]></text>
</varsrandom>
<varsglobal><text>product=factor1*factor2;
a={-100:100};
b={-100:100};
c={-100:100};
d={-100:100};
m={-100:100};
n={-100:100};
z={-100:100};
</text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
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  <text>0</text>
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 <answer>
  <text>factor1</text>
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  <text></text>
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 <correctness>
  <text>_err == 0</text>
 </correctness>
 <unitpenalty>
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  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
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  <text></text>
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 <subqtext format="html">
<text><![CDATA[<script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script>
<script>
    /*
                                          actualWidth    width of the input
                                          checkWidth     width at which the box becomes wider
                                          defaultWidth   default width of the box
                                          c, ctx             see https://www.w3schools.com/tags/canvas_measuretext.asp
                                          size               size of the font w/ px, e.g. '14 px'
                                                               note that the size of the font can be defined in any units,
                                                              e.g. small, medium, xx-large, 150%, 1.25cm, 22px
                                                              since it is always transformed into px units
                                          sizeN              size of the font w/o px, e.g. '14'
                                          family            family of the font, eg. "Times New Roman", Times, serif
                                          txt                 text of the input, e.g. '123456'
                        */
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<h3>
    <table style="text-align: right;">
        <tbody>
            <tr>
                <td style="text-align: right;">
                    {var}
                </td>
              <td rowspan="3">&nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp;
              </td>
              <td rowspan="3">{var}={_0}</td>              
            </tr>
            <tr>
                <td style="text-align: right; "><u>
                    x {factor2}
                </u></td>
            </tr>
            <tr>
                <td style="text-align: right;">
                    {product}
                </td>
            </tr>
        </tbody>
    </table>
</h3>
<p></p>]]></text>
 </subqtext>
 <feedback format="html">
<text></text>
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<text></text>
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<text></text>
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<text></text>
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</answers>
  </question>

<!-- question: 357274  -->
  <question type="formulas">
    <name>
      <text>L03-Find the missing factor1 (variables)</text>
    </name>
    <questiontext format="html">
      <text>Solve for the Missing Number.</text>
    </questiontext>
    <generalfeedback format="html">
      <text><![CDATA[<h3>
    <img src="@@PLUGINFILE@@/L3-addend.jpg" alt="To find the missing Addend, subtract the known addend from the sum." width="349" height="55" role="presentation" class="img-fluid atto_image_button_text-bottom">
    <table style="text-align: right;">
        <tbody>

            <tr>

                <td colspan="3" ;="" style="text-align: center;"><strong>
              <span class="" style="color: rgb(255, 51, 102);">Calculate:</span>
            </strong></td>
                <td></td>
                <td style="text-align: center;"><strong><span class="" style="color: rgb(51, 255, 102);">Check</span></strong></td>
            </tr>
            <tr>
                <td></td>

                <td style="text-align: right;">
                    <span class="" style="color: rgb(255, 51, 102);">{factor1}</span>
                </td>
                <td></td>
                <td>&nbsp; &nbsp; &nbsp;</td>
                <td style="text-align: right;">
                    <span class="" style="color: rgb(255, 51, 102);">{factor1}</span>
                </td>
            </tr>
            <tr>
                <td>{factor2}</td>
                <td style="text-align: right; border-top: 1pt solid black; border-left: 1pt solid black;">{product}
                </td>
                <td>
              </td><td></td>
                <td style="text-align: right; border-bottom: 1pt solid black;">
                    x {factor2}
                </td>
            </tr>
            <tr>
                <td></td>
                <td style="text-align: right;"><br></td>
              <td></td><td></td>
                <td style="text-align: right;">
                    {product}
                </td>
            </tr>
        </tbody>
    </table>
</h3>
<p></p>]]></text>
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    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
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    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
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    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text><![CDATA[factor1={1:12:1};
factor2={1:12:1};
var={"n","m","z","a","b","c","d"};]]></text>
</varsrandom>
<varsglobal><text>product=factor1*factor2;
a={-100:100};
b={-100:100};
c={-100:100};
d={-100:100};
m={-100:100};
n={-100:100};
z={-100:100};</text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
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 <answer>
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<text><![CDATA[<script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script>
<script>
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                                          actualWidth    width of the input
                                          checkWidth     width at which the box becomes wider
                                          defaultWidth   default width of the box
                                          c, ctx             see https://www.w3schools.com/tags/canvas_measuretext.asp
                                          size               size of the font w/ px, e.g. '14 px'
                                                               note that the size of the font can be defined in any units,
                                                              e.g. small, medium, xx-large, 150%, 1.25cm, 22px
                                                              since it is always transformed into px units
                                          sizeN              size of the font w/o px, e.g. '14'
                                          family            family of the font, eg. "Times New Roman", Times, serif
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<h3>
    <table style="text-align: right;">
        <tbody>
            <tr>
                <td style="text-align: right;">
                    {var}
                </td>
              <td rowspan="3">&nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp;
              </td>
              <td rowspan="3">{var}={_0}</td>              
            </tr>
            <tr>
                <td style="text-align: right; "><u>
                    x {factor2}
                </u></td>
            </tr>
            <tr>
                <td style="text-align: right;">
                    {product}
                </td>
            </tr>
        </tbody>
    </table>
</h3>
<p></p>]]></text>
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</answers>
  </question>

<!-- question: 357271  -->
  <question type="formulas">
    <name>
      <text>L03-Find the missing factor2 (variables)</text>
    </name>
    <questiontext format="html">
      <text>Solve for the Missing Number.</text>
    </questiontext>
    <generalfeedback format="html">
      <text><![CDATA[<h3>
    <img src="@@PLUGINFILE@@/L3-addend.jpg" alt="To find the missing Addend, subtract the known addend from the sum." width="349" height="55" role="presentation" class="img-fluid atto_image_button_text-bottom">
    <table style="text-align: right;">
        <tbody>

            <tr>

                <td colspan="3" ;="" style="text-align: center;"><strong>
              <span class="" style="color: rgb(255, 51, 102);">Calculate:</span>
            </strong></td>
                <td></td>
                <td style="text-align: center;"><strong><span class="" style="color: rgb(51, 255, 102);">Check</span></strong></td>
            </tr>
            <tr>
                <td></td>

                <td style="text-align: right;">
                    <span class="" style="color: rgb(255, 51, 102);">{factor2}</span>
                </td>
                <td></td>
                <td>&nbsp; &nbsp; &nbsp;</td>
                <td style="text-align: right;">
                    <span class="" style="color: rgb(51, 51, 51);">{factor1}</span>
                </td>
            </tr>
            <tr>
                <td>{factor1}</td>
                <td style="text-align: right; border-top: 1pt solid black; border-left: 1pt solid black;">{product}
                </td>
                <td>
              </td><td></td>
                <td style="text-align: right; border-bottom: 1pt solid black;">
                    x <span class="" style="color: rgb(255, 51, 102);">{factor2}</span>
                </td>
            </tr>
            <tr>
                <td></td>
                <td style="text-align: right;"><br></td>
              <td></td><td></td>
                <td style="text-align: right;">
                    {product}
                </td>
            </tr>
        </tbody>
    </table>
</h3>
<p></p>]]></text>
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    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text><![CDATA[factor1={1:12:1};
factor2={1:12:1};
var={"n","m","z","a","b","c","d"};]]></text>
</varsrandom>
<varsglobal><text>product=factor1*factor2;
a={-100:100};
b={-100:100};
c={-100:100};
d={-100:100};
m={-100:100};
n={-100:100};
z={-100:100};
</text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
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  <text>0</text>
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  <text></text>
 </vars1>
 <answer>
  <text>factor2</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text>_err == 0</text>
 </correctness>
 <unitpenalty>
  <text>1</text>
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 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
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  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script>
<script>
    /*
                                          actualWidth    width of the input
                                          checkWidth     width at which the box becomes wider
                                          defaultWidth   default width of the box
                                          c, ctx             see https://www.w3schools.com/tags/canvas_measuretext.asp
                                          size               size of the font w/ px, e.g. '14 px'
                                                               note that the size of the font can be defined in any units,
                                                              e.g. small, medium, xx-large, 150%, 1.25cm, 22px
                                                              since it is always transformed into px units
                                          sizeN              size of the font w/o px, e.g. '14'
                                          family            family of the font, eg. "Times New Roman", Times, serif
                                          txt                 text of the input, e.g. '123456'
                        */
    var defaultWidth = 30;
    document.write('<canvas id="canvas_1" style="display: none;"></canvas>');

    function newWidth() {
        var txt = $(".formulas_number").val();
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<h3>
    <table style="text-align: right;">
        <tbody>
            <tr>
                <td style="text-align: right;">
                    {factor1}
                </td>
              <td rowspan="3">&nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp;
              </td>
              <td rowspan="3">{var}={_0}</td>              
            </tr>
            <tr>
                <td style="text-align: right; "><u>
                    x {var}</u></td>
            </tr>
            <tr>
                <td style="text-align: right;">
                    {product}
                </td>
            </tr>
        </tbody>
    </table>
</h3>
<p></p>]]></text>
 </subqtext>
 <feedback format="html">
<text></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 357275  -->
  <question type="formulas">
    <name>
      <text>L03-Find the missing factor2 (variables)</text>
    </name>
    <questiontext format="html">
      <text>Solve for the Missing Number.</text>
    </questiontext>
    <generalfeedback format="html">
      <text><![CDATA[<h3>
    <img src="@@PLUGINFILE@@/L3-addend.jpg" alt="To find the missing Addend, subtract the known addend from the sum." width="349" height="55" role="presentation" class="img-fluid atto_image_button_text-bottom">
    <table style="text-align: right;">
        <tbody>

            <tr>

                <td colspan="3" ;="" style="text-align: center;"><strong>
              <span class="" style="color: rgb(255, 51, 102);">Calculate:</span>
            </strong></td>
                <td></td>
                <td style="text-align: center;"><strong><span class="" style="color: rgb(51, 255, 102);">Check</span></strong></td>
            </tr>
            <tr>
                <td></td>

                <td style="text-align: right;">
                    <span class="" style="color: rgb(255, 51, 102);">{factor2}</span>
                </td>
                <td></td>
                <td>&nbsp; &nbsp; &nbsp;</td>
                <td style="text-align: right;">
                    <span class="" style="color: rgb(51, 51, 51);">{factor1}</span>
                </td>
            </tr>
            <tr>
                <td>{factor1}</td>
                <td style="text-align: right; border-top: 1pt solid black; border-left: 1pt solid black;">{product}
                </td>
                <td>
              </td><td></td>
                <td style="text-align: right; border-bottom: 1pt solid black;">
                    x <span class="" style="color: rgb(255, 51, 102);">{factor2}</span>
                </td>
            </tr>
            <tr>
                <td></td>
                <td style="text-align: right;"><br></td>
              <td></td><td></td>
                <td style="text-align: right;">
                    {product}
                </td>
            </tr>
        </tbody>
    </table>
</h3>
<p></p>]]></text>
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M6g+/l/hX6o/s+/GSy/aC+Dnhj4gafp82lW2tW5l+xXDh3hdXaN13DAYBkbDYGRg4HStlBuHP0/wA/+GMnJKXL1PQ6K+Bv2uf+Cr3hr4E+KtQ8GeBtDTxt4n092gvrye4MVhZzDIMeVBaZ1IwwG0A8biQQPmHQv+C2XxXt9Vjk1nwP4Nv9NDZe3sUu7WYr6CVp5AD77D9KyhJT1WxrKLho9z9l6/Hb/gqx+0F8Tvh7+1FDovhX4g+JvDGkQ6HaTrZaNq09nEZGaTczLGyhicDk56V+iX7JX7YHg79rrwXcat4eSbS9Y09kj1TQ7xg01ozA7WDDiSNsNtcAZwchTxX5Xf8ABYf/AJPAP/YvWP8A6FLWVdShUpp9/wD21lUZKcJtdv1R+zXwf1S71v4S+CdRv53ur680OxuLieQ5aSR7dGZifUkk/jXXV8gfGL9rWX9j39lD4SeKl8GyeMINQ0/TtOeNdQ+xrAxsg6sz+VJnOxgBjt1rvf2L/wBrzTP2w/h1qXiO00NvDOoaZfmxvNKe8F0UyiukgkCJlWBI5Uco1ehWSlXrKH2W7+Wv/BRw4duNCi5/aSt56f8AAZ9BUV86/trftj6b+xx4H0XW7jQG8U6lq96bS10tb0WmVVC0kpk8t8BfkGAp5cVb/ZU/axt/2jfgXf8AxP1nw6PAGk2dzcxSfa9QFzF5ECKzz+aY48KMsDleCh5rli1JTa2jv5bf5o65JxcU/tbee/8Akz3+ivyo+OH/AAWru7PxBdaf8J/Bun3mmW8pRNa8TGVvtSjjctvG0bIp6gs5JHVVPAb8D/8AgtXfXniK00/4r+DdOtNKuJQkms+GTKn2RTxva3kaQyKDydrggZwrHgun+82/HQU/c3P1ZoqppWqWeuaXZ6lp9zHeWF5Clxb3ELBkljZQyupHUEEEH3q0x2qT6US92/NpYSakro+Gv+CsH7TXiL4D/CHQtB8H6nNoviDxZczQtqNqxSe3tIlUy+Uw5R2aSNdw5ALYweR8K/sk/sN/HL4wWWg/Gnwt4j0/SoW1XzI7q/1W4i1C6EUwWWQFY2BBZXX53BO08Y68x+3/APtpD9rnxL4ft4vCb+FrbwtLfW6GS/8AtLXXmPGA5XyYzGQIvu5b73Xjn6L/AOCff/BRyLwrpvws+A0nw+aZJb3+y/8AhII9YwQ09w7h/s/kdjIAR5nYnPaqwSu/arWba5fT+ktH3YY33Y+ylpFJ8343/wCH8j9bKK+X/wBsn9vnwZ+yHa22nXNnL4n8aX0Xn2ug2swiCR5IEs8pB8tCQQMKzMRwMZI+A7v/AILYfF59TaS18F+CYdO35W3mgvJJQvoZBcKCffZ+FZRkpOyLlFxV2fs5RXxr+xf/AMFKPCv7VOuf8Ilqujt4N8ceW0tvZNcefbX6qMv5Mm1SHABYxsOgyC2Djv8A9tn9sCL9jnwLoXiFvCj+LZdW1H7AlqNQFmseI2cuX8uTP3cY29+tXU/dJOez/V2/MmH7xtR3X/Dn0XRX5m/GT/gslZaL8M/CV74D8L2Vz411q1a7v7HVLl7i10cCRkEbmPy2ldgpYAFMKVJ64r62/Yh/aI1j9qD4A6Z451/TLHStWlu7i0nh03eIGMb4DKHZmXII4LHp1qlFvm/u7/fb8yXJLl/vbfdf8j3yiivz0/a4/wCCslr8CfiNrvgHwh4JOv63o8n2e71PVrkw2sc20NtSJAXlA3YJLJyDjI5rJzUWo9WaKLab6I/Quivxo0H/AILZfFe31WOTWvA/g2/00N89vYR3drMw9BI08oB99h+lfpn+yr+1B4Z/aw+F8Xi7w9DNp80MxtNR0q5YNLZXAAJTcOHUhgyuAMg8gEEDZRbi5LoZuSTSfU9koorxj9rj9pCL9lX4NXnj2XQH8SmG7gtE09bsWu9pGIyZNj4AAP8ACaxlOMFeXl+OhpGLk7I9nor86NW/4LKeD7X4I2fiW38JMfHt9dTW0XhQakJY7ZEIxcTXAjUhDu+Vdm5iCOB81eR/Cv8A4LYeKz4wtoviL4K0J/DU0qpLceHRPDc2qE8ybZZZBLgfwjZn17VpFc0uT/hvv/r8yG0o839f1+fQ/XOivzw/ay/4K4eHvhVqn/CO/Cmw0/x1rCxLJcaxdSsdNtywDKihCGmbB+bDKFPGSdwXnv2Sf+Cu118UfiNpPgz4oeG9L0SbWbhbSx1vQzLHbpM5CxxyxSu7AMxxvD8EjK4ywKadV8sd/wA/6/HoE2qa5nsfY37Ynx61D9mn9n3xJ4+0rSYdZ1KwMENvbXRYQh5ZkjDybedq7s4BGcAZGc14H/wTq/b18ZftdeIvFuieL/Dmj6bPpFpFeQ32hxzRwkM+wxussknzdwQwyA3HFfR37VXxQ0b4M/s/+MPF/iDw1D4w0jT7eMT6HcbPLvBJMkQR96su3MgJyp4B4NeC/wDBOf8Aaj8FftBR+NdO8H/B/R/hKmkfZp54NEeAxXfm+YAzCK3h+ZfLPUHr1pUNZ1L62X3af56/hsOsn7OElprv32/zt+J9pUV8L/trf8FPtI/Zn8XXHgbwpoEfizxjbxq17LdTmKzsGdQyIwUbpX2kEqCoAYfNnIHzJ4C/4LbePbbXoj418BeHNS0VnAkXQTcWlxGueWBlllVyB/Dhc+o61NOSqfD/AF/X3FTi4bn7B0VwPxR+N3hf4P8Awjv/AIi+JLiS18P2dol0QqAzSl8eXEi55dmZVAzjJ5IGTX5beNv+C23xCutckbwf4B8M6Zo4bCR621xeXDDPBLRSQqpI7bTj1NDdpuD3W/kJLmgprZ7H7D1+av7bH/BUDx/+zn+0FqfgHwt4T8P3Om6VDbtPda3FcSS3LSxJKTH5csYRQH28huQT7V7j+wR+3g37Y1n4isNT8Lr4c8QaBHBLO1rcGW1uUkLAMgYBkIKH5SW4IO7sPI/26v21vhv8E/jzD4Y8TfADw/8AEzWLGxt7n+3NXa2WaEPllSPzLWVsL1+8vJ6d6KidOdO7sn+Oj/ye5VNqUZ6Xsvu1X9fM+7vhf4yf4ifDXwr4qksX0yTW9KtdSaykOWgM0SyGMnAzjdjp2rp681+Inxltvhz+z/q3xO/smS8tdO0P+2F0tZRGzr5QdYt+CF6gZwceh6V8b+D/APgst4I1b4Y+JvEfiHwdPoOvafPFb6Z4dttUW8l1NpFc7t5ij8pEKfMxUgbhjcSFrWrKKqVElbl1t2Tdl666GNK7pwd73699L/I/RKivxys/+C23xKXxQJ7rwB4Vl8OeZn7BC9yl35f937QZCm738nHtX6j/ALP/AMdPDn7R3wr0fx14YaVdPvwySWtxgTWsyHEkMgBxuU9xwQQRwaSi3HmQ3JKXKz0aivgn9sL/AIKjWnwN+IFx8Ofh54YTxr4ztnW3up7h3+y21w2NsCxx/PPJyAQrKASBknIHjn/D2/4z/CWZYfi98CEsZrxd9jH5d7oLOoxuYC5SfzByOVxjNZxkprmW35+hpKLi7Pc/Vmivi39iv/gpDH+2B8TNV8Ht8Pm8Iy2WlPqi3Q1kXqyBJYoyhXyI9p/eg5yehr7SrWUZRSb6/wDDfoZqSk2l0Civnv8AbK/bH0L9jvwTpmsanol54i1TV53t9O022kWFHZFDO0kpB2KAR0ViSRx1I/OvW/8Agtl8WbjVJJNH8EeDLHTi3yW99Hd3MwHoZFnjBPvsH0rGM1JtLoauLik31P2Yor4V/Yo/4KfaX+0x4yg8CeKvDsfhPxdcxM9jNaXBls79kUs6KGAaJ9oLBSWBCn5gcA/XHxg+LXhv4G/DnWvG3iy7NnomlxeZKUG6SRiQqRxrkbnZiFA9TyQMmtKi9lHmlsZwftHyx3Oyr8yf+Cxvxk8e/C/WPhda+DfGmv8AhOG+g1CS6XQ9SmszOyNAELmJlLYDNgH1ry/xf/wW2+INx4kd/C3gHwzYaAr4WDWGuLq6dc9TJHJGqkjtsbHqa8X/AG9f2yNE/bE0j4ZarZaRceH9d0eG/g1XTZX82ONpGgMbxS4G9WCN1AIKkEYwThJOXJJd9fuf6m0Wo8yfb9UfrX+wH4z134gfsi/DvXfEmq3Wua1dWs4nv76QyTTbLmVFLueWO1VGTycc19B18x/8E0/+TJPhl/173X/pXNXzr+1n/wAFeIvhb441Twd8LfD2n+JLzSpmtrzXNYeRrPzlJDxxRRsrSBSMb96jIOARgntxkoxxM4Lu/wAzkwsXKgpdkfYn7YfiTVfB/wCy78Tta0PULjStXstDuJra+tJDHLC4XhkYcqR2I5FfBn/BH744/ET4l/FXx1pXi/xz4h8V6fDoqXUMOuanNeiKUTou5DKzFeGIOCAe/QVwuvf8FYp/jZ8BfiN4C+Ivhez0fWdZ0W5t9O1XQBJ9meYr8sUkMjOyZxgOHYZIyAMkP/4Ikf8AJbviB/2Lq/8ApTHWeHg/rMr7OH6T/Hb8PIMRL9xG2/MvzifsZRXgv7XH7Yng79kPwbb6pr6S6trmo700rQbRws12ygbmZjkRxrlcuQeowGPFfnFqn/BbL4sTaxJLp3gfwba6SXylrdR3c84X0MqzopPv5Y+lYxkpNpdDocXFXZ+y9FfJP7FH/BQzwx+1zNd6BcaU3hPxxZwm5bS3n8+G6hBAaSCTapJBIyhGQCMFgCRd/bi/boi/YxTwiD4LfxhP4gNyQv8AaYslgWHy8nPlSbiTKOMDp1rSp+7tzddiaf7y/L03Pqmivzc+OX/BZDw/4W8J6Anw98OQ694r1LTYL69W/uC1lpMkkYf7OzJhp5FzhgpQDudwKjk/2c/+Cy+o+JPHWnaF8WfDGjaXpeo3CW665oBlhSyLHAaaKWSTcmSMsHBUZOG6VUYuc3Bb7fPyFKShFTe25+p9FV77ULbTdPuL67uI7azt4mmluJGCokajLMT0AABOa/Kr46f8FqNUsfFd3p/wn8I6Td6LaytGmseJBNIbwDjekETxmNSc43MSRgkKeBi5Lm5epai3Hm6H1L/wVG8feJfhv+yfqOr+FNe1Hw3qp1Wzg+36VdPbTqjMdyiRCGGcDoa86/4I/wDxW8Z/FL4V+O5PGXirWPFc9jrEUdtca1eyXcsStCCyiSQlsZGcZwO1fJP7R/8AwUktf2qv2V9U8FeJfDq+HfG0epWd1FJpzNJY3kaMd5AbLRMM/dYsCB97PFfRf/BEP/kk/wASf+w3B/6Iq8PGUXiObyt/5J/wTKvJP2PL53/8m/4B+lFFFFBYUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABXzB42/wBB/wCCiHw1nj+/feCNStZf9xJ1kH6mvp+vmDxp/pv/AAUS+G8KfesvA+pXT/7rzrGP1r18t+Or/gn/AOksznsvVH0X4o1yLwv4Z1fWZ8eRp1nNdyZ6bY0Ln9BXg3/BPPQ5dF/ZD8By3OTe6ml1qs8h6u09zLIG/wC+GT8q6L9tbxK3hP8AZP8Ainfo2x20K4sw2cYM48jI9/3tdt8EfDK+DPgz4E0FV2jTNCsbMjHdLdFJPvkGhe5lr/vzX/ksX/8AJh9v5Ha0UUV5BoYHxA/5EPxJ/wBg25/9FNX4Pf8ABL//AJPj+G/1v/8A0guK/eH4gf8AIh+JP+wbc/8Aopq/B7/gl/8A8nx/Df63/wD6QXFVg/8AfJ/4P0mGI/3X7/yR+hX/AAWU8e3/AIX/AGZdJ0KykaKLxFrkVtdspxuhijebZ+LpGf8AgNcT/wAEY/gf4fi+GPiD4nX2m2154jutVk0yyu5o1d7W3ijQt5ZP3C7yNuI6hFrvv+CxXw51Dxl+y/Y65p8Lz/8ACM6zFe3SoCStvIjws+PQM8efQZPavDP+CSf7XngP4ceA/EHw28deI7HwrN/aLarpt9q9wtvaypJGiSRGVyERlaMMAxGd5xnBqcI1zYjv0+6P6X/EMVdxo9uv/k362/A9V/4LGfBPw7rXwJtPiPHp9vbeKdE1G3tn1COMLJcWsxKGJyPvAOUYZztw2MbjWV/wRM8aXeqfCHx94YnmaS20jV4bu3ViT5YuIiGUeg3Q5x6sfWuV/wCCr37ZPw/8bfCex+GfgXxLp3i2+v7+K91G70idbm1t4Issq+chKM7PtOFJwEOcZGfTv+CNvwp1DwV+z3rnivUrZ7VvFep+dZiQYL2sCeWj49C5mx6gA96eEuo4hvbp/wCS/qn+IsVq6C6//tfpb8D79r8d/wDgtH8KfEdt8XvDXxDWzmuPC13o8WlG8jQslvcxyyvsc9F3LKCueu1vSv2Ir5/+LX7XfwW8EfE25+EnxJ1O30u5vtOiuH/tyzD6XcxTF18p5DuUcISfMCrhhgk5AwqR5nGz1T089Hp91zaEuVSutLa/ev1t/Wp8j/s5/wDBUD4M+MPh1o3w3+LXg+28L2sNnFp0jfYEvNEnVVVAWiClogf7pRlHUvX2P4tv/DPwF/ZD8T6v8MYbODw7ovhy+1PRRp85nt/mjkmR43LNuUu24c4wcDjFfmN/wUf+Fv7MHh3wzpniX4N+JtB/4Su71AR3Oh+F9VjvrOSAqxaUojuLcqwQAKVU7iAvcfQn/BO7wv4k+Ln/AATh+I3g26eRodQk1bS9DMxOAklshwv+x57yfiWrSrL6xQrytaSWvn/XNp89ERTiqFajG6cW9L9P6t+tz5G/4JZ/BvRvjh+1MZ/FdpHrWn6Fp02tPa3oEsdxceZHHH5itneA0pfnqUGa/Yn9pX4H+Gvjl8FfEvhXXdMtp0awlexnaMb7K4VCYpYz1UqwHTqMg5BIr8W/+CdXx80r9l39pz7V40aXSdF1C0n0LUppUbNk5kRleRAM4WSIK3GQGJ7V+p/7S37fnwg+HPwb8Q6hoXj/AMPeK/EN1ZS2+l6XoeoxXsslw6EIZBEzeWik7mZ8cAgZJALxlpYSKp/yvbvd2+drW+QsNzLFNz3ut+2n63ufmh/wSR8a3fhj9sbRtLhlZbXxBpt7YXEeTh9kRuFOPUNCOvqfWtL/AILD/wDJ4B/7F6x/9ClrT/4I7fCe/wDFv7S1x4z+zP8A2P4V06ZnuiPk+0zqYo48+pRpW/4D71mf8Fh/+TwD/wBi9Y/+hS08Z/zDL1/9vIw+9drbT/20/R/4xfB3/hen/BPWDwtDD5+pHwfYX2nKB8xuoLaOWNR7sU2fRzX5/f8ABG/4uf8ACGftDav4Ju5vLsvFunMIo2PW7tsyJ/5DM/6V+uPwL/5Ij8Pf+xd0/wD9Jo6/Dr9obQ739i/9vi+1LS4HitNJ16HxDp0cfyiSzlcSmJf9nDSRf8BNdE5KlmNTm+Gbkn+Kv5uzv/26YUoupl0OXeKTX3L8Lr/yY9J/4K9fFCb4kftRaf4J05muoPC1jFZLBH8xa8uCJJAB3O0wL9Vr6S/bg0Wf9lf/AIJn+EvhvpjfZ7i9lsdH1GWAld7sslzdHPo8sbAjuGIr5F/Yp8M3v7W/7fsXivWYWltY9TufF2oK53BAkm+GPPoJWhXH90Gv0M/4K2fDm+8efsjX19p8ElxN4b1O31iVIwSfJAeKRseiibcfQKTXBOLpYGMZ7yak/Tm/K7lfyR6EZKpjW47RTS9bafPRW82fn9/wT1/ay+DH7KNp4g1fxt4T8Qa343vrhY7PUtKsbadbWzCD5EaWeMozOW3bRyFTntWZ/wAFDP2pPhH+1VqvhnxB4C8L65oXia086HVLzVrG2t/tkJCmLJimkLshDcsBw3Wu7/4Jj/Ez9nzTtO8ReDfjR4e8GnU7m8W90rXfFmlW08RQxhXt2nmQiIKUDAMwUl279fuzxD4j/YW8MafLe3kXwPmhjG5l0/TtLvZT9I4Ed2PsAa6sRFScXJ7Wt93/AA9/mc1GXLzKK3vf+vy7adjb/wCCZfiS+8TfsU/Dua/kaWW1jurFHYknyorqWOMfgiqv/Aa+o65b4X3nhPUfh34dvfAtvZWvg67so7nSotOtPsluLeRd6FIdq7AQ2dpUEZ5Ga6mtK8nKrKTVtSKUeWCS2Px2/wCCzXw38JeAfFXw0m8MeFtF8OTanDqU9/JpOnw2rXcgktyHlMaje2Wblsn5j619d/8ABNn4MfD64/ZZ+GPjGXwL4al8XLHcTDX30i3N+HW6mVX8/Z5m4KAAd2cDFfM//Bcb/kZPhD/16an/AOh21fZX/BNP/kyT4Zf9e91/6VzVlhdMLNrpL9Zl4nWvBPqv0R+R/jyG5/ak/wCChN/petTSGDXvGv8AZL/Nho7NLjyQqnsRCmB71+81j8M/Cem+B18G23hvS4vCi232T+xhap9lMWMFDHjBBHXPWvwW+MUep/sp/t9avq97aSsdD8XjXYY+hubR7j7Qm0nrujbbn1yO1fsrB+3f8AZvA6+KT8VPDcdk1t9pNlJfINQUYzsNpnzt/baEzms6Dj9Qpp/P7lv+P4l1ub67N/d972/D8D8XfiFosf7LH7dt7Z+GpHtrPwv4thnsVDsSluZUkWInkkCN9hz1Gc9a+/f+C2zBvgn8PCOh8QOR/wCA0lfCXh1b/wDbX/b2iv8ATNPlFt4k8TLfyRMvNvp8ThmaTGQCsEYzzjdwOor7u/4Lb8fBT4egf9DA/wD6TSVjU5ll9FT+LmX5w/UuNnjarjtZ/wDtxwP/AASb/Y38AfET4f6p8UPG+jWPi65e/l0uw0rVLZZ7S3WNULytG4Ku7F8DcCFC5HJ4/TzwN8PvDXwz0EaJ4T0Kw8OaOsrzrY6bAsMKu5yxCKABk+lfHv8AwR2/5NBP/YxXv/oMNfcVelX92SS2tH8Un+Zw4f3ouT3vL8G1+QV8h/Gf4m/spfsp/FLV/FXimy0Vfidq7C9uBa2Tajqe7YqhgDuW23LjvGH5PPJr67OcHHWv54fAOoeFfGn7cBuvjneMfDt54kvP7cmvZHRQ+6UIkjKdyRiQRqeQFUHoBXDG8q8acdG09fLTT5/odrtGjKpLVK2n3/5fifT/AO3N/wAFEPgp+1B8DdT8JaP4T8TL4njuIJ9K1TVtOtEitmWVTIQ63DuoaPeuAvORn1HY/wDBDe9ma1+MFoXJt0fS5VTsGYXQJ/JR+VQf8FCvGn7KPh74AX3hn4a6V8Pb/wAcao9utjeeDdOsp5bSNJkeR5LqEfJlVK43bm39MZIP+CGv+s+Mn00n/wBvK6cLa1ey6frEzxF+Sm33Xy1/4c/Vavin/gr1/wAmb3//AGGrD/0Jq+1q+Kf+CvX/ACZvf/8AYasP/QmrzsV/DX+KP/pSOmh8b9Jf+ks+c/8Agi/8E/CHiaPxj8QtX0mPU/EmjXsVjpst0A8dorR72kjQjAkPTf1AGBjJzzf/AAWw8C6NoXxS+H3iSwsYbXVNc0+6iv5YUCm4MDxeW74+82JSuTzhVHYY9e/4Ih/8kn+JP/Ybg/8ARFcD/wAFxv8AkZPhD/16an/6HbV2Yz+LSXp+MG/zObCa06jfn+E7I+kf+CVXwV8IeD/2X/DvjOw0iE+KPEyTyajqkyh5nVZ5I1iViPljCoPlHUkk5r8wP29vC+m/DL9tjx3ZeGbWPSLS31G2voIbZQqQyyQxTMUA4UeY7EAcDNfrx/wTT/5Mk+GX/Xvdf+lc1fk5/wAFMv8Ak+b4hf8AXWx/9I4K656ZpBLo2vldE4VKWDlza3sz9WP+CljF/wBhT4jMxyxt7Ak/9v1vXyH/AMEOf+Q58Xf+vbTP/Qrmvrv/AIKU/wDJiXxF/wCvaw/9LbevkT/ghz/yHPi7/wBe2mf+hXNc+G/i1/T9EVPXBUW/5v8A5A+ev25vCviX9nv9urV/GWraHFqen3euR+I9LOoQl7LUYg6SGI9mCsDGy9RgHoRn7p8A/t7/ALNv7Z2i2vgb4oeHbfw/qF6FhTTvEkayWnmsCMW96mDG3YO3lNkgLzXrPiX9rP8AZp+L3iDxb8LviFquh29xomoTWF5p3jaCOC1kkhYo0sM0n7vhs7TuVxjOB1r8ov8AgoF8N/gb8OviXpKfA7xLaa1pd9avNqFjpuoDULSwkDAII7jc2dw3EoXYrt6gMAOalJU6VOjJc0On3f5Jd9eiNqsXOpOqnyzW/rf/ADfkfqV/wUy+D+ufEn9kDU9I8IWEt9c6Lc2uorp1qrPLNbwgq6oOrFVbdjknYcZOK/PL/gnz/wAFAPD37Juj6v4U8WeDpdQ0fVL37Y+taSqfbom2KnlyI5USxjbkfOCuW4bPH6IfC39pvSv2f/2I/g34y+LNzqEaalZ2OmveQwNcSLvjdoZZR94jyogzEBm54BzXlv7TWg/sT/tAeA9a8XXfjTwbpHiWSzku4dY0PUorfU3l27lMlmCHnckAFZIy/YFTzWs+bC1KzXvK9pd7q352T/VmcLYinRTXK7Jx9Hf8m2fSn7NerfAv4lXGu/En4PxaO1/rCxW2sz6ZC1rMWQuyi4tyF2SZdzvKAv8A3mAFfk9/wV3/AOTytU/7A1h/6Aa2P+COOpa3b/tXXNnpzy/2Tc6DdHU4wTsKK0ZjYjpkSFQCf7zetY//AAV3/wCTytU/7A1h/wCgGs8VBRlh+XZt/LSa/wCCPDyclWvuvx1j/wAN8j9Of2k/+UePiz/sRk/9J0r81P8Agkn8E/CHxg+P2s3Pi/SYtbh8O6X/AGjZ2V0oe3acyogaSMjD7QxIB4zg4OBX6V/tJ/8AKPHxZ/2Iyf8ApOlfB/8AwRI/5Ld8QP8AsXV/9KY67Y/8jGt6P/284X/yL6PrH8eQ+h/+CzHgPQr39nHRPEz6dAuuaXrcFrbXqRqJFgkjl3xbsZ2Eqp29MqKz/wDgibdzSfATxzbtIzQxeJNyIeilrWHOPrgflXX/APBYz/k0WL/sYrL/ANAmriv+CJeR8C/iAQMn/hIhj/wFirkwsrfWf6/kZ3Yr/mH+f/t58f8Awu8Q6V8Af+CnV9qnxSX+zbOx8Uam9xdXillgacTfZ7g8cpmWNw3YMG7V9K/8FcP2jfhR8Rvgt4b8L+F/FOh+MvEbaxHfxyaJeR3i2cCxSK5eSMlVLF1GwnJ64+Wvjbw34q8G/En9rrxVqX7UN5rNlp15NfQX01ssvm2F0pKQoVjVnCRhdoVVbBVMgrmvp/4U/DX/AIJ2+HfElrey/EnVfFriUGK18VrdQ2qsDkFwlnACvHSQlT0IIqacPaYajTk9Ek9PJ3++6+a6mlSXssTVmlrqtfn+Gv6n1D/wSn+F9r4V/ZX8OeI77wzpmm+I9XNyw1WPT4ob65sjOTEJZQgd1ONy7iflK44xX2fWH4J8S+HPFnhew1Lwlqem6t4eeMJaXOkTRy22xflCoyErgYxgdMYrcrrqy5pt2t/X9X8zkpR5Y9/6/q3keL/tQaD8EpPC+l+J/jhbaJLofh66a4spNbLNGJmQgosIP78soP7ra+dudpxx80a1/wAFav2bPDdjJ4b03w14i1nw+IzbiHS9Cto7J48Y2iKaaI7SOMFBXzx/wW21zWZPi/4A0eWWYeH4dDe7t4uRGbl53WVvQsESEewPvXsv7N+ofsSeBv2Y/DWta+vw71LWY9Lin1iHxBb29/rDXmweeot5Q83+s3BVRduMEcc1yU/fpTqN2ina3fdXf3fkjqqLkqQgtXbf7nZff+Z+fv7MuuabN+3Z4F1Pwvby6Zol141jfT7WRQrw2slyQkbBSQCI2CkAkdeTX3f/AMFu/G15Y+BPhp4ThkZLPUr+61C4VSQHMEaJGD6j9+5/AV8H/s+axpXiL9vDwXquhWI0zQ77x3FdWFksSxC3t3vN0UexPlXapUbV4GMDivvr/gtp8P7zVvhr8PfGNtC8trouo3FjdsoJEa3CIUZvQboNufVwO9VVSWCo3VlzfPaFvxsTR1xlV/3f/kzuP+CQXwa0Pwr+zVH46FjDL4i8U3lz5t9JGDIttDK0KQq2OF3RuxA6luegx8j/APBX/wCAvg/4SfFbwp4i8KaZHo0niy3uptRsrVQlv58LRjzUQDCs4l+YDglc4yST77/wSs/a/wDhz4Z/Z/fwB408W6P4Q1bQb2eW3bW72O0iuraZzIGSSQqpYO0gK5zjae9fK3/BUP8Aau8L/tLfFbQ7Dwaft3h/wpBPbJrHIW+llZDIY1IB8tfLUBj947iOME6YzWvTcdv05f8AO1/MzwulKpfz+/m/y28j71/Zf8ZXXw7/AOCU9v4msW2X2k+F9Yu7dv7sqS3JQ/g2D+FfAP8AwSp+EGj/ABg/aqhn8R2ceqWHh3TZtaFvcqHjluFkjji3g9cNLv57oK/QX9lDwRP8Sv8AglpY+FLUZu9Z8NatYwDOMyPLcqg/76Ir83/+Cb/x00b9m39qKC98Yzf2Ro2pWVxod9dXCkCyZnR1eQYyAJIlVj/CGJPANdTaWZ1b9nb19+342/AwV3l8O19fT3d/lf8AE/UD/gpZ8AfBvxN/Zp8W+KNU0uKPxL4W099Q03VrdAs6bOTCzY+aNhkFTwDgjBFfFv8AwRI/5Ld8QP8AsXV/9KY6+iP+Cin7d/wws/gHr/gfwh4l0nx14h8VWrWONEvUureygb78sksZKhsDCpncSQSMCvnf/giR/wAlu+IH/Yur/wClMdcuDT+sVGtuV/fyyv8Ap/w9zXGfwIJ780fu5o2/U8c/4Kh+Prnxt+2l4qs9QmlOm6AtrpNuicmOJYkkk2gkDJeWQ9s8V9e+D/8AgqV+y/4H+G9p4D0v4aeMIvCsFqLRtNbR9PeKZNuGMgN385bksWyWJJNfJf8AwVG8BX/w7/bQ8RaxcWgfT9fW11iyaZN0UyiJI5FOeDiSJwR6Eeor9CvhN8RP2IPid4H0zXH0P4N+G7yeFTdaXr+l6XYXNtNgb0KzIu4A5G5cqeoNZYbXCJf+BLz6/jf+mjbEO2Jv5aemlvna39XPzK/ZP8X6do/7fHgrVfA8F3p/h688Vm30+1usLNHY3EjRiOQKzDIikwfmIyOp619cf8Fx/wDj5+EH+5qn87Wvrr4Y+Lv2R7j4uaPoHw7svhtL49kSWewl8L6HbNIgRGLlbqCLYh2BuN4JGetfIv8AwXH/AOPn4Qf7mqfztaKrtTo07bN6+Vrfmn8yqPvVqtS+8dvvf6nuP/BJf4I+DvDP7NOhfEG10eGTxh4ie7+2arcKHmSOO5khWKJiMomIwSB1Y5OcAD4B/wCCrXgfRPA37X2rroVhDpsOqaba6ncQ26BIzcOGV3CgYBbYGPqxY96/Tr/glz/yY58OvrqH/pfcV+cf/BYf/k8A/wDYvWP/AKFLW2Ye7iopdJNfKz0/BGWF/hT+f/pR94/tofEHU/DX/BM59RhuH/tDWPD+kWEs+fmK3AhWbP8AvIXH/Aq+WP8Agi18G9F8U+NvG/j7VrGG+vfD0dtZ6WZkDiCWbzDJKoI4cLGqg9QHb1r6q/ay8AXvxE/4JjrZ6dC1xe2HhjSNVWNc5KW6QSy4HfEayH8K+Kv+CR37TPhH4J+O/GHhjxtrVp4d03xJBbzWmp6hKsNtHcQGTKSSHhNySEhmIGUxnLDO6ssZib/Frb0/rmt5nKrvA4f+XS/rp/8Aa38rn0b/AMFiPgH4Oufg/D8U7fTIrDxjZajb2U19aoEN7DJuXbNj75UgFWPIGR06U/8AgiH/AMkn+JP/AGG4P/RFcb/wVa/bV8AfEH4e2nwr8DatZeLria9iv9R1fTbgTWlsseSkaSLlZHYtklSQoXB5PHZf8EQ/+ST/ABJ/7DcH/oiuTBp2r9un3xv+NzpxXxUO/X7pfpY/SiiiiqGFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAV8v2v/ABNP+ClV7J1j0v4XJDj0kk1Pdn/vkV9QV8wfDD/iaft/fGy66/2V4b0Swz6earzY/SvXy/SGIl2g/wAZRX6mcunqL/wUoZv+GOfGsW4rHPcaZFJjglTqFvkV9OIixoqKAqqMADoBXz9+374Zk8VfsgfEq2h3eda2EepKV7fZp47gn/vmI17L4B8Tx+NvAnhzxFFgxavpttqCbemJYlkGP++qKmuW0rdJz/GNO35MF8b/AK7m9RRRXkGhW1PT4dX027sblS1vdRPBIqnBKspU89uDXyh8Bv8AgmR8J/2ePitp3xA8Oan4qvtY04TfZYNUvoJLeLzI2jY7Y4EY4R2Ayx69zX1xRRH3Jc8dHt/X3sJe9HlexU1bSrLXdLu9N1G0hvtPu4mguLW4QPHLGwIZGU8EEEgg+tfnr8WP+CLXw88WaxPf+B/GWqeBo55DI2n3FoupW0QP8MQMkcij/ed6/RWip5Vfm6lczty9D88PhD/wRh+HPg3WrfUfG/izU/Hot5BIunx2q6daS4/hlUPJIwz2WRffIyK/QXS9Ms9F0210/T7WGxsLWJYLe1t4xHHFGoAVFUcBQAAAOmKtUVq5Nrl6GfKr83UK+Tf2vP8AgnR4I/a08Rw+KbzXNU8L+K4bNbIXtmqTW8sasxXzIWwSRubBV14POcDH1lRWUoqVr9DRScb2PzM8E/8ABEHwtpmsRz+K/ihqmv6cpBNnpekpp7vg9DI0s3B9lB9xX6I/D74f+HvhX4N0rwp4V0uHRtA0yLybWzgztRckkknJZiSSWJJJJJJJroqK05ny8vQz5Vfm6nx5+09/wTD+GH7R3iS88U291feCfFt5lrm+0tEkt7qTj95NA2MtxyUZCcktk814P4V/4Id+HrPVUk8SfFjUtW00fet9L0WOxlP0keaYD/viv07rnrf4h+FbzxdceFIPE2jz+KbePzptDjv4mvYkwDuaANvAwynJGOR61NOm1dU1tr8i5yctZMxvgz8E/BvwB8D23hPwPo0Wj6RCxkYKS8s8pADSyyH5nc4HJ7AAYAAHif7Sn/BOf4ZftSfESHxn4q1TxNp2rJZx2TJo15BHDJGhYqWWSCQ5+Yjgj+tfU1FEvfkpS1a/4YUfcXLHYzfDPh+08J+G9K0OwDix0y0isrfzG3N5caBFye5wo5rwH9qL9gn4a/ta6/pOueLbjXNL1fTrY2aXehXMULSw7iwSQSRSAhWZiMAH5jX0hRRP95Lmlq9/mEP3ceWOi2+R8+/ss/sQ/Dz9kWTXbjwdPrOo3+sLHHcXuuXEU0qxoSQieXFGoXLZPGTgc8V75eWcGoWk9rdQx3NtOjRSwyqGSRGGCrA8EEEgg1NRTk+dWlqKKUXdH56fGH/gjJ8NvG2tXOp+CfFOp+ADcSGR9Pa2XULOLPaJC8bqM84MjAdBgYA43w3/AMEO9Btb1W1/4talqdp3i03RI7OQ9P43mmHr/DX6e0VMUo6IqTctznPhz4E074X+AfDvhDR2nfS9DsIdOtnuXDytHEgRS5AALEDJwAM9hXR0UVcpOUnKW7JilFJLZHz7+1V+xH4C/a+l8Oy+MtQ17TZ9CWZLWXQ7mGIsspQuHEsUgPMa4wAetel/BX4Q6J8B/hhoXgTw5JeTaNo8TRQSahIsk77nZ2LsqqCSznooHtXb0VMfdi4x2ev9feOXvNSe6PBP2o/2Kfhv+1lY2h8WWt1Ya5YoY7TXtKkWK7iQnPltuVlkTPO1lOMnaVJJPxmn/BDfThqnmN8Yro6bvz9nXw6om2Z6eZ9pxn32fhX6j0VMYqLuipSclZnhX7MP7GPw2/ZP0y5TwhY3F3rN4my817VHWW8mTOfL3KqqiZx8qKM4BbcRmr37UX7KPg79rbwjpfh7xjeaxYWum3n263n0W4jilD7GQgmSORSpDf3c8DmvZ6Kqf7z49f8AgEx9z4Ty79nH9nbwx+y/8N4/BPhK41K70tbqW8M+rTJLO8km3cSURFxhRwFHSvUaKKqUnJ3ZMYqKsgr4f/ai/wCCU/gL9oPxpf8AjDRNfvPAXiPUpPNvzb2i3dncyH70phLoVkbjJVwCRnbkkn7gorNxTab6Gik0ml1Phb4I/wDBI34WfDPRdZTxRqd7461zUrKawXUZoEtY7FJEZGkt4cyBZcNw7s+CAVA5z7X+yr+xZ4G/ZAj8SL4N1HXtSfXjAbqTXLmGVlEPmbAnlRRgD96+cgnpXv1Fa80tfNW+W5nyq1vO4V5l+0R+z74a/aa+Gd14H8Vz6ja6VPPFc+fpUyRTpJGcqVLo69zwVPWu48T+LNE8E6NNq/iLWdP0DSYSolv9UuktoIyxAXdI5CjJIAyepqzpOsWHiDS7XUtLvbfUtOu41mt7y0lWWGaNhlXR1JDKR0IODUSp80OaS0v+K1+/qWpOL0PIP2W/2SvBv7I/hnWNE8HXus6hb6rdLeXE2tXEUsu9U2gDy441AA9s89ax/wBqr9iPwH+19N4dm8Zajr+mzaEsyWsmh3MMRZZShcOJYpAeY1xgCvoOiiXvtOXT/hvyFH3E1Hr/AMP+ZxXwY+Eeh/An4Y6F4E8NtdPoujxNFBJfSiSZ9zs7M7AKCSzMeABzwBXz58cf+CZHwn+P3xa1D4h+ItU8VWmsag0LXNrpt9BHbSGONYxw8DuMqi5w49sV9cUVTk3UVVv3t7hH3Y8kdjhfjR8G9B+O3wr1v4f+I3vItD1aKOKaSwlEc6bJEkRkZlYAhkU8gj2rzj9lX9iXwH+yDJ4ik8G6hr2pTa4IVupNcuYZSqxbyoQRRRgf6xs5B7V9A0VMfdba67hvFQ6L+v0Pg39o7/gkj4I+OHjzWvGWieMNU8G63rV095fRPapfWjSvy7pHujdSzZY/ORknAFYXwd/4IxfDzwTr9tqnjfxbqPj5baUSppsdmunWkuOizKJJHcewdc45yMiv0PopU17KyhpYdRupdz1ueU/tC/s1eDv2lPhb/wAIF4mjurLSIpori0l0p1hltJI1Ko0eVZcBWZcFSMMfYj4Qm/4Ib6W2rmSH4wXiaXvz9mfw+jT7M9PNFyFzjvs/Cv0kvPiJ4V07xbaeFrvxNo9r4nvE8220Wa/iS9mTBO5IS29hhW5A/hPpXQ1Xs3B87W+vr0v5hzOyh2PD/wBl79j34ffsmeH7yy8H21zdalqG37frWpSLJd3IXJVSVVVVBk4VQB3OTzXCftHf8E3/AIX/ALT3xKPjfxTqvijT9Xa2itZItHvII4JFjyFJWSCQg4OOGFfVdFKXvtSlrbb8hR9xNR6nFeNPhLoXjz4R6l8OdRN0nh6+0v8AsiRreULOsOwICrEEbgAOSCM9q8j/AGWv2C/h5+yP4i1rW/B+p+ItSv8AVbVbOZtcuoJVSMOHwgihjwSQOTnpX0jRT5nzup1e7+//ADZPKuRU7aLb+vkjy79o79nXwv8AtQfDeTwV4um1K10xrqK8W40qZIp45EztILo69GYEFT1rhfhT+z/4S/YN+Bfj2TwU2ta7Bb291r8qaxPHNPNLFbkiNfLjjABEYH3c89a+i6ZNDHcQvFKiyxSKVdHGVYEYII7ispRahNU3ZyX9fkvuNYyXNB1FdR/r9Wfz/wD7NPgGD9vT9qy/X4reNpdLm1WGbUrq6ikihub2RdiJbW/mAopCsCBtbCREAdx9L/tf/wDBMX4Nfs+/BHxB4w034h69p2s2UO+xs/EF1aTJfy54gRI4YmLt2IJxgkjAOPZfjB/wRn+GnjjW7zVPBnifVPAL3UhlbT/s6X9lET2iQsjqM84MhA6DAwBxfhX/AIId+HrPUlk8SfFjU9W0/wDit9L0WOxlP/bR5pgP++KdualGEVyNL+v8g5rVHOT5rnIf8EQtX8Qt4q+JmlrJO/hVbK2uZI2JMUd4ZGVCozgM0YkzjqEXPQV+tVeefA74B+CP2dfBMXhbwLoyaVpwfzZpGYyT3UpGDJLIeXb9AMAAAAV6HXTVmpWS6K3r/Wy8kjmpxceZvq7+n9b+p4p+1J+yT4G/a08I2ujeLorm1vbB2l07WNPZUubRmxuA3AqyNtG5WBBwCMEAj4/8Bf8ABEnwhoviqG+8V/EbUfE+hxOH/smz0xdPaXBztkm86Q7T0O1VPoRX6V0VhFKEuaJvJuS5WfJ1v/wTN+D2m/HTSvijpZ1zRtR0u6tbu00TT57eLTI3t0RIwI/I34/dqT+85OT3r6Q+IHgDQPil4N1bwr4o02LV9B1SA291aTZw6noQRyrAgEMCCCAQQRXQ0U370PZvYS92fPHR/wCR+ZPiD/gh/wCGrvxK1xovxU1TTdBZww0+80iO6uFXuonEsa/QmP8AOva77/glD8D7z4Uaf4HRddsBb3o1C416zuYRqV7KEZAJZHhddgDHCKigHkckk/ZdFH2eTp/TD7XN1OI+Cvwi0P4D/DDQfAfhyS8m0bRomiglv5Fknfc7OzOyqoJLMTwoHtXyj+1B/wAEofAXx+8aXvi/QPEF18P/ABBqMnnX4t7JbuyuJD96Xyd8ZWRjyxD4J525JJ+5aKJ/vJc8twh+7jyR2Phv9nz/AIJL/DD4O3E2p+JdSu/iDrzQyQwz3dulta2u9SvmxQAv+8APDO7BSAQAQDXqn7Lf7Bnw8/ZH8Ra3rfg/UvEWpX2rWq2cp1u6hlWOMOHwgihj5JA5OenbnP0hRVczT5lva3y/pslxTVn3v/X3Hk37Rn7L/gH9qTwjFoPjjTZJvszNJY6lZyeVd2TsMFonwRyAMqwZTgZBwMfCWtf8EN9Mn1GV9J+MN3ZWBb93Be+HluZVHoZFuYwT77BX6jUVmopO6NHJtWZ8W/sp/wDBMHwf+zD8RLDx0PF+seJ/EdjFNFAHhjtbRfMQozGMbmJ2scfPjnpXqv7VX7FngT9r6Pw6vjK/13TpNDM32WXQ7mKJiJdm8P5kUgI/drjAB6177RVzftLc3TYmP7ttx6nBfAv4MaD+z58LdE8A+GZb2fRdJEghl1GVZJ3MkryuXZVUElnbooFeL/tK/wDBOj4Y/tTfEKHxn4q1PxNpurx2cdky6LeQRxSRoWKlllgkOfmI4Ir6lrC8YePPDPw902PUPFXiLSfDVhJKIUutYvorSJpCCQgeRgCxAJxnPBptSrTTavK/4hH3U1Hb+mWPD/hqx8NeF9N8P2qF9N0+zisIknO8mKNAihvX5QM+tfAPxo/4Ix+BfHni261rwT4yu/AFveStNNpL6auoWsbE5IgHmxNGuf4SWAzgYGAP0QhmjuYY5oZFlikUOkiEFWUjIII6gin1MlzT55bhD3Yckdj4p+GP/BJ34P8AgT4e+INA1OfVPEeta5afY7nxFKY4ri1TKk/ZE2ssOSoySHYgkbsEiva/2W/2SvBv7I/hjWND8HXus6hBqt2t5cT63cRSy7ggQKvlxxqFAH93PJ56V7XXPeJviH4V8FXum2fiHxNo+g3epyeTY2+p38VtJdvkDbErsC5yyjC5PzD1rSPPOVoq7atp2Wu34k8qS9Nfwtf7joaKKKzKCiiigAooooAKKKKACiiigAorn/FnxC8K+AvsP/CTeJdH8O/bpfJtP7Wv4rX7RJx8kfmMN7cjgZPIroKpxkkpNaMPIKKKKkAoorB8XePvDHw/skvPFHiPSfDdo52rcavfRWsbH0DSMAaqMXJqMVdsDeorB8I+PvDHxAsXvfC3iPSfElmjbWuNIvorqNT6Fo2IBreolGUHyyVmJNPYKKKKkYUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUVl+JfFGjeDNFuNX8QavY6FpNvjzr/UrlLeCPJAG6RyFGSQOT1IppOTSW4GpRVLRda07xJpNrqmk39rqmmXcYlt7yymWaGZD0ZHUkMD6g1doacXZ7ivfVBRRRSGFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAV8wfAH99+2z+1PK3DR/8IvEq+i/2dIf1NfT9fL/AMID/Yv7en7QVlL8smtaP4f1OEf3o4YHgY/99HFevgf4GKX9xf8ApymzOW8fX9GfQfjvwxF428D+IfDs+PJ1fTrjT5N3TbLE0Zz+DV4v/wAE/wDxNN4o/ZE+Hb3IZbvT7SXSZUbqhtp5IFH/AHzGv519C18wf8E6/wB3+z7eW68xW3ifWIo27FRducj8zRS97LqyfScH96mn+n3A/jR9P0UUV5BoFFFFABRRRQAUUUUAFFFFABRRRQAV+bHw1/5TF+O/+vGT/wBILev0nr82Phr/AMpi/Hf/AF4yf+kFvX0+Q/FjP+vFT84nNiv4C/xw/Nn6T0UUV8wdIUUV83f8FAvjH4s+Bf7OOo+KPBepLpOurf2ttHeNbxz7Ed/mwkispJAxyD1row1CWKrwoQ3m0lfa7dh2vfyu/u1PpGivMf2Y/G2r/Ef9n34f+J9fuVvNa1XR7e6vLhY1jEkrL8zbVAUZPYAD2r06lXoyw9WdGe8W0/k7GdOaqQU1s9QooorAsKKKKACiiigAooooAKKK+f8A9u34seJvgn+zL4n8W+D79NM1+1ltIre7eCObyxJcxxsQkispO1j1BrfD0ZYitChDebUV6t2X5jSvf+ttT6Aorxz9j/4ia98WP2a/AnizxPeLqGvalZvJd3SwpEJWWaRN2xAFHCjoAPavY6eIoSwtadCe8W07d07GVKoqtONSOzSf3hRRRXOaBRXhP7cHxS8R/Bj9mXxf4t8JXqadr9kLZba6eBJvK8y5jjYhHBUnax6gj2qz+xb8SvEPxf8A2ZvBPi3xVerqOv6hDObq6WFIfNKXEsYOxAFB2oOgArvWCqSwbx11yKfJ535eb7reZMpKMoxf2r/geZf8FUf+TOfEX/YQsP8A0oWvT/2K/wDk034U/wDYAtv/AEGvMP8Agqj/AMmc+Iv+whYf+lC16f8AsV/8mm/Cn/sAW3/oNez/AM0//wBx3/6bRjU/3in/AIH/AOlHtdFFFfLnQFFFFABRRRQAUUUUAfm38bv+UvHwv/68Lb/0VdV+klfm38bv+UvHwv8A+vC2/wDRV1X6SV9RnH+64H/r3/7czD/mIn6R/IKKKK+XNwooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACvgH/gsr/wAkD8Gf9jMn/pLcV9/V8A/8Flf+SB+DP+xmT/0luK9/IP8Aka4f/Eg+zL0f5M+1fhX/AMkw8If9gez/APRCV1Nct8K/+SYeEP8AsD2f/ohK6mvIxP8AHn6v8zmw38Cn6L8gr82P+CrH/JbP2ef+v6f/ANKbSv0nr82P+CrH/JbP2ef+v6f/ANKbSvoOGP8AkcUP+3//AE3IMX/ulb/D+qP0nooor5c6QooooAKKKKACiiigAooooA/Nj/gsd/x8fBX/AK/dQ/naV+kcH+pj/wB0fyr83P8Agsd/x8fBX/r91D+dpX6Rwf6mP/dH8q+oxn/IkwHrW/8AS0ZT/jr/AAL/ANKkSUUUV8uakN7dLZWc9w3KwxtIfoBmvyo/Y1+D+h/8FAPiZ8S/iT8YZr/xGtldQwWWkLeSwQRpKZWVNyFXCIqqFVSo5YnJNfqb4i/5F/U/+vWX/wBANfnV/wAEWv8AkT/il/1/2H/ouavrMnnLD4DH4mk7VIqmk1ulKTvZ9L2RzYiTXsYdJSd/lG6/E6v4pf8ABM2fwV4gs/Gn7N3ii6+H3ie1ZR/Zt3fTNayJkZ2zHe4HHzJJ5iv047/dPhyPVIvD+mJrkttPrS2sQvpbJWWB59g8wxhuQpbOM84xWjRXjYrMcTjacKeJlzcuzfxejlu16mqpxUuZKwUUUV5hoFFFFABRRRQAUUUUAFFFFABRRRQAUUV4l+2j8TPEHwd/Zl8b+LvCt2lhr+nQwfZbqSFJhE0lzFGW2OCpIVzjIIzjg1tRpSr1YUY7yaS9W7L8yoxc5KK6nttfKH/BUT/kzDxj/wBfWn/+lkVdt+w38UvEnxn/AGYPB/i7xdfrqfiC+N2tzdrBHD5nl3c0SnZGqqDtRegFcT/wVE/5Mw8Y/wDX1p//AKWRV7GFw88HnNHDVPihVinba6mkZ0pqpByXaX5M7f8AYT/5ND+Fv/YIX/0Nq94rwf8AYT/5ND+Fv/YIX/0Nq94rlzT/AH/Ef45f+lM5sJ/u9P8Awr8goooryzrCiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAK+X/EX/FL/APBRrwhej5IvFPgG80ojs8ttdC4z9Qpx9K+oK+YPjt+5/bi/Zecf8tofFER/CwjavXyzWrUh3hU/CDl+aM57L1R9Ou6xozsQqqMknoBXzH/wTdVpv2TPDmpMCP7U1HVL4Z6kNfTgE/8AfNe3/GLXh4W+EfjfWi2wadod9ebvTy7d3z+lee/sP6EfDv7JPwrtCu3zNDhvMf8AXfM2f/IlFP3ctqP+acPwjO/5oPto9xoooryDQKKKKACiiigD55/bU/a0tv2S/hzZ6vHpQ1zxBq07WmmWUjlIQwXc0srDnYox8o5YsBkcsPELPwt+3x4+soNdTx14H8CJdoJV0OS2id4ARkKSbS4wfYyHrXv37YX7Kel/tZfDaDQLnUm0TWNOuPtmmaksXmrHJtKsjrkFkYHnBBBCnnGD4t4f8Zftj/ATR7TS/EHw88PfGXRtOgEY1LQ9S+z30irwobeAXIAA4gJPck8n6/LpYdYNewVN1+Z39pbVfZ5eb3e97638jKrzXjb4ba23vf79uxi+Ef2xfjF+z/8AGfw78Nf2jNG0q6s9fdIdO8WaIAiuzOEEjBcKyBmVWGyNkB3EEEZ+rP2nPG2r/Df9n34geJ9AuVs9a0rR57qzuGjWQRyqvyttYFTg9iCPavlv/hpD4GftMfFDwb4a+NPw617wB8QNHuFn0e28VLNawrcOykRiRGQsGaNMCZFViABknB+h/wBtT/k034rf9gC5/wDQazx9KPtcN7Sh7Ob+Ky9yWujjq1t8VtL7BQs61k7rTR7rv8uxg/sC/FzxV8bv2atD8VeM9SXV9fnu7uGW8W3ig3qkzKuUjVVGAAOAOlerfGnxJf8Ag34O+Odf0qVYNT0vQr6+tZWQOEljgd0JU8HDKODxXzx/wSu/5M58O/8AYQv/AP0oavav2pL5NN/Zr+KdxJjYvhjUQcnHW2kH9a482owp5rWpU4pR52kltv2Ky983Jz66/qeTf8E4vjh4z+P3wFvvEPjrVl1rWbfW7iyW6W1htyYlihdQViVV4LtzivjD4m/HjTv2bv8AgpT8VvHOoWb6i1nYNDa2MbbTcXEllbLGhbB2rk5LY4AOATgH6U/4I/8A/Jr+r/8AYzXX/oi3r5y8SeD9K8df8Fh5NI1qGO505tYhunhlGUd4NMWeNSO4Lxrx36V9nhaGHp55j6TjamqU7paae42l2PPUm8Fzy1anf7nJr8j2nwrL+3l8btJh8VWGv+E/hhp14gmtdH1CyjWRoyAVbY9vcyLkdpGU+wrQ8B/tu/E34F/FfTfhv+01oNhpcWpfJp/jLTQEtpPm2iSTadhQkgFlCGPI3Jg5H3xXx9/wVU8H6V4h/ZJ1nVb2GM6hod9aXVjOR8yO8yQuoPoySNx7A9hXzmFzDD47EwwlfDQVObUVyq0o8zsnzbuz3ve52qjKUX7z5rfL7u39XPr2bfLbv5MgR2U7JMbgCRwcd6/J/wDbm+H/AO1N4d+CmpXvxU+JvhjxV4GGpQL/AGfplnHDcNIXPlN8tnGQB3HmH/gVfe37E/ijUPGX7KPwy1TVJGmvn0hIHlkJZnETNErEnqSsYJPvXk//AAVe/wCTQ9S/7C9j/wChmoyqUsuzeOF5Yy/eRi24p2tK1432fmvLsOlL6xRU9rxb/wDJbnmP7H/w7/ayuPAnwt1Ox+KXhWz+FhgtJk0aSyjku10/IJh/48gS5XIz53fO6va/+Cj3xy8Z/AH4C2HiHwLqy6LrVxrlvYtdNaw3BETRTOwCyqy5JjXnHrXffsV/8mm/Cn/sAW3/AKDXgv8AwWC/5Nf0b/saLX/0nua66lZY3PoUqtOPKqttIpXXN9rv8ycFFeyUu8H6fC3p2POPAH7Vv7T/AO2Alrp3wc0/S/CmmaXa28GreLtYt4ys175QMv3kkQBmyRHHE7KCpJAYAffvw2tfEvhj4aaPF8Qdes9a8TWdpu1bWLeJbe3kkGSzhQqhVA4ztXOM4GcV5/8AsUeA7D4d/ss/DfTrGBYTdaPBqVyy9ZLi4QTSMT35fH0UDtXNf8FGfFGo+E/2O/iBc6Y7xT3MVvYSSR9RDNcRxS/mjMv/AAKuLMKlLF41ZfhKUYQ5+VO2rbfLdve13ey0XyJwsXUjGpOT2/Df5uy3PENb/bT+MP7TPxK1fwZ+zRoFhFoelt5d3411iMNGOcCRd4KIrENtUrI7gbgq4IFDxv4h/bn/AGctHl8Ya/rPhX4peH7JTLf2Wn2cZMEQ5aRljt7aTAHdC2OpGAa90/4Jt+C9L8Ifsg+CptOjjFxrCzalezoBulmeVl+Y9yqIifRK+nHRZFZWUMrDBUjII9K2xeOw+X4mWEw+HhKEHyvmV5Sa0b5t1d7WtbsFJ/WIqrJ2T1SWmnT5+p+dH7NH7enjL9of9tKw0Kz1H7J8OdR0tpl0CW0gL206WYeQef5YkbEwcA7sEY4Hb9A/FfirSvA/hrU/EGu3sWm6Pptu91dXUxwscajJJ/wHJ6V+VP7MPg/S/AP/AAVa8Q6BoqJDpVnd6utvDGAFiVoHbywB0C7toHtX0R/wV78Uajof7M2l6dZO8drrGvwW16V/ijSKWUKfYvGh/wCAiuvNcvw+Ix+Dw2DjyQqQh6+83q+7t94Yfm9pWjUd+WTX3RX3X/NnKaR+1R+0f+2J4g1VPgHoel+B/A1jMYB4o8Qxq7yOOcEusi5IwfLSJymRubkU/wAXfE79s79lPTW8UeO4/DPxb8H25D6jLpUSxyWkWeTmOGBk/wB8xSKuMnFfXv7MfgvS/h/+z38PdE0eONLKLRbWUtEABLJJGskkp9S7uzE/7VelXVrDfW0tvcRR3FvMhjkilUMjqRgqQeCCOxrgr5nhsPXlQo4WDpRdveV5NLS7lum99NF2YqV60FUm99dNLX/rqcH8Cfjd4c/aG+GemeNfC8sn2C8DRyW9wAJrWdeHikA43KfTgggjgivzx/bk+H37VGh/BbxbqHxC+J3hfxJ8N1vYN+l6fZRw3TqblBB0s1K7WKEjzj0PLd/058L+EdD8D6NFpHhzRdP0DSYSzR2Ol2sdtAhYksRGgCgkkk4HJNfM3/BUT/kzDxj/ANfWn/8ApZFWOVYqnRzSn9XprknUglzJSaXMtn0avuv0OiMZOm4zetntpsn/AEz5/wD2M/h3+1jqXwm+HWpeFvil4V0f4YsRJDpN1ZRy3UdqLhvNQ5siSxIfH74dR8w7fpfXzx/wT5/5M3+GP/XhL/6Uy19D1nn2KeIx9WDhFcs5LSKTevVrd+bOPBr9xCfeK9Nui6BSUtFfOncfl7+3J8Pv2p9H+D/jnUvG3xO8L698MVu42bSbOzjiu2ha6QQDizUgqxjJ/fH7p5bvL+xf8O/2sNX+DXgPUfBPxS8K6F8NXkdodLvbKOa6jgFy4mBzZMWJYSEDzh1HzL2+mv8Agpl/yZf48/3rH/0shq9/wTh/5Mx+HP8A1xu//Syev0Knmc1kMqvsqd1VUbckbfw73atbm897aHLXhzVYK795S+Wq27HNf8FUP+TOfEWev9oWH/pQtfNH7NXxf/aZ+Onw38N+DvghBo/gvwr4S0230y78T61CkgnuljBdcvHKMcghUiJAwWYbgK+l/wDgqj/yZz4i/wCwhYf+lC16V+xN4D/4Vx+yz8OtHk02TSrxtMS8u7eZdsgnmJlcuOucv0PIGB2rkweKp4TIZTnTU5e2dlLVL3I3duumnbUdZN16aWnuv7ub/hj5X1r9qD9pD9jPxhoMXx8h0fx34F1afyW8Q6HAqPC38QQpHENyrltkkQ3gHa3BI/QvRdZsfEWj2Oq6ZdR3unX0CXNtcwtuSWJ1DI6nuCCD+NfNf/BTDSbXU/2MvHclxEJHszZXEDEcpILuFcj8GYfia1f+CeOpXOqfsb/DWW6laaSOzmgVm6hI7mVEX8FVR+FcOLjSxuWLMI01CcZ8j5VZP3eZO2ya203G06dSKTupJ79Grfmmc9+2B+223wJ1zSfAPgPQh42+Kms7RbaUAzxWofhGlVCGdmPSMFeAWLKMbvNYPB/7f2qWa683jnwVpDuvnf8ACMyQW5dO/lFhauM9v9ef96vl34W/HDxX4T/be+LPj2y+E2tfGDxLHfX1pDa6YZfM0yMXHlCQ+XbzEYjjEQJC4BIzzivqv/h4V8aP+jPfHn/fd7/8rq+g/suvgaNKGFoU5ylFSlKbg9XrZKUlZLva7FOonVlFuyi7adfN/wCXQ6L9mD9urWvF3xNuPhB8aPDMfgb4mwMY7cxApbXzAFtgVmbY5XDKQ7JIMlSPlB+zK/Hn9qPxZ8Zf2mfiF4E8WaN+zX438C+KvDswEeomxu7nz8SpJAHY2kQQRuGOSSPnPSv2BtWlktYWmTy5mRS6A52tjkZ+teDnmBp4eFHERioSmnzQUlJJrqrN6SvdK+mwU5fvHBO63X6p/oS0UUV8odJ+bfxu/wCUvHwv/wCvC2/9FXVfVn7U/wC194P/AGXfDqtqLf214tvk/wCJX4bs3H2i5YnCs/Xy493G4jnBChjxXwr+3Nr3jHw3/wAFHPCWofD/AExdY8ZppVpHpdnJEZFeZxcICRkcKGLZJCjbluAaufs36XJ8CP267zS/2i7a31zx94hghn0LxdeXBmt0uX6CPeAo3HMStgFGjCKAHr9Lll1PF4TC1qzuoUm+RP3p2k7pdkt297bK+3JUn7KrUmlfSPovN+Wp9lfsfzfHrxJpmr+LfjTqFpYwaztl0fwnBYRQyaZHknMjqN4JBUBJGdgB8xByo8A/bp/bY8ffsz/tPeEtL0i/WXwYukQ6hqGiC1gJvWaWdSpmZC6ZCIMqwx1welfoXX5cft4eE7bx1/wUc+DWg3saTWV/BpUVxFIMrJF9umLqR6FQR+NeNk0qGYZrzYilFQ5Ze6lokov8fPe+u5pU/d4arNu7Sv8Aitu3yO98KSft4/GrQYPGWm+JvCfw802/QXFnoV9ZxLI0RAZCA9tO6hh2kkVvUCu5/ZR/bS8XeJvi1qXwV+NmhW3hv4kWYY2lzar5cN9sTcUK7mG8pmRWQ7HUHAUgbvtBVCqABgDgAV+a37f0A8M/t3/s8+INO/0bU7q5sYZpU4Lql+FAPrlZXU+xxWmBr0c4rywM6EIKSlyuKs4tJtXe8lpZ338iKkZU6MqvN70dfJ6q6t8/kfpPNMlvE8srrHGilmdjgKByST2FfAnib9tb4sftHfE7VfAn7Mug2Eml6WSl9411dQ8KfNtEibvkVCQ20FZHcAkKADXvH/BQLxVqXg39kH4jX+lO0V1JZx2RkTOUjnnjhkPt8kjDPvXNf8EyPBul+Ff2QfCV5YRRi61qS51C+mUfNJL57xjJ/wBlI0X/AIDXnZfRo4fA1MyrQU2pKEU9uZrmba62Wy2vua1ZOPJCO8r/AHK343Z5F4r139ub9njR5vFuvap4T+K+hWamW+0/T7RPMghHLPiO3t3OBnld+OpXANfUn7Lf7T3hn9qj4cr4k0JHsL62cW+p6RO4aWynxnGRjejDlXAGR1AIIHsbKGUgjIPBBr8yP2Q7SP4U/wDBTP4seB/DuYfDN3DeM1nDxFFteKaMADgCMyOg9AxFdVKVHOMPXUqUYVacedOK5U0mrppaddGZ1E6MY1E+qTXrt6W/E9f+Jn7SXxC+Df8AwUC8J+Cte1yOb4VeLoIY7GzeyhQW80imIYmCCRm+0IuQWI2yjjpX2neXcOn2k91cSLFbwo0kkjHAVQMkn2AFfEf/AAVg+GNzrnwW0P4h6QGi1zwRqcdyLmIfvEt5WVWII/uyrA3sAa1/2pv2nrab/gnz/wAJzp8ywah420q3062jVuUmuV23CAjuirP+K1jUwax+DwlTDRSm37KVl9q94t924vV+Ruv94tL4ZK/pbSX6P+tfI/2Sv2+vH3xQ/ask0HxZe+Z8PvFU19F4bhfT4oVt2jYvEqyqgaT5FKNuZjuZelfoj4t8TWPgvwrrHiDU5RDp2l2kt7cSMeFjjQux/IGvzW/aN+Ad7+z7+x38BvGukWvk+Kfh1fWuo37Zwwe6kWaVWI6gXHlp9Ca9m/4KMfH20h/Y0sZ/D9w0r/EQWttYmI5ZraVBPIcdwUAQ/wDXSvQzLA4fH16H9nx5Yyk6Tt3i9JPzcWpP0Zhh5t1Oer8Mlz+i1uvK1vxNT/gnJ8bPil+0N4d8c+M/HmrpeaC+qLZ6JZLYwwC32gvKA0aKzqBJEoLFjlG5zmvMv23v24PH/wCzT+1VoGk6Xerc+Co9Eiv7zQfssH+mSu1woBmZDIgykf3WGADweh+uv2VfhGvwO/Z98FeDzEIr2zsFlvsd7qXMs3PfDuwHsBXwj+2b4RtfHX/BTz4SaHfRrNZXVtpRnikGVkjS6uHZSO4IUj8a1wX1HF55V/dr2KUrKytaMbX9Xa99767mXPKOEnVlva/3taeWmmh33hiH9vT4u6DB4wsvFHhPwBZXyC4tfD19ZQrKYyAV+Vradk3DtJIGGeQK739kf9tPxT44+KGr/Bv4y6Fb+GPibpwcwPbr5cV8EXcybdzDfs/eBkJR1yQBj5vsqvzU/bej/wCEX/4KNfs/63pv+jX99LplvcSKMb1N+0Rz65jkK/QCufBV6OcVpYKdCEFKMuVxVnFpNq7+0tLO/wCBpUhKFGVXm96Ovk9UmrfP5H6WUUUV8SdQV87fth/ti6L+yr4ZsUSx/wCEi8aawSmlaFG5UvzgyyEAkICQAAMs3Axyy/RNfmfpdinxY/4K/atF4kxc23ha283TbW4GVUw2sbRYB9JJmmHuM17uT4Sliq85YjWFOEptLdqNtL9Ltr5XIqT9lTc7a6Jer2+R2ek6T+3z8TNNi8SReKfB/wAOorpRLH4du7SISop5AIa2uGUkfwvJuGcEA8Dyj4nf8FBfj38GfCviz4ffEXSrbwv8ULeG3n0XxDZ2UUkdzGZ0EhZG3wuGj8wq6gKCpUqG6fqpXwV/wWG8HaVqXwB8PeJJoo01jS9cjtra4wN7RTRyeZHn0JjRv+AV7WWZhh8bjaWGxOGhySkkuWNmnfTX7S6STvdEqk2m+Z3Sb8tFrofTv7KXjzWvif8As6eAfFPiO6W+1zVNNSe7uViSISybmBbagCjOOgAHtXlX7YH7bn/Chda0vwF4H0H/AITX4p6yF+y6UoZ4rUOcRtKqfM7MfuxqQSASWUY3dr+wn/yaH8Lf+wQv/obV8kfsJ2afE79vj45+NfEW261zR57qGyWYZaANctACvHBSKIR59HI71hSweHlj8ZVrRvTo8z5Vpf3rRjpsu9uxz06ko4SFTeT5Vr3fV9zth4Q/b/1aw/t4eOfBejyOvnDwx5FsZE4z5W77K657f68/73evkv8AbK/aw8YfF34W2/w2+KXhdPC/xK8L+Io57lLeNkiuITbzqW2ksFILRnKsVcOGXiv2tr8uv+C0Hg7Sre8+G3iiKKOLWboXenzuoAaaGPy3TPrsLv8A9916WQ5jRxeZUaNbDwjd+64x5Wmk303TtZ3v3ub+zfLJqTuk/npr+Gx+jnwr/wCSYeEP+wPZ/wDohK+Wv2mv25fEPh34pQ/B74I+GYvG/wASpCEupZgXtbFsZKEBlDMq/MzMypHxnPIH0t4KvpdN+Ceg3kKeZNb+HreVE/vMtspA/MV8Lf8ABH/RYPEy/FX4iao633ivUNSjtZbuQAyKrhp5CD28x2BPr5Y9K8fB4ei5YvHYiPNGjb3e8pSaV7dFZtrroYU5unhqSj8UrJeVldv7tjpr/wAJft/6Dp7a8njnwbr7xjzj4bt7e2Ej9/LDG0jGf+230NfJH7Qn7UuoftLePPgvF4l0D/hGfG/hfWpdP1rT1R0jEhuLXa6q/wAyZKSKUYkqUPPIr9sq/JL/AIKVeDtK8O/tt/DrVdPijgu9bj0+5vkjABeVLsxiQ+5RVX/gFe/w5mFLGZjCFWhCMkpOLguWz5WmnbdNX31uLFU2sJVab0jr5q6/Wx+ttfCPxW/bg+IfxP8Ai9ffCr9mvw7Z+INR08mPUvFV8A9rbkHa7R5IQIh43vu3kEKh4J+nf2pPE2o+Df2cfiVrekyPDqVloF5LbzR/ejfymAce65z+FfmZ+wf+0Z40+A/ws1KDwh+zl4m+I/8AamovNdeJdJNx5cpVVVYMx2co/d/Mcb+sjHAzXi5HlyxFGti+RVHCyjFtJXfWV2tEul9TprTdOMUt5Pfslr9728j6G1qx/b3+FOmz+JZ/Eng/4lW9qhll8P2dnGZSo5O1UtrdnIH8KSFjjgE173+yB+2HoH7V3hW8khs20DxbpJCaroUsm8xZJCyxsQC0ZII5AKng9i3in/Dwr40f9Ge+PP8Avu9/+V1ePfsx6X8UNc/4KEf8LHi+DPij4ZeGfECXX9sW2pWM6W0StbkuTNJDEpL3CRybdudxPXrXrVMvqYrDVnjaNOnKMXKMoOC1X2XGMne62dtH11OeUlBKUG73Wmuq/wA1+J9J/wDBS34/eOf2e/hB4b1nwFrK6Hql9riWc1w1pDcExeRM5ULKjKMsi84zxXjXw9+OH7Xf7YdvLrfwuuNA+HPg21P2aLVdYto2N9KiqJD88M5J3ZPyRqi527iVNdH/AMFlf+SB+DP+xmT/ANJbivrb9m3wja+BP2f/AIeaFZxpFFaaFZhtgwGkaJXkf6s7Mx9ya4KNXD4LJqeI9jGdVzkk5K+lle66+V9rs0qtutCCdk4t/j/Wp8f6B+2B8af2X/i7oXgX9pO10rVfD+tMEtPGelRLEgJYDzCUVEZEJAdTGjqCG5GA36DqwZQynIPIIr4c/wCCvmi2t9+zHpd/LGpurDxDbmGTHIDxTKwz6Hj/AL5FfS/7Oet3ms/s3/DXVrtmub648LafcStzmRzaxkn6k15+YRo4jL6eYwgoS5nCSjom0k00umj1tp6F8rp1owTupK/prb8fwPCf2qv25NV+HvxDsfhL8IvDkfjn4p3xVXhcF7exLDcFdVZSz7PmOWVUXDMcZFcRdeD/APgoBY6e2vL468G30ir5/wDwjMVvbeY3fyQxtFXPb/X/APAq4v8A4JN2cfj74mfGj4ka4UvPFU91FF50gy8QuJJpZsZ6BmRB9ExX6XV3Y6dLI6iwNKjCc4pOcprmu2k7K+yV7aa+Yr+1nLX3U2l020bfXc/EH9rr9qjW/wBoaz+H2h+NfDg8L/EDwjq95a6tZRxukTbzbhXCvkocxuCpZugIOGwP26g/1Mf+6P5V+TH/AAVy8GaVov7QHw/8QWUKQ6lrVjtvtgA8wwzKqSN6ttfbn0QDtX6zwf6mP/dH8q1zydGplWBqYeHJGXtHbonzK9vK97eRnrHEuDd7RVvRtvX0vYkooor4Y6z5d/ak/Za8e/GDxK/iPwx8ePFHw406303yZtC0vzzbTMm9i+I7mIAsCAchug57V+fn/BPf9m/xx8dtB8Z3PhH40+IPhTFp1zbR3EGirOVvGdJCrP5dzDyu0gZDfePSv2V8Rf8AIv6n/wBesv8A6Aa/Or/gi1/yJ/xS/wCv+w/9FzV97lOZYmllGM5Wv3fs+X3Y9ZO97rX53t0OPFJc9B95NP5R0Psr9mv4L+Jvgh4MvtH8VfEzWvijqFxeNcrqmteZvhjKKoiQSSytjKk/f6t0FfMX7fX7Ynjn9mn4/fDWy0XVDB4Omt47/WtNisreWS9iFyVkRXkUshMakDay8nJr74r8t/8Agp94Vg8dftffBPw1clhbaxFaafKVODslvzG2D64Y15+ROOYZxB4xKSlzX0VvgfS1vw3N5qNPDVWuiv5/Ej0P4X/ET9sX9qi8sfGPhu68P/Cb4eTzq9tHfWkc8t3bb+WUSRSSSHaPvfuVbOVI6j7Y+KnxQ8P/AAY+H+r+MPFN6LPR9Lh8yVwMvI3RY0X+J2YhQO5IrpNN0620fT7WwsoI7WztYlghgiXakaKAFUDsAABX53f8Fitfv5NG+FPhJZ2ttH1bUri4um6KXjESIT/uieQ/iPSsqKp55mFHB0qcaUG2lZa2td3erk7LS/UUE6cZVarvZNvtproi14T+On7Wv7YYute+E1noHws8BrM0djqetxrLJd7Tgjc8U2/BzlkiVQcruJU0zxB+03+05+xvq2mT/HHR9I+IfgS7nWGbxDoESRyRMf4VZEiUMACQskSh8YDjkj788I+GdO8F+FtI0DR7dLTStMtIrS1gjGFSNFCqB+Arlv2gPBelfEP4J+N/D+tRRy6deaTcBzIAfLZYyySDPRkZVYHsVBqv7Wwiq+z+qw9he1re/bvz3vzdd7XHSpSrWU5Wb7bL/P8AU6PwL430X4k+D9I8UeHb5NR0TVbdbm1uUyNyMO4PIIOQQeQQQeRX58ftWft3/Er9n/8AbGvPDemzLrHhC206MQ+G1soSbi6mtWMRMoTzv9c0ZIVuVBAGTXV/8EdPFGoat8BfFOj3UkktlpOut9j3nIjWWJHdF9twLY9XPrXnvxI8JReMv+Cw3hu0ubQ3drbJa6hIuwsqGCxaVGbjgCRE5PcivUweXYfBZxicLiI89OEJvXtZNejs9112MI1ZTwk6n2l+akl+J3dp4f8A2/8Axho//CSp4v8ACPhNp0M8fheW1tvPQdRHlrWUAkY4ebIzyQc1z3hP/gqdrngPwb460X4u+E4bP4o+GmW3tNPtQ0CahKW2FZASwQpw5ZSVZT8oHGf0hr8qf2yfhtpXjL/gp58N9FntY2tNcj0mfUY9oxOFmlVw3rmOFV+gpZXXwubV5YbGYeEYWck4Lla5dbXWrTV076+dyqqdGlKtdtx18n8j0rwjL+3l8ZvDtv4z0/xL4T8AaffILi00G9sokkkiIBUhXtp3UMOgkkDeuK9A/ZH/AG1PFHjj4oat8G/jJoNv4Y+JmnBzA9uvlxXuxQzJt3MN+z94GQlHXJGMDd9lqoVQAMAcACvzL/bUmXwv/wAFMPgTqdgnkXd5/ZMc8kZ2mTffywnPr8h2+44rHBVqOc1Z4OeHhBOMnFxVnFpXV39paWd/wCcJQoyq815RV/J6pNW+fyP01ooor4g6gr8yv24vh9+1Ppnwm+Iup+K/id4Y1n4VLcK7aPa2ccV41s13H5CcWYIZWMZP74/dPzN3/TWvmn/gpB/yZb8SP+uVn/6WwV7eTYl4fHUUoxlzTgveSdryWqvs+zRpTjzzjHbVbbnyV+xR8O/2r9c+BvgzUPh58UfCvhz4cyXFwbfTNQso5rmJBdyCfObNi25xIwHnDhgMr2+m/wDgqFkfsXeMATk/adPycY/5fIauf8Eyf+TKfAH+/qP/AKX3FVP+Con/ACZh4x/6+tP/APSyKvoMdinW4ihTcYrkrpXUUm/3i+JrVvTr5nDhY/u3Lyl+TPlT9l/4wftKfGj4Z+HPAnwOttJ8I+HPCdhHY33inWokcS3PzOyAukgxhhhUjZgACxG4CvQPEf7TH7TP7F/ibQ5PjrFo3xC8CapcCGTXNDgSN4G6lEZIoQHC5YJJHhwCFYYJH07+wf4D/wCFd/sn/D3TZNOk0y9uLE393DMu2QyzO0hZh1zhl68gADtWT/wUY0e11j9jf4iC6iEn2aCC6iPdJEuIiCP1H0JrTEZjhqmaywv1eDpSnyt2953lZy5t73d0lp0JwtJ1aUFdq6VvLTT/AIO59BeHfEGn+LNB07WtIu477S9Rt47u1uoTlJYnUMjD2IINfN/7Y37atv8As5vpXhTwvo//AAmHxO1zaNP0RNzrCGO1JJVT523Nwsa4LYPIxkz/APBNnU7nVf2L/h5LdStNJGl5bqzdRHHezoi/QKoH4V8EaX8aPE/h3/goh8T/ABtbfC7Vvi5r+l3l/ZWek6aZfNsI45Ft0n+SCYgLEuz7oGZc5z15MBk0J5niMPNc8aPM7XS5uV2Sb0sn1Zcasvq3tra6Lyu76/Kz/A+mrTwr+374mtF18+NfBXhgyjzR4Zmt4GePv5ZYWso/OY/Wuh/Zz/bq8S3XxYPwc+PHhiHwT8QWYR2N5bgpaXzn7qEFmAZwPkdXKOcgbTgNj/8ADwr40f8ARnvjz/vu9/8AldXzV+1540+L/wC1Vqfg/VbH9mbx34I8S+H5mMOrR2d5cvIhKsqH/Q49ux1DBiTjLeua9mhl9XGT9hjsPShTd/eg4JwfR6SvJdGnd9TOTXK3GT5lte9n5M/YOis/w9Ne3GgaZLqUXkai9tE1zEDnZKUBdfwbNaFfmko8snHsdcZc0VLuFfK37an7Y+p/s86h4V8GeC/D0XiX4ieK3EenQXjEW0O6QRIWAKl2dztVdyjgksMAH6pr5i/bO/Y4k/aWj8OeIvDevjwt8QPDDmXS9QkQmGT5ldUkKjcu11DK4Dbct8pzx6WVvCrGU/rv8O+u/Z2vbW17Xt0Kd+SXJ8VtL7XPLf8AhXf7ferKNR/4Wh4E0UyDzP7J+ywt5XfZu+wSdOn+sPTr3rT+AH7Z3xD0v49R/A/49eHLHSPF90v/ABLNZ0riC7+Qsm9QzKRIFba6FRuG0oDnE0Pxu/a6+D9qYvG3wY0r4n2NqiodW8HagIrifHVzCA7sx64WFB6AUnwt+OHwB/aa/aK0XU9f8I6t4O+N3h+L7PYWXicS2kuVDNsRVk8uRl8xyFkUPySFwMj6qUZVadT2+HpzpqL96ko3i7aN2d7XtfmWxxS0je7Uul9vn0+49W/bw+K/if4K/sy+JvFng7UF0rxBaTWccF21vHP5YkuY0b5JFZSdrEcg9a6n9lLx5rXxP/Z08A+KfEd0t9rmqaak93crEkQlk3MC21AFGcdAAPavKP8AgqJ/yZh4x/6+tP8A/SyKu3/YT/5ND+Fv/YIX/wBDavDVGn/Ybrcq5vbWv1t7NO1+19bG1RtYinFbODfz5jW/a/8AiFr3wp/Zt8deK/DF4un69ptmslpdNCkvlsZUXdscFTwx6gisj9hv4peJPjP+zB4P8XeLr9dT8QXxu1ubtYI4fM8u7miU7I1VQdqL0ArH/wCCi2pJpn7GnxHd8Hzbe3gUE4yXuoV/rn8KzP8AgmT/AMmU+AP9/Uf/AEvuKqnRg8iqV3Fc3toq/W3I21ftsy6ujp26uX5I+SbL/goN8d1+OXxH+HugW0PjfX7rXbjSfC+my2EKRWKxXEoZmMYRnxGg5kfAwWY4Ug+qeINF/b88E6DN4qfxl4T8Trap9pl8M2VnbvOyjlkA+yx7iBnhJtx/hycVxX/BPPwjDqn7dfx78QzW5lbSbvUoYZSuVjkn1BhnOOGKxuPXBb3r9O69rNcZh8uqU6WHw9Ntwg5OUU7tpfdpvbVtt3Mo3qVaik3ZSaPzXl/4Kz6lrnwb0KHw74Qt7z4zapqB0s6OqySWiMAmJ0QHewkLhUi3ZDB8sQo3dM+h/wDBQDT9D/4St/FXhK9dI/tTeDxbWxuMYyYcrbBSe3Fxn0YmvKv2W/htpF9/wVS+I6/ZV+z+HrnVtVtYcDakrTJGDj2+0MR6ED0r9V6M0xGDyx01g8PF+0ipvnXNbm2ir7JeWoRjL2k6cnpBtdm/P8kfNX7E/wC2FD+1J4X1S11fTF8PePPD7rFq+loGWM5JAliDHcqllZSjElCMEnIJ+la/M/4A+X4Y/wCCtnxP07ToxbWd9b3vmxRnapZkgnYkd8uCfqa/TCvBzrDUaFenUoR5Y1YRml25lsVTb5qlNu/LJr+vvCiiivnzcKKKKACvmD4x/wCnft4fs8QD5jYaV4iuyP7oe2SPP6V9P18v65/xOP8AgpF4ZtR8w0f4bXN+fRTLfiH88CvXyzSpUl2hP8YtfqZz2Xqjrv24tYOh/skfFS5Dbd+iTWuf+uxEWP8Ax+vRPg/o48O/CXwTpQXYLHQ7G12+my3RcfpXkv8AwUItZbz9jX4nRwoZHFjDIVX+6tzCzH8FBP4V7h4OvIdQ8I6HdW7iW3nsYJY3HRlaNSD+RonplsLdZy/CMLfmw+2/Q2KKKK8g0CiiigAooooA+F/+CqkPxE0HwL4L8b+CNX1qw07QL+T+14dJupYV2uEMUsojIyitGyknp5g9TXtXwv8A26Pgp8SfB1hrR+IXh/w7cywq1zpmvajFY3NvJgbkKysu7ByNy5U9ia96uLeK6gkhnjSaGRSjxyKGVlIwQQeoNfPvin/gn3+z34w1R7/UPhlpsNw3JXTLm5sIv+/dvKifpX0OHxeCq4SGExsZLkbalC1/e3TTtfXZ302M5xbkpx3tb1Pi/wDbw+JmgftpfFz4b/DP4P7fFWt2N1MbnXrOJjDAshQELLjmNApkdx8vC4JOcfpP8SPh7B8RvhX4i8F3s7CHWNKm017g8su+Ipv+oJz+FVfhb8DvAPwV057LwP4T0zw3FIoWWSzhHnTAdPMlOXkxk43MetdzWeOx9OrRo4XCJxhSu038TcndvTReSX4hDnVX2st1ZL5fmfmf/wAE/v2htM/Zhu/FHwG+MN1F4L1XTdUkuLG+1JxFaHeq742lOFRTtEiOxCsHPIO0Htf29/2tPDHjr4Yal8K/hdrtl4y8Ra9ayz6hdaLcLcW1lp8CNPOzTJlCzJEy7QTgFicfLn6x+L37N/wz+PEcI8d+DtP1+aFdkV24eG5Rc52rPEyyBcknaGxWb8N/2SvhD8JdL1bT/CvgTTdOg1a2ksr55TJczT28gw8LSzM77GHVd2PavTqZnl9euswq05e20bircjkuvdK+rjZ9ripwdGVqfw3+avvbv5eZ87/8Ef8A/k1/V/8AsZrr/wBEW9fIf7Rn/CX6d/wUa+IPiXwNCbrxD4Vkg1+O1ALGeK3tLZpkwOSDGXyByV3AckV+tvwn+Dvg/wCBvhNfDPgfRI9B0QTPc/Zo5ZJS0j43MzyMzMeAOScAADgVT0/4C+AdL+LV/wDE618N28Pjq/tvstzq4kkLPHtVf9WW8sNtRQWChiBjOK2p59So5picwjBtVIySTtu3G3NrtprYwjQf1f2Mv5rv0u7r7n955l8H/wBvz4L/ABW8G22r3HjfRvCOo+Wv2zSPEN/HZzW8mPmVTIVEq+jJkEdcHIHyf+198fbn9ubxnoXwH+Caya5pTXq3es68sbLa4Q4DZI/1Eedxc/fbYEzxu+v/ABt+wX8A/iFrkusaz8NtOOoTMXlk0+4uLFZGJyWZLeRFJJ5JIya9M+Gnwf8ABPwb0dtL8E+GNN8N2b7TKtjAFeYgYBkf70hHqxJrko4zKsHVWLw1ObqLWMZW5Yvo7rWVumiNbVVFwT30v1+7a5c+GngPT/hd8PfDnhHSyzafolhDYQu/3nWNAu5vckEn3Jr5e/4Kvf8AJoepf9hex/8AQzX2NXKfE74W+FvjL4NvPCvjLSU1rQLtkaa0eWSLLIwZSHjZWUggcgivFwmL9jjqeLq62mpPu7O7+ZtTiqceRbWa/Cx5/wDsV/8AJpvwp/7AFt/6DXgv/BYL/k1/Rv8AsaLX/wBJ7mvtDwr4X0rwT4b0zQNDso9O0fTbdLW0tIs7YokACqMkk4A6k5NYPxY+Dvg745eEz4a8caJHr2imdLkW0kskRWVM7XV42VlOCRwRkEg8E110sfThmqxzT5fac1utua/3k4eLo0lB78rX/ktjM/Zw/wCTe/hl/wBizpv/AKTR1e+N3wtsfjZ8JfFPgjUH8mDWrJ7dZtu7yZPvRyY77XCt+FdZo2j2Xh7SLHS9Nto7LTrGBLa2toRhIo0UKqKPQAAfhVyvNrVnPESr09G5Nry1uhYeMqMIR6xS/A/NL9in9p5f2Tb3UvgB8cFbwlNpN3I+kavcqfsuyRyxRnA4jZi0iS/dwzBiuBn6R+PH/BQf4RfCHwVd6hpHi3R/HHiCSNhp+kaBfR3Zllx8vmvEWWJAcEljnAOATxXsXxS+BvgH42adHZeOfCmm+I4ogVhku4f30IOM+XKuHTOBnawziuE+Hf7DfwL+FevQ614c+HenwapAwkhub6ee+MLggh0FxJIEYEcMoBHrX0NbG5Xjqn1rF05qo9ZKNuWT6u71jfrv5ERhKldU9uz6f5n50/sPaT4o0r/gorZSeNFaPxTqVleavqEbqVZJLuzNztYH7rASjK9jkdq/R39sn4An9pL4B694StWjj1pSt/pUkvCi6iyVUnsHBZCewcntXXw/AXwDb/F6b4ox+G7dPHk1t9kfWBJJuMe0J9zd5e7aAu/buxxnHFd/WWaZx9dxNDFUFySpxivJSi29PLtcdGDpTnJu/M7+vupO/rZn5+/sQftv6D4P8I2vwe+Ml2vgLxj4TH9mQ3Gt/wCjwTwRjCI8jfLE6KAvzkBgFIJJIHoH7UP/AAUV8BfDLwhcaf8ADrX9O8efEDUFEGmWuiuL63hkc4EkkkZKHB6RqSzEqMAEke6/Fr9mf4XfHRkk8c+C9N126RRGt8ytDdBBnCieIrJt5PG7HNZXwr/Y/wDg38FdUXU/B/gHTdN1RDmO/uGlvLiE4IJjknd2TgkfKRwa1qYzKcRWeLrUpqbd3BNcjfXX4km91Z26MUYTpLlp6rpfp/nb5Fv9l2b4mXnwW0K8+Lc0MnjW8D3FxFFbJA0EbHMccioAokC43YAwTjqCT5P/AMFRP+TMPGP/AF9af/6WRV9X1zfxE+HPhz4s+DdR8KeLNLj1jQNQVUubOR3QOFYMpDIQykMoIKkEYrx6WLjHHwxjiklOMrR0VlJOy/Q1px5I8rd9Gr+qPHP+CfP/ACZv8Mf+vCX/ANKZa+h6xPBPgrRPhz4T0vwz4c0+PStD0yEW9pZxFmWNB2yxJJySSSSSSSTmtuscdXjisVVrxVlOUmvm2zLD03RowpvdJL7kFFFFcRufLn/BTL/ky/x5/vWP/pZDV7/gnD/yZj8Of+uN3/6WT17p8QPh/wCH/il4P1Pwr4p02PV9A1KMRXVnI7IJFDBh8yEMpDKCCpBBAINO8B+A9B+GPhHS/C/hjTY9J0HTIvJtLOJmYRrkk/MxLMSSSSxJJJJNezHHQjlUsBZ8zqc9+luTlt63M5xcpwl/Kn+Nj5k/4Ko/8mc+Iv8AsIWH/pQte5fs1+ID4p/Z5+GmrEhnuvDmnyPj+99nQMPzBrf+Jnwv8L/GLwbe+FfGOkx63oF4UM1pJI8eSrBlIdGVlIIBypBrT8KeFdJ8D+GdM8P6FZR6bo2mW6WtpaRElYokACqCSSeB1JJPes/rVP8As5YSz51Ucr9LOKVvW6CUearGp2i1+Nz5/wD+CkH/ACZb8SP+uVn/AOlsFL/wTh/5Mx+HP/XG7/8ASyevdfHvgLQPih4Q1Pwt4o02PV9B1KLyrqzlZlEi5DD5lIZSCAQQQQQCDR4B8A6B8L/CGmeFvC+mx6RoOmx+Va2cTMwjXJJ+ZiWYkkkliSSSSauONhHK5YGz5nUU79LcvLb1HOLlKDX2eb8bf5H5zfHjR/Ef7A/7Yk3xv0jSJ9X+Gfi6Ro9YitRzC0zK08Z7K5kUTRk4DHKZHJr7K0f9tr4Fa14VTxBF8UfDdtaNEZTbXl8kF4uByptnIl3ewU57Zr2PWNHsPEGl3Wm6pY2+paddRmK4s7uJZYpkIwVdGBDA+hFfPt9/wTr/AGdtR1h9Tl+Gdmlyz+YUgv7yGDPtCkwjA9guPau769gsbRpwzCMlOmuVShZ3itlJO2q739UTKL53Uh13Xn3/AMzyv4V/tveN/wBpr9qKDw58KdDtG+E2lAPrOuarZyCaSP5sup3qIy5wsaEFjgswwCF+4qwfBfgPw58OdDi0bwtoWn+HtKjJZbPTbZII9x6sQoGWPcnk963q8vHV8PWnFYWnyQirau7fnJ935aLoOKldym9/uQUUUV5pofm38bv+UvHwv/68Lb/0VdV9F/t6fssp+0p8IpG0iFU8deH917otwuFeUgZe23dhIFGOeHVD0zXrWsfAXwFr3xX0n4l3/hy3ufG+lQG2s9WaWQNGmGGNgbYxAdsMykjPBFd/X0NbNWvqk8NeM6MbX87t/dZ6/NEKP72U3qmkrei1PkX/AIJ5ftazfH/wDP4V8VytF8RvCyCC/Wddkl5CDsW4KnneCNkg7Ng8bwB4h+1t/wApR/gV/wBcdM/9LLivuzwj8CfAXgP4geI/G+geGrXS/FPiEY1PUIWfM/O4/IWKJuYBm2AbiMtk803xR8BfAPjT4leH/iBrXhu3v/GGgrs07U3kkVoQCSMoGCPtLMVLqdpORg1008zwlHMZYylTcYSjL3dNJSi07f3bv7unQwlRl9Xq0E91Zel1ud/X5tf8FHP+Tx/2b/8Ar+tf/ThFX6S1wHjz4C+Afid4x8MeKvE/hyDVtf8ADUvn6VeSSyqbdwwcEqrBXwyhgHDAEZFedlGNhl+NhiaibSUtt9YtfmzerF1KM6a3krfimX/jB8NbD4w/C/xP4L1JjFaa1YyWhmUZMTMPkkA9VYKw+lfn5+xf+0gf2Odb1f4A/G9X8LpY3rz6PrU6sbTbI2SpYDiJ2zIsn3QWcMVxX6Z1xHxQ+CfgT41aWlh448K6b4kgjBETXkIMsOevlyjDx5/2WHSqwGPp0KVTC4mLlSnZu2jTW0o9L9GnugqR9olrZp3X6/eePfHP/goN8HvhD4LutT03xfo/jbXGjYWGj+H76O7aaXHyiR4yyxIDySxzgHAY8V5D/wAE0vgL4nh1Txd8ePH9s9t4j8aNI1jbzIUkFvLL50sxU8qJGCbB/dTPRhXvvgP9hP4DfDXWotW0L4b6auoRMJIptQmnv/KYHIZBcSSBWBAIIAIr3mumeOwmFw1TD5fGV6mkpStfl/lSV7J9XfX8s5RnUsp7J39X0+45z4j+CLH4leAfEXhTU13WGs2E1jN6gSIV3D3Gcj3FfjZ8A9N8V/FL4r/C/wDZv8Q25Gj+BfFeoX9/GDlWSNxJIjA9g0cyg9/tH5/ttXn/AIf+AfgDwr8Utb+I2leGrez8aazF5N9qqySFpV+XOELFEJ2LkqoLY5JoyfNo5bCtGcb8yvHymk0n90n+A69P21PkW9/wekvwJ/jj8N7f4vfB/wAX+DLgLjWNNmtY2YZEcpUmJ/8AgLhW/CvyV/ZPXxH+0x8bvgv8NPElqx0T4Vpd3d0krEsVjuPMCuMcAOLaHb/dU/Sv2jrz/wAB/APwB8MfGXibxX4Y8M22keIPEknm6pexPIzTsWLnCsxWMFiWIQKCeTkinlWbRy6jWpyjdyV4P+WVnG//AIDJ/cgr0/a01Bf0na6/BHoFfmx+0l/ylk+Dn/XjY/8Aoy7r9J64DxB8BfAPir4paJ8RtV8N295400WLybDVWkkDRJ82AUDBGI3tgspK54xXFleNhga8qtRNpxktO7TSHWg6lGdNbtW/FHf1+av7f3/J/H7OH/X5pn/p0FfpVXAeNfgL4B+Ivjvwz4z8R+G7fVPE3htxJpd/JLKpt2Db1O1WCvhvmG8Ng8jFGUY2GX4yOIqJtJS284tL8WVUTnRqU1vJW/FP9Dv6KKK8csK/Of8Abq+Hvir9nv8AaK8MftPeCdMbVbG18uHxDaRg4XahhLORnCSQny92CEZFJ6iv0YqO4t4rqCSGaNJoZFKPHIoZWUjBBB6givSy/HSy/EKtFcys009pRejT9fzsKUVOLhLZnhHw/wD26vgd8QfCNvrsfxE0PQi8YabTdevorK8gbGWQxyMCxHTKblPYmvz7/wCCgH7Sj/tZabqlt4AimuPhl4BMN7qGsyxtGl9eTyrbxBFYAgASPtyATiQ4wBn748Sf8E+P2evFesPqd98MtPiuXO4rp91c2UOf+uUEqR/+O131x+zf8Mrj4W3nw4HgvS7bwVebTcaTZxm3SRgVYOXjKvvyqnfu3cDmvdwmOynL8RDF0ITlJNaS5bRV9bW+J2uo3tZ6szSqW5W9+vX7vzOQ/YT/AOTQ/hb/ANghf/Q2r5D+OGla/wDsD/tjT/G3TdHuNX+GHjB3i1lLRcm3eZlaZD2D+YolQnAbLJkcmv0b8G+DtG+HvhXS/Dfh6wj0zRNMgW2tLSMsyxRr0GWJJ+pJJPJNXdY0ew8QaXdabqljb6lp11GYrizu4llimQjBV0YEMD6EVw0s1VHH1sSoc1Oo5KUXpeMne3k9rPoyKdK2HjQn0S27rZo8c0/9tv4E6l4THiFPil4bisjF5xt7i9WK8AA5H2VsTbv9kJk9s1+WP7eXxy1T9qrUB4+0mxuLP4Y+Hr9fDujzXSFHvLiWN5ppsdiVhTK9Qpjzgkgfphff8E7/ANnbUNabVZfhnYrdM/mGOC9u4rfP/XBJhGB7bce1eg+Nv2a/hj8Q/h/p3gfXPBmnS+E9OnW5s9KtFazit5F3AMnkshX7zZwedxznNenl+Y5VleJjiaEJylf7XL7qe9rPV2uley1KtUlFwbVn+Pb01tfc6L4XKsnwt8IqwDK2jWYIPQjyEr84fC+rX/8AwTE/al8Q2niHT7qf4MeOJt9rqltEZBa4ZmjOB1aLzHR0HzMhDgHAU/qDY2UGm2VvZ2sK29rbxrFFFGMKiKMKoHoAAKzvFng7QvHmhXGi+JNGsde0i4x5tjqNuk8L4OQSrAjIPIPUGvHweYxw1ar7SHNSq6Sjtpe6afeL1Qo0v3EaUntbXzR5Nrv7b3wK0Dwm/iCT4oeHbu1WLzVtbG+S4vHyOFFshMob2KjHfFflF8eviR4k+Pn7QHgT4tarpsukeHPEGtpp3h2zn++LO0nhBY9jueZskcbg4HAFfqFp/wDwTv8A2d9N1tdVh+GVi90r+YI7i9u5rfPoYHmMZHsVx7V6L46/Z1+G/wASp/CkviPwlY358KyibRkQvAlmQVIVUjZVKfInyMCvyjivby3M8rynEKth4Tk3dNy5dFZ/Ck9Xe122tLpLUzrU6tajOldK6/r0X3nYeLvC9h428K6x4e1SPztN1WzlsbmP+9HIhRh+RNfmZ+zP8WtR/wCCc/xa8RfB34txz2vgjVLtr7SfESQs8KsQEEwCgkxyKqBguTG68jBYj9Sq5b4h/C7wj8WtBOjeMvDuneJNNzvWDUIFk8tsEb0J5RsEjcpB5614WXY+GFjUoV4c1KolzLZpraSfdfc9mdFSKqRSejTun2f/AATy/wAf/t0fA34f+FZ9bm+I2g63tTdFp+g30V9dzNjIQRxsSpPTL7QO5FcR+w7+0N8Vf2mJvFfi7xPoGm6B8OmlMPh9Y4HW5mYOd37wtiRUXCs4UAuTjG1gOn8O/wDBPX9nnwvqy6jZ/DLT5rhTkJqF3dXsP4xTyuh/75r6Ds7O3060htbSCO1tYUEcUMKBEjUDAVVHAAHYVrWrZbSoTp4WEpTl9qdlyrySvq+7foiGqkrJ6Ly3f/APgf8A4LK/8kD8Gf8AYzJ/6S3Ffavwr/5Jh4Q/7A9n/wCiErP+LvwS8EfHjw5BoPjvQYvEGlW9yt5FDJNLEUlUEBg8bKw4ZgRnBBIOa7Kys4NNs4LS1hS3treNYooYxhURRhVA7AAAVhVxkJ5dSwiT5oyk/KzSt+Q5QbqxqdFFr8bnxj/wVw/5NRT/ALD9n/6DLX0B+yj/AMmwfCX/ALFTS/8A0ljrpPit8IfCPxu8Iy+GPG2jR67ockqTm1eWSIiRDlWDxsrKRk9COCR0NdFoOhaf4X0PT9G0q1jsdL0+3jtbW1iGEiiRQqIPYAAfhRLGQeWLBWfMpuV+lnFL7yppyqQmukWvxufmbdXGqf8ABNP9rrXNf1DTLq8+DHj6Zs3lpHv+ysXMgXAH34WaQBP4o2JGSMD7Svf22/gTY+Ez4hb4peG5bLyvOFvDeq96RjOPso/fbv8AZKZ9a9b8TeF9H8Z6JdaPr+lWetaTdLtnsdQgWeGQZzhkYEHnmvBof+Cdv7O0GtjVV+GdiboSeb5b3121vnOceQZjHj/Z249q75Y7A4+EHmEZqpFKPNCz5ktrp7O2l9fQmUWpynD7WrXn3/4B+Wv7X3xY8QftH/ETQvivcabPpPgu9v5ND8N29yCJHhtmjeSQ9iWafkjIByuTszX7pwf6mP8A3R/KvOfH/wCzf8M/ihpPhvS/Eng7T77TfDcom0mziD28VoQANqrEyjZhVyhypwMg4r0kDAwBgUs1zShjsLh8PQp8ipc2nk2ra9Xp73mTGnL2rqyerWv3v8ErJegtFFFfMm5n+Iv+Rf1P/r1l/wDQDX51f8EWv+RP+KX/AF/2H/ouav0jdVkVlYBlYYIPQiuD+EnwH8B/Amx1W08CeHYPD9vqlz9svFilllMsmMA5kZiABnCjCjJwBmvZwmNhh8FisLJO9Xkt2XLJt3+/QxqwdR0mvstv742O+r81f2/v+T+P2cP+vzTP/ToK/SquA8bfAXwD8R/HHhnxj4k8N2+q+JPDUgk0q+kkkU27Bg6kqrBXwwDDeG2nkYNLKMbDL8ZHEVE2kpbecWl+LLqLno1Ka3krfin+h39fLf8AwUQ/Zpv/ANo74GtF4fh+0eLPD851LTrcEA3I2lZYAT3ZeR6sijvX1JRXBhcRUwdeGIou0ou6/r8zRO258V/sh/8ABQbwT4x8CWPhn4ma/a+B/H+hxCxv18QSi0hujFhPNEsmFVzj5o2IYNuwCOa5f9t79uzw1rHgm9+FXwiv18eeM/FSHS2n0Em5ht4ZRtdUkTIlldSVCoTjJJIIAP098Vv2R/g/8btQOoeMvAem6pqTEF7+EyWlzJgYG+WBkd8D+8TVz4S/sv8Awr+BczXHgfwTpuiXrKUN/h7i62nqvnys0gU4GRuwcV9H9byf231z2U+a9+S65L+u/LfpbyvY54RqUVy03ts30/zscl+w/wDs6zfs0fATS/Deo+W3iK9lfU9XaI7lW4kCjywe4RFRMjglSR1r5sudW/s3/gsdbRbgBe6L9mIz1/4lzPj/AMc/Sv0SrgLj4C+Abv4vW3xRm8N27+PLe2+yRawZJNyx7Sn3N3l7trFd+3dg4ziuPD5p/tWIxWKu3VhOOneS0+S/IXsVGi6UfL71JS/Q7+vzY/aS/wCUsnwc/wCvGx/9GXdfpPXAeIPgL4B8VfFLRPiNqvhu3vPGmixeTYaq0kgaJPmwCgYIxG9sFlJXPGK58rxsMDXlVqJtOMlp3aaRdaDqUZ01u1b8Ud/X5i/t7/8AKRj9n3/f0X/07SV+nVcB4x+AvgH4gfEDw3438QeG7fUvFPhwg6XqLyyK0GG3LlVYK+GJYbw20kkYNVk+Ohl2LWIqJtJSWnnFpfiy6icqNSmt5K34p/od/RRRXilBXzT/AMFIP+TLfiR/1ys//S2CvpasLxz4H0P4leEdU8MeJdPTVdC1OEwXdnIzKJEJBxuUhlOQCCCCCAQa6cLVVDEUqzWkZRl9zT/Q0py5JqT6Hzx/wTJ/5Mp8Af7+o/8ApfcVU/4Kif8AJmHjH/r60/8A9LIq+jfh78PfDvwq8Hab4V8KaZHo+gaahjtbOJmcICxY5ZiWYlmJJYkkkkmo/iR8NfDXxd8G6h4U8XaVHrWgX4UXFnI7oG2sGUhkIZSGUEFSDxXp1MfTnm/9oJPl9rz2625+a3a9jmoRdOnyS7Nfff8AzOQ/ZS10+JP2Z/hdqLMHeXw5Yq5HTesCo36qa47/AIKCf8mdfE3/AK8I/wD0fFXtvg7wfo3w/wDC2l+G/D1hHpmiaZAttaWkRJWKNRgDLEkn1JJJPJJNM8b+CdD+JHhPVPDPiTT49V0PU4Tb3dnIzKJEPbKkMDkAgggggEHNcksRD699Zivd5+a3W3Ne33F4VexjBS+zb8D53/4Jk/8AJlPgD/f1H/0vuK+dP2pvDPij9i39ri2/aJ8N6VLq/gbXWEOv28AH7ppAqzRtx8ocqkiOePMGD2B/Qz4d/Dvw58J/Bum+FPCelx6N4f05GS2s4mZwgZi7Es5LMSzMSWJJJOTW1qOnWmsWFxY39rDe2VxG0U1tcRiSOVCMFWUjBBHUGvU/tdU8zr42ELwquV4vrGTvZ22e2vRmMKX7n2M/w6O9016Hi3hb9t74F+LPCkOvw/E3w7p9u8e9rPVL+O1vIyOqtbuRISOnygg9iRg14T4R/bp8ZftGftPaT4P+CujWl58OdPdJde8QavZygvAG/eOnzL5eQNsYYbmY5IwDj1vVv+Cd/wCztrWsSancfDOxjuXbeUtL27toM+0MUyxgewXFe1eBfhz4W+GGhro/hLw/pvhzTA282um2yQozYxubaPmY4HzHJPrS9vlNBSnQpznJrRTtyxv101lbpsvIbVVx5Lr16/8AAOjooor5s3Cvz1/4KJeLPH3wN+P3wo+KlhqGuyfD2yeGDU9O0+6kS2Mkc5d1kQMEzLE+0buCY8HpX6FVS1rRNO8SaVdaZq1hbappt0hiuLO8hWWGVD1VkYEMPYivRy/FrA4mNeUFNK90+qaafpvoKSU4SpvaSseSeHf2zvgb4m8PwavbfFTwta28sfmeRqOpxWlyvs0ErLID7ba+GPiD4u0/9tb/AIKDfDi6+FVvLeaP4Qe0n1TxNHbtEjxwXBmdtxAO3H7tCwG5mOBt5r7A1b/gnV+zrrWqSX9x8M7OOd23FLS/vLaHPtFFMqAewXFe0fD/AOGXhP4VaINI8H+HNN8N6bnc0Gm2yxCRsY3OQMu2APmYk+9e1h8dl2XTeIwcZupZpc3Kkrq19NZaehhONSdN0m1Z6N+Rx/7VHwfk+PHwA8ZeCrYquoahZ7rJnOF+0xsssIJ7Auign0Jr5L/4J6/td+FPAXw5Pwd+KGq2/gPxV4SuLi2jbX5VtIZYvNZihkchUkRmZdrEZAUru+bH6F15L8XP2T/hJ8ddQW/8b+B9P1jUlAU38bS2tyygYCtLC6OwHYMSBXDgcdQhh6mCxkW6cmpXja8ZJWur6O60aZrUjz8rW8dvR7p/mfEv/BSL9qLQ/jR4Hufhr8MtTt/FNrYL/bviTV9OkEtnBbQkCOJZB8rlpZIySpIBCjOScfSH/BMn/kynwB/v6j/6X3FekeGv2TPhF4P8Aa34K0fwLptl4d1uHyNSt1MjS3aA5AknZjKdp5U78qeRg13Pw9+Hnh34U+DdN8K+FNMj0fQNNQpa2cbu4QFizZZyWYlmJJYkkk8124rMsI8s/s3CwkkpqV3a70abdtnqkkui3uZyjOc4zl0v93T8W2/kj4P/AOCbuoeX+1N+09Y5/wBdrLz7c9dl9dr/AO1P1r9E64DwF8BfAPww8X+J/FHhfw3b6Rr3iWXz9VvI5JGNw+4sSFZiqAsxYhAoJOTXf15maYynjq6q0017sVr3jFL9NC4xcZzb6ts/NX9kn/lKb8c/+vPU/wD0stK/SquA8MfAXwD4N+Jmv/EHRvDdvY+Mdej8vUdUSSRmmUlSQELFE3FFLbFG4qCcmu/p5ljYY2VFwTXJCEXfvFa/LsO37ypP+aTf3n5m/CH/AJTBePv+uF1/6SQ1+mVcBpPwF8BaH8WNU+Jlj4cgt/HGp2/2W71ZZZS0keFGPLLeWCQiAsFDHHJrv6eZY2GN9hyJr2dOEHfvHe3kTGDjUqT/AJpX/BBRRRXjGoUUUUAFfL/gr/iaf8FEviRdH5jpfgjTbAH+6JJ2mx+ma+oK+YPhefsv7f3xtik+R7rw5olxEp6uiq6Mw9gxxXr4D+HiX/c/9uj+hnLdep6p+0zpi6z+zl8UrJo/M87wvqaquM/N9lkKn6g4P4VU/ZQ1Q6x+zH8KLppPNdvC+mo75ySy2yK2ffKmvT7+xg1SxuLO6iWa2uI2hljbo6MCGB+oJr5j/YI1ibwv4F8SfBrWZD/wk3w01afTJBIRuuLKWR5rS4A/usjkDjog9adP95l1SK3hJS+TTTfyfKvmgek0fUdFFFeOaBRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFfLnheZNZ/4KQ+Nbi2yI9G+Htnpt3tUhTNLeeehPqfL6e2a+ifGnjDSfh94T1fxLr12lho+lWz3d1cSEAKiDJx6k9AOpJAHWvAv2IvDOr6poHjH4v+JbQ2GvfE7VBrEdo4/eW2mxp5djEx7kRksD6SL05r2cGvZYavXls1yLzbaf4RTf3dzOWrSPpevnD9oz4M+LbHxxpfxn+EUdufiFo9ubTU9EmbyoPEmn9TbyN/z1UgGNj3ABPyrj6Porgw2JnhantIa9Gns090/J/wDBWpUo8ysePfAv9qfwP8do2sNPvG0TxjagrqPhHWB9n1KylUfOpibBcLj76ZGMZweB7DXlnxj/AGY/hr8ePIm8YeGYLvU7fH2fV7V3tb6HHTbPGVYgdlJK+1eYx/se+OPC6+R4J/aM8e6LYJ/qbXW1g1hYv9kGUKdo7DsK73SwFf3qdR032km0vSUbt/OPzZN5LdXPqGuH8bfHL4d/Dd3j8U+OfD3h+dOtvqGpwxTfhGW3E+wFeKN+xf4k8bMf+FofHnx14yg/i0/R3j0OylHpJDBndx/tCu38D/sV/A/4fKn9lfDTQZp1ORdarb/2hNu/vb7guwP0IpexwFL+JWc3/djZffKz/wDJQvJ7I5TUv+CiXwTS8ez0LW9V8aX6fetfDeiXV03/AH1sCn8Gqt/w21qmsceG/wBn74t6pn7s19oS2ML+4d5Dx+FfS2m6XZaNaJa6fZwWNqn3YbaJY0X6KoAFWqX1jAR+Cg3/AIp//IqIWl1Z8wf8NLfHO8/5B/7LetSZ6fbfFdjbfnuBxR/wvX9pd/mX9l+3jU/wP8QLAsPxCYr6foo+u4dbYWH31P8A5MOV/wA35f5HzB/wvr9pSPl/2W45FHUR/EHT8/hlKP8Ahpz41Wf/ACEP2XvEMeOv2LxHZXX5bQM19P0UfXcO98LD76n/AMmw5X/N+X+R8v8A/DbmpaVx4g/Z9+L2m4+9LZaAt7EvuXSQcfhR/wAPGPhHYf8AIfi8W+FMfe/tnwzdx7frsRq+oKKPrGBl8WHa9JtfmpBaXc8B0H9vf9n7xIyi0+KGjwlun28S2f8A6ORMV6Z4e+NHw+8W7f7D8deGtZ3fdFhq9vOT/wB8ua0Nf+HPhPxUrDW/C+jawG6jUNPhnz/32przPxD+xJ8B/E+77Z8K/DcW7r/Z9oLP/wBElMUf8Jsuk4/+Ay/+QD3/ACPbVYMoZSCCMgjvS18wN/wTn+EOnsW8NHxV4KbOQfD/AIku4sfTe70n/DF/iPRf+Rb/AGivitYY+6mrarHqSL7BXjHHtR9XwMvgxDX+KDX/AKS5BeXY+oKK+X/+FG/tJ6DzpP7R9prMQ+7b674NtR+csbbj+VL/AGH+2Fpn/Ht4m+EetY/6CVhqEGfr5Ro+oU38GJg//Al+cUHM+zPp+ivmD+1P2xofv6J8G7j/AK43epr/AOhCj+0v2x7riLRvgzY+91danJ/6AKP7Nf8Az+h/4Eg5/Jn0/RXy/wD8If8Atc+IOL/4g/DXwmD1bQdFubwr9PtJFH/DLfxf8Qf8jV+054puFb7yeG9HtNIx7Bk3H8aPqNGP8TEwXpzP8o2/EOZ9EfUFFfL/APwwH4bvudb+KPxY8SE/e/tPxdIwb8ERaX/h3F8Fpf8Aj6svEV96/aPEd6c/lIKPYY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    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text><![CDATA[factor1={1:12:1};
factor2={1:12:1};
var={"n","m","z","a","b","c","d"};]]></text>
</varsrandom>
<varsglobal><text>product=factor1*factor2;
a={-100:100};
b={-100:100};
c={-100:100};
d={-100:100};
m={-100:100};
n={-100:100};
z={-100:100};</text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
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  <text>0</text>
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 <answer>
  <text>factor2</text>
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  <text></text>
 </vars2>
 <correctness>
  <text>_err == 0</text>
 </correctness>
 <unitpenalty>
  <text>1</text>
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  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
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  <text></text>
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 <subqtext format="html">
<text><![CDATA[<script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script>
<script>
    /*
                                          actualWidth    width of the input
                                          checkWidth     width at which the box becomes wider
                                          defaultWidth   default width of the box
                                          c, ctx             see https://www.w3schools.com/tags/canvas_measuretext.asp
                                          size               size of the font w/ px, e.g. '14 px'
                                                               note that the size of the font can be defined in any units,
                                                              e.g. small, medium, xx-large, 150%, 1.25cm, 22px
                                                              since it is always transformed into px units
                                          sizeN              size of the font w/o px, e.g. '14'
                                          family            family of the font, eg. "Times New Roman", Times, serif
                                          txt                 text of the input, e.g. '123456'
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    document.write('<canvas id="canvas_1" style="display: none;"></canvas>');

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<h3>
    <table style="text-align: right;">
        <tbody>
            <tr>
                <td style="text-align: right;">
                    {factor1}
                </td>
              <td rowspan="3">&nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp;
              </td>
              <td rowspan="3">{var}={_0}</td>              
            </tr>
            <tr>
                <td style="text-align: right; "><u>
                    x {var}</u></td>
            </tr>
            <tr>
                <td style="text-align: right;">
                    {product}
                </td>
            </tr>
        </tbody>
    </table>
</h3>
<p></p>]]></text>
 </subqtext>
 <feedback format="html">
<text></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
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<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 357268  -->
  <question type="formulas">
    <name>
      <text>L03-Find the missing minuend (variables)</text>
    </name>
    <questiontext format="html">
      <text>Solve for the Missing Number.</text>
    </questiontext>
    <generalfeedback format="html">
      <text><![CDATA[<h3>
    <img src="@@PLUGINFILE@@/L3-minuend.jpg" alt="To sole for a missing minuend add the difference and the subtrahend" width="250" height="155" role="presentation" class="img-fluid atto_image_button_text-bottom">
    <table style="text-align: right;">
        <tbody>
          <tr>
            <td style="text-align: center;"><strong>
              <span class="" style="color: rgb(255, 51, 102);">Calculate:</span>
            </strong></td>
            <td></td>
            <td style="text-align: center;"><strong><span class="" style="color: rgb(51, 255, 102);">Check</span></strong></td>
          </tr>
            <tr>
                <td style="text-align: right;">
                    <span class="" style="color: rgb(255, 51, 102);">{difference}</span>
                </td>
                <td>&nbsp; &nbsp; &nbsp;</td>
                <td style="text-align: right;">
                    {minuend}
                </td>
            </tr>
            <tr>
                <td style="text-align: right; border-bottom: 1pt solid black;">
                    - {subtrahend}
                </td>
                <td>
                </td>
                <td style="text-align: right; border-bottom: 1pt solid black;">
                    - {subtrahend}
                </td>
            </tr>
            <tr>
                <td style="text-align: right;">
                    {minuend}
                </td>
                <td></td>
                <td style="text-align: right;">
                    <span class="" style="color: rgb(255, 51, 102);">{difference}</span>
                </td>
            </tr>
        </tbody>
    </table>
</h3>
<p></p>]]></text>
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Ed25V+QOOx+yK/KL/gspYwap8ZvgjZ3KeZbXEU8MqZI3K1zCCMjkcHtWC5nXowj1lby2e5cnGNGrOXSN/xWx6Rr3/BQ744/FyTVdT/AGePgdL4j8FaZI6HX9dtZpftwXr5MUckXOc/IrSNjGVUnFXvgn/wV68G654M8Ty/FXR5PBXizw/FvOnWQaUam27YY4EfDJKH4MbnAHzF8Btv3n4Y8M6T4L8O6doWhafBpWj6dAttaWdsm2OGNRhVAr8nW+FfhXxN/wAFmNV0LVtFtr/Rnu21R7GZMwvcDTluN7L0b9785ByCeuaunHmqqjF6NN3e+nXtt02CTapOq1qmtFtr0+/qeieKv+Chn7UMfh9/iLpH7Plvp3wtQCfztUt7qa7NvjJmLrJHtQrz5nklAO5HNfYn7I37VPh/9rb4Wr4r0e1k0nULWY2eqaRNJ5jWc4AbAfA3oykFWwM8ggEED2TUdPt9S026srqFJ7S4iaGWFxlXRlIKkehBxX5ff8EXY20nxp8ctIhlc2NtNYhI2PGVkulB+uBTpNSnOlbpdd9HrcVSLUFVv1Sfz2se9/tr/tr+Mf2a/jZ8LfB3hzR9D1DTfE7J9vm1SKZ5lVrlIsRFJUCnBJywbnHHr9Q/Fv4paD8FPhxr3jbxNO8Gi6Nbm4nMYDSPyFWNASMuzFVAyOWHIr82v+Cr/wDydd8Af+2P/pclfdv7YfwNvP2jf2dfF3gPTbuOy1W/ijmspZiRGZ4ZUlRXI6KxTaTg43ZwcYrmjKTwnOvi5pr5J/otjW0frfJL4eWD+9O/3nyP4f8A26P2rfjpZy+KfhB8A9Jn8DCR0guNbld5rgKSGKObi3D9CDsRwGBGSRX1J+yN+0Z4i/aC8NeIB4x8A33w78V+Hr1LG/0y83gOWjDrIgdVZQQehB4wQzZr4k/Z3/bu8T/sS+GtH+EPx7+GWuaNZaRvttO1qxgXc0W8tgqxEc6qWP72KQ8ADaxyT+j/AMIfjV4K+PHhGLxN4E8QWviDSGby3kgyrwyAAmOWNgGjfBB2sAcEHoQa7LRSbp+9Hv19f0sc15XSn7su3T+vM+Xf2kv+CgPiDwj8ZX+DnwW8AP8AEb4iQqDeNMX+y2jFVbYVQgvhWBZi6KmQMk5AyPAf7Y37SPg34j+F/D/xx+BMGk6L4i1K30uLXvDZcwWUk0ixo0pE06EbmXguhxkjOMV5L8dPAfxb/Yn/AGyPEvx+8G+DZPiD4I8RLIdRhtld5LeOXY88chQM0OHiDLLtZAMA88V9Q/s3f8FIvhD+0fqlpoNpfXXhTxbcnZFouvIsZuH4+WGZSY3OTgKSrnBwtZYb3owk9ZfaXz2X6PXv661/dlJbR+y/1f8Al8jvv2yfjfrP7On7Ovinx94fsrHUNX0v7OsEGpK7W5MlxHES4RlY4Dk4DDkCnfsb/G3WP2iv2c/CfxA1+ysdP1fVhci4t9NV1t1MVzLCCgdmYAiMHBY8k15z/wAFSf8AkyHx/wD79h/6WwU//glz/wAmOfDr66h/6X3FXRXNTqt9HG3zTHV92NJrq3c8h8Sf8FSG+FP7THxW8G+P9N06Hwb4XhlTSf7JtZm1O/uleEJEWaXy/mV5WJ2oAE69jzHi7/goD+1bpWgt4/t/2eLXSPhso89zqVtdTXaQAZMjusiFExz5jQbQOeRXAfCnwRoXjr/gsP46t9f0uDVrewvb3UbeG5XciXEUcZjk29CVJyM5GQD1Ar9aryzh1CzntbmJZredGikjkGVdWGCCO4INc1LmeEo1d5OKfl8/N/clYqbj9YqU7e6pW8+m3l+tzxP9kP8Aaw8Pftc/DNvE2j2kmkalZzfZNU0eaQSNaTbQww4A3owOVbAzgggEGuU/bO/bk0X9k+30bSLXRJ/GHjzXedO0G2kKfJu2CSRgrMAW+VVVSXIIGMEj5P8A+COtqPD/AMYPj3oVsxFhay28aJ/1zuLlFP5Un7eOrQ/Av/go18IPir4tt3uPBRtYFEiL5hiMLyrKQnJzGZ45cAc545rWUoVXQlB2jUt8lZ3/ABX3EJSpqtF+9Kne3nt/mbPxA/bQ/bd+HPg2bxjrnwL8L6V4ZjTz3nks7ieW2iPO6aOO+3xgDqXRQO+K9B/Yh/a5/aO/ab8TaPq+ueBPBsXwrne5gvtd0aRkuLeaONiqeW95I4Jfyxho+VcNnGDXpvxq/b5+AmjfBnXtTh8e6F4pa+02aG20TT7gT3V08kbBYnhHzRg5wTIFAGc15R/wRo8B674V/Z11/WdVt5rSw8Qa0bnTY5gR5sKRJGZlH91mDKD38v0xWlH46ia0ilb1btb1S1Iq/DTs9ZN/cle6+eh9/UUUVBYUUUUAFFFFABRRRQAUUUUAFFFFAHy/+1V/xMf2g/2Y9Hi/4+ZfE95fr/1zt7QtJ+jCvqCvlz9t9T4R1L4K/EuH5Z/CvjS1triTpixvQYLkZ7ZAjFfUdevi9cJhpLa0l8+Zv8mjOPxM+X/24P8AiW6p+z9rifLLZ/FDSLZpP7sM6ypJ+eBX1BXzB+3l+90X4K2q8y3XxS0CKNfU7pT/ACFfT9GJ/wByw7/x/n/w4R+JhRRRXkGgV+Yn/BcL/kTfhT/1/wB//wCi4a/TuvNPjd+zf8OP2jNP0ux+InhtPEVtpczT2itd3FuYnYAMd0MiEggDgkjjpWNWDqJJdGn9zNqU1Tk2+zX3po6L4V/8kw8If9gez/8ARCV+Uv8Awk15/wAE3/8Agod4n1rxPp14/wAO/Gb3MiX0EZYG1uJlm8xAPvtBL8rL97bkgfMuf1607T7fSdPtbGziWC0tYlhhiXoiKAFUfQAVg/EH4Y+EvixoLaL4y8Oab4m0otvFrqdssyo2Mb13DKtgn5lweetdNSb+sfWKf97ftLdf1/wTlpQUcOqE/LbutmeK65/wUW/Z30PwkfEH/CzNMv4DHvjsrFJJb2Q4yF8jbvUnp84UDPJFfHn7C/hvxD+1n+234s/aU1TSZtL8KWMsy6Z5/wDy0mMP2eGFT0YxwZLkcBivrx9d6T/wTW/Zr0XVo9Rt/hdZSXEb7wl3qN7cw594ZJmjI9iuK+jNF0XTvDelWul6TYWul6baxiK3s7OFYYYUHRURQAoHoBShywn7XrZpdlfd+b/r1qfNKHs+jtfu7dPTv/VrtcB8dPjb4c/Z5+G99448Vi8Oh2U1vDObGESyr5sqRK20sMgFwTg5wDgE4B7+s7xB4d0rxZot3pGt6bZ6xpN4hiuLG/gWeCZD1V0YFWHsRWcr2900ja+p4Peftpfs1ePvAV3PqnxI8I6l4fuoG+06Zq8iiWWPHKNZyr5jf7uwk+lfFH/BLXSLfVf2xfjB4l+HlpeWXwlW3ube1EoZYyJLpHtY8N/EEWQgH5lU89efsa+/4Jq/s16jq7alL8LrNLhn3lINRvYYM57QpOIwPbbivfPBXgPw58N/D8GheFdC0/w7o0BJjsdMtkgiDHq21QASe5PJ71pTtCo6vWzVvXv6dCJ3lD2fS6f3f1qfln+2Db67+xb/AMFBtD+PcelXOpeDNekSS4eHoWNv9nurfd0EmweagbAOf9lsfbdj/wAFFP2dr/wp/wAJAPifpVvahNzWs6SpeKe6/Z9nmE/7qkHsSOa948V+EdD8daDdaJ4j0ex17R7obZ7DUrdJ4ZMHIyjAg4PI9DXz1J/wTR/Zqk1Y6ifhfaC4L+ZsXU74Q59PJE/l49tuPas4c0aapPZbeS7ei6Fz5ZT9ot3v526+vc+LPAd5qH/BRj/goZpfxE0nSru1+Gfgd7Z0u7pNuY7d2lhRu3mSzsW2ZyEznpz9E/8ABYz/AJNFi/7GKy/9Amr7M8H+C/D/AMPtBt9E8MaJp/h/R7fPlWOmWyW8KZ6kIgAye56nvWF8YPgr4L+Pfg9vC3jzRF17QmnS5+ytcTQESJnaweJ0cEZPQ96mtDmoxo09k09er5k2/nb0Kpzaqyq1N2radFZpL5XOG/Yf/wCTQ/hF/wBi5af+gCvi/wD4KweEr/4Q/GD4TftBeHYdt3p95FZXjLkBpYHM8G4j++nnIfZQK/SbwX4N0b4eeE9J8M+HrJdN0PSbZLSytFdnEUSDCruYljgdyST3NZHxY+EPhD44+C7nwn440WLXtAuHSWS0klkiO9DlWV42V1IPdWB5I6E1tWk5VlWp7qXMr+v+VzGjFRpeyqapxs/u/wAz85/2H5m/a+/b2+I3x5u7eb/hH9Aj8nR47gcxtIhgtxjoCIElZh2aQGvtX9tz4LX3x+/Zj8a+D9JjEutTW6XenxkgeZcQSLKiZPQvsKZ/2q7T4L/APwF+zz4ZudA+H3h6Pw7pVzcm7mhW4muGklKhSzSSu7nhQAM4GOK9AqKsYSpRow0SWne+9/v/AEuXTlKNR1Zatv8ADa3pbp6n5lf8E3f25vA3w7+FcHwf+KOqL4G8Q+G7q4t7WbWUaGGWNpGcxyORiKSN2dSr7eAuCTkD6h+J/wDwUW/Z/wDhdpEl5N8QtO8S3OwtFp/hiQajNMR/CDGfLQ/9dHUe9dn8XP2Qfg38ddQbUPG/w/0rWNTbAfUYw9rdSADADzQMkjADgAscVk/Dn9hX4C/CjUo9Q8OfDLR4r+JxJFc6h5uoSRODkNG1y8hQg91wauUpVXeej6tfn6kRjGnpDVeZ7H4W8QQeLPDOka5bRTQW2p2cN7FFcKFkRZEDhXAJAYBhkAnmtSiiiTTbcVZBFNRSk7s/Mf8A4Lff8ij8Jv8AsI33/ouGv0m8Ojd4d0wHobWL/wBAFcL8bf2bfhx+0ZZ6TafETw2viKDSpXns1N5cW3lOwAY5hkQnIUcHI4r0i3gjtYI4Yl2RRqERfQAYAqKa5ac4S6yv8rJGlR88oNfZTX43Px2+DXjtv+CZf7avjfw547srq2+H/iUsINShiaQC281ntblQoJkChnjdVyQS2ASuD96+Nf8Ago9+z54N8Iya6vxD0/XWMReDTNIDz3k7YyE8vH7snpmTaB3Ir2j4mfB/wT8ZtEXSPHHhfTPE9ghLRx6jbrI0LEYLRv8AejbH8SkGvGvD3/BN39m3wzq0epWfwt0+a4jbcE1C9u72HPvDPM8ZHsVxSjzezjSk/hVk+tvPz/ryCbTqSqr7Tu15/wBf11PlL/gmn4D8T/HL9pL4gftM+JdOk03S9QkuodJWUcSyzOAwjY43JDEvlbsYJbHVWAzP+C0X/JRfgb/2/f8Ao61r9TdP0+10mxgsrK2hs7O3QRQ29vGEjjQDAVVHAAHYV5t8ZP2ZPhn+0BqOgX/j/wALx+ILvQXd9Oka7uIPJLFGbIikUOCY04bI4+taxcYVKDirRptfcr/5meso1eb4p3+/T/I9Ng/1Mf8Auj+VSUgAUADgClqQirJI5D4xWutX3wk8bW3htpF8RTaJex6a0Rw4uTA4i2nsd+3Ffln/AMEnfid8D/hjp/i2H4hXuieGfiONQJt9T8SBIdtoI1UxRTSDbGwkEm5chmyvXbx+vdeE/FL9hn4FfGbxBLrni34c6de6vMxee9s5p7GSdj1aU28kfmN7tk1EOanUlNfaVvSzvp+vkaStOmoPo7/hbX9D4M/4Ko/ti/D342fDux+HngC+k8WzaZqsWralrWnxlrC2RUkiVBJjDlmnX5l+UcDcScD9Ev2TP+TXPhF/2KWl/wDpJHWbJ+xj8FG+GN78PY/h7plp4TvpIZbuzs2lt5bl4m3RtJcRuszlT3Zz39a9V8L+GdM8F+GtK8P6LarY6PpVrFZWdqrMwihjQIiAsSThQBkknitadqdOcN3KSf3Jr5eW5E3KcoSe0U197ualflT/AMFhf+S6/An6S/8ApVBX6rV5d8XP2Y/hn8dte8Paz468Lx69qWgMX06Zru4h8kllc5WKRQ43Ipw4I49zUQ92vSq9Iyu/uf8AmKouejUpreUWj1Gvy00X/lNzqX/XF/8A0zrX6l15fD+zL8NLf42S/F2Pwyq/EORPLfWfttwcjyhD/qfM8rPlgLnZn8aqm+Ssqj2SkvvVip+9SlTW7t+DuenP91vpX5c/8Ecf+So/H3/r4tP/AEfd1+o/XivMPg/+zP8ADX4B6p4h1HwH4ZXQbzX3WTUpFvbifz2VnZeJZHCAGR+FAHP0qafu1XN7crX3tf5FSfNRdPreL+65+ff/AAVf/wCTrvgD/wBsf/S5K/Qr4+/tBeE/2bPBVt4r8ZveRaLNfw6e01lb+c0TSbsOygg7AFJO3J9Aah+Kn7Mvwz+Nnivw54l8a+F49b1vw8wfTLpru4h8ghxIMrHIquNyg4cMPzNdz4s8IaF480G60TxJo9jr2j3QAnsNSt0nhkwcjKOCDg8j0IrOClCgqa3UpPys2nb7tBStKs6j2cYr5pNXPBfFn7YX7MPjv4b3sniL4heDtd8NXUBafS7+RZZpVxnBs2XzS3oNm4H3r5D/AOCO+iXE3xU+NHiHw3a3tl8M5pBa6el1nDN57vApJJ3PHCcNySPMGeor6yb/AIJqfs1NrA1P/hV1n9p8zzdg1K9EGc5x5Pn+Xj/Z249q+hfCvhHQ/Aug2uieHNHsdB0e1BWCw023SCCIE5O1EAAySSfUkmtqfLCbqdWmrdNe/e3TsRUvOCp9Lp/d+V+p4R4a/wCCg/wK17xV4g8NX/jW28Ka3ol/cafc23iQfYkZ4ZWjZ0mY+UykqSBv3YxlR0r89/8Ago94k+Fvxs+OPw7tfgW9lr3xLurxotQ1Lwwn7u4kZ4/sxMqDbJKrBz5ik7VHzNwAP0m+Kn7E/wAD/jVrEureLvhzpV/qszb5r+1aWxnnb+9JJbvG0h4HLEmtb4Pfso/CP4B3DXXgPwJpehX7Kyf2hh7m7CnqonmZ5ApwMqGwainpKE57xs9OrX5XNJSaU4w2d1r5/nY8i/4KdRzR/sJ+N0uH8y4UacJH/vN9sgyfzq1/wS5/5Mc+HX11D/0vuK+g/id8MPDHxk8E6j4Q8Y6Wus+HdQCC5s2mki37XDr88bKykMqnII6Uvwy+GPhn4OeCNN8IeDtLXRvDumh1tbJZZJfL3uzt88jMzEszHJJ61pTlyxqp/aaf3JoiSvGnFfZufmn+z7/ymP8AiV/3Ev8A0XFX6qV5foH7Mvwz8L/GLVPippfheO18e6orpd6sLu4bzA4UPiJpDEpIUcqgPX1NeoVlTXJQpUnvGKT/ABCWtapU6Slf8F/kflz/AMEkf+Thv2h/+vhP/Su5rnv26NatPg5/wUD0Xx78YfB7ePPhZe6T9l0vTmEU6Kgg2ShYpCFLpNIz7WIzvUg5Ax+jHwm/Zn+GvwN8Q+I9c8EeGl0PVPETiTU7gXtxP57B2f7ssjKg3OxwgA59hX5o+J/iD4W8H/8ABVfxNrP7QqyJoOnFk8Py6hbST2lphUNnL5YB/d7fMO4AgSNuOCCRnRjyvDUG9YxafbRO9vN302e5rN6Yir0k1bvq1a/kra7lfwv+0J/wT70nxBHq8XwS8S2935uduqW/2u2XPcwPfyRlfbYenSv0q/Z9/aY+Fv7Q2hyt8N/EFrfppqIk+liBrWezXGFBhdVITsGUFeMA8Vynir9q/wDZl/sK5vtZ+IXgLVLLySJYVuLe9ldMHK+QgaRu/wAoU9elfD3/AAT70ez+I3/BQL4gfEX4X6FN4d+EtrDdRKqQeTbsJVRY4lXou91MwjH3FAGBxXTTfPP2T2s36W/zOep7sfare6Xrf/I/WeiiioNAooooAKKKKACiiigAooooAKKKKAPmj/gpBY/bP2M/iDIp2T2osbqKQHlGS+gOR+GR+Nen/wDC4I/+fSvMf+Cj159k/Yz+ISqu+W5Wxto0/vM99brj8iT+Fel/8KdX/n+/T/61fQw9l/Z1L2v887f+A0zLXndvL9Tyr9rr/ibfGT9mjQfvNN40OqbPUWtuzk/hvr6gr5e+In/FVf8ABQj4SaV98eFfCWreICv937S62Yb/AMdxX1DXLjfdoYan/db++cv0sOO7YUUUV5BoFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRTJpVgheR/uopY/QDNeNfs1/tYeDv2qLHxDd+EbTWLOPQ7lLa5XV7eOJnLhirJskfKnaeuD7VvChVqU51YRvGFrvtd2V/VibUbX66L8/yPaKKKKwGFFFFABRRRQAUUUUAFFFFABXB/FT4D/Dz43WMVr478H6T4nSFWSGW+tg00AbqI5Rh484GdrDpXeUUmk9xptbHzBp3/AATN/Zo0vUEvIfhfbvMjbwtxqt/PHnOeY3nKEexGK+iPCng/QvAeh2+i+G9GsNA0i3BENhplslvBHk5OEQADJ68c1r0VV3axNle4UUUUhhRRRQAUUUUAFFFFABRRRQAUUUUAfL//AAUGP9qfC3wR4XX5pfFHjrRdIRfXdOZD+H7qvqCvl79pz/ipP2nP2ZfCg+dDrWo6/KvZfsdoGjY/8Ccge9fUNevivcweGh3UpffLl/8AbDOPxNny98Kv+Kr/AG+PjbrP308M+H9G8PRydv36tdOo+jDn3r6hr5f/AGOf+Jt8Sf2ktf8Aved8QLjS93/XpDGmPw319QUZppiFD+WMF90Ff8bhDa4UUUV5BoFFQX19baXZT3l7cRWlpbo0s1xO4SONAMlmY8AAckmvnPWv+Cj37N2ga42k3XxT06W6VthksrO7urfPtPFE0ZHvuxSur26js7X6H0nRWD4J8e+G/iV4dt9e8Ka7p/iLRpyRHfabcLPESOq7lJww7g8jvWLcfHT4bWni4eFZ/iD4Vh8UGcW39iSa1bLe+aekfkF9+45+7jNVZ35epN1bm6HcUUhYKCScAdTXE+Gfjl8N/G3iA6F4d+IPhbXtcXeTpuma1bXNyNv3v3SOW478cUt3ZD2V2eLftxftv2/7GOmeE538HyeL7nxBLcJHCuoiySFYRGWJfypCSfNXA29jzXo/7LXx8i/aa+CehfEKLRX8PDU2nQ6c9yLjymimeM4kCruBKZ+6OtfBn/Bcj/kHfB3/AK66r/K0r1z9gH43+A/gZ+wL4H1jx54p0/wzYyXWorEbyT95OReS5EUSgvIRnkIpIooNSpVJz6PT7zStHldLk+0nf/yb/I+8KK8W+D/7ZnwW+PGtHR/BHj/T9W1fBKafNFNZ3EuASfLjnRGkwASdoOAK774jfEvwr8MdDN94q8U6N4UguN0Vtca1qENmksoUkIjSMoZsDOBzxU1H7OPNJER998qOror8N/2F/wBsDx2P2tPDB+Ifxi1j/hDLlr1dQ/4SfxC/9nAfZpmj3efJ5afvBHtIxzgDriv2k8EfErwj8TLG4vfB/irRPFdnbyeTNcaHqMN5HE+AdrNEzANgg4PODWzg1CMu6v6a2Jk+Wbh2OkorjvD3xm+H/i7X7zQtC8c+G9a1uzV2udN0/V7ee5gCHDl40csoU8HI4PWuF8F/tofBT4i/Ez/hAPDXxA07WPFTM6x2ltFMY5mRSzCOcp5UhABPyOehrNe80l11+Q37qbfQ9rorzL4rftM/Cv4HsYvHHjvRfD94EEn2Ca4D3ZU9GFum6Qg+oXFed+Ff+CjX7OHjLVU0/T/inpsFw/AbVLW60+L8ZbiKNB+LUR952jqD93Vn0jXwR8av+CrFn8H/ANozUvhb/wAK1n1aLT9Qg0+bWP7aWFi0gQllh8hsgb+7jOO1fedvcRXUEc0MiTQyKHSSNgyspGQQR1BFfgH+2p/ykM8Z/wDYyWf/AKBBRR97GUqUtnv98V+rIrS5cLUqx3S0+5v9D+gCivEfi3+2t8EvgZrp0Xxp8QdP0zWF/wBbYW8M97PCcZAkS3jkMZIIOHAyDXd/Cz4yeCfjb4d/t3wL4m0/xNpgbY8tlJloWxnZIhw8bY52uAcdqI+8uaOqLfuuzOzopM45PAr588ff8FAv2e/hprUmk658TtLF/ExWSPTYLjURGwOCrNbRyKrAgggnIpXV7Ds7XPoSivP/AIS/H74dfHbT5bzwF4v0vxNHCA00NpLieAEkAyQsBImcHG5RnFdV4o8WaH4H0S41nxHrOn6BpFvjztQ1S6jtrePJAG6RyFGSQOT1NVK8d9BL3tjWorjP+F0eAD4GuPGieNvD03hC3JWXXYdThkslYHBXzlYruyQMZzkgV5d4J/4KA/s+fEPxTF4d0T4m6bJq00nlRR3lvcWccrk4CpLPGkbMTwAGJORjNC1lyrcHpHmex9CUUV518YP2hvhv8AtPhvPH/i/TvDSTgmCG4ZnuJgDgmOFA0jgEjJVTjPNS2luNJvY6L4keMovhz8PfE/iua2e9h0PS7nU3to2CtKsMTSFAT0JC4z718mfsY/8ABSi3/a6+KGoeC2+H0vhOe302TUY7sawL1ZFSSNCrL5EZU/vAcgnoa7Dxv+1h8JP2hP2dfi9a+APG+n69fQeEtWd7EpLbXWwWkgLiGZEkKjI+YKRyOa/O3/gjP/ydhqn/AGK93/6Pt6uhFyryhPblv+Ev8kOraOHjOO/Nb/0n/Nn7cUUUVJIUUUUAFFFFABRRRQBV1T/kG3f/AFxf/wBBNfnT/wAEZf8AkW/iz/2ErL/0Cav0W1T/AJBt3/1xf/0E1+dP/BGX/kW/iz/2ErL/ANAmr6jLf+RVmPpS/wDS2c+I3o/4n/6RI/SCiiivlzoCiivzT/4KnXk8Px//AGf1jmkRUumkVVcgBvtVv8w9/evUyvA/2ljIYTm5ea+tr7Rb207GdWfsqU6v8qufpZRRRXlmgUUUUAFFFFABRRRQAUUUUAFFFfmj/wAFiL24t9e+CqRTyRoLm9lCo5ADh7XDfUZOD716mV4H+0sbTwaly899bXtZN7adiZy5Kcp/yps/S6imQ/6mP/dH8qfXlji7pMKKKKBhRRRQAUUUUAFFFFAHy/qn/FTf8FINFt2+aDwz8Opr1T/dnuL3yiP+/Yr6gr5g+Fv/ABOP2/PjheHk6P4d0PTR7CZHnx+lfT9evmXuypQ7Qh+K5v8A24zh1fmfMH7BP/It/GMn/Wn4oa+ZM9d2+Lr74xX0/Xy9+x03/CP/ABP/AGkvCT8TWvjybXNvcJfwpInHpiM19Q0Zt/vk5d7P5OKa/MKfwhRRRXkGh+df/Babx1r3h/4K+DfD+m3E1ro+u6rINSMRIEwijDRxMR/CWYtt7mMelfPn7EH7APwQ/ak+EEOq6n8R9ZTx6GmF7oek3VrEbABysZaGSJ5HVlCtvBCncQMFTX6n/H/4AeEP2lPhzd+DPGdpJPp0rrPBcWzhLi0nUELNExBAYAkcgggkEEEivyI/aW/4Jg/En9mPTL/4geDfEkfibw5ov+mPeWbNZapYRqc+aUBIITjLxvnqdoAOMabjSdT2i0k737aJf1+e5rNOooKm9V076v8Az/4B+k37C/7JOpfsf+E/GPhq88QW3iSx1LWft9hdQxNDJ5XkRpiWM5CvuU/dZgQAcjOB+UvxM/5ShXf/AGUq3/8AS2Ovur/gk/8AtfeLvjtpHiXwL461GTXdX8PQQ3djq9wc3E9szFGSZv42RtmHPzEPyTjNfB/xZvItO/4KbaldXDiOCH4jwSO7HAVRexkn8q64JrMMO276b+ScF+mvmc7lH6lWS0s9fuk/1ufvdq3/ACCr3/ri/wD6Ca/BD/gmX/yfd8Pv+uuo/wDpDc1+8HjTXtO8L+Eda1fVr2HTtMsbOWe5u7hwkcUaoSzMT0AFfg7/AMEx3En7dnw8ZTlWk1Eg/wDbhc1OD/3t/wCF/lI1r/7nL1/Q+sP+C5H/ACDvg7/111X+VpXj37CP/BOeb9qzwTH4y+IPiTV9J8D25lsdFstNmT7TKVkJlZGlV0iiEjPwEJZi54xlvYf+C5H/ACDvg7/111X+VpX0P/wSb1mw1L9i/wAMWlreQ3F1p97fQ3cMbhngdrmSRVcdVJR1YZ7MDWeFinTqyfR/rv8A13LxTaVBLqv1kz8sv2zv2Z7/APYl+PFhp+ga3fXOnSwx6xoWruRHdRbZCNrMgA8xHT7ygZBU4GcV+k3xK+Bp/wCCl/7Jfwl8UXXiz/hEtTtrVtRuZY9P+1xzT+WYp08vzY9v7yMkHJwMjHNfM3/BbjxBY3nxb+HejQzB9QsNGnuLiMfwLLMBHn3PlPx9PWvt7/gnVotxoX7CPw/guVKvNYXl0oYY+SW5nkT/AMdYVnF+0wFRz3jLT5OVvyV+9tSZ+5i4cul1r6NK/wCf46H4q/sy/An/AIaM+PHh74b/ANuf8I9/azXK/wBp/ZPtPleVBJL/AKrem7Pl4+8MZzzjFftx+xH+xdH+xn4Z8U6YPF7eL5dcuorlpzp32JYVjQqFCebJkksxJyOwxxk/k9/wTL/5Pu+H3/XXUf8A0hua/fh/ut9K7KnuUIuP2ou/3v8AyRjOKeIlF7Ren4r8j+abw/c+MpfjFruheA2uz4g8SXV1oaQ2PEs8c8pV4gf4QwGCcj5S2TjNfp9+yb/wSl1v4A/FrwJ8SNV+IFlqF/pPmTX2iW2mMEV5LeSPZHcGX58M45Ma5A6V8PfsQf8AKQrwX/2MF7/6Knr989V1KLR9LvL+4z5FrC88m0ZO1VLHH4CuehJUcLTrbO2/kkn+rNsQnUxVWl0b2822v0R+cVz/AMEfP+FkfGDxv4x+IvxEuDp+s6zeX9rZaBFm5MMsrPH5k84IVgDtKiNhwMNXgX/BQT/gnD4S/ZZ+Ful+N/BXiLW9Rtm1JNPvbLXXhlf94jskkbxRx4wUwVKnO4HIxg8nZfFT43/8FLf2hZfCFh4zuPC+g3gmuI9Jju5IbCwsYz/HHHjz5MFRlslmbqq/ds/tjf8ABNFv2TvhHH45l+JI8VSyajDYGw/sT7JzIrsX8z7RJnGzpt5z2rCUXTowv7q0t16pa+u3ZfI0TU6s0veet/uv+G/n8z7Z/wCCOvxF1bxl+zHqWjapdSXaeG9aksbJpWLGO2aKOVY8nsrPJj0BA6Cvzc/b6hu7r9uj4kQ2BYX0mswpbmN9jeYYYQuGyMHOOc8V98f8ESf+SG+P/wDsY1/9Joq+Gf21P+UhnjP/ALGSz/8AQIK7ZR9pmFGL6r8+Q4FL2eCqyXRv8OY+wPDv/BFvTtU+GNzfeL/HusN8ULyB7lpLUxPp8Nyw3bJA6GSb5s7pA6ZznHr8uf8ABL3x5rfwz/bP0Dw9HM8VnrputH1S0DZSTbFI6HHQlZIxg+hYdzX7wv8Adb6V+Af7EH/KQrwX/wBjBe/+ip6zoTf1yMFopK1vw0+TN60F9UnN6tdfk3+aPvb/AILAftIav8L/AIY6D8PvDl7Jp+oeLjM2oXVu5WRbGLaGiBHI8xnAJ7qjDoxrw39jH/glL4a+N3wV0rx78QvEmuadJritPp2n6C8EXlQBiqvK8sUm4vjcAoGARyScCr/wW60+5i+Lnw5vnB+xzaHNDGc8b0nJf9JErH/Z1/4JM2f7Q3wX8MfECx+MKadHrNuZJLFPDn2j7LKrsjxGT7Wu4qykZ2j6Vjhvep1KjWrbV+1m0vy/Pua4h2nCmnolf1uk3+f4LseM/FTwf4j/AOCb/wC2FaJ4e1ya+XSng1Gzuv8AVNfWMh+aCZRwc7Xjbsdu4AcAfpd/wVT1SHXP2FtU1G2O63vLzTLiI+qvMjD9DXgMf/BDFBIhk+NbNHkblXwrtJHcA/bTg/ga95/4KlaNF4c/YN1DSYGZ4LC50q1jaT7xVJUUE++BSrO2FUJO7Uo29HJf8D8RU1fEOcVZOLv620/U/Pj9hX9lTxV+2dZ3HhnVPFl1oXwo8LXv266trUqZJLydQuI0PG8pF/rHDBAMAHcRTf8Agoh+wzpH7H+qeFb3wtrWo6x4b15ZogmrmNrm3ni2EgvGqKysHBHyDG05zkV9V/8ABD3/AJEb4q/9hGx/9FS1H/wXC/5E34U/9f8Af/8AouGtsZ+6cOX+787pf56eiM8F+95ub+98uW/+Wvqz6Z/4J9fF6+8cfsU+EvE3ia6kuLnSbW6tLq8lO5pIrWR0V2J6ny0XJPUgmvyG0q08Xf8ABQz9sFLe71F4LzxNfyN582ZE0zT4wz7UXjiOJcAcbm6nLE1+kv8AwT90+41b/gmXqNjaLuurmz16GJRnl2aYKOPcivhf/gkr4gstD/bM0OG8dI31LTL6yt2fj96Y/MAHPUiNh+NbWVXHtzV7RUvm02/vaX6GXM6eC93rJr0SaX4J/ge4ftV/8Enbb4L/AAv1Hx18JvFeuXt3odnNcarYaxNEJZbURkTPBJEke3Cb90bA7lLDdkbW81/4Iz/8nYap/wBivd/+j7ev1c/a51/TfDf7L/xUu9UvYLC2bw1f2yy3DhVaWW3eONBnqzOyqB1JIFflH/wRn/5Ow1T/ALFe7/8AR9vUYWT+sTj05X+MZG+Iivq8Jdea33OP+Z+3FFFFQI/Or9sT4nePfid+2J4U/Z80zxnd/DbwlqMML3GpWBMc947xyPjeGVip2eUqBgpcndu4A6Zv+CP/AML483Vt448dwayPmW+N7anEnZsC3Ddf9vPvXqv7RnwZ+BH7Unja28E+J9dtLX4madDutTo+oRxavbxYEu0oQwZcHdtdTgMSMZzXDn9lv9pb4WRk/Db9oiTxFZq+5NJ8dWXnjYP4DcMJm/75VPwr7nD4/wBnhKNHC1vq80tbxdp6/FzJN6rTXRW0MKkXKo3a6stO2mvlrucj+xr8TPid8L/2pvFv7OvjvxBeeOtN021e807Wr4O08ahY3Q73JYxukgG1mbawAU4zmT/gslNJH8AfByo7KreJk3BTgHFrcEZ/Gu0/Z1/bO8Xat8dbz4KfGnwnY+GPiGqs1lfaQxNpeqsZlC4ZmIzGC6sGIOCCEIweL/4LJwu/7P8A4PdVJRPEybmxwM2txitqaqf25hJ1aai3yO8WnGf99Wsve7LqFNJe1UfPTt7u3p1PtX4XyPN8M/CTuzO7aRaMzMckkwpkk18p/wDBW2R4/wBk/Csyhtes1YA4yNshwfxA/Kvqb4Q3MV58J/BdxA4khl0SydHHQqYEINfH3/BYbXk0/wDZv8P6Z5gWbUPEcJCcZZI4Jmb8ASnPuPWvDy2LlnVJL/n4vwkPBv8A2dN/yP8A9JZ9Jfs0zPcfsp/DKSV2kkfwfpzM7nJJ+xpyTX5Afsjax8V/Gl5rPwc+FOoy+HbvxRfx3+ra9bytFJaWcCsrfOvzIuZBnaQzHYoOGOf19/Zl/wCTTvhh/wBidp3/AKRx18Cf8EarrTo/iZ8UbeUxjVpNPtntw2N5hWZxLj23NDn8K+ly6oqCzaq4KXK4tJ7XU52dvJ6/I5ndYWi07O6/FW/Jux6/b/8ABIHwQNPW8n+JHjN/GO3edZjlgWLz/wDnoIzGZMZ5x52f9rvWZ8BPj18Sv2Wf2hrb4DfG3WpvFGjawyL4b8VXTl3JdisQaRiWZHYFCrksj4AJTmv0Nr81P+CuEi3XxE+BVlpXPiY3dyYRD/rQGmtRFj6uGx7g1wZXj8RnOLjl+PfPComtUrxai2pRa2tbba3Q1q04wozqR0cVdP06P129bH3t8ZPhLovxy+Gut+CPEMt5DpGrRrHNLp8winTa6upViCMhlHBBB6EGvyH/AG1P2MPBP7OPxR+GHhvw1qmv31j4olKXkmq3EEksYE8Uf7sxwoBw5+8G5Ar9q487F3fexzX5n/8ABVP/AJOC+AP/AF3b/wBK7eo4TxmIpZjTw0JtQlzNro2oPX8F9wYrXC1J9VG68tUfS/7OX/BPv4c/sx+PJfF3hjVvE2o6pJZvZbNYvYXhVHKljtihjyflH3iR7Zwa+Rf+Cr/jbVPh/wDtMfCbxHpMoGoaLp6ajaLJkx+bHdswyoIyDtAI7jiv1Vr8yf8AgoxpNvr37cP7Pum3cay2l5Np9vNG4yGR9SCsCO4IJp5DjK2NzmlVxcnN2lv25JaGlSMaeGrOK6frE6j4P/8ABPHX/jPHpHxI/aD8e+JNX8T3bRajDolrciNbNS29YpGZW25GMxwiMJyAT2+pP2tv2ktN/Zb+Dt74quIFvtVlcWWk6ezYFxdMpK7uc7FClmI5wuByRXtVfm1/wWRgnFv8ILq6Ej+Ho7+8S7Vc43kQEZ9yiyY+hrlwtaef5nQw2KdqbbtFaJK17K1rXtbv8xwiqUZVH70km/N2X9aB8LP2IvHn7YPhy2+IP7QfxF8SRQ60ovNN8N6XKkQtoWAKOVdWii3LgiNY84ILNuJAzfiz+yd8QP2DbNPif8FPHGu6x4V0iRZ9a8M6pMG3wA4d3VAscqYOD+7DIPmB4yv6W6XLbT6ZaSWZVrN4UaEx/dKFQVx7YxXN/F6602x+E/jO41kxjSY9GvGu/O+55XkvuB9sZqZcQYv2rikvZXt7Oy5eX+W1u3Xe4qNGNblVR3cuvr1XbyPgT/gjRqU+p23xgnmlkfzrywnKu5b53FwWPPUnjJ74r6M/bu/a2f8AZh+H9jb6BAl/498RSNbaPasnmLFjAedk/i2llCr/ABMw6gGvmj/giv8A8gv4sf8AXbTf/Qbmpf27lWy/4KGfAC913J8OFtOEZf8A1YkXUH35+haIn2xX0OYYOjiuKJUaqvBJO3flpp2+dvuOajVlHDVa71a5n87/APBudD4L/wCCZ+ufGrRYPE37QnxL8V6p4pv1+0nS9Pu49mn7ufKLSpIuRnlY0RVOQMgA1meMf2dfjj+wzqmmeKPgl4l8RfE3wSs6w33gm8R7uVYyRyIYwQwOP9ZEiOhI4K7q/SGivmlxDjHP95aVP+Sy5LdkraeTWp0exi42lq+/U4Xxl4Jsfjx8Hrzw54ms9R0Wz8R6aiXtpHMsd3aF1Vim4bl3oeDwVJByCOK/Ir9vj9jHwV+yzqvw9tvCmqa/qEfiGS5W6Os3EEpQRtCF8vy4Y8f61s5z0FftfX5l/wDBY7/kYvgt/wBdr/8A9Dta7+FMZXp5rSw9OVqc27x6O0ZNfkgqx/2efNq4xf39z6N/Z4/4J2/DX9nH4hW3jbw5rHinUNXhtpII4tVvYGgAkXDErFBGWOM4BJHOcZAI+p6jg/1Mf+6P5VJXy2LxmIx1T2mJm5S2u+w6UIxj7q3CiiiuI2CiiigAooooAKKKKAPmD4Jf6P8At0ftKxv964svDU0f+6tnIp/Wvp+vl7Tm/wCER/4KNavBJ+7t/F/gCG5ibtJcWt2Yyn1ERz9K+oa9fM9alOfeEPwio/mjOGz9T5bb/i2v/BRBf+WenfEvwhj08zUNPf8AXFsf1r6kr5e/bKX/AIR/4ifs4+L04msvH9vopbusV/E8Uh+mIxmvqGnjv3lHD1urjZ+sW0v/ACXlCOjaCiiivHND4p/4KWfBf4yfEjS/h/4k+DM2oLrnhe5vHni0nUfsd3smSIB4yXUPjymBUHJ38A818J+LPFH7enxn8P3Pw+17RPH15o+oKLa4hm8MR2EcyZGVkuxBHlT33SYIznIzX7hUVEYJXi9U9bGkptpW0a0v82/1Pir/AIJqfsTa1+yt4U13XPGckA8Z+I1hSWwtpBKlhbx7iIy4+VpCzEttJUbVAJ5NfMf/AAUo/wCCfvxB1r4w6r8UvhvoVz4p0vWwk+o6fpo33lpdKoRmWIfNIjhVb5NxDFsgDBP640VdS9SUZ7OO3p2/X11M6dqalHe+/wDX4emh+NHgT4Oftm/tiabpXgH4i6l4l8MfDezkjW9uvE1gtg5jTGAUKJPdvxkb9y7gCzA813H7In/BPj4sfA39t3TfFN74a+y/DrRb7UhaavPqlpLJNbPBPFbny45DJuYOhOUXHPTpX6v0VrGpyT54rXW/ndWu/wBP1IceaDg3p+Xp+p8Ff8FVf2W/iV+0ppfw5/4Vz4fTxDLo0199thN9b2rIsqwbGBmkRSP3TA4OenFfK8X7IH7V/wCxXp2m+L/hNdaldzatpkP9uaXoscN9NZ3OBuhktSJEuArFtkkasQC33erfs7RXPGLppqDtd3/4HobSlz8qkrpK343v6n4WfDX9hn9ob9rz4wP4h+Jml694ftLy5WTWfEPii3NnP5YwCkEDqrE7RtQKgjXAGQABX7eeGPCml+DvCel+G9JtVtdH0yzjsLW2HISGNAir7/KBWvRWra9n7JK0TKzc/aSd2fhH8VP2Kf2gf2WfjtL4g+HXhnxBq9tZajJdaBr/AIYsmv2EZJ2iSJFcqQrbGWRdrfN95TX6T/8ABPXWvj/4o8FeK9X+PS6lFfXV5CNJh1axhspliWMiQ+RGibAW2/eUE4Jr61oqafuU3SeqtbX5fjpuVV/eVPabO9357/hrc/Ij9lv9gH45fDX9s7w/428Q+EYbHwpp+r3d3Lqi6tZyq0bJKEKxpKZOS68FB74r9b9QsYdU0+5s7hd9vcRNDIvqrAgj8jViipUV7FUHrFf5JfoOUnKrKt1f/Bf6n4W+O/2Lf2jf2OfjM/iD4Y6Pr+s29rcSHR/EHhe1N/I8DZASeBVYg7SAyuhQnOCRzXe61+yL+1x+2R4N1Hxd8Ur/AFAXelWhOgeG9WW3sJrycsAQLdfKit/l3ZkkCs21RjB3D9laKFH3OSTvbZ9vP1G5e/zxVr7+fl6Hxd/wS5/Z1+IH7OPwm8WaT8Q9DXQNT1HWvtdvbC8guS0QgjTcWhd1HKnjOeOlfLH7T3/BP/45fEX9s/xB428P+EYb/wAJ6hrNrexap/a1pGqxKsQYtG8okyCrcBD04zX68UVrzP28K/WP3dP8kYuCdGVHpK/43/zEYZUivyK/Zd/4J/8Axx+Gf7aHh/xr4g8JQ2fhPTtYu7uXVU1a0kVomSUIyxrKZeS68FAeecV+u1FZxXJVjWW6/wCH/Q1l71KVJ7P/AIP+Z81ft3fsf2/7Xnwrg0uzu4NL8XaNK13o19cA+VuYASQykAkRuAvIBIKqcHBB/MDwZ4H/AG2v2O7i+0Twd4e8ZWFncSeY8Gi6WmuWLt08xVWOaNGIAyQFYgDPQV+6lFTGLg24u19ypS5opSW2x+PPw/1T9vv4y+OfDI1r/hNtL0W31S1mvZLmzh8PxiFZVMm8BIWkXbnKYbIyMHpX3n/wUK+DXiz48/sw674S8E6cmreIJru0uIbN7iODzFjmVmAeRlQHGTyR0r6ToqqkY1IKFtnf8v8AIiF4Tc/K35/5nwz/AMEsP2ZfiN+zb4O8eW3xE0FNAu9XvraW0txewXLMkcbhmJhd1HLDqc9eKT/gqf8Asw/Eb9pLwh4Dh+Hehx6/d6Pe3Ml1bNewWzqkiIFYGZ0UjKHPOeRxX3PRTrfv7OXS34Wt+QUf3F+Xrf8A8mvf8z5t/wCCfPwa8VfAv9l3QPB/jfTU0vX4Lq8mnsluI7gIskzMoLxsyE7SOhPWvzh/aw/4J3/Ff4G/GK78Z/CHRdW17w1Jff2lpc3htGkv9KlL7xF5Uf7zCN910BG0DJB4r9sKKJ3lUjVTs1p+X+QQtGm6b1T/AOD/AJs/HDw7+z7+19+3bfaTpvxh1PXPDfgXTpTLJJr1hFprFgMfJZpHG0spGQski4UFvm5w3pv/AATT/Yk+MH7PP7Q2seJvHfhePRNC/sS4sYbr+07W4M0jzQlQqwyMw+VGOWA/Piv1Coq4S9nLmgujX3q1/UmS548sn2+VtbBRRRUFH54/tffBX4k/B/8Aao0b9pD4ZeHJvGMEaRrrGj2itJPlYjA/yKCxR4cDcoYoyliMVtH/AIK+eAPs/wBi/wCFd+N/+Eqxs/sn7Pb7fO/557/N39eM+Vn/AGe1felFfRQzShVoU6ONoe09muWLUnF8vRPRppdNjOUbzc4uzdr/ACPz3/ZZ+CfxL+N/7VF5+0h8UvD0vgq1hjdND0G5Vkn5iMCbkYBgiRs53OFLuwYALX1X+1V8A7X9pP4J674JlnSzvpwtzp15IuRBdRndGx/2TyrY52u1eu0VyYrM6uIr060EoezSUEvsqOq3311u9x04uEnNu7e/5W9LdD8zfgn+3R4h/Y58IW3wt+PXw+8SwXGgr9j0nVNMgjcXNuvCJmR0R1QYCyRuwK4BGQSfIP20/FnxB/as8CXfxcv/AApqnhH4beHZ4dO8P2N9ERLdtcNmW7fj7uEjXI+UFlVWYhif2Ror2aefUKOJWOhhkq17t8zt/etG3uuSur3druyIjT5U4Rfu9v8Ag9v+G2PKP2b9PubH9lz4a2VzbywXcXhLT4pIJEKuri0QFSDyDntX5KfsofC74seH9N8RfGD4Yade3PirwXrS2d3obQOf7QtXRjcQeXwZGUqm6MfN84IwyrX7hUVyYPPKmDliZRgn7Zpu+1k22muqabT2F7FOnClJ6R/HRr5d12aPgOL/AIK7eF49N/s67+F3jKHx7t8s6CscRi8/tH5hYS4J/wCmOfY1R/Zu/Z2+JH7Q37QUf7Qfxy0t9AisWVvD3he5jKPHsyYS0bfNHHGSWAbDvJ8xAH3v0Kopf2tQw8J/UcP7OUlZycnJpPdRula/fV+YOnKS5JSvH8/XyCvzb/4Kj6HqGofH79nyS1sp7lJr1reMxRlt0n2q3OwY745x9fSv0korz8sxzy3Fwxajzct9Nt4tfqXVh7WlOl/MrBX5w/t7aPf3n7ef7NstvZXE8bXtgFeOJmB8vUVeTBA/hU7j6Dk8V+j1FLLcc8uxMcSo81k1bbeLX6lVFz0p0/5lb8U/0CvIf2qP2d9L/ac+D+qeDb+ZbK9ZlutN1Apu+yXSA7Hx3UgsrAfwscc4r16iuGlVnRqRq03aUXdPzRadmfmn8J/2xPiF+xLoMPw4+Pnw+1+90jRh9l0nxNo8ayrLAvEcYZykcqgfdYOGUAKy5Bqfxx+0B4+/4KJXth8Ovhj4Q1zwr8Lry4RvEfijVIwjyWysGaIMpMa8fwK7M5xnaobP6S0V9HLN8NKbxX1VKtve75eb+bk7313tfocypOMeSnKy/Fej6eXY/N//AII7aBe6Avxkt7qyubQQajZ2h+0RsuJI/tAdDkfeXK5HUZHrX0d+3N+yan7VHwxgttMnhsPGehyNdaPeTcIxIG+B2HKq+1eR0ZVPTIP0lRXLjM4rYjMf7Sprkno112SX42/GxpTgqfMls29PJ9D86fAP/BSHxL8AdCt/CH7RHw48VWXiPTUFtHrFhbRt/aAXgOwkeNGOAMyRuyt1AFc/408WfF//AIKWeJNI8O+F/DOrfDX4N2lytze63qG6N70An5sjCyMBnbEhYBiGduhH6bUV1rOMNTqfWaOFUau97txT7qH5XbSfQz9nKMeSMrL8bepQ0HR4fDuh6dpVs80lvY28dtG9xIZJGVFCgsx5ZsDknqa/Oj/gr/oWo6pr3wTezsbi6WS+vLRTDGXzM7W2yPj+JsHA74OOlfpNRXl5bj5ZfjqeN5eZxbdtr3TW/wAzVwXspUlomrDIQVhQHghR/Kn0UV5RSVlYKKKKBhRRRQAUUUUAFFFFAHy5+1l/xRPxw/Z0+IqfJHa+JpPC9246GLUYTGpb/ZVoyc9ia+o6+X/+CkK/Yv2V9X11OLjQNX0rVIH/ALjrfQoD+Uh/Ovp7zF/vD869jE/vMFh6nbnj9zUv/bzOPxNHzB+34x/4Q/4TRIjPNN8S9Bji24zu3yEd/Y9PWvqGvl/9sU/218Tv2bPDa/PJcePodXEfqtnC8jN+G/8AWvqClitMFho/4n/5Nb9Aj8TCiiivINAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigD5s/4KOeV/wxb8S/O+55Fnj/e+3W+39cV2e7xP/c/U15//AMFID9t/Zb1TQ15l17WNJ02NP7zNexPj8ozX0/tHpXve09ll1LS95z/KmZWvN/L9T5f8ff8AFX/8FC/hbpP+sTwj4Q1TxAR1CNdSLZg/XAr6hr5e+DY/4Sn9un4+62/KeH9M0Tw/bN/syQtcSgfRwK+oawzL3XRpfywj/wCTLn/9uHDq/MKKKK8g0CiiigAooooAKKK8V+DP7Wngz46fErxx4H8P2esW+r+EZngvpdQt444JikzRMYmWRiRuU/eVTgit6dCrWjKcI3UVd+S2FKSirv0+89qooorAYUUUUAFFFFABRRRQAUUUUAFFFeKf8Na+C/8Ahpg/A37JrH/CXiDz/tX2eP7D/wAe/wBo2b/M37vL5+5jPGa3o0KuIclSjflTk/JLd+iE2opye39I9rooorAYUU13WNWZmCqoyWY4AHrXyF8Sv+Cp/wADfhzr8+kwXeteL5rdzHNP4cs45YFYHBAklljVx/tJuB9a7cLgsTjp+zw1Nza7L8+wm1Fcz2Pr+ivEPgL+2Z8Kf2jpPsfhLxEE1wJ5jaHqkf2a8Axk7VJ2yYA5MbMB3xXtzMFUknAHJJrLEYethZunXg4yXRqwoyjNXi7i0V8ifFD/AIKkfA74Z+IJ9HjvNY8X3Nu5ink8N2kc0EbDqBJLJGr/AFQsPevR/gL+2p8Jv2jLhbHwr4h8jXdu86Hq0f2a8xgk7VJKyYAJPls2O+K7Z5Vj6dH6xOjJQ72f3+nmKU4xlyt6nulFFFeUWFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFAHy/wDtr/8AE98Tfs+eFBz/AGl8RLC+lT+/DaJJJIPp8y/lX1BXy/8AGT/iov26v2ftKb5odF0zXdadOxLwJAhP0PIr6gr18Z7uGw0P7rf3zkvySM47tnzB+xz/AMTT4lftJa43+sm+IFxppPfbawxoP/Q6+n6+YP2J/wDRfEn7Rdk3+sT4n6pcn12ypCV/lX0/Rm3++S9I/wDpKCn8IUUUV5BoFFFFABRRX5mfsY31zcf8FPvjwJbiWQGLWFIdychNRt1Qf8BXgeg4FergcD9dhWlzW9nBy2vezWnlvuTUfJT5/NL77/5H6Z1+bH/BOT/k8v8AaQ/6/rv/ANOMtfpPX5sf8E5P+Ty/2kP+v67/APTjLXpZT/umN/wL/wBKRhif4Uf8UfzP0nooor5g6QooooAKKKKACiiigAooooAK/NT/AJzQP/16D/0zCv0rr81P+c0D/wDXoP8A0zCvqOHv4uK/68Vf/bTKv/An/wBu/wDpcT9K6K474vfCvRfjZ8Odb8FeIXu49I1aIRTSWE3kzJhgwZWwRkFQcEEHoQRkVifs9/s/+G/2a/h5H4O8LXOp3emrcyXRm1a4WaZpHxnlVVQMKOFUDv1JJ+fjGk6Lk5vnvoraNd7309LfM0d9LfM5n9uDxFeeF/2Tfidf2ErwXX9kPAskbbWUSssTEH/dc15R/wAEqfBmh6T+yjo+uWml2sOsaxeXjX18sQ86fZcPGis/UqqqAF6DJPUmtL9v74zfD+f9mn4neFI/HPhqTxSLVIDoa6vbm98wTRkp5G/fuABOMZ4rjv8AgnJ8ePhp4H/ZL8K6P4j+InhTw/q0NxfNLYaprdtbToGupGUtG7hhkEEZHIIr6rD4et/YNblg7yqR6PWPK381cyrW5qSfRy/JHrfjz9gv4X+Mvi54e+I9hbXng/xJpV/HqE0nhyRbWO/dHDjzV2kAkj5mTazBmyTwR1P7ZHiC98L/ALLPxP1LT5pLa8j0O4SOaJtrIXXZuB7EBjXqmg+INL8VaPa6toupWesaXdLvt76wnSeCZc4yjoSrDIPINfNH7dXxm+H6/s5/FLwofHXhoeKf7Me3/sM6vb/bfM3Kdnkb9+7HOMZrxaE8Ti69GhVvJQaVnrZXV/l+R0UuX2iqd7anJf8ABJ3wXoelfsu2ev2ul20Wt6tqF2LzUPLBmmWOQoiF+u1QvC9MknqTXo3xK/YL+F/xD+KGgfEC2tbzwh4l0y/jv5bnw5ItqL50cOPNXaQG3Dl02sQTkngjxv8A4Js/HX4beBf2UtB0jxL8QvCvh7Vo769d7HVdatradVadipMcjhgCORxzX3D4e8SaT4u0e21fQtUsta0q6UtBfafcJPBKASCUkQlWGQRwe1evnVbGYTNq+IpuUbyavrqu3mrdDz8Ooyo+zl1vp82aNFFFfIHcFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFAHy/cZ1T/gpZaxuD5Wl/C150/wCukmqBD/47/KvqCvmDT/8AlJZqueD/AMKsix/4NDX0/Xr5j/y5X9yP6mcOvqfL37P7f8Ir+2N+0b4Yl+RNSbSPEdkv99ZLcxzt+EgUV9Q18ufEL/ig/wDgoF8LNdH7u38beF9S8MzMPumS1cXiE/7RztB/CvqOnmXvypVv54R/8lXI/wAYhDqgooorxzQKKKKAPAP2nf2KvAv7WF9oV54t1HX9OuNHjligbRbqKIOrlSQ6yxSDgr1AB55zxj8zP2e/2NfBfxY/bI+JXwm1fVNetvDnhpdRNndWVxAt3J9nvIoU8xmhZDlZCThByBjHSv2yr8xf2LP+Un/x3/3Nb/8ATnb195w/mOLp4bFUoVGowpycV2d1qvvZliIp0udrXmgvlqfdP7Ov7O/hn9mT4ft4Q8K3WqXunNdyXrzavcLNM0jhQfuIiqMKOFUdyckk1+Svw38N/Er4lftffFj4efDnX5vCx8Ra9qH9tazbMySWtjDeyM53KQ2CzKNqkFiVUkKWr9u6/PL/AIJx+EPM/aZ/aT8Ume3Ih1250wW+0+cN97NIWzjAU+WB15I7YGccnx84RxuMre/LkW+t3zJK/o7GNaKjSjCGl5L9W/1ZZ1r/AIJHaDoegzap4H+JXi3TviFBH5lrql1cxrA84GeRFGsqBiMbhIxXOcNjB7X/AIJ1ftPeKPinY+Kfhr8R5JJvH/guUwy3U5Hm3UCuY28wj70kbrtLfxBkJyck/Z9fmp+yKoi/4KlfHREARTaaoxVRgZN7akn8yfzpYbGVs4w2KpY187hDni2leLi1on2aeq27FVacacI1IaNSS9U77/cfYP7XH7Senfsu/B++8V3MC32qzSCy0nT2OBcXTKSu7vsUKWbHZcDkivkf4YfsOePP2u/D1v8AED9oT4i+JIk1lReaf4a0uVIhawsAUYq6tHFkYPlrHkDBZtxIFT/gtDb6gdH+FNyhI0pLq+SQkZRZisBTcMc/KsmPo1drpfwq/bxvNNtLiy+OHgF7OWFHgaOyh2mMqCpH/Er6YxXXl1D6rldPF0KsKdWpKXvSvdKLtaPuytfdvR2sVWb54w6Wvp11/JfmcV8Wv2U/iV+wrocnxH+BfxC1zVPDej/6Rq3hfW5BMhgB+eQogWORAPvYRXQZZW9Ptj9mX4/aV+0p8H9H8baZD9jluN0F/YF9xtLpMCSPPcchlPGVZTgZxXy1rHwL/bv1/Sb3TNQ+M/gG6sL2B7a4geyi2yRupVlONL6EEivV/wBgH9lnxX+yn8O/EWheK9Y0vVLrU9TF9FHo8kskESiJUJ3SRoSzbRkbcAKOTWGYulWwEpYqvCpXi1yuN+Zp7qXuq9t09Xv88/hnF04tXvftto/XofUdFFFfDHWZHi7xVpngXwrq/iLWbkWmk6VayXt1O3OyKNSzHHc4HTvX5u+BdN+LH/BTnxVrevap4r1P4dfBGwuWs7XS9LcpJe9DsIB2yOF2lpH3Kpbain5sfVH/AAUVttQuv2NfiOum7/NW2t5JRH1MK3MRl/DYGz7A1S/4Jq3GmzfsZ+Ahp20eX9sS5A6if7XKXz78g/Qivqsvtg8tq5jBJ1OdQjdX5dOZySfV7J9NTKs3eEFpzXv8rafjf0PD/GX/AASsf4b6PNr/AMDfiT4r0TxnZoZYYtQvY1W7KjPlCWBIjGSe7BlPQgA5Hz7+x/8AErxL8WP+CjnhvX/GNubfxSLS4sNSVkEbNPb6c8DsyAAKxMeSoGAScV+yFfk98JLrTbz/AILB63LpJjNn/aepqTF90yiykEp+vmB8++a93J80xGPp4yGK9+Sozak1qtLNX6p6PXsc+JpxhR5oaaxT803f8GvzPvj9tCR4f2UfiqyMyMPD918ynB+5XmH/AASxkeT9jnw2GZm239+q7jnA+0NwK9N/bU/5NN+K3/YAuf8A0GvMP+CV3/JnPh3/ALCF/wD+lDV4FD/kR1/+vkPyZtW+Kl6y/I5L9vr9kP4R2XwY+J3xQt/B8cHjkxC+OqRX10oM7TRq0nkiXyskE5+TkknrzXCfsG/sRfBX40fsy+G/FnjLwX/bHiC8nvEnvP7VvYN4S5kRBsimVRhVA4Havpz/AIKCf8mdfE3/AK8I/wD0fFXLf8Eu/wDkzHwf/wBfWof+lctejh8wxkMhqSjWknGrGKfM9FybLXReWw60U5U21q3K/noj6Q8B+A9B+GPhDTPC/hjTY9J0HTYvJtLONmYRrkk/MxLMSSSSxJJJJNfI37dv7Ifwjk+EXxR+KH/CHxp45Wxa+/tSO+ukHngqPMMIlERJHX5OTyeea+2K8J/bq/5NE+Kf/YHf/wBCWvm8Biq9PGQqwqNSk1dpu7u1e7636nRTjG8YW0utOh8l/sB/sT/Bf42fs16N4q8aeDP7Z1+4vLuKW7/tS9g3KkzKg2RTKowABwK+/wDwb4M8K/BP4f22haBZQeHvCmi28jxw+YzJBGC0jszuSx5LMWYknJJNfOH/AASu/wCTOfDv/YQv/wD0oavX/wBri3vrz9l/4qRacGN23hy+2iP7xHksWA9yua9jPsRiMRmVbDVKr5FPRNtpdNttDkwUIzUbrW7XnufE2m+I/ip/wUy+JviC38O+KtQ+HXwM0OcWzyWO5Jr/AL7W2lfMkdfmKsdkalPlZvvdtrX/AASa0jwjps+qfCr4oeMPDPjWJC9ve3l6gikcc7Wa3jikQE/xAtjOcN0rwT9hPwX+074q+DNzN8GPid4S8L+GIdVmjn03VLaN7hbnZGWZibGY4KlMfP0HQV9F/wDCof2+v+i3eA//AACi/wDlXX02NVXAV3hcFiqdGnCy5Xe785+47t/NGVOftrzqRvdv0Xkv6vfqbf7Cv7WXi3xx4r8RfBr4uReR8TPDPmbbtkVGvoo2CuHCgKXXcpDLw6Hd2JOH/wAFiJpI/wBm/wAOKjsqv4mgDBSQGxbXB59eQKz/AIG/sQfHLRf2tNJ+M3xO8b+FdZu4Fk+3SaN5iz3ebVrdFMYtYYwMFct1+UcE81d/4LGf8m4+Gf8AsZ4f/Sa4ry+XCf25hJ4WUXzODko35VK+vLdLTqvU6aF17SOvLaVr725Xp8jyH9nn9mL4ift4eD9N8X/Fzx5rOkfD23hj0/RdB0p9huEgXyjMFcMiDKkb2V3chugC5/QmJPCn7LPwJCvcXEPhPwdpR/eXMnmztFGvAzxudjwAMAlgABwKd+zjo9t4f/Z++G2n2iCO3h8O6eFCjHW3Qk/Ukk/jXjP/AAU8t764/Y08ZfYgxWOexkuAnXyhdRZ/DO0n6V5mOxlTNMfHBX5KLqKKSSSV5ct/N63bfUywcIyhCo9Xb8LXsvusfOXw38C/Fj/gpdqeqeM/GPjHVPAXwdW6kttN0DR5CpulU4IA+65X+KaQP825VUDIXrvF3/BMTVPhBo0/iL4AfEzxZo3i6yHnpY6jexiO/wBvPlb4kjAJx0kV0bo2ASRwX7Kfw/8A2vfEnwB8JX3wx+LngvRvBLQyJYadd2kTTW+2Zw6SE6fIS28OTl269a9Z/wCFQ/t9f9Fu8B/+AUX/AMq6+lxc6+FxEqGFxVKlTg7KGvTT3lyO7fW7evUzpy9olUqx5r/d6I9F/YK/a5vP2kvB+q6N4stl0/4ieF3W31WER+ULlSSqzhP4G3Iyug4VhkYDAD5s/wCCxHiC98M+OfgrqdjKUubA315CCTt8yOW1ZSQCO4r1r9jP9iz4p/BH4/eK/iX8Q/FPh3VrjXrK4iuItCMmbi4mnjlaR0MESIAUJwo6t0A6+Yf8FbNNh1j4sfAWwuF3W91cXUEi+qtPaKf0NcmBhg48S0HhGnBptqOyfs5XSvbS+w5ScMLX5k2ktL7tXW/5Gp8Mv+Ca99+0B4VtPHfx6+IHiu98V65GL5LCxuY1+wxyfMsbGaOQZwQdiKipnaM4zWNoPiLx3/wTl/aU8MeBvEHiy/8AF/wa8WOsFjJqUhZrEFwm5QSRG0TOm8JhXRs7Q2Av6aIojVVUYVRgCvzc/wCC0CBfDHwruFG2eO/vQkg4ZcpCeD9QPyrnyvM6+bZhDA4mzo1Lx5bK0dHbl00astTT2HNSld++k3fzWv3eR+kM00dtDJNK6xRRqXd2OAqgZJJ9K/NS8+InxR/4KP8Axi17wx8P/FN78P8A4L+H5PLu9WsdyTX2dyqTtZWkMmGKxlgioAzAtgH7o+PVvqN9+zz4/g0redTl8NXy2/l/eMhtnwB756V8sf8ABHm401/2bvEEVttGoR+JJjef3uYIPLP0wD+RrysrjDDYTE4/lUp0+VRurpOTd5Nd1bTzKqTbp0uXTnb+SSv+JWvf+CR/hXQbV9R8CfE7xr4c8XxjfBqs11E6CT1IhjikGT3EmRnvXov7EnjT46W+qeKPhz8aPD2o3MnhwL9g8aTQsINRTdtCCYgCc4wwcfNjIkw3X6yorkrZzicVRnRxdql9m1rF901r8thujHRx0a/qzPnL9uD9q6L9lj4XR3unwR6h4x1qRrPRbOXlA4GXndc5KICvA6syjgEkfPPgT/gnB4n+P2h23i39oj4leKr7xDqKC5TRdPuY1GnhudjGRHRTgjMcaKqnIya4v/grNDrcfx9+DFzZX1vpqtEVsL2+ANvbXQukJkkBVhtXMJbKtwOh6H1j/hUX7fR5Hxu8Bkf9eUX/AMq6+lwVF4TLKOIw1aFKpVcm5Sve0XZRj7srLrLZ38iaz/e+z6JJ6dW9dfTb7zzj4r/Bf4rf8E54bT4g/Czxxq3i34aWkyR6t4Z12TzFgjZgAzKuEKscL5kao6Ejqpavv/4KfFvRvjp8L/D/AI40EsNP1a383yZCC8EgJWSJsfxI6sp9cZr4v8Zfs4/txfEHwpq3hrxB8YfAWo6Jqtu9peWrWqIJYmGGXcumBl47ggjsa+hf2Hf2evEf7MvwPXwd4o1ax1bUjqNxeg6Y0j28KOFARWdEY/dLH5Ry5HueLNHRrYFTr14VK8ZaOF7yi/5vdV2ns+2hmrxqRdOLSe/byf6H0FRRRXxJ2BRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFAHy/4o/4kP8AwUc8E3z/ACrr/wAPr3SUP95oLwXJH4A5r6gr5e/ak/4p39o/9mTxYPlEXiG+0F2/vfbrXy1B9eUOK+oa9fHe9Rw1TvC33SkvysZx3aPl/wDbaH9i+IP2ffFEfyzaf8SNNsXf+7BdLJHL+irX1BXzB/wUP/0f4G6LqK/67TfF2jXcXrvFyq/yY19P0Yj3sDh5dnNfc0//AG4I/EwoooryDQKKKKACvzV/Y38P6lYf8FOPj1NcWNxDDHFqjNI0ZCqJr+CSLJ6DegLD1APpX6VUV6mBxzwUa0VG/tIOPpdrX8Niai56fJ5p/df/ADCvz3/4JztqOm/tQ/tP6bc2l1BDJrbTkyxsqqwvLraDkcFlkyPUDNfoRRU4XGfVqNejy39pFL0tJO/nsKpHnil2af3BX5w/sn6Pf23/AAVG+O081lcRQJZXxaR4mCjzLu1aPJxj5lBK+oBIr9HqKeCxzwarJRv7SDh6Xad/w2HUXPDk80/uv/meR/tS/s76T+058IdT8G6jMLG7ZlutN1HZvNpdIDsfHdSCysO6scYODXxV8I/2ufiL+wzosXw2+PXgHXdQ0DSM22keJdHRZleEfciV3KxyoB9071dRhWXjj9MaK3weZKhRlhcRT9pSbva9mn3i+mm+jQpwU7Pqtn+nofmn8Tv2yPir+2ZZr4G/Z88C+I9C0nUHWO+8WX3+jvEmcsvmxkxwLjqwkZ2GQoz1+8vgd8Ob34S/Cnw54U1LxBfeKdS06323Wr6jM8stxKzF3O5yW2hmIUEnChR2ruqKWMx9OtRjhsNRVOCd97yb21k+3RKyJUJcylJ3t93/AA4UUUV4xqZviTw7p/i7w/qWh6tape6XqVtJaXVvIMrJE6lWU/UE1+bPha1+K/8AwTE8b67ZR+GNS+JPwN1W4N2l1pyFprE8De+ARHIFAVg4CSbVIZTkD9OKK9XA5hLBqdOUVOnP4ovrbZprVNdGTOKqRSfTVeT/AK37n54+Mf8Agpxqvxn0mXwr+z98OPFOp+MtQXyFvtStItmn7uPNCxSSKSM/ekZEXgtkDB8Z/Zd+BevfA3/gpB4X8Nav9q1DUYNIfUdQviGkSSWbTmaZw5HzIJ3ZN56kepxX66UV7FHPKOEp1aOEw/LGpGUXeTbbasne20dbKy3MZ0nUjyzfa33p39dLeV2eNftlWk99+yr8VILaGS4mbQLrbHEhZjhCTgD2FeX/APBLa0ntf2OfDHnwyQ+be30kfmKV3qbh8MM9QcHmvrWivFp45wwM8Fy/FJSv6Jq1vmazjzuD/lv+KseA/t7afc6l+yD8TobWF7iUaYJSkYydqSo7H8FUn8K5T/gmLZXFj+xn4KFxBJA0k19KgkQqWRruUqwz2I5B7ivqminDHOGAngeX4pqV/RNWsOUeZwf8t/xsFeIftuWNxqX7JnxSgtYXuJjosrCOMZYhSGY49gCfwr2+iuCjU9lUjUXRp/caRlyyUux8l/8ABLezuLP9jnwx58EkPnXt9LH5ild6G4fDDPUHHWvq+5tory3lt541mglQxyRuMqykYII7gipaK6cfivr2KqYlxtztu29rmFGHsoqN/wCtz8yL34b/ABT/AOCbfxg1vxV4A8OXnj/4L64++90q0DPLZqNzKH2hmjaPLBZSpRlOGwxGO113/grRpXivS5NL+Fnww8XeI/G0y7ILK9tEMUbkEbisEkkkmD/Dhc+or9AqK9iWbUMUoyx+H9pUSS5uZxultzWTu+l1ZhyWk5U3a/3X7/1ofJP7CPwc+LXhePxL4/8AjH4k1a58SeJ23ReHrq9aSGwi3Fy7R7ikbsSAEUfIox1JVeK/4LCWNzd/s26BJBbyzRweJYHlaNCwjUwTqCxHQFmA57kCvuuiuSOaT/tCGPlBe60+VaKy6Lt+JdOPs1LW7d7v1VjjPgvazWPwd8CW1zDJb3EOg2EckMqlXRhbxgqwPIIPGDWx428H6V8QvCOs+Gdcthd6Rq1rJZ3UJON0bqVOD2POQexANbdFeTUqOpUlU2bdyaMfYwjBP4UvwPy/8D6h8Wv+CYXizWdF1XwzqXxE+COoXDXUGp6YhLWZOB5mQCInK4DRybVcqCrDBz2HjT/gqFqnxZ0abw98Avhn4q1jxZeKYVvr+yRlsd3HmCOF5QxGersqrwTkZFfohRX0c83w2Jkq2MwynV6vmcVK3WUUtX3s1clQcG3SdvLdfI+dv2Ifgn47+DfwuuG+JPijUvEXjDW7gX13b32oPeJp424WFGZmBbkl2XgkgDIUMfmz/gqZpF9qHxp/Z2e1sri5VtTlgVoYmcGQ3FoQgwPvEAnHXg1+jlFcmHzapRzJZlOKbV9FotYuNl2sn+BMqKdCdC/xJq/q73+8K/Ob/gsnpN7qnhL4WLZ2c90zardQKIYy+ZHSMInA+82DgdTg1+jNFcmW415djKWMUebkd7bX0a/U6OjS6pr71Ygt4w1jFHIuQYwrKw9uQa/NnxJ8LPih/wAE8vjhrfjz4Y+GLnx18I/ELl9R0GxVmksxksEIRWZPLLNslCsu0lW5wT+ltFVgcwngZz91ShNWlF7Nfo1umtUZ+zTpqm9lb711Pz+1r/grNpnivS30r4XfC3xd4i8czKY4bC8tUMUUhBG4rA8kkgU/w7Uzjqtei/sH/s5eP/h3ceKviV8VtWurjx34wYPLpb3JkS0i3b/nAO3zCcAKuQiqFB5IH15RXXWzKhGjOhgqHs1P4m25Sa3sm0rK+9ld9WS6cpWU5XS1+fmeAftpfssWf7VfwmfQ454tP8TabIbzRr+YEok23DRSY58uQcHHQhWwduD8ufDH9vrxp+ytoNv4B/aJ+Hvif7bpKC1sfEGnwpK17EoAUM0jpHLtGB5qSHPGRuBJ/SKiowmZRpUHhMTT9pSvdK9nF94y1tfqrNFzjz2ls118ux+ZvxC/aO+NP7eV5YeDvgp4T1/wJ4HmuFe/8XXjNbO6KRw0yHaiqckxxu7vgdsiv0R+HvhN/AfgXQfDsmqXuuSaXZRWj6lqMpkuLpkUAyOxJJZiM9e9dDRWWMx0K9OOHw9JU6cdbbtvu5Pf8F5EqD5ueTu9vIKKKK8g1CiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKAPmD9vT/AEXw/wDBvU14l034naDcq3p88qkfT5q+n6+X/wBvY/avDfwe0teZtT+JuhWsY/4HIxJ9gFr6gr18R/uOHv3n+a/4JmviZ8wf8FD/AN78DdEtBzJeeLtGgjXuzG5Bx/46a+n6+X/24P8Aibap8AfDq/M2ofEvSriRP70MCyvJ/Na+oKMR7uBw8e7m/wAUv0BfEwoooryDQKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooA+Xv2p2/4SL9or9mXwknzNN4jvNecf3VsbXeCfTmTivqGvl7Vv8AirP+CjmhW337fwn8Pp77d2S4ursRbfqYxmvqGvXx3u0sPS7Qv/4FKT/KxnHds+X/AI8f8VF+2p+zhoY+aHTYtd1u5T6Wqxwn8HzX1BXy/c/8Tf8A4KVWcbfNDo/wvedP9maXU9h/NBX1BRj/AHaeHp9oL8ZSl+oR3b8woooryDQKKKKACiivIvj9+1Z8N/2abC2m8ba2be9u1L2ulWcRnu7gDqyoPurkY3OVXPGc1rSo1K81SpRcpPZLVgeu0V8b+A/+CrnwK8a62mm3c+veEvMYJHea9YItuzE4GXhll2D/AGnCgdyK+vtL1Wy1zTbXUdNu4NQsLqNZoLq1kWSKVGGVZWUkMCOhFdWKy/F4FpYmm437ozjUjJ2iy1RRRXAaBRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRVbUtQi0nTbq9n3eRbRPNJtGTtUEnA+goGk27Is0V49+zT+1H4S/ap8L6rrvhGz1extNNvfsM0esQRxSF9iuGURyOCpDDuDweK9hror4erhajo1o8slumRGSmrxYUUUVzlBRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFIx2qSe1eLfs3/taeDP2oz4nHhG01i1/4R+4jt7n+1reOLzN+/a8eyR8qfLb72D7VvToVakJ1YRvGFrvtd2V/VibUbN9dP6+49qooorAYUUUUAFFFFABRRRQAUUUUAfMHwt/4mX7fnxxuT10zw9odiv0kR5f5ivp+vmD4Vn+z/2+vjnbNw2o6BoV6me6xxvESPxNfT9evmf8Wn/gp/8ApEf1M4bP1Z8waN/ov/BSXxFG3LXXwzt50z2VdRKHH419P18vfEb/AIo7/goJ8I9aPyR+LfCuq+G2fsTbOt4qk+5PHrX1DRmGqoT7wX4Nx/NBHqvMKKKK8g0CiiigAr8xtF02x+Kn/BXvxDbeKLOLWrLRbdjY2t6oliiMNpH5ZCkY4d3cccMc9Rmv0Y8ZfETwr8ObGC98WeJtH8L2c8nlRXGs38VpHI+M7VaRlBOATgelfmL8Lfit4J0//gql428W3XjDQLbwrcQ3Ih1ybU4EsZCbaJQFnLbDkgjg9Qa+u4epVb4qpCL/AIM7Pz93bzObFP8Acpd5R+6+vy7n6L/Gf9n/AMB/H7wu+heNfD9tqluFIt7oKEubRv70Mo+ZDwOBwcYII4qD9nj4EaR+zh8MbPwRoeqapq+nWs0s6T6tMskgMjbiqhVVVUHooHUk9Sa2vBvxl8AfETUJbDwp458N+J76KPzpLXRtXt7uVEyBuKxuSFyQM9ORXY189KtiaVJ4Wbag3fle1+9jb3ZtPewUUUVxFhRRRQAUUUUAFFFFABRRRQAUUUUAFFFNk/1bfSplLli32AdWJ44/5ErxB/2D7j/0W1fnT/wRzvrm88RfG9ri4lnZ59OlYyOWLOz3m5jnqTgZPfFfot44/wCRK8Qf9g+4/wDRbV6+b5e8rxU8K5c1kne1t4p+fc0ov9/y/wAsrfcz4R/4Iy/8kZ8ef9h9f/SaOv0Jr89v+CMv/JGfHn/YfX/0mjr9Ca9Xin/kcV/Vf+ko87B/wV6v82FFFFfKnaFFFFABRRRQAUUUUAFFFFABRRRQAUUV4Hpn7FfgHSf2kLj42QXevf8ACVTPJK1o18psRI8ZjZtmzf0J+UuVB6DgY6KMaU3L203GydrK930W6tfvrbsKV1G8dWe+UUUVzjCiiigAooooAKKKKACiiigAooooAKKKKACiiigBsn+rb6GvzY/4I2/e+Mv/AF+2H/tzX6Tyf6tvoa/Nj/gjb974y/8AX7Yf+3NfUZX/AMizMfSl/wClsyrfBD/Gv/SZH6U0UUV8uahRRRQAUUUUAFFFFABRRRQB8va0f+ET/wCCjnhy7b5Lbxd8P7jTUH9+4tbsTk/URnFfUNfL/wAXsat+3r+z/aL8z6To3iDUHA6qssCQgn2yK+oK9fMNYYeT3cF+EpJfgkZx3fqfLn7ev/FJeHfhn8TV+RfA3jPT769m/u2Ez+RcDPbJeMZr6iDBgCDkHoa4L4+fDSP4xfBfxn4LcL5msaZNbwM2MJPt3Qsf92QIfwrlP2N/ibJ8WP2b/BWsXZYavbWn9l6nG+Q6XdsTDJuHYsU34/2xTqfvsvhJb05OL9Jax/FSDab8z2miiivHNAooooA8/wDjJ8A/AX7QOh2ej+P/AA/H4gsLOf7TbxtcTW7RybSpIeJ0bkHkZweOOBX5d/Dn9mH4Z69/wUi8XfCy+8Nef4EsIrhrbSft90uwrbxOv70SiU4ZmPLnrX7CV+Zvwh/5TBePv+uF1/6SQ19nw9i8RTjiqcKklFUZySTdk7x1XZ+e5zYv+DF9eaC+Tb09D7R+Dn7Ifwj+APiG613wH4Qj0PVrm3NpJdNfXV03lFgxUedK4UEqpOMZwK+ff+Cv80kf7LulKjsiyeJrVXCkgMPIuTg+oyAfwFfcdfDX/BYL/k1/Rv8AsaLX/wBJ7mvOyrEVsTm2GqV5uUueOrbb38zrpRjHn5Vb3Zf+ks8L/Zv/AGaviN+3h4K0vxJ8UvHmsaN8NNOgi0rR9E0p9hult0ERlCvuRfmUgyOrs7Bh8oAr9GPDeg+Fv2Z/gnDp8d1cW3hLwjpju1zfS+bKIYwzuzNgZY8nAAHOABwKzP2VdHt9B/Zp+F1laoqRJ4bsHO0YyzQI7N9SzEn3NcF/wUVttQuv2NfiOum7/NW2t5JRH1MK3MRl/DYGz7A11ZljamY476lfkpe0skkkld8vM+71u2zkwVOMlTnLdpfc7aL8D5Y8C6b8V/8Agpx4p1vX9V8V6p8OvgjYXTWdrpWluUkviMEoQDtkcKVLSSblUttRT82Ov8Wf8Et7n4XaNPr3wI+JvizQvGNopljg1C+jWO92jPleZCkWzOP4w6noQAcj2r/gmrdabcfsaeAxpu3MX2uO6Veon+1Sl93vyD9CK+n66MwzbE5fi6mEwdqdKm3FRsrO2l5X+Jvd3Jo2rwVWqr36dvLyt+Z8l/sC/teal+0P4d1nwv42gWx+JPhZvJ1GPy/JN3GGKecY+Njq4Kuo4DYIADbR4R/wWa1O50u3+D09vK6NDd6hOoViBvQWxVuO4yefc1U/ZhaLUv8Agq18Wrrw7tOkRxakLtoR8hYSQLJ045nBPvg/Wtj/AIK9aDJ4q1v4E6JCVWXUtTvbNGkOFDSNaIMnBwMt6V6uGw9GjxFg6lKPLGpFT5ekXKnJtFw91V6ctVDnXy5ST4b/APBO7VP2mPDNn8Q/j18QfFFzr+vxrqFvpGmTpGmnRSfOkf75JAPlYfIiqE6c9a848eTfEb/glj8VtJbSvEmpeNvhTrkFwLXS9SlOxZVU/u2XO2ORWaNvMQLvXIxwQP1ctbdbS1hgRQiRIqKqjgADAAr8+f8Ags0q/wDCm/ATbRuGvuA2OQDbvkfoPyrjy3Nq+YY+GDr2dCbceSysk9rdmtNdxRpJ07z1la9/Na/0jjvgX+xX4q/bZ8Lp8U/jt8QPEZttcZrjSdH02dI/Kh3YEgEiPHEjYO2NE+7hi3OKpeOtL8c/8Eufil4T1PRvFmreLvgrrdx9ludJ1STe1vjBkQKMIsu0l0dAu7aysMDn9IfhZpNvoHwx8I6ZaRrFa2ekWlvEijACrCigfkK+NP8AgsYB/wAM5eGDjkeJ4f8A0muKvC5tVxmZxwU0vq8pcvJZWUXordmt773JpUlWo80/icW79U7X0PuvT7+DVLC2vbWVZrW5iWaKRejowBUj6girFee/s7zvc/AH4ayyNukfw3pxY4xk/Zo69Cr4avT9jWnTX2W19zNaM3UpRm92kwr5h/aO/wCCfPw4/aZ8eL4w8Tat4m07VVs0symkXkCQsiFipKywyEH5j0IHtnJr6epsn+rb6Giji6+Ck62Gm4ySeqNt1yvZn4ofsA/saeCv2qtU+Ilt4s1TXtPTw61mLQ6NcQRF/Na4DeZ5kMmceSuMY6nr2/WPwr8KdG+CHwBk8EeH5b2fSNI0q6igl1Cbzp3yruSzAAZyx4AAHQAAYr4V/wCCNP8AyMHxs/39M/8AQ72v0d8cf8iV4g/7B9x/6Lavs+MMZiJ46phZTbppRaXS/Itfxf3k4enCOKk0tpNL0uj8Vv2GfhJ8Rv2kodY+HOieLLzwd8Oba5Gq+IbywLLJcO6COOA4YbywjbCn5RhmIYhRX1T8TP8AgmLL8GPB994y+BvxB8Xaf410mJrz7Pd3sY+2qg3NGjwxxlWIBwG3Kx+U4zkdZ/wR98HnRf2eNe11p7eY61rkhEcYO+JYY0Ta5I65JYAZGGHckD7smUNC6sAQVIIPfiuviLP8VhcyqwwrShHdWVpNJX5tNe3otDiwkIzheorq70+f9M+cP2C/2nrj9p74Jx6nrAjXxXo0/wDZ2reWoVZnChknVRwA6nkDADK+BjFZn7eX7Wl3+zf4L0zR/CtuNQ+IviiRrbSIPL83yBlVaYp/E2WVUU8Mx7hSD89/8Ebfl/4XIo4UXthhew/4+a4//gpBY+Km/bs+FT6Dqdroup3Fjp8WialqSB7W2u/tsoV3BjcYV2Qn5G6g4qZZVhZcRywlrU171unwc1vS/wCBtCUqNGq27uF1r5Ssrnp/hL/gl/qPxb0iHxF8ffib4r1vxdeL5z2enXkZjsd3Plb5kkDEZ6IqKOgyBk8f8TfBfxc/4Jo6lpfjHwb4w1Px98H3uUtr/QdalLfZQxICnqse7+GaML821WUjAb0z/hUP7fX/AEW7wH/4BRf/ACrrnPiJ+y7+2z8V/BupeFPFfxc8A6voGpIqXVm9ssYkAYMPmTTVZSGUHIIPFdNPE1ZVksTi6MqLesNeXl6qK5NGls73v13IUYtWnFt9+t++592/Df4gaR8VPAeheLtBmM+kaxaJd27MMMFYcqw7MpypHYgiukrxb9jv4Ja3+zx8APD3gXxDqdnquqafJcSSTWBdoF82Z5AiF1ViBu6lRyTxXtNfn+MhRp4mpDDy5oJuz7q+hvScnBc+4V8B/wDBZKaSP4A+DlR2VW8TJuCnAOLW4Iz+NfflfAP/AAWU5+Afgsf9TMn/AKS3FenkGua4df3ka/Zl6P8AJnE/A39h3xF+2J4F0v4jfG/x/wCIks9Ut1fRdA0mdUW1tFAWN/3qyIodVDBVTJBDMxZjjm/ir4D8df8ABL34geFfFvgzxbrPib4TaleC1vdE1GYEA4BaJ1GIy7IrMkyqpBQgjH3v00+Gvh3/AIRD4c+FtCCxr/ZmlWtliLlP3cKpxwOOPSvkz/grlGr/ALKURZQxXxBZlSR0OyUZH4E/nXvYbOa+KzKOFlZ0Jy5eSy5eVu33re+9zkoUY1KN578t/RpX0/I8P+Bv7N/jf/golBqPxQ+MXjjXNN8G3t3LHo2gaRMEXajbS0SuGjjjQgpnYXcqxJGMsz4yfCvxz/wTI1rw549+GvjHWfEfw1uL1bPU/DutTb0DMN2HCAR/OqsFlVFZGAHIbB+6v2PtNg0n9lf4TwW6LHG3hqxnIUYG6SFZHP1LOT+NeSf8FUgD+xz4hyM41Gwx/wB/1rSObVZZtHApL6u5qnyWXLyt8v39b738h0oKtS56mrab9NLq3ofUHgnxdp3xA8HaJ4m0iQzaXrFlDf2zsMExyIHXI7HB5Ffnt4Zup/8Ah8prqedJs+wNHt3HG3+y422/TPOPWvq/9hmZ7j9kX4WNIdzDRo0HGOFZgB+QFfJfhn/lMxrn/Xm//pqjrhy2jHD43MKMdo0qyXyaRlKbqYOM3u3T/wDSkbH/AAWauJYfhf8ADoRyMg/tqZsKxHIg4P1GTXP/AAV/YR179r7whafE747ePfEjSa6gu9J0XS50QWlq3+rb96siorLgqiKMLgliWIG5/wAFnv8AkmHw6/7DM/8A6Ir778E6fDpHgzQLG2QR29rp9vBGoHAVY1UD8hXTHMKuX5HQlh9JynP3rapaXt2vpf0NqseatCL25f1PzU8WW/jj/gl38XfCdxZeLNW8X/BDX5vs02m6nIXa0wR5gCj5VlVW8xWQLv2spXjNfpN4svEufAes3VtLvjk02aWKWM9QYiQwP5V8Vf8ABY6NG/Z18LuVBdfE0O0+mba4zX1N4DEt3+zN4dHzSzSeELf3ZmNkv5kmvMzSf1zLaOOqr95eUZPbmSs035q9r9eprSSpYunCO0lf0tK2nqfI/wDwRpmkk+C/jtXdmA8QAgMScE28eT+NfoJJ/q2+hr89P+CMlxG3wh+IFuHHnR67G7J3CtbqAfxKt+VfffiTVodB8O6rqdxIsMFnay3EkjHAVUQsSfoBUcWL/hVxKXl/6SjHApyppLq3/wClM/O3/gjndTXB+MwllkkBv7KQ72J+Y/act9TgZPtXu/7en7Wuo/s9eF9H8NeC7f7f8SvFbm30qIRiX7MpYIZvL/icswVFIwWyTkKVPz7/AMEYJjcWnxdlPWS505z+IuTXI/8ABQWx8XP/AMFBvhv/AMI3q1noOuXVjp0WhapqiB7W3uDczKrMDHIOJCP4G5I4r6jGYKli+J5Uq6XKkm10dqadvS+/lcUatqVatDo5NX21l1+89W8Lf8Et7r4o6TFr3x4+J3ivX/GF4vnSwadexmOzLc+VvmSXfj/YCKOgBAyeM+I3hv4uf8Ey9c0jxT4a8W6n8QvgzcXKWt5ousSF2tM5wndYy3JWWMKCwCupGA3pn/Cof2+v+i3eA/8AwCi/+Vdcx8Sv2V/21vi94L1Dwn4u+LfgHWPD+oBBc2bW6xb9jq6kPHpqspDKpyCOlKliasqqWKxdGdFvWGtuXryrk0a6O613e4lGLjaUW336377n3t4B8caT8SvBWieKtCnNzpGsWkd7ayMMNsdQQGHZhnBHYgivxk0W1+Jvjz9tb4rfD/4deILrw/eeLPEN/a6nqkEro9vZxXTyO5dSGAAXGAQWyEyAxz+rH7I/wZ1r9n/9n/wv4F8Qana6tqulicy3FkXMA8yeSUIhcKxVQ+MkDp0FfFv7BOmQXH/BQv8AaAvXXM9q+qJGfTfqSZ/9BFeflE6ODrY+dG04QhLlurp2kuVv8GFSU/qkXLR80P1V/wBTsdR/4JF+HtH0N9T8J/EzxdYfEOGPzINYnnjWBrgDOdsaLKgY9xKxXOfmxg9f/wAE7f2mvFfxFHiz4VfEuaS48f8AguVomvJzma6gRzE4kP8AG8cgAL/xB1Jyck/alfmx+zWi2/8AwVg+MiRDy0ayviVXgHMtqx/XmufC4yvnGHxVHGvn5IOcW0rxcWtF5NPVbdi6tONOEakNGpJeqd73Pr/9rb9pHTv2Xfg7f+LbmBb7VJXFlpNgxwLi6cEqG77FCszY7LgckV8h/C39iPx5+2F4dt/iF+0H8RPEcMOtKLzTfDWlSpELWFgDG5V1eOLcuCEWPOCCzbiQE/4LIwTi3+EF1dCR/D0d/eJdqucbyICM+5RZMfQ1+jely20+mWklmVazeFGhMf3ShUFce2MVjRqvK8rpYvDaVaspe9a7ioNKy7X3b3sXU96pGl0tf1d7fhbU/NX4rfspfEH9guyT4m/BXxzruteE9JkWfW/DGqSht1vn947qgWORMcE+WrIDuB4yJv8AgjFcfarb4vTbdvmXOnvtznGRcnFfoB8XrrTbH4T+M7jWTGNJj0a8a7877nleS+4H2xmvz5/4Ir/8gv4sf9dtN/8AQbmvUoY+rmGSY6WIV5x9n71tWnPRO29tdd9TGvBU3ScNE5arpotH+P5H6aUUUV+eHYFFFFABRRRQAUUUUAFFFUta1iz8O6Nf6rqNwtpp9jbyXVzcSfdjiRSzsfYAE/hTSbdkB80eDC3jr/god8QdXUiWy8EeDrHw/wAD5UuLuX7WTnu2wEH24r6kr5j/AGB9JvdY+GviT4oavBJBrHxJ1+78QGOb78NpvMdrF/uhELL7OK+nK9bNGo4n2K/5dpR+cVaX/k1zOG1+4V8n/DScfs8fth+L/h/cj7L4S+J2/wAU+HGJAiTUkUDULcf7TALLgDgBR1NfWFeNftUfA65+Nvw5VNCu/wCyfHfh+5XWPDOrK2xra+i5RS2PuP8AdbtyDg7RUZfVhGcqFZ2hUVm+z3Uvk7X8rrqOSe63R7LRXkP7NHx8h+O3gmaW+sX0Hxrocx03xJ4fuBtlsLxOG46+WxBZG7jI6qa9erir0amHqSpVVaS/r/hik01dBRRRWAwr82/hPoeoQ/8ABXz4gTSWU6wrZT3BkMZ2iN7WAK+emCSAD68V+klFengMc8D7a0b+0hKHpzW1+VtjOrD2sOTzT+5hXxB/wV6sbi7/AGW9OeCCSZLfxLayTNGhYRqYbhQzY6DcyjJ7sB3r7forHBYn6niqeJtfkadu9mbRly380196sef/ALPdpPYfAX4cW11DJbXMPhzT45IZkKujC2jBVgeQQexrrvEnh3T/ABd4f1LQ9WtUvdL1K2ktLq3kGVkidSrKfqCa0qKwrVHWqyq7Xbf3mNGLowjFP4UvwPzD8JxfFf8A4Jh+OtdsP+EY1L4jfA7Vbg3aXmnIWlsjwPMYgERyBAFZXwkm1SrLzjq/G/8AwU51f4yaJN4Y/Z++G/irU/F9+v2cahqFnGV0/dgeaEieRSRnhpGRV4ZsgEV+iNFfRSzfD4iSrY3DKpVVve5mlK23NFbvvZq5KpuDbpO1/u+R8sfsF/siXH7M/gnUdV8Tzrf/ABC8Sss+qzLJ5q26gllgD/xHLMzt0LHjIUE+Kf8ABWu11Ea38B76wsri6aDWrlVMEJf98zWpjQYH3m2Nhe+0+lfolRXNRzitHM45nWXNJNu2y+Fxst7JJ6AqSVKVNfaTV/VWuIrblBxjIzg1+f3/AAWQ0+6vPgr4Ge3tpp1TxDtZo4ywUtbyBQcdyeB61+gVFcGX4v6ji6eKUb8jvba5t0a7pr70Y3g2GS38H6HFKjRSx2ECujghlIjUEEdjXxb/AMFhLC5u/wBmvQZoLeSaK38SQPM8aEiNTBOoLEdAWZRk9yB3r7rop4TGPC4yGM5b8sua3zva5NOPs4cnlb8LHA/s/wCn3OlfAn4dWV5C9td2/h3T4pYZBhkcW0YKkdiDXfUUVyVqjrVZVGvibf3kUoezpxh2SQU2TmNgPSnUVzyXMmu5qfmt/wAEfdA1LRfEXxxF/Y3Fp5d5YWjmWMqBNG935kef7y7lyO24etfoh4yhkuPB+uRRI0kslhOqogyWJjYAAdzWzRXr5tj3mmKlinHlcklbfaKX6XHT9yo6nd3PhH/gj3c3w/Z38T2F3bzwpa+Jp/KaZCo5t4NyjI6hlOfQmvuyT/Vt9KdRWeaYv+0sVUxPLy8/Te2lvIwo0/Yx5V5/i7n5xf8ABHzR7/S2+M/2yyuLTbqdpbt58TJiVPtG9OR95dy5HUZGetfQn7dX7Iy/tTfDu0/sm4j0/wAb6C73GkXUp2pJuA327sOVVtqkN/Cyg9M19M0V24vN61fMf7SpLkmrW62skvxtr5OxpGPK5315m397vY/OjwD/AMFJPEfwD0ODwh+0T8OfFVl4m01Bbx6vYW0bf2iq5G9hK8aE4AzJG7q5yQBWH4w+MPxz/wCCgnibSPDnww8P6/8AC/4ZRXKzXnii4eS3kmQcFmkQqGwM4giZstgs2OV/TOiutZthIVPrFPCRVXvduKfdQ/JNtLsZKnKMeSErL8bepneG9FHhzw9pekrd3V+LG1itRdXsplnm2IF3yOeWc4ySepJrRoor5iUnJuT3ZrGKilFdAr4I/wCCxljc3f7P/hGSC3lmSHxNGZGjQsEzbTqM46ZJAHuRX3vRXbgMW8DiqeJSvyNO217eZXRrun+KMXwTNNceDdBluIpILh7C3aSOVdroxjUkEdiD2r5K/wCCtFnPdfsmyPDBJMkGuWckrRqSI1xIu5sdBllGT3Ir7Poow2K+r4uGLUb8slK3o72JpL2cOTfS34WPMP2XbO40/wDZr+FVrdQSW1zD4W0yOSGZCjowtYwVYHkEHsa8a/4KkWVxefsc+J/s8Ek/k3ljLJ5altiC4TLHHQD1r60oqoYxxx0cby7TU7ekua1xUo+zgob6W/Cx4d+xDYXGm/sl/C2C6he3m/sWJzHIMMFYllOPdSD+NfKfhrR79f8AgsfrtwbK4EH9mtceaYm2+UdNjjD5xjbv+XPTPHWv0dorrpZo6WJxOI5P40Zxtfbnd77a2/ExVG1CNC+3Lr/haf42Pz0/4LJabeX/AML/AIdG1tZrkf25JF+5jLfO8OEXgdWIOB3xX35oEbw6FpyOrI620asrDBBCjIIq/RXNVxzq4Klg+X4HJ3781unlY2cbzU+yt+Nz4T/4LC2dxdfs2+HnhgklSHxLA0jIhYIDb3CgkjoCSBz3Ir65+DNnNZfB3wLaXULwzw6DYxSwyrhkYW6BlIPQg5GK7OiieN58DDBOPwycr+qStb5ClHmqRqfypr73c/Ma/wDD/jv/AIJq/tBeJ/FeheFL3xh8E/FL+ddppsZLWC72ZVOARG8RdwpfCOjY3BuV6bxz+2drH7b+lL8Kvgp4L8SWNpr7rZ+IPE2r28aR6dYsf32PLeRQWTcMswJ+6qlmBH6J0V6bzilWUKuJoKdaKSUrtJ22co/aa9VfroKUXzSlTdnLf17rs/1Pze/4I5+H77Qrf4wxXVnc2qw6hZ2hNxEyESRi4Docj7y7lyOoyK+gP28P2Q3/AGn/AAJYXfh+4TT/AB74dZ59JuHfYs6nBeBnH3clVZW/hZewJNfUNFYYvOK2IzL+06S5J6W67JL8evk7Dp0401KNtG3p5N7H51+Bf+CmGufA/Q4fCf7Qvw58Vaf4s05Ps41OwtI8agFyvmMsrxrk45eNnVjkjAOKwfFPxS+Ov/BQbxho2h/DzQ/EHwp+Flvcie68STSSW0lwnQuZFKhyBnbBGWG4gs2MFf0yorpWbYSnN4ilhIqr3u3FPuofkm2l2I9nJR5Iysvxt6lLRdMGi6PYaetxcXa2kEduLi6kMk0mxQu53PLMcZJPUkmvzu/YL0e/sv29f2jZLiyuII0nvQzyRMoUyagHjBJHG5QWHqBkcV+j1FeXhcc8NCvBxv7WPL6ap3/AqdNSpKktEnF/+A9Ar85P2c9KvY/+CrnxmneznSCPT7pmkaMhVDva7CTj+LBx64OK/Ruilgcc8EqyUb+0g4el2tfw2KqR9pDk80/uPI/2pf2d9J/ac+EOp+DdRmFjdsy3Wm6js3m0ukB2PjupBZWHdWOMHBr4y+FX7YHxD/Yh0GH4cfHz4fa9f6Now+y6T4o0aNZklgXiOMO5SOVQOjb1dRhWXIr9KaK3weYqhRlhcRT9pSbva9mnteLW2m+jTCcVOz6rZ/p6H5teOP2gPH//AAUSvLD4dfDDwfrfhX4XXlwh8R+KNUjEbyWysGeIMpZF4/gV2ZzgHaobMv8AwR20C90BfjJb3Vlc2gg1GztD9ojZcSR/aA6HI+8uVyOoyPWv0gorunnUFg6uAw9FQpzt1u7p3bbtq3ZLolbQylTc2nN6pr8np876vyR8m/t+ftYeOf2V9D8IXng7wxp+tLrF1NBc3mqQzSwwFQhSILE6He+5iCW/gPB7fSvgXW7/AMTeCfD+r6ppzaRqV/p9vdXWnvndbSvGrPEcgHKkkcjPFbtFeLOvSlhYUY0kpptuV9WnsreX9db7NNzUk9LWt59wooorhKCiiigAooooAK+W/wBtjxDqHjpfCvwD8MztF4h+IVxt1K4i66fo0TB7qc8YG4KY1B4b5x1xXtnxo+MXhz4E/D3U/F/ie7W3sbRdsMCsPOvJyD5cEKn70jEHAHYEnABI8m/ZM+E/iWO91/4xfE22SH4meNAh+wqSV0XTVAMFkgJO08BnHXOM/MCT7WAisNF4+ptH4V3n0+UfifyXUzl73uo+gtB0Oy8M6Hp2j6Zbraabp9tHaW1un3Y4o1CIo9goA/Cr9FFeM25O7NAooopAfPXx2/Z11rUfGEPxV+EupW/hj4q2UPlTrcqfsGv24A/0a8UdeAAsnUYA7KyO+D/7YvhzxprSeDPHNlN8MPifCqrc+GfEBEQmbn5rSY/JOjYJXByR0BAyfoOuJ+KnwV8DfG7QxpHjjwzY+IrJcmL7UhEsJIwTHKpDxn3Vga9eni6VWmqOMi2lopL4ku2ukl5O1ujRm4tO8TtqK+WI/wBkv4i/DEL/AMKh+OWvaPpsR/deHfGECazYqv8Azzjd8SRIO23J9+amXxF+114W/dXnhH4aeOI1+7PpOpXOnyOP9pZgVDfTin9Qp1NaFeL9Xyv582n3SYcz6o+oaK+YP+F6/tMQfLJ+zBbXRHVoPiBYID7gMlH/AAvb9peT7v7LtvD/ANdPiDp7fySl/Zdf+aH/AINp/wDyQc68/uZ9P0V8wf8AC5v2npPu/s6aRD/108cWrfySj/hbn7Uf/RAvD/8A4WUP/wARR/Zdb+eH/gyH/wAkHOvP7mfT9FfMH/C3v2ov+jf9BP08Zwf/ABFH/C4/2oI/vfs8aLL7J42th/NKP7Lrfzw/8GQ/+SDnXZ/cz6for5g/4Xj+0zH979mWzm/65+PrFf5pR/w0B+0fF/rf2VWI9YviDpzfpso/suv0lD/wbT/+SDnXn9zPp+ivmD/hpL48xf6/9lrVV/64+MLCT+S0f8NR/GGL/X/sweKF/wCuOuWcn8qP7KxPeH/gyn/8kHtF/SZ9P0V8wf8ADWnxJj/137M/jxf+uVxbSfyaj/hsLxtH/rf2bPiWP+udvA//ALPR/ZWK7L/wOH/yQe0ifT9FfMH/AA2V4rHX9m/4qfhp0R/9qUf8NjeMJOIv2bvigT/00soUH576P7Jxf8q/8Cj/AJh7SJ9P0V8wf8NW/FO840/9mTxpKx6fbdQtbUfiWJxR/wAL2/aUvubX9mO3skP3XvvHdiT+KqmRR/ZWI+04L1qU1/7cHtF/SZ9P0V8wf8La/alj+dvgL4cmU/8ALOPxjErD6kpij/hfX7SVjzd/swR3UY6tZePLAkfRWTJo/sut0nD/AMGU/wD5IOdef3M+n6K+YP8AhrH4naf/AMhf9mXxxDj739m3lre/ltIzR/w3XDY8az8DPjNpGOssnhMyRfg6ynP5Uf2TjH8MU/SUX+TYe0ifT9FfMH/DxP4V23/ITsPGei+v9oeGLpcfXarU6P8A4KVfs6Z2z+P5LOUdY7jQ9QVh/wCS9H9j5j0w836Rb/IPaQ7n07RXzZH/AMFHP2c5OnxLth/vaZfL/OCq0v8AwUn/AGed5jtfHE+oyj/lnZ6HqDn8/IA/Wl/ZGY/9A8//AAGX+Qe0h3Ppyivl8/8ABQHwjrHyeEfAHxK8czHgLonheYqD/tNIUwPek/4aG+P3iz5fCv7OFxpsDfdv/FviO2tAnput1BkP4Gn/AGTi4/xIqH+KUY/+lNB7SPQ+oaK+Xh4d/a68XfPe+L/ht4BiPKxaNplzqMyj0czkLn/d4p3/AAz7+0TqHzah+1DLCP8Anjp3giwiA/4EXyfxo+oUo/HiYL/wN/8ApMGvxDmfRM+n6K+YP+Gc/wBoCL/UftT36nt53gnT5P5tSf8ACpf2pdL/AOPX49+Hdcx0/tPwdDb5+vktR9RoP4cVD7qi/OAcz/l/L/M+oKK+X/s/7Yui/wCru/g94jhHXz4tStZm+m35RS/8LI/at0v/AI+vg74M1vHX+zPE5t8/TzVo/s2T+CrB/wDb6X/pVg5/Jn0/RXzB/wANDftD2fF7+y1cEDq9n450+YH3A2Zo/wCGnvjQvD/sveIg3+x4ismH54o/srEdHD/wZT/+SDnX9Jn0/RXzB/w0t8c5uLb9lvWnb/p48VWMQ/Mg0f8AC9P2l7z/AFH7MdrYjs1549sX/REzR/ZeI6ygv+4lP/5IOdf0mfT9FfMH/Czv2qrj7nwU8JWv/XfxWr/+grR/wsX9q5eT8IfBLD+6viZgf/QaP7Mqf8/If+DIf5hzrs/uPp+ivmD/AIW5+1HZ8zfAHw/qAHa08ZwRE/8AfaUf8NH/AB8sP+Qn+y1qSAdW0/xjYXefcAKKP7Lrv4ZQf/cSn/8AJBzr+kz6for5g/4a/wDHdn/yEf2a/iPFjr9hjguvy2sM0f8ADcF9DxP+zv8AGxT/ANMfCyyD8xNR/ZOL6RT9JRf5MPaRPp+ivmD/AIbmmb7v7PPxyJ/2vB4H/taj/htTXrji1/Zz+L7nt9o0OOEfrKaP7JxnWH4x/wAw9pE+n6K+YP8AhrD4nXnGnfsy+OJSen268tbUfjuJxR/w0B+0Xff8eP7LjxIekl/46sI8fVAmaP7KxPVwXrUpr85Bzr+kz6for5g/4Wh+1Tecw/BLwnp4/u3fixZT/wCOLR/wmv7W0nK/Df4dRD+7Jrs7H9Fo/syp1qQ/8Dj+jDnXZ/cfT9FfMH/Ca/tbR8t8N/h1KP7qa7OD+q0f8LQ/aps+Zvgl4T1Ef3bPxYsR/wDH1o/syp0qQ/8AA4/qw512f3H0/RXzB/w0F+0XY/8AH9+y5JKo6yWPjqwkz9F2Zo/4a3+I2m/8hj9mjx9Bjr/ZkttffltYZo/srEv4XF+lSD/KQe0X9Jn0/RXzB/w3hZWfGr/BL4y6MR1e58IsY/wZZTkfhR/w8W+E1r/yFbfxfoXr/aPhm7TH12o1H9kY/wCzSb9NfyuHtI9z6for5g/4eWfs7J/r/Hdxan/ptoOoj+VuadJ/wUq/ZzGBF8QWuZG6RwaJqLMf/Jej+x8y/wCgaf8A4DL/ACD2kO59O0V8vn/got8JLrjSYPF2vyn7kOm+Gbt3c+g3ItH/AA2R4w8Q/wDIofs4/EvUg33JNetYdHjf3DSO3HvR/ZGOXx0+X/FaP/pTQe0j3PqCivl//hqj4taLx4j/AGYvF1qf+oFq1pqv0+5toP7W3xJ1P9zon7M3jy4uz0XVri20+L8ZGLAflR/ZWK/u/wDgcLffzWD2kT6gry/46ftHeCf2e9BS98T6ju1K5G3TtCsgJdQ1GQnCpDCDk5bA3HCgnkivKZYf2rfi6phm/wCES+BmizfLI0Mv9t6winrtYYt84zzwQTkV3fwb/ZL8FfCHWpvE0j6h4z8d3I/0nxZ4ouDeX7Z6iNjxEvXhADg4JNWsLhsN72KqKT/lg7/fL4UvTmfkHM5fCjgPhz8E/GPx3+I2m/Fj432Mem2+mMJvCfw9WTzYdJJ5F1d9pLnpgY+QjoCAq/VVFFcOKxU8VJOStFaJLZLsv1e7erKjHlCiiiuMoKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACmSRJKMOiuP9oZp9FAFOTR7Cb79jbP/vQqf6VZihjgjCRosaDoqjAp9FO7e4BRRRSAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigBKbHEkWdiKmeTtGM0+igAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKAP/Z</file>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text><![CDATA[subtrahend={1:100:1};
difference={1:100:1};
var={"n","m","z","a","b","c","d"};]]></text>
</varsrandom>
<varsglobal><text>minuend=subtrahend+difference;
a={-100:100};
b={-100:100};
c={-100:100};
d={-100:100};
m={-100:100};
n={-100:100};
z={-100:100};
</text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>1</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>minuend</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text>_err == 0</text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script>
<script>
    /*
                                          actualWidth    width of the input
                                          checkWidth     width at which the box becomes wider
                                          defaultWidth   default width of the box
                                          c, ctx             see https://www.w3schools.com/tags/canvas_measuretext.asp
                                          size               size of the font w/ px, e.g. '14 px'
                                                               note that the size of the font can be defined in any units,
                                                              e.g. small, medium, xx-large, 150%, 1.25cm, 22px
                                                              since it is always transformed into px units
                                          sizeN              size of the font w/o px, e.g. '14'
                                          family            family of the font, eg. "Times New Roman", Times, serif
                                          txt                 text of the input, e.g. '123456'
                        */
    var defaultWidth = 30;
    document.write('<canvas id="canvas_1" style="display: none;"></canvas>');

    function newWidth() {
        var txt = $(".formulas_number").val();
        var size = $(".formulas_number").css('font-size');
        var sizeN = Number(size.substring(0, size.length - 2));
        var family = $(".formulas_number").css('font-family');
        var c = document.getElementById("canvas_1");
        var ctx = c.getContext("2d");
        ctx.font = size + " " + family;
        var actualWidth = ctx.measureText(txt).width;
        var checkWidth = defaultWidth - sizeN;
        if (actualWidth >= checkWidth) {
            $(".formulas_number").width(actualWidth + sizeN);
        } else {
            $(".formulas_number").width(defaultWidth);
        }
    }
    $(document).ready(function() {
        $(".formulas_number").css("padding-left", "10px");
        newWidth();
        $(".formulas_number").keyup(function() {
            newWidth();
        });
    });
</script>
<h3>
    <table style="text-align: right;">
        <tbody>
            <tr>
                <td style="text-align: right;">
                    {var}
                </td>
              <td rowspan="3">&nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp;&nbsp;</td>
              <td rowspan="3">{var}={_0}</td>
            </tr>
            <tr>
                <td style="text-align: right; "><u>
                    - {subtrahend}
                </u></td>
            </tr>
            <tr>
                <td style="text-align: right;">
                    {difference}
                </td>
            </tr>
        </tbody>
    </table>
</h3>
<p></p>]]></text>
 </subqtext>
 <feedback format="html">
<text></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 357276  -->
  <question type="formulas">
    <name>
      <text>L03-Find the missing minuend (variables)</text>
    </name>
    <questiontext format="html">
      <text>Solve for the Missing Number.</text>
    </questiontext>
    <generalfeedback format="html">
      <text><![CDATA[<h3>
    <img src="@@PLUGINFILE@@/L3-minuend.jpg" alt="To sole for a missing minuend add the difference and the subtrahend" width="250" height="155" role="presentation" class="img-fluid atto_image_button_text-bottom">
    <table style="text-align: right;">
        <tbody>
          <tr>
            <td style="text-align: center;"><strong>
              <span class="" style="color: rgb(255, 51, 102);">Calculate:</span>
            </strong></td>
            <td></td>
            <td style="text-align: center;"><strong><span class="" style="color: rgb(51, 255, 102);">Check</span></strong></td>
          </tr>
            <tr>
                <td style="text-align: right;">
                    <span class="" style="color: rgb(255, 51, 102);">{difference}</span>
                </td>
                <td>&nbsp; &nbsp; &nbsp;</td>
                <td style="text-align: right;">
                    {minuend}
                </td>
            </tr>
            <tr>
                <td style="text-align: right; border-bottom: 1pt solid black;">
                    - {subtrahend}
                </td>
                <td>
                </td>
                <td style="text-align: right; border-bottom: 1pt solid black;">
                    - {subtrahend}
                </td>
            </tr>
            <tr>
                <td style="text-align: right;">
                    {minuend}
                </td>
                <td></td>
                <td style="text-align: right;">
                    <span class="" style="color: rgb(255, 51, 102);">{difference}</span>
                </td>
            </tr>
        </tbody>
    </table>
</h3>
<p></p>]]></text>
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VCzcq+SBx6/ZlflB/wV20q1139pj4HabfRefZXkK288W4rvje9VWXIIIyCeRzXNeXt6MY9ZW8tnuavljRqzl0jf8Uej67/AMFDPjx8WF1LW/2f/gVLr3gbTndf7c121nme+C9TDFFLFyCD8iNK3TIBOK0vgz/wV98D698P/El78TdIk8IeLNBRT/ZVjum/tViduy3VsMjhuGRzhQQd5G7b96+HvD+meE9DsNF0axg0zSbCFLa1s7VAkcMajCqoHQACvyb8K/Cvwp4i/wCCyXifRNT0W1v9Ihu59XWymTMRuvsKXG8r0P71i+DxmtYLmq+xi9Gm7vf3ba9tumxFSXLS9rJappWW2vTv89z0Lxb/AMFDP2o9N0E/ES0/Z7ttL+FwxMZNTgupbsW+M+a0iyJsQjkSGDYARya+zP2T/wBqDw/+1j8KYPGGiW0mmXUUxtNT0mZ/MeyuVAJTfgb1IZWVsDIPIBBA9Z1zSbXXdD1DTL2FJ7K8t5LaeF1yrxupVlI7ggmvzF/4Ijzywy/GnThIxs4J9NdIyeAx+1qT9SFX8qqlaTqQtokmu+9ncKkZKEavnZ/Pax7x+2v+2v4x/Zr+Nnwt8HeHNH0PUNN8Tsn2+bVIpnmVWuUixEUlQKcEnLBuccev038Zfi54f+BXwz17xz4nlki0bSIPNlWFQ0srEhUjQEgFmZlUZIGTyQOa/OD/AIKv/wDJ13wB/wC2P/pclfcf7aXwHv8A9pL9nPxT4H0i6itNZuRFdWLzsViaaGRZFRz2DbSue24HtXJGUnhOdfFzTXyTS/BbGto/WuR/Dyxfzaf5nyj4e/bi/a0+Nunv4s+FHwB0eXwMzMLebWJXknuFUkExubiAScgj5I2AIIySK+qv2Sf2ide/aF8H63ceK/Al/wDDzxRoOof2bqGk32/l/LSQOodVYAhxwR9CwOa+JP2ef2/fEP7HHhvRPhD8fvhnrmgQ6Kn2PT9as7cZeBWwN0bEJMq5P72F2yAPlJyT+jvwn+MXg345eEIPE/gbX7XxDo0rbDNbkhopAATHIjANG4BB2sAcEHoRXdaKTdP3o9/1/SxzXldKfuy7fp/wT5U/aI/4KCeJdB+NFz8HPgf8Pm+Ivj+zH+nTXBb7JauArMm1CpYKGAZ2dFUkDJPSn8N/2w/2jPC/xP8AC3hb45fAyHRdL8R6hDp0Gv8Ah0ube0klbanmHzZ4zliODIhxkgNjFeMfF7wX8Wv2EP2wfGHxz8KeC5PiD4B8UGeXUBbB3e3jmdZpo5GRWaArImVkKsm0gHngfV/7Nv8AwUY+EP7SmqW2hadqF14Z8WXHEWia8ixPOwHIhkUmOQ+i5DnBO3iscN70ISesvtL57L5bPX59dcR7spRWkfsv9X/l8jt/2yfjfrP7On7Ovinx94fsrHUNX0v7OsEGpK7W5MlxHES4RlY4Dk4DDkCnfsb/ABt1j9or9nPwn8QNfsrHT9X1YXIuLfTVdbdTFcywgoHZmAIjBwWPJNec/wDBUn/kyHx//v2H/pbBT/8Aglz/AMmOfDr66h/6X3FXRXNTqt9HG3zTHV92NJrq3c8b1b/gqkfhl+0D8XfCnxA0vT08MeFnmttEi0a2mOpahcpMiLG7PKY8FS7E7UAC9zgHnfGX/BQH9q7w7op8eyfs8Wuj/DcYmf8AtG2u5LuKDqXkkWRDGuOfMaALyOtef/s9+CNC8b/8FdPiUuvaZBqsel32qanaR3I3JHcxyxiOTb0JXeSM5wcHqAR+tGqafb6vpd3Y3kKXFpdQvDNDIMq6MpDKR3BBIrmg5fVKVXeTin5dd/N/greZdTlWJqU/sqTXn8vJfi7nj37Jf7U3h79rT4Wp4s0S1k0q9t5jaanpM8gkezuAobaHAG9CCCrYGR1AIIHG/tnftyaL+yfb6NpFrok/jDx5rvOnaDbSFPk3bBJIwVmALfKqqpLkEDGCR8o/8EXFfSfGHxy0aORms7aaxCKfVZLpM49SAPyFM/bx1aH4F/8ABRr4QfFXxbbvceCjawKJEXzDEYXlWUhOTmMzxy4A5zxzXRU5ZVKKi7Rny/JNXe/mvuM0pU1WUlzSp3+eq/zNn4gftoftu/DnwbN4x1z4F+F9K8Mxp57zyWdxPLbRHndNHHfb4wB1LooHfFeg/sQ/tc/tHftN+JtH1fXPAng2L4VzvcwX2u6NIyXFvNHGxVPLe8kcEv5Yw0fKuGzjBr0341ft8/ATRvgzr2pw+PdC8UtfabNDbaJp9wJ7q6eSNgsTwj5owc4JkCgDOa8o/wCCNHgPXfCv7Ouv6zqtvNaWHiDWjc6bHMCPNhSJIzMo/uswZQe/l+mKdH46ia0ilb1btb1S1Iq/DTs9ZN/cle6+eh9/UUUVBYUUUUAFFFFABRRRQAUUUUAFFFFAHy/+1V/xMf2g/wBmPR4v+PmXxPeX6/8AXO3tC0n6MK+oK+XP231PhHUvgr8S4fln8K+NLW2uJOmLG9BguRntkCMV9R16+L1wmGktrSXz5m/yaM4/Ez5f/bg/4luqfs/a4nyy2fxQ0i2aT+7DOsqSfngV9QV8wft5fvdF+CtqvMt18UtAijX1O6U/yFfT9GJ/3LDv/H+f/DhH4mFFFFeQaBX5if8ABcL/AJE34U/9f9//AOi4a/TuvNPjd+zf8OP2jNP0ux+InhtPEVtpczT2itd3FuYnYAMd0MiEggDgkjjpWNWDqJJdGn9zNqU1Tk2+zX3po6L4V/8AJMPCH/YHs/8A0QlflL/wk15/wTf/AOCh3ifWvE+nXj/Dvxm9zIl9BGWBtbiZZvMQD77QS/Ky/e25IHzLn9etO0+30nT7Wxs4lgtLWJYYYl6IigBVH0AFYPxB+GPhL4saC2i+MvDmm+JtKLbxa6nbLMqNjG9dwyrYJ+ZcHnrXTUm/rH1in/e37S3X9f8ABOWlBRw6oT8tu62Z4rrn/BRb9nfQ/CR8Qf8ACzNMv4DHvjsrFJJb2Q4yF8jbvUnp84UDPJFfHn7C/hvxD+1n+234s/aU1TSZtL8KWMsy6Z5//LSYw/Z4YVPRjHBkuRwGK+vH13pP/BNb9mvRdWj1G3+F1lJcRvvCXeo3tzDn3hkmaMj2K4r6M0XRdO8N6Va6XpNha6XptrGIrezs4VhhhQdFRFACgegFKHLCftetml2V935v+vWp80oez6O1+7t09O/9Wu1wHx0+Nvhz9nn4b33jjxWLw6HZTW8M5sYRLKvmypErbSwyAXBODnAOATgHv6zvEHh3SvFmi3eka3ptnrGk3iGK4sb+BZ4JkPVXRgVYexFZyvb3TSNr6ng95+2l+zV4+8BXc+qfEjwjqXh+6gb7TpmryKJZY8co1nKvmN/u7CT6V8Uf8EtdIt9V/bF+MHiX4eWl5ZfCVbe5t7UShljIkuke1jw38QRZCAfmVTz15+xr7/gmr+zXqOrtqUvwus0uGfeUg1G9hgzntCk4jA9tuK988FeA/Dnw38PwaF4V0LT/AA7o0BJjsdMtkgiDHq21QASe5PJ71pTtCo6vWzVvXv6dCJ3lD2fS6f3f1qfln+2Db67+xb/wUG0P49x6Vc6l4M16RJLh4ehY2/2e6t93QSbB5qBsA5/2Wx9t2P8AwUU/Z2v/AAp/wkA+J+lW9qE3NazpKl4p7r9n2eYT/uqQexI5r3jxX4R0Px1oN1oniPR7HXtHuhtnsNSt0nhkwcjKMCDg8j0NfPUn/BNH9mqTVjqJ+F9oLgv5mxdTvhDn08kT+Xj2249qzhzRpqk9lt5Lt6LoXPllP2i3e/nbr69z4s8B3mof8FGP+Chml/ETSdKu7X4Z+B3tnS7uk25jt3aWFG7eZLOxbZnITOenP0T/AMFjP+TRYv8AsYrL/wBAmr7M8H+C/D/w+0G30Twxomn+H9Ht8+VY6ZbJbwpnqQiADJ7nqe9YXxg+Cvgv49+D28LePNEXXtCadLn7K1xNARImdrB4nRwRk9D3qa0OajGjT2TT16vmTb+dvQqnNqrKrU3atp0Vmkvlc4b9h/8A5ND+EX/YuWn/AKAK+L/+CsHhK/8AhD8YPhN+0F4dh23en3kVleMuQGlgczwbiP76ech9lAr9JvBfg3Rvh54T0nwz4esl03Q9JtktLK0V2cRRIMKu5iWOB3JJPc1kfFj4Q+EPjj4LufCfjjRYte0C4dJZLSSWSI70OVZXjZXUg91YHkjoTW1aTlWVanupcyv6/wCVzGjFRpeyqapxs/u/zPzn/Yfmb9r79vb4jfHm7t5v+Ef0CPydHjuBzG0iGC3GOgIgSVmHZpAa+1f23PgtffH79mPxr4P0mMS61Nbpd6fGSB5lxBIsqJk9C+wpn/artPgv8A/AX7PPhm50D4feHo/DulXNybuaFbia4aSUqFLNJK7ueFAAzgY4r0CoqxhKlGjDRJad773+/wDS5dOUo1HVlq2/w2t6W6ep+ZX/AATd/bm8DfDv4VwfB/4o6ovgbxD4buri3tZtZRoYZY2kZzHI5GIpI3Z1Kvt4C4JOQPqH4n/8FFv2f/hdpEl5N8QtO8S3OwtFp/hiQajNMR/CDGfLQ/8AXR1HvXZ/Fz9kH4N/HXUG1Dxv8P8AStY1NsB9RjD2t1IAMAPNAySMAOACxxWT8Of2FfgL8KNSj1Dw58MtHiv4nEkVzqHm6hJE4OQ0bXLyFCD3XBq5SlVd56Pq1+fqRGMaekNV5nsfhbxBB4s8M6RrltFNBbanZw3sUVwoWRFkQOFcAkBgGGQCea1KKKJNNtxVkEU1FKTuz8x/+C33/Io/Cb/sI33/AKLhr9JvDo3eHdMB6G1i/wDQBXC/G39m34cftGWek2nxE8Nr4ig0qV57NTeXFt5TsAGOYZEJyFHByOK9It4I7WCOGJdkUahEX0AGAKimuWnOEusr/KyRpUfPKDX2U1+Nz8dvg147b/gmX+2r438OeO7K6tvh/wCJSwg1KGJpALbzWe1uVCgmQKGeN1XJBLYBK4P3r41/4KPfs+eDfCMmur8Q9P11jEXg0zSA895O2MhPLx+7J6Zk2gdyK9o+Jnwf8E/GbRF0jxx4X0zxPYIS0ceo26yNCxGC0b/ejbH8SkGvGvD3/BN39m3wzq0epWfwt0+a4jbcE1C9u72HPvDPM8ZHsVxSjzezjSk/hVk+tvPz/ryCbTqSqr7Tu15/1/XU+Uv+CafgPxP8cv2kviB+0z4l06TTdL1CS6h0lZRxLLM4DCNjjckMS+VuxglsdVYDM/4LRf8AJRfgb/2/f+jrWv1N0/T7XSbGCysraGzs7dBFDb28YSONAMBVUcAAdhXm3xk/Zk+Gf7QGo6Bf+P8AwvH4gu9Bd306Rru4g8ksUZsiKRQ4JjThsjj61rFxhUoOKtGm19yv/mZ6yjV5vinf79P8j02D/Ux/7o/lUlIAFAA4ApakIqySOQ+MVrrV98JPG1t4baRfEU2iXsemtEcOLkwOItp7HftxX5Z/8Enfid8D/hjp/i2H4hXuieGfiONQJt9T8SBIdtoI1UxRTSDbGwkEm5chmyvXbx+vdeE/FL9hn4FfGbxBLrni34c6de6vMxee9s5p7GSdj1aU28kfmN7tk1EOanUlNfaVvSzvp+vkaStOmoPo7/hbX9D4M/4Ko/ti/D342fDux+HngC+k8WzaZqsWralrWnxlrC2RUkiVBJjDlmnX5l+UcDcScD9Ev2TP+TXPhF/2KWl/+kkdZsn7GPwUb4Y3vw9j+HumWnhO+khlu7OzaW3luXibdG0lxG6zOVPdnPf1r1Xwv4Z0zwX4a0rw/otqtjo+lWsVlZ2qszCKGNAiICxJOFAGSSeK1p2p05w3cpJ/cmvl5bkTcpyhJ7RTX3u5qV+Vf/BV/wD5Ou+AP/bH/wBLkr9VK8v+Kn7Mvwz+Nnivw54l8a+F49b1vw8wfTLpru4h8ghxIMrHIquNyg4cMPzNZJWrUqnSMrv7mv1HP3qNSmt5Rt+R6hX5bfD3/lNj4t/64Tf+mqKv1Jry/T/2ZvhrpXxrvPi3a+GVi+IV4hjm1j7bcHcpiWI/uTJ5QOxQuQmeKun7lZVHtyyX3rQmquek4Le8X9zuemy/6t/oa/Lf/giZ/wAhr44/9ddM/wDQryv1KI3Ag9K8w+C37Mvw0/Z4m12X4e+GV8PSa48cmoMt5cXHnFC5T/XSPtA8x+FwPmopvknOT6xt+KZpJ81F01vzRf3X/wAz8+/+Cr//ACdd8Af+2P8A6XJX6DftAftFeD/2Z/COneJvG8l7b6Le6lFpf2iytzOYZHR3DuoO7YBG2doY9MA034qfsy/DP42eK/DniXxr4Xj1vW/DzB9Mumu7iHyCHEgysciq43KDhww/M123i/wXoHxA0C50PxPoun+INGucedYanbJcQvg5BKOCMg8g9QRkVlBSp0FTW6lJ+Vm07fcErSrOo9nFL5pNXPBPHP7Xn7L/AI6+Gd83if4geDvEPhm6g3TaVeSLPPIuMgfZCPO3+g2bgfQ18n/8EaNDvT4s+Mmv6NbXtn8O7meG205bonDuskrIvUgukTKGIJ++PWvquP8A4Jqfs1x6wNTHwuszciTzNjajemDOc48kz+Xj/Z249q+hvDPhfRvBeh2mi+H9KstE0e0XZb2Gn26QQRLnOFRQAOSTwO9bU+WEpVOrVrdPn38uxnO84qn0Tv8Ad27eZ4J4R/4KFfAjxRr2taHd+N7XwprGk3k9lc2nibFiN0UjRlklY+UykqSAH3YIyoPFfnt/wUF174afGv8AaS+Gtt8AZLLV/iLcXmzUdU8Mx/uZpzJEbZ/MQbZJExIzSLnCgbm+XA/Sb4ofsQfAv4y6xLq3iz4caVe6pM5knvbN5bGadj1aR7d4y592JNbnwd/ZX+E3wClefwF4G0vQb1kMZ1AK9xd7DjKefKzybTgfLuxx0qaPuzp1J7x106v9E/mXN+7OMNpXWvT/ADseR/8ABURWX9hzx4HO5wdPDH1P22Cpv+CXP/Jjnw6+uof+l9xX0H8Tvhh4Y+MngnUfCHjHS11nw7qAQXNm00kW/a4dfnjZWUhlU5BHSl+GXwx8M/BzwRpvhDwdpa6N4d00OtrZLLJL5e92dvnkZmYlmY5JPWqpy5I1Iv7TT+5NCn70acV9m5+aP7KP/KXb4v8A01j/ANHQ1+qj/db6V5h4W/Zj+Gfgv4ua18T9F8Lx2XjnWFkW+1UXdw/miQqXxE0hjUkouSqg8e5r1DrxWUY8uHp0usY2/Mqb5q1SotpSv+R+XH/BHH/kqPx9/wCvi0/9H3dYH7dGtWnwc/4KB6L49+MPg9vHnwsvdJ+y6XpzCKdFQQbJQsUhCl0mkZ9rEZ3qQcgY/Rf4P/sz/DX4B6p4h1HwH4ZXQbzX3WTUpFvbifz2VnZeJZHCAGR+FAHP0r80vE/xB8LeD/8Agqv4m1n9oVZE0HTiyeH5dQtpJ7S0wqGzl8sA/u9vmHcAQJG3HBBII+9UoU9nGPy0jZpebvpsXUeleqtpPTvq01fyVtdyv4X/AGhP+Cfek+II9Xi+CXiW3u/Nzt1S3+12y57mB7+SMr7bD06V+lX7Pv7THwt/aG0OVvhv4gtb9NNREn0sQNaz2a4woMLqpCdgygrxgHiuU8VftX/sy/2Fc32s/ELwFqll5JEsK3FveyumDlfIQNI3f5Qp69K+Hv8Agn3o9n8Rv+CgXxA+Ivwv0Kbw78JbWG6iVUg8m3YSqixxKvRd7qZhGPuKAMDitqb55+ye1m/S3+ZzVPdj7Vb3S9b/AOR+s9FFFQaBRRRQAUUUUAFFFFABRRRQAUUUUAfNH/BSCx+2fsZ/EGRTsntRY3UUgPKMl9Acj8Mj8a9P/wCFwR/8+leY/wDBR68+yfsZ/EJVXfLcrY20af3me+t1x+RJ/CvS/wDhTq/8/wB+n/1q+hh7L+zqXtf552/8BpmWvO7eX6nlX7XX/E2+Mn7NGg/eabxodU2eotbdnJ/DfX1BXy98RP8Aiqv+ChHwk0r748K+EtW8QFf7v2l1sw3/AI7ivqGuXG+7Qw1P+63985fpYcd2woooryDQKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiuS+KPxW8K/Bfwbd+K/GeqrougWrxxy3bQSzbWdgqgJGrMckjoDVRjKpJQgrt6Jd2+gHW0VjeDfGGkfEDwrpXiTQL1dR0XVLdLuzulRkEsTDKttYBhx2IBHpWzRKMoScZKzQk1JXWwUUV5/8AGT49eA/2f9DsdX8fa+ugafe3P2S3ma1nuC8u0tt2xI7DhSckY96qnTnWmqdOLcnslq2M9AoqG0uor61hubdxLBMiyRuvRlIyD+RqaoaadmJNNXQUUUUhhRRVfUNQt9J0+5vruUQWttE000rZwiKCWJ+gBoGk27IsUVwXwd+O3gb4/eHrvXPAWurr+l2tybOadbaa3KShVYqVlRG+6ynOMc9a72tatKpRm6dWLjJbpqz+4lSUldMKKKKyGFFFFABXB/FT4D/Dz43WMVr478H6T4nSFWSGW+tg00AbqI5Rh484GdrDpXeUUmk9xptbHzBp3/BM39mjS9QS8h+F9u8yNvC3Gq388ec55jecoR7EYr6I8KeD9C8B6Hb6L4b0aw0DSLcEQ2GmWyW8EeTk4RAAMnrxzWvRVXdrE2V7hRRRSGFFFFABRRRQAUUUUAFFFFABRRRQB8v/APBQY/2p8LfBHhdfml8UeOtF0hF9d05kP4fuq+oK+Xv2nP8AipP2nP2ZfCg+dDrWo6/KvZfsdoGjY/8AAnIHvX1DXr4r3MHhod1KX3y5f/bDOPxNny98Kv8Aiq/2+PjbrP308M+H9G8PRydv36tdOo+jDn3r6hr5f/Y5/wCJt8Sf2ktf+953xAuNL3f9ekMaY/DfX1BRmmmIUP5YwX3QV/xuENrhRRRXkGgUVjeLPGnh/wAA6LJrHifXdN8OaTGyo9/q15HawKzHCgySEKCT05rB1D43/D3S/AD+ObjxvoA8HKSP7dj1GKSzZgdu1ZVYqzbhjapJJ4xmldWb7Ds7pdzt6K8K+F37cfwL+M3iaPw94S+Imn3+tStshsrmCeyedv7sXnxp5h9kya7L4w/tCfDn4A6XDqHxA8W6f4ahuM+RFcM0k8+MbjHDGGkcDIztU4yM9ab91JvqJe87Lc9DrmfiP8SvDHwi8Hah4q8Yaxb6F4fsApuL243FVyQqgKoLMxJACqCSTwK5D4MftTfCn9oRriP4f+NdP8QXVupeWyCyW90qAgF/ImVJNmSBu24yetZP7Yvwb8N/Hb4A6/4X8V+KYvBWkM0N22vXDxrDZvHIGVpN7KpXPBBZevUHFRV54Rulr59iqfLKVmza+CP7T3ww/aOh1KT4deK4PEX9mlBdxC3ntpYt2dpMcyI204OGAxwea9Rr4q/4J0/srfDv4At4v1fwb8XNJ+LeoaisNrc3eivB5FnGpZlQpFPNhmJJyzdF4HXP1LrHxi8A+HfFlv4X1Xxx4b0zxNcFFh0W81a3hvJS/wBwLCzhyW7YHPat5KKcVHd/mZRcnzN7L8jsKK8f+Mn7XXwf/Z/1CKw8eeOtP0TUpAGGnokt3dKp6M0MCO6qexYAGuj+EXx4+H/x50WXVfAPivT/ABLaQkCZbVys0BOcCWJwJI84ONyjODis4+8m462Ll7tk9Lne0Vg+MvHvhn4daSNU8V+ItJ8MaY0ghF7rN9FaQlyCQu+RguTg8Zzwaf4R8b+HfiBo66v4X1/S/EmlM7RrfaReR3UBYdVDxsVyO4zRvsG25t0Vynjj4teB/hibQeMfGXh/wmbvd9n/ALc1SCy87bjds8113YyM46ZFb2i61p3iTSbXVNJv7XVNMu4xLb3llMs0MyHoyOpIYH1Bo31QbaF2iuB+LHx7+HnwL02O+8e+L9L8MxTAtDHeTfv5wMZ8uFcySYyM7VOM15v4F/4KDfs9fEjWotJ0T4n6Z9vlIWOPUoLjTldiQAqvcxxqWJIwAcmiPvO0dQl7qvLRH0NRSA5GRyK5Cw+MfgHVPGUvhGy8ceG7zxXE7xyaFb6tbvfIyAl1MAfeCoBJGOMUdbB0udhRXhHxP/bo+BHwc8SSeH/FfxG06y1mJtk1naQXF88DDqsv2eOQRt7Pg16l8PfiV4V+LHhmDxD4O1+w8R6NMdq3mnzCRQwAJRscqwyMqwBGeRRH3lzR1QS912e50tFVNV1ay0LTbrUdSvLfT9PtY2muLu6lWKKGNRlnd2ICqBySeK+fI/8Agot+zjL4oGgL8VNKF8ZPK85oLlbTPr9qMXk4/wBrfj3oWr5VuPZcz2PKP2uv+Cnlv+yr8ZX8BH4cyeJ/Ks4LuXUP7aFpgSgnasfkSZwB1LD+tfanhvWo/Enh3S9XhjaKK/tYrpI3xuVXQMAcdwDX4a/8FbLyDUP2wL66tZo7m2m0PT5IpoXDo6mMkMpHBBHORX7ZfCv/AJJh4Q/7A9n/AOiEqcPedCU57qTXyvJfoiaz5a8YR2cb/hH/ADZ1NFFFUMKKKKACiiigAooooAK+Rf8Agqj/AMmc+Iv+whYf+lC19dV8i/8ABVH/AJM58Rf9hCw/9KFr1cp/5GOG/wCvkP8A0pFLaXpL8men/sV/8mm/Cn/sAW3/AKDXtdeKfsV/8mm/Cn/sAW3/AKDXtdTmn+/1/wDHL/0pnJhf4FP0X5BX57f8Fmv+SM+A/wDsPt/6TSV+hNfnt/wWa/5Iz4D/AOw+3/pNJXdw/wD8jXD/AOJHT9mXo/yZ93eB/wDkSvD/AP2D7f8A9FrW3WJ4H/5Erw//ANg+3/8ARa1t14uI/jT9X+Zhh/4MPRfkFFFUtame30a/ljYpJHbyMrDsQpINc8nyps6Yx5pKK6l2uY+KH/JM/Fv/AGCLv/0S9fFX/BJX4q+M/ih4V+JE3jDxVrHiiW11C0NvJq97JctCHSUsELk7VJUfKOOOlfavxQ/5Jn4t/wCwRd/+iXr1MywM8sxc8JOV3G2q80n+pODqqtKM497fc7fofFH/AARr/wCSB+M/+xlb/wBJYK+/q+Af+CNf/JA/Gf8A2Mrf+ksFff1etxR/yOK/qv8A0lHHhP4S9X+bCiiivljsCiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKAPl/VP+Km/wCCkGi27fNB4Z+HU16p/uz3F75RH/fsV9QV8wfC3/icft+fHC8PJ0fw7oemj2EyPPj9K+n69fMvdlSh2hD8Vzf+3GcOr8z5g/YJ/wCRb+MZP+tPxQ18yZ67t8XX3xivp+vl79jpv+Ef+J/7SXhJ+JrXx5Nrm3uEv4UkTj0xGa+oaM2/3ycu9n8nFNfmFP4QoooryDQ+Gf8AgsZ/yaLF/wBjFZf+gTV8M/sKfsh+JP21NEXT/E/i2+0j4S+ELqRI7KxdPOkvJgHcRKwKqcFS0rq3G1QDzt+5v+Cxn/JosX/YxWX/AKBNXF/8ESf+SG+P/wDsY1/9JoqzwsU5V21s1+UEXim1Ggl1T/OZ8Mft5/slw/sYfFzQrTwxrmoX2ianaDUdNvLxlW8t5Y32urPGqglWCsGVV+8BjjJ+nv2dv2B9Z/bm8Nn40fHXx7rU9z4gj26TBpEkKyrBGxjDOXjdETKtiJFHdicsRWf/AMFwv+R8+Ff/AGDb7/0bFX3N/wAE6/8Akyv4Vf8AYOk/9KJa0w/v4eU5atSaXlrL8bJIyrvlxEYR0Tjd/Ll/C7ufjLeaNrn7FP7aEemWGqNc3/hHxBCqXcPyfarZijYYZ48yGTay5P3iK/Xf/gqM2/8AYf8AHzDoWsD/AOTsFflh/wAFA/8Ak/8A8e/9hWw/9Jbav1N/4Khf8mN+O/rp/wD6WQVnJuWX0pS3v/8AIG9NKOYSS2/4LPlv/ghr/rPjJ9NJ/wDbyvm7/gpjrV74b/b+8W6vpk32fUbCTSrq2m2htkqWduyNggg4YA4IxX0j/wAENf8AWfGT6aT/AO3lfMX/AAVL/wCT5vHf/XPTf/SGCurEK+LoryX5RIw1nDEJ/wBaxPrL4d/8EfYviN4Dn8UfFbx/rp+JWvI1+7WMkU0FtLINwE7OrNcNk5Yq6DqATjcfkL9h3xJr/wCz/wDt1eGtBW5KytrknhbVoYGzHcI0hgYH1AkCuPdBX72+Hf8AkX9L/wCvWL/0AV+B3gL/AJSZWf8A2U+X/wBOLU6Pu4+FOOkXpbpa6X5No5ajc8DOpLWVr363s3+auff3/Baj/k2nwt/2NMP/AKS3Naf/AARn/wCTUdU/7Ge7/wDRFvWZ/wAFqP8Ak2jwt/2NMP8A6S3NW/8AgjDfQ3H7LWu26ODLb+KLkSL3Gbe3IP0x/I1nhNsT8v8A2w6MV/zD/P8A9vPBf+C4X/I+fCv/ALBt9/6Nir7F/Yv8aWXw3/4J2+DfFeo/8eGieHbzUZwDglIpJ3IHuduPxr4p/wCC23iHTdQ+K3w70i2vYZ9S0/SriS7to2y8AllQx7/QsEYgdcDPcV9HfD/T7nU/+CO89vaKWnPgnUXCjqVV52Yf98g1ywk45fWlHdSf/t5UoqWPoxa3j/8AIH5//Av4a+LP+ClX7VWqz+LfEM1pHLFJquqXqDebW0V1VLa2VuF5dUUHgDcxDEEH2n9uj/gl74X/AGdfgxc/ELwJ4k1zUINLmhTUrHXnhlZo5ZFjWSJ4o48FXZcqQcgk5GMH5i/Yv/Zbs/2uPidqHgyfxmvgy6g019Qt5m077abko6K0YXzo8EB92cnhTx3r7W/4cY/9Vs/8tT/7tronT5acIwXL+uv/AALfiTCpzVJSm7/h0/4N/wAOh7P/AMEh/jpq3xT+AGp+GddvJNQv/B96lnb3Ezl5DZyJuhRieTsKyKPRQo7V+Y/xCuvFsH7cvjSDwJeyad4u1DxlqWl6dcwyCJ1lubmW3+Vz9wkSkbuCucgggGv2J/Yf/Yltv2M9E8U2i+LpPF93r1xDLJcHTxZJEkSsFUJ5shJy7Etu9OOMn8lof+UmkP8A2VZf/TqK292vj6Ub6SVn8+VP9SIc1LB1PJ6f+TWPrfxV/wAEZdE0P4Hatqp8c6tf/EuzsJb5mxEulyzIpcxbCnmYOCvmGTqdxX+GvG/+COPxK1Xw5+0te+EI7iQ6L4j0qdp7XPyefAPMjlx6hfMX6PX7J/ED/kQ/En/YNuf/AEU1fh7/AMElv+T1PDf/AGDtQ/8ASdqzw0nLE1I9OVu3yl/kicSuXDwfXmWvzj/mz6K/4LSfHrU7W+8K/CTTLyS20+e1/tvV442K/aMyMlvG2OqqY5H2ngnYf4RWN+y1/wAEkPD/AMXvgDpPjPxr4q1vR/EHiC1+3abb6WIfs9rA4zC0yuhaUsMOQrJwwGc815j/AMFkLC4tf2trSeVSIbrw3ZvC3YgSzqf1U1+tf7K+vWXib9mr4Xalp7I1rL4bsFHlnhWWBEdep5VlZTz1BrLDRUsPUm9+a34y/RI3xEpKvTgtuW/4R/zbP5+f2kPgz4q/Z/8AitqXgPxbd/b73SESO1ukkZ4pbVhuiaPJyqkMTt/hO4V/Rh8K/wDkmHhD/sD2f/ohK/EL/gq/4g03xB+2V4hOm30N8LKws7K4aBwwjnSP54yR/EuQCOx46g1+3vwr/wCSYeEP+wPZ/wDohKrDSlPCylL+b7/i1+e5liIqGKil/K/l8OnyOpooooLCvnH9tb9ryz/ZV8C2jWNnHrPjfW2aDRtLkDFCRgNNKF5KKWUbQQWJABHLD6Or80v2ioIvEP8AwVk+FOneIMPpNvbWT2cc33Cyi4ljwD3M4A+oFe7kuEpYzGKNfWEVKTXdRV7fP8iKk/Z0p1FukdP4Z/ZV/ao+N2kw+J/H/wC0HrXw31K8XzYdB0FJV+zoeQsq280CKwz0+cjjJzkDyn42fFD9pb9irS9Z8KeN/F15428JeJNNubPRPFtvIwu7O6KHY4nOJEkBwSjs3yklGJU1+rlfK3/BTrTdNvv2NfGct+kbS2k1lPZsw5Sb7VEgK+5V3H0Jr1cDnEsTjKeHxFKDpTko8qhFct2knFpXur93cUKPNa8ve7+f5W7+RY/4Jt+NNf8AH37KPh/VvE2t6h4g1Vr29je+1S5e4ndVnYKGkcljgcDJ6Vlfttftlan8D7/Q/h58OtMTxD8VfEhRbO2ZPMSzjdtiOUyN7uwIVScDBZuAA0f/AASu/wCTOfDv/YQv/wD0oavDPhXDH4h/4K/eOpfEB8y8021uG0xZjnaVtoUj2A/9MXkPHqTXVLCUKmdYyVWN4UlOfLtfltZel3qctOo6eF51veyv3bevyOx039in9pnxxp6a54u/af17w34juFEkmk6KZzaxN1CEwzwxgjodsZGc4JHJ+Y/2tPij8cfhf8P/ABF8D/jXcL4ph1E21/oPieJQfOWKZCy+ZtUuuA2Q48xWxklWBr9mK+B/+Cx2m6bN+z94Uvp0j/tSDxHHFbSEfPse3mMig+h2IT/uilk+bzxWYUaOJpwcHJWSjGPK73Ti0k9Ha929DpVFcr1d7PW/lr96Po39iv8A5NN+FP8A2ALb/wBBrw/9rT9sTxrb/Fiw+BnwKsodS+I15gX+qSosiacGTftUP8m4J87O4KquBgk/L7h+xX/yab8Kf+wBbf8AoNfHv/BNmGPW/wBrr9oPWtbPm+KIrmaNWmOZFR72XzgM9gY4h+QrGnQpSx+OxVePMqTlJRezblZX7pXu119DmpycMHBx3fKvS/U7Q/sL/tH3tgdXuf2q/EEPidl81tOt3uxp4l67AwuFGzPpB0/h7V8ZftjfGr4s33he3+D/AMarVbjxf4Z1db+21qONVW9tXhkQMSoVXGSpVwoJG4NhlNfuNX5b/wDBabTdNj1T4V36JGurzQ6hBI4HzNCjQFAfUBnfH+8a7+H81njMzpYfFQi02+VqMYuLSctHFLTSzTOh0lySknqk9b797/p5n6W+B/8AkSvD/wD2D7f/ANFrW3WJ4H/5Erw//wBg+3/9FrW3XwWI/jT9X+YsP/Bh6L8gr5O/aV/ZJ+IfxU8aar4q8OftCeLPAOkPZKp8O6f57WytHHhivl3UQAfGTlSck8kYA+saz/EX/Iv6n/16y/8AoBp0MXWwUnWoNKVnuk/waaOumlKSi9m1+Z+NX/BPf9m/xx8dtB8Z3PhH40+IPhTFp1zbR3EGirOVvGdJCrP5dzDyu0gZDfePSv1W/wCEQ1DwD+zlf+HtV8RX3i3UdO8PXMFxrmpEm4vHEL5kfJY5PuxOAMknk/FP/BFr/kT/AIpf9f8AYf8Aouavv74of8kz8W/9gi7/APRL19jxdjK1TMquGk1yRcWtFf4V1td79WeflcVJwm9+Zr/yb/gH44fsM3nxv+JGi6l8J/hJrS+DdLkvm1nXvE65DwRvHHEkYcAspPlsVCEMxz8yqpNfTXxM/Z7/AGnv2YfCd38QfCPx91z4lf2Sn2rUdF1qOaQG3XmQpHNPMrgDJIGxtoJU5wK6z/gj74Jn0H9nnXfEFxbwp/b2tyNBMjhnkhhRYwGx93Enm4B55z0Ir7j1qGO50e/hlQSRSW8iOjDIYFSCDXZxBncsLmVWFGnBwi/eTjF87sr3bTflo1awsHTVSK59m38tfz6nk37Jf7R2n/tQfBvTvF9tAljqaO1lqtgjEi3ukALBSedrBldc9mAPINc9+2j+1tYfsq/D2C7gtY9X8Y6wzW+i6U+druMbpZMc+Wm5cgcsWVQRkkfNP/BGWV18I/FS2Dt5Eep2bJHnhSY5QSPchV/IVwH/AAUH1Lxc3/BQL4bxeHdKs9f1mzsdPl0LSdVcLaXFx9omZQxMkY5kUfxrnavNc/8AY2GfEE8F/wAuo+9a9tOXm5b9F0v2+8dGrKOHnUlq43X3S5dfzPVfC37Lv7VPx10mLxR4/wDj9rHwzvbxfOg0HQY5UNvG3KrKkE0CowB6Zcjjcc5AxNa+NHx//wCCf/jTRoPirrR+LHwm1OYWya55f+lwHBJ+c/OJQPm2SM6uqkKwO4jtP+Fvft9f9ER8B/8AgbF/8tK4D46WP7bP7Qvwz1PwP4n+Cfg6LSr9onaew1C3S4heORXVo2fUmUHK45U8EjvXfS9pUqqnipYd0G7OKlTXKn1i171166goxatLmv313/K3l2P0d8PeINO8WaDp2taRdx3+lajbx3drdQnKSxOoZGHsQQa0K8P/AGKfh34v+FH7NHg3wp46iW28RabHPHLbrOk/kxmeRooy6EqSqMo+UkDGMnFe4V+fYulChiKlKlLmjFtJ90no/mb0pSlBOaswooorkNQooooAKKKKACiiigAooooAKKKKACiiigD5g+CX+j/t0ftKxv8AeuLLw1NH/urZyKf1r6fr5e05v+ER/wCCjWrwSfu7fxf4AhuYm7SXFrdmMp9REc/SvqGvXzPWpTn3hD8IqP5ozhs/U+W2/wCLa/8ABRBf+WenfEvwhj08zUNPf9cWx/WvqSvl79spf+Ef+In7OPi9OJrLx/b6KW7rFfxPFIfpiMZr6hp4795Rw9bq42frFtL/AMl5Qjo2gooorxzQ+V/+CkfwL8Z/tB/s4nwx4E0tNZ12PV7a9Fm91Fbl40EgbDysqZG8cEjvXL/8Euf2c/H/AOzh8JfFek/ELRE0HU9S1r7XBareQXJMQgjTcWhd1HKnjOa+0KKVNez57fa3/D/JDqfvOS/2dvx/zPzs/wCCqP7JPxU/aQ8TeANR+HXhpPEUGl2d1b3i/wBoW1q0TO8bL/r5EyCFPTPSvq79jr4a698H/wBmXwB4P8T20dnr+l2BjvLeKVZVjdpXfbvUlSQGAJBIznBPWvZaKdP93TdNbN3/AD/zZM1z1FUe6Vvy/wAkfkP+2B+wD8cvip+2J4m8aeGPCEOpeFtTv7OeHUjq1nEFRIYUctG8qyDBRuinPbNfe/7dXwk8T/Gz9lfxf4N8IWMepeIr0WrW1o86QiXy7mKRgHchQdqN1IFfQNFTy/uI4fovv6f5FqTVb2/X8D4C/wCCVP7K3xN/Zrj+JEvxG8PJ4ebWjp62UQv7e6aTyftG8nyZHCj96vU5PNeG/t8fsD/G/wCNX7VviTxj4M8Iw6x4b1NLIRX39q2kGwx20UThkllV+GQ9FORjFfrfRWspOdSFV7xt+Ct+gofu1NL7W/4f5FPR7Z7LSbK3lwJIYEjbByMhQDX5JeFf+Cfvxy0n9u6Dx7ceEoB4Nj8cSa4dXXVrQqbU3bTBhF5vm52kDbszn86/XmilGTjXjiFuv80/0M3FOi6HR/5NfqeEftrfs4t+1J8AdZ8GWlxDZ62skeoaVcXGfLS6iztDkAkKys6EgHAfODjFfkj8J/ht+2b+y74s1PQvAPhHxloV3qTpDdGz0hL/AE6ZhkK5mZJLcEZP7zcMA9RX7y0VnGPJJyT33NZS5oqLW2x+LnxO/wCCWvx38ReAbDxpfeb43+LGu6k1xrOnyarbL9jtzH8u+aaRVkk3cHYxVQAFyOa/TX9kn4Tar8N/2VfBPgHxpp8MWqWmmSWmpWHmpMg8ySRmjLKSrfK+DgkdeTXt1FXpySp292VtOisrWXl+pny+/Gpf3lfX1d7+uh+KPx0/4Ju/Gz9nH4pS+LvgzBqWv6Ha3DXelX+g3GNTsFPSKSIEO5AJXMYYMv3gMlamtvjt/wAFDdc26amm+Po93yB5PBENr7czNaLj67q/aiioinGKg3dI0k1KTmlZs+bf2BfC/wAXvC3wOni+NV1qdz4vutXuLqMavqAvZ47ZljCKWDsFG4OQgPGeg6V8LR/8E/fjmv7dyePj4Rh/4Q1fHo17+1v7Ws9v2QX3n7vK83zc7P4dmc1+vdFbKbjXhXS1ja3bS3+Rny/upUW9JO/n1/zMrxVps2seF9YsLfb591ZzQR7zgbmQqMn0ya/LH/gnl+wj8bPgV+1Bpfi3xv4Si0Xw9ZWV5C96NVtLjezxFECpFKz8k55UcdfSv1jorOn+7qOot2rfn/mx1F7SCpvZO/4p/ofF3/BSj9ifUv2p/Bek674PEJ8d+HVkW3tZnWNdQtnILQb2wFcMNyFiF5YEjdkfn/8ACDSf25PhhpNx8MPBGgeO9B0ieWRfJl0hFtoWf75hvZ49kIJyd0cqjJLA5Oa/dGiohFQuls91/X9XNJScku62Z+HvxM/4JLfHbSLfw/daLYw+ONZ1KB7rW5YtTtoUs7lpCfL3XEqNKdp3M4ByxI7ZP7TeBdJuPD/gnw/pd2FF1Zadb20wQ5XekSq2D3GQa3KK1UuWDgtm7/nZeiuYuKclN7pW/L/IKKKKksK+Lv8Agoj+y/4l+Jlr4a+KPw3SRviJ4MdZY4LcDzrqBH81fLH8Ukbgsq/xBnHJwD9o0V24PF1cDiIYmj8UfufRp+TWjDSScZK6ejPiP4Q/8FVPhbrXheOH4mTXngHxjZjyNQspdNuZ4ZJl4YxGJHZRkfdkClTxlsbj88/tZftD61+3NoPiTTfh9puoaf8ACbwPY3GuatrV5CY/t9xFG3kx46KCTlUJ3EFnIGwCv0w8XfBn4f8Aj++W98UeBfDXiS9UbVuNX0i3upAPQNIhNbdn4R0LTvDp0C00XTrXQjE0B0uG0jS1MbDDJ5QG3aQSCMYr3qeZZdhaqxeGw7VTdJyTjF90uW7t0u7J69DKMZxtHm0/G3VfPa58uf8ABK7/AJM58O/9hC//APShq4D9uj4AeOPBfxf8P/tI/COxfUvEOjbBrWlQRmSSeNFKCUIvzSK0RMUgHzBQpHQkfc3hvwzo/g7RbfSNA0mx0PSbYEQWGm2yW8EQJJIWNAFXJJPA6k1p1ySzeccyqZhRjpJu8XqnF7xfqiaVJRpOlPVO9/vv+B8ceB/+CrHwL8QeE4dQ8QarqHhPWgn7/RbnTbi5cSAchJYY2Rlz0LFT6helfFf7Y/xe8V/tmeFdb+I9hpF94f8AhF4KaK00r7amH1C8uJkjd2xlSwXOQpIQBRnLmv1i8RfAn4a+LtXbVdd+HnhXWtUY5a+1HRLaecn1Luhb9a6HVfB2ga74bfw9qWh6bqGgSRiJ9KurSOW1ZAQQpiYFSAQOMdq7sLmmXYCvHFYXDy57r4pJqKvry+6ndq6Te24+WduRy079f6/4bqeWfsV/8mm/Cn/sAW3/AKDXyX+0p8NPG/7HP7TE37RXw60aTxB4P1befE+k24OYg+DOX2glY3KrIJMELIDu4wG/RbTdNtNH0+2sLC1hsbG1jWGC1toxHFFGowqKoACqAAABwMVY68HkV51LNJUcdVxUY3jUcuaL2cZO7T/z7/cEKSVBUZ6pJfetmj5Ctv8Agqp+z9N4TGrSa7qsGo+V5h0FtInN3ux/q94Uw59/Nx71+eH7ZXi3xx+0Vpdv8cvEOl3Hh7wjeaiug+F9LnBy1ssckrzZIG7LBcuOGJYDhBX7H3H7P/wvvNaOsT/DfwjPq5k806hJoVq1xvznd5hj3Zz3zXR+KPA/hzxvpkWm+I9A0vX9OikWaO01SyjuYkdfuuEdSAw7HGRXq4HNsvyyvHEYShLm680k7Lqo2S32u9beoOM5Jwb0/Ptf52YeB/8AkSvD/wD2D7f/ANFrW3SKoVQAMAcAClr5GpL2k3PuyqcfZwjDsgqh4gUtoOpKoJJtpAAP9w1forGS5k0bwlyyUux+bf8AwRbRl8H/ABS3KR/p9iOR3Ec3FffvxQ/5Jn4t/wCwRd/+iXq54X8E+HfA9vdQeHNA0vQILqdrm4j0uzjtlmmb70jhFG5jgZY81suqyKysoZWGCrDII9K9rOMeszxtTFxjy81tPRJfoc+Fh9WSW9m397bPh/8A4JB+IDqn7L+pWDEk6X4iuYVBHRXihk/m7V9sap/yDbv/AK4v/wCgmqHhXwZ4f8C6YdN8NaFpvh7TmkaY2mlWcdtEZG+8+yMAbjgZOMmtmsc2xUcwxdXEQjyqb2DDw9hFLezb/G5+b/8AwRl/5Fv4s/8AYSsv/QJq9Y/4KJfsq6/8Z9D0Dx98P96/EPwe/nW0MBCy3cIYSBYz/wA9Y3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    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text><![CDATA[subtrahend={1:100:1};
difference={1:100:1};
var={"n","m","z","a","b","c","d"};]]></text>
</varsrandom>
<varsglobal><text>minuend=subtrahend+difference;
a={-100:100};
b={-100:100};
c={-100:100};
d={-100:100};
m={-100:100};
n={-100:100};
z={-100:100};</text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>1</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>minuend</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text>_err == 0</text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script>
<script>
    /*
                                          actualWidth    width of the input
                                          checkWidth     width at which the box becomes wider
                                          defaultWidth   default width of the box
                                          c, ctx             see https://www.w3schools.com/tags/canvas_measuretext.asp
                                          size               size of the font w/ px, e.g. '14 px'
                                                               note that the size of the font can be defined in any units,
                                                              e.g. small, medium, xx-large, 150%, 1.25cm, 22px
                                                              since it is always transformed into px units
                                          sizeN              size of the font w/o px, e.g. '14'
                                          family            family of the font, eg. "Times New Roman", Times, serif
                                          txt                 text of the input, e.g. '123456'
                        */
    var defaultWidth = 30;
    document.write('<canvas id="canvas_1" style="display: none;"></canvas>');

    function newWidth() {
        var txt = $(".formulas_number").val();
        var size = $(".formulas_number").css('font-size');
        var sizeN = Number(size.substring(0, size.length - 2));
        var family = $(".formulas_number").css('font-family');
        var c = document.getElementById("canvas_1");
        var ctx = c.getContext("2d");
        ctx.font = size + " " + family;
        var actualWidth = ctx.measureText(txt).width;
        var checkWidth = defaultWidth - sizeN;
        if (actualWidth >= checkWidth) {
            $(".formulas_number").width(actualWidth + sizeN);
        } else {
            $(".formulas_number").width(defaultWidth);
        }
    }
    $(document).ready(function() {
        $(".formulas_number").css("padding-left", "10px");
        newWidth();
        $(".formulas_number").keyup(function() {
            newWidth();
        });
    });
</script>
<h3>
    <table style="text-align: right;">
        <tbody>
            <tr>
                <td style="text-align: right;">
                    {var}
                </td>
              <td rowspan="3">&nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp;&nbsp;</td>
              <td rowspan="3">{var}={_0}</td>
            </tr>
            <tr>
                <td style="text-align: right; "><u>
                    - {subtrahend}
                </u></td>
            </tr>
            <tr>
                <td style="text-align: right;">
                    {difference}
                </td>
            </tr>
        </tbody>
    </table>
</h3>
<p></p>]]></text>
 </subqtext>
 <feedback format="html">
<text></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 357269  -->
  <question type="formulas">
    <name>
      <text>L03-Find the missing subtrahend (variable)</text>
    </name>
    <questiontext format="html">
      <text>Solve for the Missing Number.</text>
    </questiontext>
    <generalfeedback format="html">
      <text><![CDATA[<h3>
    <img src="@@PLUGINFILE@@/L3-subtrahend.jpg" alt="To solve for a  missing subtrahend subtract the difference from the minuend." width="250" height="155" role="presentation" class="img-fluid atto_image_button_text-bottom">
    <table style="text-align: right;">
        <tbody>
          <tr>
            <td style="text-align: center;"><strong>
              <span class="" style="color: rgb(255, 51, 102);">Calculate:</span>
            </strong></td>
            <td></td>
            <td style="text-align: center;"><strong><span class="" style="color: rgb(51, 255, 102);">Check</span></strong></td>
          </tr>
            <tr>
                <td style="text-align: right;">
                    {minuend}
                </td>
                <td>&nbsp; &nbsp; &nbsp;</td>
                <td style="text-align: right;">
                    {minuend}
                </td>
            </tr>
            <tr>
                <td style="text-align: right; border-bottom: 1pt solid black;">
                    - {difference}
                </td>
                <td>
                </td>
                <td style="text-align: right; border-bottom: 1pt solid black;">
                    - <span class="" style="color: rgb(255, 51, 102);">{subtrahend}</span>
                </td>
            </tr>
            <tr>
                <td style="text-align: right;">
                    <span class="" style="color: rgb(255, 51, 102);">{subtrahend}</span>
                </td>
                <td></td>
                <td style="text-align: right;">
                    {difference}
                </td>
            </tr>
        </tbody>
    </table>
</h3>
<p></p>]]></text>
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</file>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text><![CDATA[subtrahend={1:100:1};
difference={1:100:1};
var={"n","m","z","a","b","c","d"};]]></text>
</varsrandom>
<varsglobal><text>minuend=subtrahend+difference;
a={-100:100};
b={-100:100};
c={-100:100};
d={-100:100};
m={-100:100};
n={-100:100};
z={-100:100};
</text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>1</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>subtrahend</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text>_err == 0</text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script>
<script>
    /*
                                      actualWidth    width of the input
                                      checkWidth     width at which the box becomes wider
                                      defaultWidth   default width of the box
                                      c, ctx             see https://www.w3schools.com/tags/canvas_measuretext.asp
                                      size               size of the font w/ px, e.g. '14 px'
                                                           note that the size of the font can be defined in any units,
                                                          e.g. small, medium, xx-large, 150%, 1.25cm, 22px
                                                          since it is always transformed into px units
                                      sizeN              size of the font w/o px, e.g. '14'
                                      family            family of the font, eg. "Times New Roman", Times, serif
                                      txt                 text of the input, e.g. '123456'
                    */
    var defaultWidth = 30;
    document.write('<canvas id="canvas_1" style="display: none;"></canvas>');

    function newWidth() {
        var txt = $(".formulas_number").val();
        var size = $(".formulas_number").css('font-size');
        var sizeN = Number(size.substring(0, size.length - 2));
        var family = $(".formulas_number").css('font-family');
        var c = document.getElementById("canvas_1");
        var ctx = c.getContext("2d");
        ctx.font = size + " " + family;
        var actualWidth = ctx.measureText(txt).width;
        var checkWidth = defaultWidth - sizeN;
        if (actualWidth >= checkWidth) {
            $(".formulas_number").width(actualWidth + sizeN);
        } else {
            $(".formulas_number").width(defaultWidth);
        }
    }
    $(document).ready(function() {
        $(".formulas_number").css("padding-left", "10px");
        newWidth();
        $(".formulas_number").keyup(function() {
            newWidth();
        });
    });
</script>
<h3>
    <table style="text-align: right;">
        <tbody>
            <tr>
                <td style="text-align: right;">
                    {minuend}
                </td>
            </tr>
            <tr>
                <td style="text-align: right; "><u>
                    - {var}
                </u></td>
            </tr>
            <tr>
                <td style="text-align: right;">
                    {difference}
                </td>
            </tr>
        </tbody>
    </table>
</h3>
<p></p>]]></text>
 </subqtext>
 <feedback format="html">
<text></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 357277  -->
  <question type="formulas">
    <name>
      <text>L03-Find the missing subtrahend (variable)</text>
    </name>
    <questiontext format="html">
      <text>Solve for the Missing Number.</text>
    </questiontext>
    <generalfeedback format="html">
      <text><![CDATA[<h3>
    <img src="@@PLUGINFILE@@/L3-subtrahend.jpg" alt="To solve for a  missing subtrahend subtract the difference from the minuend." width="250" height="155" role="presentation" class="img-fluid atto_image_button_text-bottom">
    <table style="text-align: right;">
        <tbody>
          <tr>
            <td style="text-align: center;"><strong>
              <span class="" style="color: rgb(255, 51, 102);">Calculate:</span>
            </strong></td>
            <td></td>
            <td style="text-align: center;"><strong><span class="" style="color: rgb(51, 255, 102);">Check</span></strong></td>
          </tr>
            <tr>
                <td style="text-align: right;">
                    {minuend}
                </td>
                <td>&nbsp; &nbsp; &nbsp;</td>
                <td style="text-align: right;">
                    {minuend}
                </td>
            </tr>
            <tr>
                <td style="text-align: right; border-bottom: 1pt solid black;">
                    - {difference}
                </td>
                <td>
                </td>
                <td style="text-align: right; border-bottom: 1pt solid black;">
                    - <span class="" style="color: rgb(255, 51, 102);">{subtrahend}</span>
                </td>
            </tr>
            <tr>
                <td style="text-align: right;">
                    <span class="" style="color: rgb(255, 51, 102);">{subtrahend}</span>
                </td>
                <td></td>
                <td style="text-align: right;">
                    {difference}
                </td>
            </tr>
        </tbody>
    </table>
</h3>
<p></p>]]></text>
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Ed25V+QOOx+yK/KL/gspYwap8ZvgjZ3KeZbXEU8MqZI3K1zCCMjkcHtWC5nXowj1lby2e5cnGNGrOXSN/xWx6Rr3/BQ744/FyTVdT/AGePgdL4j8FaZI6HX9dtZpftwXr5MUckXOc/IrSNjGVUnFXvgn/wV68G654M8Ty/FXR5PBXizw/FvOnWQaUam27YY4EfDJKH4MbnAHzF8Btv3n4Y8M6T4L8O6doWhafBpWj6dAttaWdsm2OGNRhVAr8nW+FfhXxN/wAFmNV0LVtFtr/Rnu21R7GZMwvcDTluN7L0b9785ByCeuaunHmqqjF6NN3e+nXtt02CTapOq1qmtFtr0+/qeieKv+Chn7UMfh9/iLpH7Plvp3wtQCfztUt7qa7NvjJmLrJHtQrz5nklAO5HNfYn7I37VPh/9rb4Wr4r0e1k0nULWY2eqaRNJ5jWc4AbAfA3oykFWwM8ggEED2TUdPt9S026srqFJ7S4iaGWFxlXRlIKkehBxX5ff8EXY20nxp8ctIhlc2NtNYhI2PGVkulB+uBTpNSnOlbpdd9HrcVSLUFVv1Sfz2se9/tr/tr+Mf2a/jZ8LfB3hzR9D1DTfE7J9vm1SKZ5lVrlIsRFJUCnBJywbnHHr9Q/Fv4paD8FPhxr3jbxNO8Gi6Nbm4nMYDSPyFWNASMuzFVAyOWHIr82v+Cr/wDydd8Af+2P/pclfdv7YfwNvP2jf2dfF3gPTbuOy1W/ijmspZiRGZ4ZUlRXI6KxTaTg43ZwcYrmjKTwnOvi5pr5J/otjW0frfJL4eWD+9O/3nyP4f8A26P2rfjpZy+KfhB8A9Jn8DCR0guNbld5rgKSGKObi3D9CDsRwGBGSRX1J+yN+0Z4i/aC8NeIB4x8A33w78V+Hr1LG/0y83gOWjDrIgdVZQQehB4wQzZr4k/Z3/bu8T/sS+GtH+EPx7+GWuaNZaRvttO1qxgXc0W8tgqxEc6qWP72KQ8ADaxyT+j/AMIfjV4K+PHhGLxN4E8QWviDSGby3kgyrwyAAmOWNgGjfBB2sAcEHoQa7LRSbp+9Hv19f0sc15XSn7su3T+vM+Xf2kv+CgPiDwj8ZX+DnwW8AP8AEb4iQqDeNMX+y2jFVbYVQgvhWBZi6KmQMk5AyPAf7Y37SPg34j+F/D/xx+BMGk6L4i1K30uLXvDZcwWUk0ixo0pE06EbmXguhxkjOMV5L8dPAfxb/Yn/AGyPEvx+8G+DZPiD4I8RLIdRhtld5LeOXY88chQM0OHiDLLtZAMA88V9Q/s3f8FIvhD+0fqlpoNpfXXhTxbcnZFouvIsZuH4+WGZSY3OTgKSrnBwtZYb3owk9ZfaXz2X6PXv661/dlJbR+y/1f8Al8jvv2yfjfrP7On7Ovinx94fsrHUNX0v7OsEGpK7W5MlxHES4RlY4Dk4DDkCnfsb/G3WP2iv2c/CfxA1+ysdP1fVhci4t9NV1t1MVzLCCgdmYAiMHBY8k15z/wAFSf8AkyHx/wD79h/6WwU//glz/wAmOfDr66h/6X3FXRXNTqt9HG3zTHV92NJrq3c8h8Sf8FSG+FP7THxW8G+P9N06Hwb4XhlTSf7JtZm1O/uleEJEWaXy/mV5WJ2oAE69jzHi7/goD+1bpWgt4/t/2eLXSPhso89zqVtdTXaQAZMjusiFExz5jQbQOeRXAfCnwRoXjr/gsP46t9f0uDVrewvb3UbeG5XciXEUcZjk29CVJyM5GQD1Ar9aryzh1CzntbmJZredGikjkGVdWGCCO4INc1LmeEo1d5OKfl8/N/clYqbj9YqU7e6pW8+m3l+tzxP9kP8Aaw8Pftc/DNvE2j2kmkalZzfZNU0eaQSNaTbQww4A3owOVbAzgggEGuU/bO/bk0X9k+30bSLXRJ/GHjzXedO0G2kKfJu2CSRgrMAW+VVVSXIIGMEj5P8A+COtqPD/AMYPj3oVsxFhay28aJ/1zuLlFP5Un7eOrQ/Av/go18IPir4tt3uPBRtYFEiL5hiMLyrKQnJzGZ45cAc545rWUoVXQlB2jUt8lZ3/ABX3EJSpqtF+9Kne3nt/mbPxA/bQ/bd+HPg2bxjrnwL8L6V4ZjTz3nks7ieW2iPO6aOO+3xgDqXRQO+K9B/Yh/a5/aO/ab8TaPq+ueBPBsXwrne5gvtd0aRkuLeaONiqeW95I4Jfyxho+VcNnGDXpvxq/b5+AmjfBnXtTh8e6F4pa+02aG20TT7gT3V08kbBYnhHzRg5wTIFAGc15R/wRo8B674V/Z11/WdVt5rSw8Qa0bnTY5gR5sKRJGZlH91mDKD38v0xWlH46ia0ilb1btb1S1Iq/DTs9ZN/cle6+eh9/UUUVBYUUUUAFFFFABRRRQAUUUUAFFFFAHy/+1V/xMf2g/2Y9Hi/4+ZfE95fr/1zt7QtJ+jCvqCvlz9t9T4R1L4K/EuH5Z/CvjS1triTpixvQYLkZ7ZAjFfUdevi9cJhpLa0l8+Zv8mjOPxM+X/24P8AiW6p+z9rifLLZ/FDSLZpP7sM6ypJ+eBX1BXzB+3l+90X4K2q8y3XxS0CKNfU7pT/ACFfT9GJ/wByw7/x/n/w4R+JhRRRXkGgV+Yn/BcL/kTfhT/1/wB//wCi4a/TuvNPjd+zf8OP2jNP0ux+InhtPEVtpczT2itd3FuYnYAMd0MiEggDgkjjpWNWDqJJdGn9zNqU1Tk2+zX3po6L4V/8kw8If9gez/8ARCV+Uv8Awk15/wAE3/8Agod4n1rxPp14/wAO/Gb3MiX0EZYG1uJlm8xAPvtBL8rL97bkgfMuf1607T7fSdPtbGziWC0tYlhhiXoiKAFUfQAVg/EH4Y+EvixoLaL4y8Oab4m0otvFrqdssyo2Mb13DKtgn5lweetdNSb+sfWKf97ftLdf1/wTlpQUcOqE/LbutmeK65/wUW/Z30PwkfEH/CzNMv4DHvjsrFJJb2Q4yF8jbvUnp84UDPJFfHn7C/hvxD+1n+234s/aU1TSZtL8KWMsy6Z5/wDy0mMP2eGFT0YxwZLkcBivrx9d6T/wTW/Zr0XVo9Rt/hdZSXEb7wl3qN7cw594ZJmjI9iuK+jNF0XTvDelWul6TYWul6baxiK3s7OFYYYUHRURQAoHoBShywn7XrZpdlfd+b/r1qfNKHs+jtfu7dPTv/VrtcB8dPjb4c/Z5+G99448Vi8Oh2U1vDObGESyr5sqRK20sMgFwTg5wDgE4B7+s7xB4d0rxZot3pGt6bZ6xpN4hiuLG/gWeCZD1V0YFWHsRWcr2900ja+p4Peftpfs1ePvAV3PqnxI8I6l4fuoG+06Zq8iiWWPHKNZyr5jf7uwk+lfFH/BLXSLfVf2xfjB4l+HlpeWXwlW3ube1EoZYyJLpHtY8N/EEWQgH5lU89efsa+/4Jq/s16jq7alL8LrNLhn3lINRvYYM57QpOIwPbbivfPBXgPw58N/D8GheFdC0/w7o0BJjsdMtkgiDHq21QASe5PJ71pTtCo6vWzVvXv6dCJ3lD2fS6f3f1qfln+2Db67+xb/AMFBtD+PcelXOpeDNekSS4eHoWNv9nurfd0EmweagbAOf9lsfbdj/wAFFP2dr/wp/wAJAPifpVvahNzWs6SpeKe6/Z9nmE/7qkHsSOa948V+EdD8daDdaJ4j0ex17R7obZ7DUrdJ4ZMHIyjAg4PI9DXz1J/wTR/Zqk1Y6ifhfaC4L+ZsXU74Q59PJE/l49tuPas4c0aapPZbeS7ei6Fz5ZT9ot3v526+vc+LPAd5qH/BRj/goZpfxE0nSru1+Gfgd7Z0u7pNuY7d2lhRu3mSzsW2ZyEznpz9E/8ABYz/AJNFi/7GKy/9Amr7M8H+C/D/AMPtBt9E8MaJp/h/R7fPlWOmWyW8KZ6kIgAye56nvWF8YPgr4L+Pfg9vC3jzRF17QmnS5+ytcTQESJnaweJ0cEZPQ96mtDmoxo09k09er5k2/nb0Kpzaqyq1N2radFZpL5XOG/Yf/wCTQ/hF/wBi5af+gCvi/wD4KweEr/4Q/GD4TftBeHYdt3p95FZXjLkBpYHM8G4j++nnIfZQK/SbwX4N0b4eeE9J8M+HrJdN0PSbZLSytFdnEUSDCruYljgdyST3NZHxY+EPhD44+C7nwn440WLXtAuHSWS0klkiO9DlWV42V1IPdWB5I6E1tWk5VlWp7qXMr+v+VzGjFRpeyqapxs/u/wAz85/2H5m/a+/b2+I3x5u7eb/hH9Aj8nR47gcxtIhgtxjoCIElZh2aQGvtX9tz4LX3x+/Zj8a+D9JjEutTW6XenxkgeZcQSLKiZPQvsKZ/2q7T4L/APwF+zz4ZudA+H3h6Pw7pVzcm7mhW4muGklKhSzSSu7nhQAM4GOK9AqKsYSpRow0SWne+9/v/AEuXTlKNR1Zatv8ADa3pbp6n5lf8E3f25vA3w7+FcHwf+KOqL4G8Q+G7q4t7WbWUaGGWNpGcxyORiKSN2dSr7eAuCTkD6h+J/wDwUW/Z/wDhdpEl5N8QtO8S3OwtFp/hiQajNMR/CDGfLQ/9dHUe9dn8XP2Qfg38ddQbUPG/w/0rWNTbAfUYw9rdSADADzQMkjADgAscVk/Dn9hX4C/CjUo9Q8OfDLR4r+JxJFc6h5uoSRODkNG1y8hQg91wauUpVXeej6tfn6kRjGnpDVeZ7H4W8QQeLPDOka5bRTQW2p2cN7FFcKFkRZEDhXAJAYBhkAnmtSiiiTTbcVZBFNRSk7s/Mf8A4Lff8ij8Jv8AsI33/ouGv0m8Ojd4d0wHobWL/wBAFcL8bf2bfhx+0ZZ6TafETw2viKDSpXns1N5cW3lOwAY5hkQnIUcHI4r0i3gjtYI4Yl2RRqERfQAYAqKa5ac4S6yv8rJGlR88oNfZTX43Px2+DXjtv+CZf7avjfw547srq2+H/iUsINShiaQC281ntblQoJkChnjdVyQS2ASuD96+Nf8Ago9+z54N8Iya6vxD0/XWMReDTNIDz3k7YyE8vH7snpmTaB3Ir2j4mfB/wT8ZtEXSPHHhfTPE9ghLRx6jbrI0LEYLRv8AejbH8SkGvGvD3/BN39m3wzq0epWfwt0+a4jbcE1C9u72HPvDPM8ZHsVxSjzezjSk/hVk+tvPz/ryCbTqSqr7Tu15/wBf11PlL/gmn4D8T/HL9pL4gftM+JdOk03S9QkuodJWUcSyzOAwjY43JDEvlbsYJbHVWAzP+C0X/JRfgb/2/f8Ao61r9TdP0+10mxgsrK2hs7O3QRQ29vGEjjQDAVVHAAHYV5t8ZP2ZPhn+0BqOgX/j/wALx+ILvQXd9Oka7uIPJLFGbIikUOCY04bI4+taxcYVKDirRptfcr/5meso1eb4p3+/T/I9Ng/1Mf8Auj+VSUgAUADgClqQirJI5D4xWutX3wk8bW3htpF8RTaJex6a0Rw4uTA4i2nsd+3Ffln/AMEnfid8D/hjp/i2H4hXuieGfiONQJt9T8SBIdtoI1UxRTSDbGwkEm5chmyvXbx+vdeE/FL9hn4FfGbxBLrni34c6de6vMxee9s5p7GSdj1aU28kfmN7tk1EOanUlNfaVvSzvp+vkaStOmoPo7/hbX9D4M/4Ko/ti/D342fDux+HngC+k8WzaZqsWralrWnxlrC2RUkiVBJjDlmnX5l+UcDcScD9Ev2TP+TXPhF/2KWl/wDpJHWbJ+xj8FG+GN78PY/h7plp4TvpIZbuzs2lt5bl4m3RtJcRuszlT3Zz39a9V8L+GdM8F+GtK8P6LarY6PpVrFZWdqrMwihjQIiAsSThQBkknitadqdOcN3KSf3Jr5eW5E3KcoSe0U197ualflT/AMFhf+S6/An6S/8ApVBX6rV5d8XP2Y/hn8dte8Paz468Lx69qWgMX06Zru4h8kllc5WKRQ43Ipw4I49zUQ92vSq9Iyu/uf8AmKouejUpreUWj1Gvy00X/lNzqX/XF/8A0zrX6l15fD+zL8NLf42S/F2Pwyq/EORPLfWfttwcjyhD/qfM8rPlgLnZn8aqm+Ssqj2SkvvVip+9SlTW7t+DuenP91vpX5c/8Ecf+So/H3/r4tP/AEfd1+o/XivMPg/+zP8ADX4B6p4h1HwH4ZXQbzX3WTUpFvbifz2VnZeJZHCAGR+FAHP0qafu1XN7crX3tf5FSfNRdPreL+65+ff/AAVf/wCTrvgD/wBsf/S5K/Qr4+/tBeE/2bPBVt4r8ZveRaLNfw6e01lb+c0TSbsOygg7AFJO3J9Aah+Kn7Mvwz+Nnivw54l8a+F49b1vw8wfTLpru4h8ghxIMrHIquNyg4cMPzNdz4s8IaF480G60TxJo9jr2j3QAnsNSt0nhkwcjKOCDg8j0IrOClCgqa3UpPys2nb7tBStKs6j2cYr5pNXPBfFn7YX7MPjv4b3sniL4heDtd8NXUBafS7+RZZpVxnBs2XzS3oNm4H3r5D/AOCO+iXE3xU+NHiHw3a3tl8M5pBa6el1nDN57vApJJ3PHCcNySPMGeor6yb/AIJqfs1NrA1P/hV1n9p8zzdg1K9EGc5x5Pn+Xj/Z249q+hfCvhHQ/Aug2uieHNHsdB0e1BWCw023SCCIE5O1EAAySSfUkmtqfLCbqdWmrdNe/e3TsRUvOCp9Lp/d+V+p4R4a/wCCg/wK17xV4g8NX/jW28Ka3ol/cafc23iQfYkZ4ZWjZ0mY+UykqSBv3YxlR0r89/8Ago94k+Fvxs+OPw7tfgW9lr3xLurxotQ1Lwwn7u4kZ4/sxMqDbJKrBz5ik7VHzNwAP0m+Kn7E/wAD/jVrEureLvhzpV/qszb5r+1aWxnnb+9JJbvG0h4HLEmtb4Pfso/CP4B3DXXgPwJpehX7Kyf2hh7m7CnqonmZ5ApwMqGwainpKE57xs9OrX5XNJSaU4w2d1r5/nY8i/4KdRzR/sJ+N0uH8y4UacJH/vN9sgyfzq1/wS5/5Mc+HX11D/0vuK+g/id8MPDHxk8E6j4Q8Y6Wus+HdQCC5s2mki37XDr88bKykMqnII6Uvwy+GPhn4OeCNN8IeDtLXRvDumh1tbJZZJfL3uzt88jMzEszHJJ61pTlyxqp/aaf3JoiSvGnFfZufmn+z7/ymP8AiV/3Ev8A0XFX6qV5foH7Mvwz8L/GLVPippfheO18e6orpd6sLu4bzA4UPiJpDEpIUcqgPX1NeoVlTXJQpUnvGKT/ABCWtapU6Slf8F/kflz/AMEkf+Thv2h/+vhP/Su5rnv26NatPg5/wUD0Xx78YfB7ePPhZe6T9l0vTmEU6Kgg2ShYpCFLpNIz7WIzvUg5Ax+jHwm/Zn+GvwN8Q+I9c8EeGl0PVPETiTU7gXtxP57B2f7ssjKg3OxwgA59hX5o+J/iD4W8H/8ABVfxNrP7QqyJoOnFk8Py6hbST2lphUNnL5YB/d7fMO4AgSNuOCCRnRjyvDUG9YxafbRO9vN302e5rN6Yir0k1bvq1a/kra7lfwv+0J/wT70nxBHq8XwS8S2935uduqW/2u2XPcwPfyRlfbYenSv0q/Z9/aY+Fv7Q2hyt8N/EFrfppqIk+liBrWezXGFBhdVITsGUFeMA8Vynir9q/wDZl/sK5vtZ+IXgLVLLySJYVuLe9ldMHK+QgaRu/wAoU9elfD3/AAT70ez+I3/BQL4gfEX4X6FN4d+EtrDdRKqQeTbsJVRY4lXou91MwjH3FAGBxXTTfPP2T2s36W/zOep7sfare6Xrf/I/WeiiioNAooooAKKKKACiiigAooooAKKKKAPmj/gpBY/bP2M/iDIp2T2osbqKQHlGS+gOR+GR+Nen/wDC4I/+fSvMf+Cj159k/Yz+ISqu+W5Wxto0/vM99brj8iT+Fel/8KdX/n+/T/61fQw9l/Z1L2v887f+A0zLXndvL9Tyr9rr/ibfGT9mjQfvNN40OqbPUWtuzk/hvr6gr5e+In/FVf8ABQj4SaV98eFfCWreICv937S62Yb/AMdxX1DXLjfdoYan/db++cv0sOO7YUUUV5BoFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRTJpVgheR/uopY/QDNeNfs1/tYeDv2qLHxDd+EbTWLOPQ7lLa5XV7eOJnLhirJskfKnaeuD7VvChVqU51YRvGFrvtd2V/VibUbX66L8/yPaKKKKwGFFFFABRRRQAUUUUAFFFFABXB/FT4D/Dz43WMVr478H6T4nSFWSGW+tg00AbqI5Rh484GdrDpXeUUmk9xptbHzBp3/AATN/Zo0vUEvIfhfbvMjbwtxqt/PHnOeY3nKEexGK+iPCng/QvAeh2+i+G9GsNA0i3BENhplslvBHk5OEQADJ68c1r0VV3axNle4UUUUhhRRRQAUUUUAFFFFABRRRQAUUUUAfL//AAUGP9qfC3wR4XX5pfFHjrRdIRfXdOZD+H7qvqCvl79pz/ipP2nP2ZfCg+dDrWo6/KvZfsdoGjY/8Ccge9fUNevivcweGh3UpffLl/8AbDOPxNny98Kv+Kr/AG+PjbrP308M+H9G8PRydv36tdOo+jDn3r6hr5f/AGOf+Jt8Sf2ktf8Aved8QLjS93/XpDGmPw319QUZppiFD+WMF90Ff8bhDa4UUUV5BoFFQX19baXZT3l7cRWlpbo0s1xO4SONAMlmY8AAckmvnPWv+Cj37N2ga42k3XxT06W6VthksrO7urfPtPFE0ZHvuxSur26js7X6H0nRWD4J8e+G/iV4dt9e8Ka7p/iLRpyRHfabcLPESOq7lJww7g8jvWLcfHT4bWni4eFZ/iD4Vh8UGcW39iSa1bLe+aekfkF9+45+7jNVZ35epN1bm6HcUUhYKCScAdTXE+Gfjl8N/G3iA6F4d+IPhbXtcXeTpuma1bXNyNv3v3SOW478cUt3ZD2V2eLftxftv2/7GOmeE538HyeL7nxBLcJHCuoiySFYRGWJfypCSfNXA29jzXo/7LXx8i/aa+CehfEKLRX8PDU2nQ6c9yLjymimeM4kCruBKZ+6OtfBn/Bcj/kHfB3/AK66r/K0r1z9gH43+A/gZ+wL4H1jx54p0/wzYyXWorEbyT95OReS5EUSgvIRnkIpIooNSpVJz6PT7zStHldLk+0nf/yb/I+8KK8W+D/7ZnwW+PGtHR/BHj/T9W1fBKafNFNZ3EuASfLjnRGkwASdoOAK774jfEvwr8MdDN94q8U6N4UguN0Vtca1qENmksoUkIjSMoZsDOBzxU1H7OPNJER998qOror8N/2F/wBsDx2P2tPDB+Ifxi1j/hDLlr1dQ/4SfxC/9nAfZpmj3efJ5afvBHtIxzgDriv2k8EfErwj8TLG4vfB/irRPFdnbyeTNcaHqMN5HE+AdrNEzANgg4PODWzg1CMu6v6a2Jk+Wbh2OkorjvD3xm+H/i7X7zQtC8c+G9a1uzV2udN0/V7ee5gCHDl40csoU8HI4PWuF8F/tofBT4i/Ez/hAPDXxA07WPFTM6x2ltFMY5mRSzCOcp5UhABPyOehrNe80l11+Q37qbfQ9rorzL4rftM/Cv4HsYvHHjvRfD94EEn2Ca4D3ZU9GFum6Qg+oXFed+Ff+CjX7OHjLVU0/T/inpsFw/AbVLW60+L8ZbiKNB+LUR952jqD93Vn0jXwR8av+CrFn8H/ANozUvhb/wAK1n1aLT9Qg0+bWP7aWFi0gQllh8hsgb+7jOO1fedvcRXUEc0MiTQyKHSSNgyspGQQR1BFfgH+2p/ykM8Z/wDYyWf/AKBBRR97GUqUtnv98V+rIrS5cLUqx3S0+5v9D+gCivEfi3+2t8EvgZrp0Xxp8QdP0zWF/wBbYW8M97PCcZAkS3jkMZIIOHAyDXd/Cz4yeCfjb4d/t3wL4m0/xNpgbY8tlJloWxnZIhw8bY52uAcdqI+8uaOqLfuuzOzopM45PAr588ff8FAv2e/hprUmk658TtLF/ExWSPTYLjURGwOCrNbRyKrAgggnIpXV7Ds7XPoSivP/AIS/H74dfHbT5bzwF4v0vxNHCA00NpLieAEkAyQsBImcHG5RnFdV4o8WaH4H0S41nxHrOn6BpFvjztQ1S6jtrePJAG6RyFGSQOT1NVK8d9BL3tjWorjP+F0eAD4GuPGieNvD03hC3JWXXYdThkslYHBXzlYruyQMZzkgV5d4J/4KA/s+fEPxTF4d0T4m6bJq00nlRR3lvcWccrk4CpLPGkbMTwAGJORjNC1lyrcHpHmex9CUUV518YP2hvhv8AtPhvPH/i/TvDSTgmCG4ZnuJgDgmOFA0jgEjJVTjPNS2luNJvY6L4keMovhz8PfE/iua2e9h0PS7nU3to2CtKsMTSFAT0JC4z718mfsY/8ABSi3/a6+KGoeC2+H0vhOe302TUY7sawL1ZFSSNCrL5EZU/vAcgnoa7Dxv+1h8JP2hP2dfi9a+APG+n69fQeEtWd7EpLbXWwWkgLiGZEkKjI+YKRyOa/O3/gjP/ydhqn/AGK93/6Pt6uhFyryhPblv+Ev8kOraOHjOO/Nb/0n/Nn7cUUUVJIUUUUAFFFFABRRRQBV1T/kG3f/AFxf/wBBNfnT/wAEZf8AkW/iz/2ErL/0Cav0W1T/AJBt3/1xf/0E1+dP/BGX/kW/iz/2ErL/ANAmr6jLf+RVmPpS/wDS2c+I3o/4n/6RI/SCiiivlzoCiivzT/4KnXk8Px//AGf1jmkRUumkVVcgBvtVv8w9/evUyvA/2ljIYTm5ea+tr7Rb207GdWfsqU6v8qufpZRRRXlmgUUUUAFFFFABRRRQAUUUUAFFFfmj/wAFiL24t9e+CqRTyRoLm9lCo5ADh7XDfUZOD716mV4H+0sbTwaly899bXtZN7adiZy5Kcp/yps/S6imQ/6mP/dH8qfXlji7pMKKKKBhRRRQAUUUUAFFFFAHy/qn/FTf8FINFt2+aDwz8Opr1T/dnuL3yiP+/Yr6gr5g+Fv/ABOP2/PjheHk6P4d0PTR7CZHnx+lfT9evmXuypQ7Qh+K5v8A24zh1fmfMH7BP/It/GMn/Wn4oa+ZM9d2+Lr74xX0/Xy9+x03/CP/ABP/AGkvCT8TWvjybXNvcJfwpInHpiM19Q0Zt/vk5d7P5OKa/MKfwhRRRXkGh+df/Babx1r3h/4K+DfD+m3E1ro+u6rINSMRIEwijDRxMR/CWYtt7mMelfPn7EH7APwQ/ak+EEOq6n8R9ZTx6GmF7oek3VrEbABysZaGSJ5HVlCtvBCncQMFTX6n/H/4AeEP2lPhzd+DPGdpJPp0rrPBcWzhLi0nUELNExBAYAkcgggkEEEivyI/aW/4Jg/En9mPTL/4geDfEkfibw5ov+mPeWbNZapYRqc+aUBIITjLxvnqdoAOMabjSdT2i0k737aJf1+e5rNOooKm9V076v8Az/4B+k37C/7JOpfsf+E/GPhq88QW3iSx1LWft9hdQxNDJ5XkRpiWM5CvuU/dZgQAcjOB+UvxM/5ShXf/AGUq3/8AS2Ovur/gk/8AtfeLvjtpHiXwL461GTXdX8PQQ3djq9wc3E9szFGSZv42RtmHPzEPyTjNfB/xZvItO/4KbaldXDiOCH4jwSO7HAVRexkn8q64JrMMO276b+ScF+mvmc7lH6lWS0s9fuk/1ufvdq3/ACCr3/ri/wD6Ca/BD/gmX/yfd8Pv+uuo/wDpDc1+8HjTXtO8L+Eda1fVr2HTtMsbOWe5u7hwkcUaoSzMT0AFfg7/AMEx3En7dnw8ZTlWk1Eg/wDbhc1OD/3t/wCF/lI1r/7nL1/Q+sP+C5H/ACDvg7/111X+VpXj37CP/BOeb9qzwTH4y+IPiTV9J8D25lsdFstNmT7TKVkJlZGlV0iiEjPwEJZi54xlvYf+C5H/ACDvg7/111X+VpX0P/wSb1mw1L9i/wAMWlreQ3F1p97fQ3cMbhngdrmSRVcdVJR1YZ7MDWeFinTqyfR/rv8A13LxTaVBLqv1kz8sv2zv2Z7/APYl+PFhp+ga3fXOnSwx6xoWruRHdRbZCNrMgA8xHT7ygZBU4GcV+k3xK+Bp/wCCl/7Jfwl8UXXiz/hEtTtrVtRuZY9P+1xzT+WYp08vzY9v7yMkHJwMjHNfM3/BbjxBY3nxb+HejQzB9QsNGnuLiMfwLLMBHn3PlPx9PWvt7/gnVotxoX7CPw/guVKvNYXl0oYY+SW5nkT/AMdYVnF+0wFRz3jLT5OVvyV+9tSZ+5i4cul1r6NK/wCf46H4q/sy/An/AIaM+PHh74b/ANuf8I9/azXK/wBp/ZPtPleVBJL/AKrem7Pl4+8MZzzjFftx+xH+xdH+xn4Z8U6YPF7eL5dcuorlpzp32JYVjQqFCebJkksxJyOwxxk/k9/wTL/5Pu+H3/XXUf8A0hua/fh/ut9K7KnuUIuP2ou/3v8AyRjOKeIlF7Ren4r8j+abw/c+MpfjFruheA2uz4g8SXV1oaQ2PEs8c8pV4gf4QwGCcj5S2TjNfp9+yb/wSl1v4A/FrwJ8SNV+IFlqF/pPmTX2iW2mMEV5LeSPZHcGX58M45Ma5A6V8PfsQf8AKQrwX/2MF7/6Knr989V1KLR9LvL+4z5FrC88m0ZO1VLHH4CuehJUcLTrbO2/kkn+rNsQnUxVWl0b2822v0R+cVz/AMEfP+FkfGDxv4x+IvxEuDp+s6zeX9rZaBFm5MMsrPH5k84IVgDtKiNhwMNXgX/BQT/gnD4S/ZZ+Ful+N/BXiLW9Rtm1JNPvbLXXhlf94jskkbxRx4wUwVKnO4HIxg8nZfFT43/8FLf2hZfCFh4zuPC+g3gmuI9Jju5IbCwsYz/HHHjz5MFRlslmbqq/ds/tjf8ABNFv2TvhHH45l+JI8VSyajDYGw/sT7JzIrsX8z7RJnGzpt5z2rCUXTowv7q0t16pa+u3ZfI0TU6s0veet/uv+G/n8z7Z/wCCOvxF1bxl+zHqWjapdSXaeG9aksbJpWLGO2aKOVY8nsrPJj0BA6Cvzc/b6hu7r9uj4kQ2BYX0mswpbmN9jeYYYQuGyMHOOc8V98f8ESf+SG+P/wDsY1/9Joq+Gf21P+UhnjP/ALGSz/8AQIK7ZR9pmFGL6r8+Q4FL2eCqyXRv8OY+wPDv/BFvTtU+GNzfeL/HusN8ULyB7lpLUxPp8Nyw3bJA6GSb5s7pA6ZznHr8uf8ABL3x5rfwz/bP0Dw9HM8VnrputH1S0DZSTbFI6HHQlZIxg+hYdzX7wv8Adb6V+Af7EH/KQrwX/wBjBe/+ip6zoTf1yMFopK1vw0+TN60F9UnN6tdfk3+aPvb/AILAftIav8L/AIY6D8PvDl7Jp+oeLjM2oXVu5WRbGLaGiBHI8xnAJ7qjDoxrw39jH/glL4a+N3wV0rx78QvEmuadJritPp2n6C8EXlQBiqvK8sUm4vjcAoGARyScCr/wW60+5i+Lnw5vnB+xzaHNDGc8b0nJf9JErH/Z1/4JM2f7Q3wX8MfECx+MKadHrNuZJLFPDn2j7LKrsjxGT7Wu4qykZ2j6Vjhvep1KjWrbV+1m0vy/Pua4h2nCmnolf1uk3+f4LseM/FTwf4j/AOCb/wC2FaJ4e1ya+XSng1Gzuv8AVNfWMh+aCZRwc7Xjbsdu4AcAfpd/wVT1SHXP2FtU1G2O63vLzTLiI+qvMjD9DXgMf/BDFBIhk+NbNHkblXwrtJHcA/bTg/ga95/4KlaNF4c/YN1DSYGZ4LC50q1jaT7xVJUUE++BSrO2FUJO7Uo29HJf8D8RU1fEOcVZOLv620/U/Pj9hX9lTxV+2dZ3HhnVPFl1oXwo8LXv266trUqZJLydQuI0PG8pF/rHDBAMAHcRTf8Agoh+wzpH7H+qeFb3wtrWo6x4b15ZogmrmNrm3ni2EgvGqKysHBHyDG05zkV9V/8ABD3/AJEb4q/9hGx/9FS1H/wXC/5E34U/9f8Af/8AouGtsZ+6cOX+787pf56eiM8F+95ub+98uW/+Wvqz6Z/4J9fF6+8cfsU+EvE3ia6kuLnSbW6tLq8lO5pIrWR0V2J6ny0XJPUgmvyG0q08Xf8ABQz9sFLe71F4LzxNfyN582ZE0zT4wz7UXjiOJcAcbm6nLE1+kv8AwT90+41b/gmXqNjaLuurmz16GJRnl2aYKOPcivhf/gkr4gstD/bM0OG8dI31LTL6yt2fj96Y/MAHPUiNh+NbWVXHtzV7RUvm02/vaX6GXM6eC93rJr0SaX4J/ge4ftV/8Enbb4L/AAv1Hx18JvFeuXt3odnNcarYaxNEJZbURkTPBJEke3Cb90bA7lLDdkbW81/4Iz/8nYap/wBivd/+j7ev1c/a51/TfDf7L/xUu9UvYLC2bw1f2yy3DhVaWW3eONBnqzOyqB1JIFflH/wRn/5Ow1T/ALFe7/8AR9vUYWT+sTj05X+MZG+Iivq8Jdea33OP+Z+3FFFFQI/Or9sT4nePfid+2J4U/Z80zxnd/DbwlqMML3GpWBMc947xyPjeGVip2eUqBgpcndu4A6Zv+CP/AML483Vt448dwayPmW+N7anEnZsC3Ddf9vPvXqv7RnwZ+BH7Unja28E+J9dtLX4madDutTo+oRxavbxYEu0oQwZcHdtdTgMSMZzXDn9lv9pb4WRk/Db9oiTxFZq+5NJ8dWXnjYP4DcMJm/75VPwr7nD4/wBnhKNHC1vq80tbxdp6/FzJN6rTXRW0MKkXKo3a6stO2mvlrucj+xr8TPid8L/2pvFv7OvjvxBeeOtN021e807Wr4O08ahY3Q73JYxukgG1mbawAU4zmT/gslNJH8AfByo7KreJk3BTgHFrcEZ/Gu0/Z1/bO8Xat8dbz4KfGnwnY+GPiGqs1lfaQxNpeqsZlC4ZmIzGC6sGIOCCEIweL/4LJwu/7P8A4PdVJRPEybmxwM2txitqaqf25hJ1aai3yO8WnGf99Wsve7LqFNJe1UfPTt7u3p1PtX4XyPN8M/CTuzO7aRaMzMckkwpkk18p/wDBW2R4/wBk/Csyhtes1YA4yNshwfxA/Kvqb4Q3MV58J/BdxA4khl0SydHHQqYEINfH3/BYbXk0/wDZv8P6Z5gWbUPEcJCcZZI4Jmb8ASnPuPWvDy2LlnVJL/n4vwkPBv8A2dN/yP8A9JZ9Jfs0zPcfsp/DKSV2kkfwfpzM7nJJ+xpyTX5Afsjax8V/Gl5rPwc+FOoy+HbvxRfx3+ra9bytFJaWcCsrfOvzIuZBnaQzHYoOGOf19/Zl/wCTTvhh/wBidp3/AKRx18Cf8EarrTo/iZ8UbeUxjVpNPtntw2N5hWZxLj23NDn8K+ly6oqCzaq4KXK4tJ7XU52dvJ6/I5ndYWi07O6/FW/Jux6/b/8ABIHwQNPW8n+JHjN/GO3edZjlgWLz/wDnoIzGZMZ5x52f9rvWZ8BPj18Sv2Wf2hrb4DfG3WpvFGjawyL4b8VXTl3JdisQaRiWZHYFCrksj4AJTmv0Nr81P+CuEi3XxE+BVlpXPiY3dyYRD/rQGmtRFj6uGx7g1wZXj8RnOLjl+PfPComtUrxai2pRa2tbba3Q1q04wozqR0cVdP06P129bH3t8ZPhLovxy+Gut+CPEMt5DpGrRrHNLp8winTa6upViCMhlHBBB6EGvyH/AG1P2MPBP7OPxR+GHhvw1qmv31j4olKXkmq3EEksYE8Uf7sxwoBw5+8G5Ar9q487F3fexzX5n/8ABVP/AJOC+AP/AF3b/wBK7eo4TxmIpZjTw0JtQlzNro2oPX8F9wYrXC1J9VG68tUfS/7OX/BPv4c/sx+PJfF3hjVvE2o6pJZvZbNYvYXhVHKljtihjyflH3iR7Zwa+Rf+Cr/jbVPh/wDtMfCbxHpMoGoaLp6ajaLJkx+bHdswyoIyDtAI7jiv1Vr8yf8AgoxpNvr37cP7Pum3cay2l5Np9vNG4yGR9SCsCO4IJp5DjK2NzmlVxcnN2lv25JaGlSMaeGrOK6frE6j4P/8ABPHX/jPHpHxI/aD8e+JNX8T3bRajDolrciNbNS29YpGZW25GMxwiMJyAT2+pP2tv2ktN/Zb+Dt74quIFvtVlcWWk6ezYFxdMpK7uc7FClmI5wuByRXtVfm1/wWRgnFv8ILq6Ej+Ho7+8S7Vc43kQEZ9yiyY+hrlwtaef5nQw2KdqbbtFaJK17K1rXtbv8xwiqUZVH70km/N2X9aB8LP2IvHn7YPhy2+IP7QfxF8SRQ60ovNN8N6XKkQtoWAKOVdWii3LgiNY84ILNuJAzfiz+yd8QP2DbNPif8FPHGu6x4V0iRZ9a8M6pMG3wA4d3VAscqYOD+7DIPmB4yv6W6XLbT6ZaSWZVrN4UaEx/dKFQVx7YxXN/F6602x+E/jO41kxjSY9GvGu/O+55XkvuB9sZqZcQYv2rikvZXt7Oy5eX+W1u3Xe4qNGNblVR3cuvr1XbyPgT/gjRqU+p23xgnmlkfzrywnKu5b53FwWPPUnjJ74r6M/bu/a2f8AZh+H9jb6BAl/498RSNbaPasnmLFjAedk/i2llCr/ABMw6gGvmj/giv8A8gv4sf8AXbTf/Qbmpf27lWy/4KGfAC913J8OFtOEZf8A1YkXUH35+haIn2xX0OYYOjiuKJUaqvBJO3flpp2+dvuOajVlHDVa71a5n87/APBudD4L/wCCZ+ufGrRYPE37QnxL8V6p4pv1+0nS9Pu49mn7ufKLSpIuRnlY0RVOQMgA1meMf2dfjj+wzqmmeKPgl4l8RfE3wSs6w33gm8R7uVYyRyIYwQwOP9ZEiOhI4K7q/SGivmlxDjHP95aVP+Sy5LdkraeTWp0exi42lq+/U4Xxl4Jsfjx8Hrzw54ms9R0Wz8R6aiXtpHMsd3aF1Vim4bl3oeDwVJByCOK/Ir9vj9jHwV+yzqvw9tvCmqa/qEfiGS5W6Os3EEpQRtCF8vy4Y8f61s5z0FftfX5l/wDBY7/kYvgt/wBdr/8A9Dta7+FMZXp5rSw9OVqc27x6O0ZNfkgqx/2efNq4xf39z6N/Z4/4J2/DX9nH4hW3jbw5rHinUNXhtpII4tVvYGgAkXDErFBGWOM4BJHOcZAI+p6jg/1Mf+6P5VJXy2LxmIx1T2mJm5S2u+w6UIxj7q3CiiiuI2CiiigAooooAKKKKAPmD4Jf6P8At0ftKxv964svDU0f+6tnIp/Wvp+vl7Tm/wCER/4KNavBJ+7t/F/gCG5ibtJcWt2Yyn1ERz9K+oa9fM9alOfeEPwio/mjOGz9T5bb/i2v/BRBf+WenfEvwhj08zUNPf8AXFsf1r6kr5e/bKX/AIR/4ifs4+L04msvH9vopbusV/E8Uh+mIxmvqGnjv3lHD1urjZ+sW0v/ACXlCOjaCiiivHND4p/4KWfBf4yfEjS/h/4k+DM2oLrnhe5vHni0nUfsd3smSIB4yXUPjymBUHJ38A818J+LPFH7enxn8P3Pw+17RPH15o+oKLa4hm8MR2EcyZGVkuxBHlT33SYIznIzX7hUVEYJXi9U9bGkptpW0a0v82/1Pir/AIJqfsTa1+yt4U13XPGckA8Z+I1hSWwtpBKlhbx7iIy4+VpCzEttJUbVAJ5NfMf/AAUo/wCCfvxB1r4w6r8UvhvoVz4p0vWwk+o6fpo33lpdKoRmWIfNIjhVb5NxDFsgDBP640VdS9SUZ7OO3p2/X11M6dqalHe+/wDX4emh+NHgT4Oftm/tiabpXgH4i6l4l8MfDezkjW9uvE1gtg5jTGAUKJPdvxkb9y7gCzA813H7In/BPj4sfA39t3TfFN74a+y/DrRb7UhaavPqlpLJNbPBPFbny45DJuYOhOUXHPTpX6v0VrGpyT54rXW/ndWu/wBP1IceaDg3p+Xp+p8Ff8FVf2W/iV+0ppfw5/4Vz4fTxDLo0199thN9b2rIsqwbGBmkRSP3TA4OenFfK8X7IH7V/wCxXp2m+L/hNdaldzatpkP9uaXoscN9NZ3OBuhktSJEuArFtkkasQC33erfs7RXPGLppqDtd3/4HobSlz8qkrpK343v6n4WfDX9hn9ob9rz4wP4h+Jml694ftLy5WTWfEPii3NnP5YwCkEDqrE7RtQKgjXAGQABX7eeGPCml+DvCel+G9JtVtdH0yzjsLW2HISGNAir7/KBWvRWra9n7JK0TKzc/aSd2fhH8VP2Kf2gf2WfjtL4g+HXhnxBq9tZajJdaBr/AIYsmv2EZJ2iSJFcqQrbGWRdrfN95TX6T/8ABPXWvj/4o8FeK9X+PS6lFfXV5CNJh1axhspliWMiQ+RGibAW2/eUE4Jr61oqafuU3SeqtbX5fjpuVV/eVPabO9357/hrc/Ij9lv9gH45fDX9s7w/428Q+EYbHwpp+r3d3Lqi6tZyq0bJKEKxpKZOS68FB74r9b9QsYdU0+5s7hd9vcRNDIvqrAgj8jViipUV7FUHrFf5JfoOUnKrKt1f/Bf6n4W+O/2Lf2jf2OfjM/iD4Y6Pr+s29rcSHR/EHhe1N/I8DZASeBVYg7SAyuhQnOCRzXe61+yL+1x+2R4N1Hxd8Ur/AFAXelWhOgeG9WW3sJrycsAQLdfKit/l3ZkkCs21RjB3D9laKFH3OSTvbZ9vP1G5e/zxVr7+fl6Hxd/wS5/Z1+IH7OPwm8WaT8Q9DXQNT1HWvtdvbC8guS0QgjTcWhd1HKnjOeOlfLH7T3/BP/45fEX9s/xB428P+EYb/wAJ6hrNrexap/a1pGqxKsQYtG8okyCrcBD04zX68UVrzP28K/WP3dP8kYuCdGVHpK/43/zEYZUivyK/Zd/4J/8Axx+Gf7aHh/xr4g8JQ2fhPTtYu7uXVU1a0kVomSUIyxrKZeS68FAeecV+u1FZxXJVjWW6/wCH/Q1l71KVJ7P/AIP+Z81ft3fsf2/7Xnwrg0uzu4NL8XaNK13o19cA+VuYASQykAkRuAvIBIKqcHBB/MDwZ4H/AG2v2O7i+0Twd4e8ZWFncSeY8Gi6WmuWLt08xVWOaNGIAyQFYgDPQV+6lFTGLg24u19ypS5opSW2x+PPw/1T9vv4y+OfDI1r/hNtL0W31S1mvZLmzh8PxiFZVMm8BIWkXbnKYbIyMHpX3n/wUK+DXiz48/sw674S8E6cmreIJru0uIbN7iODzFjmVmAeRlQHGTyR0r6ToqqkY1IKFtnf8v8AIiF4Tc/K35/5nwz/AMEsP2ZfiN+zb4O8eW3xE0FNAu9XvraW0txewXLMkcbhmJhd1HLDqc9eKT/gqf8Asw/Eb9pLwh4Dh+Hehx6/d6Pe3Ml1bNewWzqkiIFYGZ0UjKHPOeRxX3PRTrfv7OXS34Wt+QUf3F+Xrf8A8mvf8z5t/wCCfPwa8VfAv9l3QPB/jfTU0vX4Lq8mnsluI7gIskzMoLxsyE7SOhPWvzh/aw/4J3/Ff4G/GK78Z/CHRdW17w1Jff2lpc3htGkv9KlL7xF5Uf7zCN910BG0DJB4r9sKKJ3lUjVTs1p+X+QQtGm6b1T/AOD/AJs/HDw7+z7+19+3bfaTpvxh1PXPDfgXTpTLJJr1hFprFgMfJZpHG0spGQski4UFvm5w3pv/AATT/Yk+MH7PP7Q2seJvHfhePRNC/sS4sYbr+07W4M0jzQlQqwyMw+VGOWA/Piv1Coq4S9nLmgujX3q1/UmS548sn2+VtbBRRRUFH54/tffBX4k/B/8Aao0b9pD4ZeHJvGMEaRrrGj2itJPlYjA/yKCxR4cDcoYoyliMVtH/AIK+eAPs/wBi/wCFd+N/+Eqxs/sn7Pb7fO/557/N39eM+Vn/AGe1felFfRQzShVoU6ONoe09muWLUnF8vRPRppdNjOUbzc4uzdr/ACPz3/ZZ+CfxL+N/7VF5+0h8UvD0vgq1hjdND0G5Vkn5iMCbkYBgiRs53OFLuwYALX1X+1V8A7X9pP4J674JlnSzvpwtzp15IuRBdRndGx/2TyrY52u1eu0VyYrM6uIr060EoezSUEvsqOq3311u9x04uEnNu7e/5W9LdD8zfgn+3R4h/Y58IW3wt+PXw+8SwXGgr9j0nVNMgjcXNuvCJmR0R1QYCyRuwK4BGQSfIP20/FnxB/as8CXfxcv/AApqnhH4beHZ4dO8P2N9ERLdtcNmW7fj7uEjXI+UFlVWYhif2Ror2aefUKOJWOhhkq17t8zt/etG3uuSur3druyIjT5U4Rfu9v8Ag9v+G2PKP2b9PubH9lz4a2VzbywXcXhLT4pIJEKuri0QFSDyDntX5KfsofC74seH9N8RfGD4Yade3PirwXrS2d3obQOf7QtXRjcQeXwZGUqm6MfN84IwyrX7hUVyYPPKmDliZRgn7Zpu+1k22muqabT2F7FOnClJ6R/HRr5d12aPgOL/AIK7eF49N/s67+F3jKHx7t8s6CscRi8/tH5hYS4J/wCmOfY1R/Zu/Z2+JH7Q37QUf7Qfxy0t9AisWVvD3he5jKPHsyYS0bfNHHGSWAbDvJ8xAH3v0Kopf2tQw8J/UcP7OUlZycnJpPdRula/fV+YOnKS5JSvH8/XyCvzb/4Kj6HqGofH79nyS1sp7lJr1reMxRlt0n2q3OwY745x9fSv0korz8sxzy3Fwxajzct9Nt4tfqXVh7WlOl/MrBX5w/t7aPf3n7ef7NstvZXE8bXtgFeOJmB8vUVeTBA/hU7j6Dk8V+j1FLLcc8uxMcSo81k1bbeLX6lVFz0p0/5lb8U/0CvIf2qP2d9L/ac+D+qeDb+ZbK9ZlutN1Apu+yXSA7Hx3UgsrAfwscc4r16iuGlVnRqRq03aUXdPzRadmfmn8J/2xPiF+xLoMPw4+Pnw+1+90jRh9l0nxNo8ayrLAvEcYZykcqgfdYOGUAKy5Bqfxx+0B4+/4KJXth8Ovhj4Q1zwr8Lry4RvEfijVIwjyWysGaIMpMa8fwK7M5xnaobP6S0V9HLN8NKbxX1VKtve75eb+bk7313tfocypOMeSnKy/Fej6eXY/N//AII7aBe6Avxkt7qyubQQajZ2h+0RsuJI/tAdDkfeXK5HUZHrX0d+3N+yan7VHwxgttMnhsPGehyNdaPeTcIxIG+B2HKq+1eR0ZVPTIP0lRXLjM4rYjMf7Sprkno112SX42/GxpTgqfMls29PJ9D86fAP/BSHxL8AdCt/CH7RHw48VWXiPTUFtHrFhbRt/aAXgOwkeNGOAMyRuyt1AFc/408WfF//AIKWeJNI8O+F/DOrfDX4N2lytze63qG6N70An5sjCyMBnbEhYBiGduhH6bUV1rOMNTqfWaOFUau97txT7qH5XbSfQz9nKMeSMrL8bepQ0HR4fDuh6dpVs80lvY28dtG9xIZJGVFCgsx5ZsDknqa/Oj/gr/oWo6pr3wTezsbi6WS+vLRTDGXzM7W2yPj+JsHA74OOlfpNRXl5bj5ZfjqeN5eZxbdtr3TW/wAzVwXspUlomrDIQVhQHghR/Kn0UV5RSVlYKKKKBhRRRQAUUUUAFFFFAHy5+1l/xRPxw/Z0+IqfJHa+JpPC9246GLUYTGpb/ZVoyc9ia+o6+X/+CkK/Yv2V9X11OLjQNX0rVIH/ALjrfQoD+Uh/Ovp7zF/vD869jE/vMFh6nbnj9zUv/bzOPxNHzB+34x/4Q/4TRIjPNN8S9Bji24zu3yEd/Y9PWvqGvl/9sU/218Tv2bPDa/PJcePodXEfqtnC8jN+G/8AWvqClitMFho/4n/5Nb9Aj8TCiiivINAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigD5s/4KOeV/wxb8S/O+55Fnj/e+3W+39cV2e7xP/c/U15//AMFID9t/Zb1TQ15l17WNJ02NP7zNexPj8ozX0/tHpXve09ll1LS95z/KmZWvN/L9T5f8ff8AFX/8FC/hbpP+sTwj4Q1TxAR1CNdSLZg/XAr6hr5e+DY/4Sn9un4+62/KeH9M0Tw/bN/syQtcSgfRwK+oawzL3XRpfywj/wCTLn/9uHDq/MKKKK8g0CiiigAooooAKKK8V+DP7Wngz46fErxx4H8P2esW+r+EZngvpdQt444JikzRMYmWRiRuU/eVTgit6dCrWjKcI3UVd+S2FKSirv0+89qooorAYUUUUAFFFFABRRRQAUUUUAFFFeKf8Na+C/8Ahpg/A37JrH/CXiDz/tX2eP7D/wAe/wBo2b/M37vL5+5jPGa3o0KuIclSjflTk/JLd+iE2opye39I9rooorAYUU13WNWZmCqoyWY4AHrXyF8Sv+Cp/wADfhzr8+kwXeteL5rdzHNP4cs45YFYHBAklljVx/tJuB9a7cLgsTjp+zw1Nza7L8+wm1Fcz2Pr+ivEPgL+2Z8Kf2jpPsfhLxEE1wJ5jaHqkf2a8Axk7VJ2yYA5MbMB3xXtzMFUknAHJJrLEYethZunXg4yXRqwoyjNXi7i0V8ifFD/AIKkfA74Z+IJ9HjvNY8X3Nu5ink8N2kc0EbDqBJLJGr/AFQsPevR/gL+2p8Jv2jLhbHwr4h8jXdu86Hq0f2a8xgk7VJKyYAJPls2O+K7Z5Vj6dH6xOjJQ72f3+nmKU4xlyt6nulFFFeUWFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFAHy/wDtr/8AE98Tfs+eFBz/AGl8RLC+lT+/DaJJJIPp8y/lX1BXy/8AGT/iov26v2ftKb5odF0zXdadOxLwJAhP0PIr6gr18Z7uGw0P7rf3zkvySM47tnzB+xz/AMTT4lftJa43+sm+IFxppPfbawxoP/Q6+n6+YP2J/wDRfEn7Rdk3+sT4n6pcn12ypCV/lX0/Rm3++S9I/wDpKCn8IUUUV5BoFFFFABRRX5mfsY31zcf8FPvjwJbiWQGLWFIdychNRt1Qf8BXgeg4FergcD9dhWlzW9nBy2vezWnlvuTUfJT5/NL77/5H6Z1+bH/BOT/k8v8AaQ/6/rv/ANOMtfpPX5sf8E5P+Ty/2kP+v67/APTjLXpZT/umN/wL/wBKRhif4Uf8UfzP0nooor5g6QooooAKKKKACiiigAooooAK/NT/AJzQP/16D/0zCv0rr81P+c0D/wDXoP8A0zCvqOHv4uK/68Vf/bTKv/An/wBu/wDpcT9K6K474vfCvRfjZ8Odb8FeIXu49I1aIRTSWE3kzJhgwZWwRkFQcEEHoQRkVifs9/s/+G/2a/h5H4O8LXOp3emrcyXRm1a4WaZpHxnlVVQMKOFUDv1JJ+fjGk6Lk5vnvoraNd7309LfM0d9LfM5n9uDxFeeF/2Tfidf2ErwXX9kPAskbbWUSssTEH/dc15R/wAEqfBmh6T+yjo+uWml2sOsaxeXjX18sQ86fZcPGis/UqqqAF6DJPUmtL9v74zfD+f9mn4neFI/HPhqTxSLVIDoa6vbm98wTRkp5G/fuABOMZ4rjv8AgnJ8ePhp4H/ZL8K6P4j+InhTw/q0NxfNLYaprdtbToGupGUtG7hhkEEZHIIr6rD4et/YNblg7yqR6PWPK381cyrW5qSfRy/JHrfjz9gv4X+Mvi54e+I9hbXng/xJpV/HqE0nhyRbWO/dHDjzV2kAkj5mTazBmyTwR1P7ZHiC98L/ALLPxP1LT5pLa8j0O4SOaJtrIXXZuB7EBjXqmg+INL8VaPa6toupWesaXdLvt76wnSeCZc4yjoSrDIPINfNH7dXxm+H6/s5/FLwofHXhoeKf7Me3/sM6vb/bfM3Kdnkb9+7HOMZrxaE8Ti69GhVvJQaVnrZXV/l+R0UuX2iqd7anJf8ABJ3wXoelfsu2ev2ul20Wt6tqF2LzUPLBmmWOQoiF+u1QvC9MknqTXo3xK/YL+F/xD+KGgfEC2tbzwh4l0y/jv5bnw5ItqL50cOPNXaQG3Dl02sQTkngjxv8A4Js/HX4beBf2UtB0jxL8QvCvh7Vo769d7HVdatradVadipMcjhgCORxzX3D4e8SaT4u0e21fQtUsta0q6UtBfafcJPBKASCUkQlWGQRwe1evnVbGYTNq+IpuUbyavrqu3mrdDz8Ooyo+zl1vp82aNFFFfIHcFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFAHy/cZ1T/gpZaxuD5Wl/C150/wCukmqBD/47/KvqCvmDT/8AlJZqueD/AMKsix/4NDX0/Xr5j/y5X9yP6mcOvqfL37P7f8Ir+2N+0b4Yl+RNSbSPEdkv99ZLcxzt+EgUV9Q18ufEL/ig/wDgoF8LNdH7u38beF9S8MzMPumS1cXiE/7RztB/CvqOnmXvypVv54R/8lXI/wAYhDqgooorxzQKKKKAPAP2nf2KvAv7WF9oV54t1HX9OuNHjligbRbqKIOrlSQ6yxSDgr1AB55zxj8zP2e/2NfBfxY/bI+JXwm1fVNetvDnhpdRNndWVxAt3J9nvIoU8xmhZDlZCThByBjHSv2yr8xf2LP+Un/x3/3Nb/8ATnb195w/mOLp4bFUoVGowpycV2d1qvvZliIp0udrXmgvlqfdP7Ov7O/hn9mT4ft4Q8K3WqXunNdyXrzavcLNM0jhQfuIiqMKOFUdyckk1+Svw38N/Er4lftffFj4efDnX5vCx8Ra9qH9tazbMySWtjDeyM53KQ2CzKNqkFiVUkKWr9u6/PL/AIJx+EPM/aZ/aT8Ume3Ih1250wW+0+cN97NIWzjAU+WB15I7YGccnx84RxuMre/LkW+t3zJK/o7GNaKjSjCGl5L9W/1ZZ1r/AIJHaDoegzap4H+JXi3TviFBH5lrql1cxrA84GeRFGsqBiMbhIxXOcNjB7X/AIJ1ftPeKPinY+Kfhr8R5JJvH/guUwy3U5Hm3UCuY28wj70kbrtLfxBkJyck/Z9fmp+yKoi/4KlfHREARTaaoxVRgZN7akn8yfzpYbGVs4w2KpY187hDni2leLi1on2aeq27FVacacI1IaNSS9U77/cfYP7XH7Senfsu/B++8V3MC32qzSCy0nT2OBcXTKSu7vsUKWbHZcDkivkf4YfsOePP2u/D1v8AED9oT4i+JIk1lReaf4a0uVIhawsAUYq6tHFkYPlrHkDBZtxIFT/gtDb6gdH+FNyhI0pLq+SQkZRZisBTcMc/KsmPo1drpfwq/bxvNNtLiy+OHgF7OWFHgaOyh2mMqCpH/Er6YxXXl1D6rldPF0KsKdWpKXvSvdKLtaPuytfdvR2sVWb54w6Wvp11/JfmcV8Wv2U/iV+wrocnxH+BfxC1zVPDej/6Rq3hfW5BMhgB+eQogWORAPvYRXQZZW9Ptj9mX4/aV+0p8H9H8baZD9jluN0F/YF9xtLpMCSPPcchlPGVZTgZxXy1rHwL/bv1/Sb3TNQ+M/gG6sL2B7a4geyi2yRupVlONL6EEivV/wBgH9lnxX+yn8O/EWheK9Y0vVLrU9TF9FHo8kskESiJUJ3SRoSzbRkbcAKOTWGYulWwEpYqvCpXi1yuN+Zp7qXuq9t09Xv88/hnF04tXvftto/XofUdFFFfDHWZHi7xVpngXwrq/iLWbkWmk6VayXt1O3OyKNSzHHc4HTvX5u+BdN+LH/BTnxVrevap4r1P4dfBGwuWs7XS9LcpJe9DsIB2yOF2lpH3Kpbain5sfVH/AAUVttQuv2NfiOum7/NW2t5JRH1MK3MRl/DYGz7A1S/4Jq3GmzfsZ+Ahp20eX9sS5A6if7XKXz78g/Qivqsvtg8tq5jBJ1OdQjdX5dOZySfV7J9NTKs3eEFpzXv8rafjf0PD/GX/AASsf4b6PNr/AMDfiT4r0TxnZoZYYtQvY1W7KjPlCWBIjGSe7BlPQgA5Hz7+x/8AErxL8WP+CjnhvX/GNubfxSLS4sNSVkEbNPb6c8DsyAAKxMeSoGAScV+yFfk98JLrTbz/AILB63LpJjNn/aepqTF90yiykEp+vmB8++a93J80xGPp4yGK9+Sozak1qtLNX6p6PXsc+JpxhR5oaaxT803f8GvzPvj9tCR4f2UfiqyMyMPD918ynB+5XmH/AASxkeT9jnw2GZm239+q7jnA+0NwK9N/bU/5NN+K3/YAuf8A0GvMP+CV3/JnPh3/ALCF/wD+lDV4FD/kR1/+vkPyZtW+Kl6y/I5L9vr9kP4R2XwY+J3xQt/B8cHjkxC+OqRX10oM7TRq0nkiXyskE5+TkknrzXCfsG/sRfBX40fsy+G/FnjLwX/bHiC8nvEnvP7VvYN4S5kRBsimVRhVA4Havpz/AIKCf8mdfE3/AK8I/wD0fFXLf8Eu/wDkzHwf/wBfWof+lctejh8wxkMhqSjWknGrGKfM9FybLXReWw60U5U21q3K/noj6Q8B+A9B+GPhDTPC/hjTY9J0HTYvJtLONmYRrkk/MxLMSSSSxJJJJNfI37dv7Ifwjk+EXxR+KH/CHxp45Wxa+/tSO+ukHngqPMMIlERJHX5OTyeea+2K8J/bq/5NE+Kf/YHf/wBCWvm8Biq9PGQqwqNSk1dpu7u1e7636nRTjG8YW0utOh8l/sB/sT/Bf42fs16N4q8aeDP7Z1+4vLuKW7/tS9g3KkzKg2RTKowABwK+/wDwb4M8K/BP4f22haBZQeHvCmi28jxw+YzJBGC0jszuSx5LMWYknJJNfOH/AASu/wCTOfDv/YQv/wD0oavX/wBri3vrz9l/4qRacGN23hy+2iP7xHksWA9yua9jPsRiMRmVbDVKr5FPRNtpdNttDkwUIzUbrW7XnufE2m+I/ip/wUy+JviC38O+KtQ+HXwM0OcWzyWO5Jr/AL7W2lfMkdfmKsdkalPlZvvdtrX/AASa0jwjps+qfCr4oeMPDPjWJC9ve3l6gikcc7Wa3jikQE/xAtjOcN0rwT9hPwX+074q+DNzN8GPid4S8L+GIdVmjn03VLaN7hbnZGWZibGY4KlMfP0HQV9F/wDCof2+v+i3eA//AACi/wDlXX02NVXAV3hcFiqdGnCy5Xe785+47t/NGVOftrzqRvdv0Xkv6vfqbf7Cv7WXi3xx4r8RfBr4uReR8TPDPmbbtkVGvoo2CuHCgKXXcpDLw6Hd2JOH/wAFiJpI/wBm/wAOKjsqv4mgDBSQGxbXB59eQKz/AIG/sQfHLRf2tNJ+M3xO8b+FdZu4Fk+3SaN5iz3ebVrdFMYtYYwMFct1+UcE81d/4LGf8m4+Gf8AsZ4f/Sa4ry+XCf25hJ4WUXzODko35VK+vLdLTqvU6aF17SOvLaVr725Xp8jyH9nn9mL4ift4eD9N8X/Fzx5rOkfD23hj0/RdB0p9huEgXyjMFcMiDKkb2V3chugC5/QmJPCn7LPwJCvcXEPhPwdpR/eXMnmztFGvAzxudjwAMAlgABwKd+zjo9t4f/Z++G2n2iCO3h8O6eFCjHW3Qk/Ukk/jXjP/AAU8t764/Y08ZfYgxWOexkuAnXyhdRZ/DO0n6V5mOxlTNMfHBX5KLqKKSSSV5ct/N63bfUywcIyhCo9Xb8LXsvusfOXw38C/Fj/gpdqeqeM/GPjHVPAXwdW6kttN0DR5CpulU4IA+65X+KaQP825VUDIXrvF3/BMTVPhBo0/iL4AfEzxZo3i6yHnpY6jexiO/wBvPlb4kjAJx0kV0bo2ASRwX7Kfw/8A2vfEnwB8JX3wx+LngvRvBLQyJYadd2kTTW+2Zw6SE6fIS28OTl269a9Z/wCFQ/t9f9Fu8B/+AUX/AMq6+lxc6+FxEqGFxVKlTg7KGvTT3lyO7fW7evUzpy9olUqx5r/d6I9F/YK/a5vP2kvB+q6N4stl0/4ieF3W31WER+ULlSSqzhP4G3Iyug4VhkYDAD5s/wCCxHiC98M+OfgrqdjKUubA315CCTt8yOW1ZSQCO4r1r9jP9iz4p/BH4/eK/iX8Q/FPh3VrjXrK4iuItCMmbi4mnjlaR0MESIAUJwo6t0A6+Yf8FbNNh1j4sfAWwuF3W91cXUEi+qtPaKf0NcmBhg48S0HhGnBptqOyfs5XSvbS+w5ScMLX5k2ktL7tXW/5Gp8Mv+Ca99+0B4VtPHfx6+IHiu98V65GL5LCxuY1+wxyfMsbGaOQZwQdiKipnaM4zWNoPiLx3/wTl/aU8MeBvEHiy/8AF/wa8WOsFjJqUhZrEFwm5QSRG0TOm8JhXRs7Q2Av6aIojVVUYVRgCvzc/wCC0CBfDHwruFG2eO/vQkg4ZcpCeD9QPyrnyvM6+bZhDA4mzo1Lx5bK0dHbl00astTT2HNSld++k3fzWv3eR+kM00dtDJNK6xRRqXd2OAqgZJJ9K/NS8+InxR/4KP8Axi17wx8P/FN78P8A4L+H5PLu9WsdyTX2dyqTtZWkMmGKxlgioAzAtgH7o+PVvqN9+zz4/g0redTl8NXy2/l/eMhtnwB756V8sf8ABHm401/2bvEEVttGoR+JJjef3uYIPLP0wD+RrysrjDDYTE4/lUp0+VRurpOTd5Nd1bTzKqTbp0uXTnb+SSv+JWvf+CR/hXQbV9R8CfE7xr4c8XxjfBqs11E6CT1IhjikGT3EmRnvXov7EnjT46W+qeKPhz8aPD2o3MnhwL9g8aTQsINRTdtCCYgCc4wwcfNjIkw3X6yorkrZzicVRnRxdql9m1rF901r8thujHRx0a/qzPnL9uD9q6L9lj4XR3unwR6h4x1qRrPRbOXlA4GXndc5KICvA6syjgEkfPPgT/gnB4n+P2h23i39oj4leKr7xDqKC5TRdPuY1GnhudjGRHRTgjMcaKqnIya4v/grNDrcfx9+DFzZX1vpqtEVsL2+ANvbXQukJkkBVhtXMJbKtwOh6H1j/hUX7fR5Hxu8Bkf9eUX/AMq6+lwVF4TLKOIw1aFKpVcm5Sve0XZRj7srLrLZ38iaz/e+z6JJ6dW9dfTb7zzj4r/Bf4rf8E54bT4g/Czxxq3i34aWkyR6t4Z12TzFgjZgAzKuEKscL5kao6Ejqpavv/4KfFvRvjp8L/D/AI40EsNP1a383yZCC8EgJWSJsfxI6sp9cZr4v8Zfs4/txfEHwpq3hrxB8YfAWo6Jqtu9peWrWqIJYmGGXcumBl47ggjsa+hf2Hf2evEf7MvwPXwd4o1ax1bUjqNxeg6Y0j28KOFARWdEY/dLH5Ry5HueLNHRrYFTr14VK8ZaOF7yi/5vdV2ns+2hmrxqRdOLSe/byf6H0FRRRXxJ2BRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFAHy/4o/4kP8AwUc8E3z/ACrr/wAPr3SUP95oLwXJH4A5r6gr5e/ak/4p39o/9mTxYPlEXiG+0F2/vfbrXy1B9eUOK+oa9fHe9Rw1TvC33SkvysZx3aPl/wDbaH9i+IP2ffFEfyzaf8SNNsXf+7BdLJHL+irX1BXzB/wUP/0f4G6LqK/67TfF2jXcXrvFyq/yY19P0Yj3sDh5dnNfc0//AG4I/EwoooryDQKKKKACvzV/Y38P6lYf8FOPj1NcWNxDDHFqjNI0ZCqJr+CSLJ6DegLD1APpX6VUV6mBxzwUa0VG/tIOPpdrX8Niai56fJ5p/df/ADCvz3/4JztqOm/tQ/tP6bc2l1BDJrbTkyxsqqwvLraDkcFlkyPUDNfoRRU4XGfVqNejy39pFL0tJO/nsKpHnil2af3BX5w/sn6Pf23/AAVG+O081lcRQJZXxaR4mCjzLu1aPJxj5lBK+oBIr9HqKeCxzwarJRv7SDh6Xad/w2HUXPDk80/uv/meR/tS/s76T+058IdT8G6jMLG7ZlutN1HZvNpdIDsfHdSCysO6scYODXxV8I/2ufiL+wzosXw2+PXgHXdQ0DSM22keJdHRZleEfciV3KxyoB9071dRhWXjj9MaK3weZKhRlhcRT9pSbva9mn3i+mm+jQpwU7Pqtn+nofmn8Tv2yPir+2ZZr4G/Z88C+I9C0nUHWO+8WX3+jvEmcsvmxkxwLjqwkZ2GQoz1+8vgd8Ob34S/Cnw54U1LxBfeKdS06323Wr6jM8stxKzF3O5yW2hmIUEnChR2ruqKWMx9OtRjhsNRVOCd97yb21k+3RKyJUJcylJ3t93/AA4UUUV4xqZviTw7p/i7w/qWh6tape6XqVtJaXVvIMrJE6lWU/UE1+bPha1+K/8AwTE8b67ZR+GNS+JPwN1W4N2l1pyFprE8De+ARHIFAVg4CSbVIZTkD9OKK9XA5hLBqdOUVOnP4ovrbZprVNdGTOKqRSfTVeT/AK37n54+Mf8Agpxqvxn0mXwr+z98OPFOp+MtQXyFvtStItmn7uPNCxSSKSM/ekZEXgtkDB8Z/Zd+BevfA3/gpB4X8Nav9q1DUYNIfUdQviGkSSWbTmaZw5HzIJ3ZN56kepxX66UV7FHPKOEp1aOEw/LGpGUXeTbbasne20dbKy3MZ0nUjyzfa33p39dLeV2eNftlWk99+yr8VILaGS4mbQLrbHEhZjhCTgD2FeX/APBLa0ntf2OfDHnwyQ+be30kfmKV3qbh8MM9QcHmvrWivFp45wwM8Fy/FJSv6Jq1vmazjzuD/lv+KseA/t7afc6l+yD8TobWF7iUaYJSkYydqSo7H8FUn8K5T/gmLZXFj+xn4KFxBJA0k19KgkQqWRruUqwz2I5B7ivqminDHOGAngeX4pqV/RNWsOUeZwf8t/xsFeIftuWNxqX7JnxSgtYXuJjosrCOMZYhSGY49gCfwr2+iuCjU9lUjUXRp/caRlyyUux8l/8ABLezuLP9jnwx58EkPnXt9LH5ild6G4fDDPUHHWvq+5tory3lt541mglQxyRuMqykYII7gipaK6cfivr2KqYlxtztu29rmFGHsoqN/wCtz8yL34b/ABT/AOCbfxg1vxV4A8OXnj/4L64++90q0DPLZqNzKH2hmjaPLBZSpRlOGwxGO113/grRpXivS5NL+Fnww8XeI/G0y7ILK9tEMUbkEbisEkkkmD/Dhc+or9AqK9iWbUMUoyx+H9pUSS5uZxultzWTu+l1ZhyWk5U3a/3X7/1ofJP7CPwc+LXhePxL4/8AjH4k1a58SeJ23ReHrq9aSGwi3Fy7R7ikbsSAEUfIox1JVeK/4LCWNzd/s26BJBbyzRweJYHlaNCwjUwTqCxHQFmA57kCvuuiuSOaT/tCGPlBe60+VaKy6Lt+JdOPs1LW7d7v1VjjPgvazWPwd8CW1zDJb3EOg2EckMqlXRhbxgqwPIIPGDWx428H6V8QvCOs+Gdcthd6Rq1rJZ3UJON0bqVOD2POQexANbdFeTUqOpUlU2bdyaMfYwjBP4UvwPy/8D6h8Wv+CYXizWdF1XwzqXxE+COoXDXUGp6YhLWZOB5mQCInK4DRybVcqCrDBz2HjT/gqFqnxZ0abw98Avhn4q1jxZeKYVvr+yRlsd3HmCOF5QxGersqrwTkZFfohRX0c83w2Jkq2MwynV6vmcVK3WUUtX3s1clQcG3SdvLdfI+dv2Ifgn47+DfwuuG+JPijUvEXjDW7gX13b32oPeJp424WFGZmBbkl2XgkgDIUMfmz/gqZpF9qHxp/Z2e1sri5VtTlgVoYmcGQ3FoQgwPvEAnHXg1+jlFcmHzapRzJZlOKbV9FotYuNl2sn+BMqKdCdC/xJq/q73+8K/Ob/gsnpN7qnhL4WLZ2c90zardQKIYy+ZHSMInA+82DgdTg1+jNFcmW415djKWMUebkd7bX0a/U6OjS6pr71Ygt4w1jFHIuQYwrKw9uQa/NnxJ8LPih/wAE8vjhrfjz4Y+GLnx18I/ELl9R0GxVmksxksEIRWZPLLNslCsu0lW5wT+ltFVgcwngZz91ShNWlF7Nfo1umtUZ+zTpqm9lb711Pz+1r/grNpnivS30r4XfC3xd4i8czKY4bC8tUMUUhBG4rA8kkgU/w7Uzjqtei/sH/s5eP/h3ceKviV8VtWurjx34wYPLpb3JkS0i3b/nAO3zCcAKuQiqFB5IH15RXXWzKhGjOhgqHs1P4m25Sa3sm0rK+9ld9WS6cpWU5XS1+fmeAftpfssWf7VfwmfQ454tP8TabIbzRr+YEok23DRSY58uQcHHQhWwduD8ufDH9vrxp+ytoNv4B/aJ+Hvif7bpKC1sfEGnwpK17EoAUM0jpHLtGB5qSHPGRuBJ/SKiowmZRpUHhMTT9pSvdK9nF94y1tfqrNFzjz2ls118ux+ZvxC/aO+NP7eV5YeDvgp4T1/wJ4HmuFe/8XXjNbO6KRw0yHaiqckxxu7vgdsiv0R+HvhN/AfgXQfDsmqXuuSaXZRWj6lqMpkuLpkUAyOxJJZiM9e9dDRWWMx0K9OOHw9JU6cdbbtvu5Pf8F5EqD5ueTu9vIKKKK8g1CiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKAPmD9vT/AEXw/wDBvU14l034naDcq3p88qkfT5q+n6+X/wBvY/avDfwe0teZtT+JuhWsY/4HIxJ9gFr6gr18R/uOHv3n+a/4JmviZ8wf8FD/AN78DdEtBzJeeLtGgjXuzG5Bx/46a+n6+X/24P8Aibap8AfDq/M2ofEvSriRP70MCyvJ/Na+oKMR7uBw8e7m/wAUv0BfEwoooryDQKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooA+Xv2p2/4SL9or9mXwknzNN4jvNecf3VsbXeCfTmTivqGvl7Vv8AirP+CjmhW337fwn8Pp77d2S4ursRbfqYxmvqGvXx3u0sPS7Qv/4FKT/KxnHds+X/AI8f8VF+2p+zhoY+aHTYtd1u5T6Wqxwn8HzX1BXy/c/8Tf8A4KVWcbfNDo/wvedP9maXU9h/NBX1BRj/AHaeHp9oL8ZSl+oR3b8woooryDQKKKKACiivIvj9+1Z8N/2abC2m8ba2be9u1L2ulWcRnu7gDqyoPurkY3OVXPGc1rSo1K81SpRcpPZLVgeu0V8b+A/+CrnwK8a62mm3c+veEvMYJHea9YItuzE4GXhll2D/AGnCgdyK+vtL1Wy1zTbXUdNu4NQsLqNZoLq1kWSKVGGVZWUkMCOhFdWKy/F4FpYmm437ozjUjJ2iy1RRRXAaBRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRVbUtQi0nTbq9n3eRbRPNJtGTtUEnA+goGk27Is0V49+zT+1H4S/ap8L6rrvhGz1extNNvfsM0esQRxSF9iuGURyOCpDDuDweK9hror4erhajo1o8slumRGSmrxYUUUVzlBRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFIx2qSe1eLfs3/taeDP2oz4nHhG01i1/4R+4jt7n+1reOLzN+/a8eyR8qfLb72D7VvToVakJ1YRvGFrvtd2V/VibUbN9dP6+49qooorAYUUUUAFFFFABRRRQAUUUUAfMHwt/4mX7fnxxuT10zw9odiv0kR5f5ivp+vmD4Vn+z/2+vjnbNw2o6BoV6me6xxvESPxNfT9evmf8Wn/gp/8ApEf1M4bP1Z8waN/ov/BSXxFG3LXXwzt50z2VdRKHH419P18vfEb/AIo7/goJ8I9aPyR+LfCuq+G2fsTbOt4qk+5PHrX1DRmGqoT7wX4Nx/NBHqvMKKKK8g0CiiigAr8xtF02x+Kn/BXvxDbeKLOLWrLRbdjY2t6oliiMNpH5ZCkY4d3cccMc9Rmv0Y8ZfETwr8ObGC98WeJtH8L2c8nlRXGs38VpHI+M7VaRlBOATgelfmL8Lfit4J0//gql428W3XjDQLbwrcQ3Ih1ybU4EsZCbaJQFnLbDkgjg9Qa+u4epVb4qpCL/AIM7Pz93bzObFP8Acpd5R+6+vy7n6L/Gf9n/AMB/H7wu+heNfD9tqluFIt7oKEubRv70Mo+ZDwOBwcYII4qD9nj4EaR+zh8MbPwRoeqapq+nWs0s6T6tMskgMjbiqhVVVUHooHUk9Sa2vBvxl8AfETUJbDwp458N+J76KPzpLXRtXt7uVEyBuKxuSFyQM9ORXY189KtiaVJ4Wbag3fle1+9jb3ZtPewUUUVxFhRRRQAUUUUAFFFFABRRRQAUUUUAFFFNk/1bfSplLli32AdWJ44/5ErxB/2D7j/0W1fnT/wRzvrm88RfG9ri4lnZ59OlYyOWLOz3m5jnqTgZPfFfot44/wCRK8Qf9g+4/wDRbV6+b5e8rxU8K5c1kne1t4p+fc0ov9/y/wAsrfcz4R/4Iy/8kZ8ef9h9f/SaOv0Jr89v+CMv/JGfHn/YfX/0mjr9Ca9Xin/kcV/Vf+ko87B/wV6v82FFFFfKnaFFFFABRRRQAUUUUAFFFFABRRRQAUUV4Hpn7FfgHSf2kLj42QXevf8ACVTPJK1o18psRI8ZjZtmzf0J+UuVB6DgY6KMaU3L203GydrK930W6tfvrbsKV1G8dWe+UUUVzjCiiigAooooAKKKKACiiigAooooAKKKKACiiigBsn+rb6GvzY/4I2/e+Mv/AF+2H/tzX6Tyf6tvoa/Nj/gjb974y/8AX7Yf+3NfUZX/AMizMfSl/wClsyrfBD/Gv/SZH6U0UUV8uahRRRQAUUUUAFFFFABRRRQB8va0f+ET/wCCjnhy7b5Lbxd8P7jTUH9+4tbsTk/URnFfUNfL/wAXsat+3r+z/aL8z6To3iDUHA6qssCQgn2yK+oK9fMNYYeT3cF+EpJfgkZx3fqfLn7ev/FJeHfhn8TV+RfA3jPT769m/u2Ez+RcDPbJeMZr6iDBgCDkHoa4L4+fDSP4xfBfxn4LcL5msaZNbwM2MJPt3Qsf92QIfwrlP2N/ibJ8WP2b/BWsXZYavbWn9l6nG+Q6XdsTDJuHYsU34/2xTqfvsvhJb05OL9Jax/FSDab8z2miiivHNAooooA8/wDjJ8A/AX7QOh2ej+P/AA/H4gsLOf7TbxtcTW7RybSpIeJ0bkHkZweOOBX5d/Dn9mH4Z69/wUi8XfCy+8Nef4EsIrhrbSft90uwrbxOv70SiU4ZmPLnrX7CV+Zvwh/5TBePv+uF1/6SQ19nw9i8RTjiqcKklFUZySTdk7x1XZ+e5zYv+DF9eaC+Tb09D7R+Dn7Ifwj+APiG613wH4Qj0PVrm3NpJdNfXV03lFgxUedK4UEqpOMZwK+ff+Cv80kf7LulKjsiyeJrVXCkgMPIuTg+oyAfwFfcdfDX/BYL/k1/Rv8AsaLX/wBJ7mvOyrEVsTm2GqV5uUueOrbb38zrpRjHn5Vb3Zf+ks8L/Zv/AGaviN+3h4K0vxJ8UvHmsaN8NNOgi0rR9E0p9hult0ERlCvuRfmUgyOrs7Bh8oAr9GPDeg+Fv2Z/gnDp8d1cW3hLwjpju1zfS+bKIYwzuzNgZY8nAAHOABwKzP2VdHt9B/Zp+F1laoqRJ4bsHO0YyzQI7N9SzEn3NcF/wUVttQuv2NfiOum7/NW2t5JRH1MK3MRl/DYGz7A11ZljamY476lfkpe0skkkld8vM+71u2zkwVOMlTnLdpfc7aL8D5Y8C6b8V/8Agpx4p1vX9V8V6p8OvgjYXTWdrpWluUkviMEoQDtkcKVLSSblUttRT82Ov8Wf8Et7n4XaNPr3wI+JvizQvGNopljg1C+jWO92jPleZCkWzOP4w6noQAcj2r/gmrdabcfsaeAxpu3MX2uO6Veon+1Sl93vyD9CK+n66MwzbE5fi6mEwdqdKm3FRsrO2l5X+Jvd3Jo2rwVWqr36dvLyt+Z8l/sC/teal+0P4d1nwv42gWx+JPhZvJ1GPy/JN3GGKecY+Njq4Kuo4DYIADbR4R/wWa1O50u3+D09vK6NDd6hOoViBvQWxVuO4yefc1U/ZhaLUv8Agq18Wrrw7tOkRxakLtoR8hYSQLJ045nBPvg/Wtj/AIK9aDJ4q1v4E6JCVWXUtTvbNGkOFDSNaIMnBwMt6V6uGw9GjxFg6lKPLGpFT5ekXKnJtFw91V6ctVDnXy5ST4b/APBO7VP2mPDNn8Q/j18QfFFzr+vxrqFvpGmTpGmnRSfOkf75JAPlYfIiqE6c9a848eTfEb/glj8VtJbSvEmpeNvhTrkFwLXS9SlOxZVU/u2XO2ORWaNvMQLvXIxwQP1ctbdbS1hgRQiRIqKqjgADAAr8+f8Ags0q/wDCm/ATbRuGvuA2OQDbvkfoPyrjy3Nq+YY+GDr2dCbceSysk9rdmtNdxRpJ07z1la9/Na/0jjvgX+xX4q/bZ8Lp8U/jt8QPEZttcZrjSdH02dI/Kh3YEgEiPHEjYO2NE+7hi3OKpeOtL8c/8Eufil4T1PRvFmreLvgrrdx9ludJ1STe1vjBkQKMIsu0l0dAu7aysMDn9IfhZpNvoHwx8I6ZaRrFa2ekWlvEijACrCigfkK+NP8AgsYB/wAM5eGDjkeJ4f8A0muKvC5tVxmZxwU0vq8pcvJZWUXordmt773JpUlWo80/icW79U7X0PuvT7+DVLC2vbWVZrW5iWaKRejowBUj6girFee/s7zvc/AH4ayyNukfw3pxY4xk/Zo69Cr4avT9jWnTX2W19zNaM3UpRm92kwr5h/aO/wCCfPw4/aZ8eL4w8Tat4m07VVs0symkXkCQsiFipKywyEH5j0IHtnJr6epsn+rb6Giji6+Ck62Gm4ySeqNt1yvZn4ofsA/saeCv2qtU+Ilt4s1TXtPTw61mLQ6NcQRF/Na4DeZ5kMmceSuMY6nr2/WPwr8KdG+CHwBk8EeH5b2fSNI0q6igl1Cbzp3yruSzAAZyx4AAHQAAYr4V/wCCNP8AyMHxs/39M/8AQ72v0d8cf8iV4g/7B9x/6Lavs+MMZiJ46phZTbppRaXS/Itfxf3k4enCOKk0tpNL0uj8Vv2GfhJ8Rv2kodY+HOieLLzwd8Oba5Gq+IbywLLJcO6COOA4YbywjbCn5RhmIYhRX1T8TP8AgmLL8GPB994y+BvxB8Xaf410mJrz7Pd3sY+2qg3NGjwxxlWIBwG3Kx+U4zkdZ/wR98HnRf2eNe11p7eY61rkhEcYO+JYY0Ta5I65JYAZGGHckD7smUNC6sAQVIIPfiuviLP8VhcyqwwrShHdWVpNJX5tNe3otDiwkIzheorq70+f9M+cP2C/2nrj9p74Jx6nrAjXxXo0/wDZ2reWoVZnChknVRwA6nkDADK+BjFZn7eX7Wl3+zf4L0zR/CtuNQ+IviiRrbSIPL83yBlVaYp/E2WVUU8Mx7hSD89/8Ebfl/4XIo4UXthhew/4+a4//gpBY+Km/bs+FT6Dqdroup3Fjp8WialqSB7W2u/tsoV3BjcYV2Qn5G6g4qZZVhZcRywlrU171unwc1vS/wCBtCUqNGq27uF1r5Ssrnp/hL/gl/qPxb0iHxF8ffib4r1vxdeL5z2enXkZjsd3Plb5kkDEZ6IqKOgyBk8f8TfBfxc/4Jo6lpfjHwb4w1Px98H3uUtr/QdalLfZQxICnqse7+GaML821WUjAb0z/hUP7fX/AEW7wH/4BRf/ACrrnPiJ+y7+2z8V/BupeFPFfxc8A6voGpIqXVm9ssYkAYMPmTTVZSGUHIIPFdNPE1ZVksTi6MqLesNeXl6qK5NGls73v13IUYtWnFt9+t++592/Df4gaR8VPAeheLtBmM+kaxaJd27MMMFYcqw7MpypHYgiukrxb9jv4Ja3+zx8APD3gXxDqdnquqafJcSSTWBdoF82Z5AiF1ViBu6lRyTxXtNfn+MhRp4mpDDy5oJuz7q+hvScnBc+4V8B/wDBZKaSP4A+DlR2VW8TJuCnAOLW4Iz+NfflfAP/AAWU5+Afgsf9TMn/AKS3FenkGua4df3ka/Zl6P8AJnE/A39h3xF+2J4F0v4jfG/x/wCIks9Ut1fRdA0mdUW1tFAWN/3qyIodVDBVTJBDMxZjjm/ir4D8df8ABL34geFfFvgzxbrPib4TaleC1vdE1GYEA4BaJ1GIy7IrMkyqpBQgjH3v00+Gvh3/AIRD4c+FtCCxr/ZmlWtliLlP3cKpxwOOPSvkz/grlGr/ALKURZQxXxBZlSR0OyUZH4E/nXvYbOa+KzKOFlZ0Jy5eSy5eVu33re+9zkoUY1KN578t/RpX0/I8P+Bv7N/jf/golBqPxQ+MXjjXNN8G3t3LHo2gaRMEXajbS0SuGjjjQgpnYXcqxJGMsz4yfCvxz/wTI1rw549+GvjHWfEfw1uL1bPU/DutTb0DMN2HCAR/OqsFlVFZGAHIbB+6v2PtNg0n9lf4TwW6LHG3hqxnIUYG6SFZHP1LOT+NeSf8FUgD+xz4hyM41Gwx/wB/1rSObVZZtHApL6u5qnyWXLyt8v39b738h0oKtS56mrab9NLq3ofUHgnxdp3xA8HaJ4m0iQzaXrFlDf2zsMExyIHXI7HB5Ffnt4Zup/8Ah8prqedJs+wNHt3HG3+y422/TPOPWvq/9hmZ7j9kX4WNIdzDRo0HGOFZgB+QFfJfhn/lMxrn/Xm//pqjrhy2jHD43MKMdo0qyXyaRlKbqYOM3u3T/wDSkbH/AAWauJYfhf8ADoRyMg/tqZsKxHIg4P1GTXP/AAV/YR179r7whafE747ePfEjSa6gu9J0XS50QWlq3+rb96siorLgqiKMLgliWIG5/wAFnv8AkmHw6/7DM/8A6Ir778E6fDpHgzQLG2QR29rp9vBGoHAVY1UD8hXTHMKuX5HQlh9JynP3rapaXt2vpf0NqseatCL25f1PzU8WW/jj/gl38XfCdxZeLNW8X/BDX5vs02m6nIXa0wR5gCj5VlVW8xWQLv2spXjNfpN4svEufAes3VtLvjk02aWKWM9QYiQwP5V8Vf8ABY6NG/Z18LuVBdfE0O0+mba4zX1N4DEt3+zN4dHzSzSeELf3ZmNkv5kmvMzSf1zLaOOqr95eUZPbmSs035q9r9eprSSpYunCO0lf0tK2nqfI/wDwRpmkk+C/jtXdmA8QAgMScE28eT+NfoJJ/q2+hr89P+CMlxG3wh+IFuHHnR67G7J3CtbqAfxKt+VfffiTVodB8O6rqdxIsMFnay3EkjHAVUQsSfoBUcWL/hVxKXl/6SjHApyppLq3/wClM/O3/gjndTXB+MwllkkBv7KQ72J+Y/act9TgZPtXu/7en7Wuo/s9eF9H8NeC7f7f8SvFbm30qIRiX7MpYIZvL/icswVFIwWyTkKVPz7/AMEYJjcWnxdlPWS505z+IuTXI/8ABQWx8XP/AMFBvhv/AMI3q1noOuXVjp0WhapqiB7W3uDczKrMDHIOJCP4G5I4r6jGYKli+J5Uq6XKkm10dqadvS+/lcUatqVatDo5NX21l1+89W8Lf8Et7r4o6TFr3x4+J3ivX/GF4vnSwadexmOzLc+VvmSXfj/YCKOgBAyeM+I3hv4uf8Ey9c0jxT4a8W6n8QvgzcXKWt5ousSF2tM5wndYy3JWWMKCwCupGA3pn/Cof2+v+i3eA/8AwCi/+Vdcx8Sv2V/21vi94L1Dwn4u+LfgHWPD+oBBc2bW6xb9jq6kPHpqspDKpyCOlKliasqqWKxdGdFvWGtuXryrk0a6O613e4lGLjaUW336377n3t4B8caT8SvBWieKtCnNzpGsWkd7ayMMNsdQQGHZhnBHYgivxk0W1+Jvjz9tb4rfD/4deILrw/eeLPEN/a6nqkEro9vZxXTyO5dSGAAXGAQWyEyAxz+rH7I/wZ1r9n/9n/wv4F8Qana6tqulicy3FkXMA8yeSUIhcKxVQ+MkDp0FfFv7BOmQXH/BQv8AaAvXXM9q+qJGfTfqSZ/9BFeflE6ODrY+dG04QhLlurp2kuVv8GFSU/qkXLR80P1V/wBTsdR/4JF+HtH0N9T8J/EzxdYfEOGPzINYnnjWBrgDOdsaLKgY9xKxXOfmxg9f/wAE7f2mvFfxFHiz4VfEuaS48f8AguVomvJzma6gRzE4kP8AG8cgAL/xB1Jyck/alfmx+zWi2/8AwVg+MiRDy0ayviVXgHMtqx/XmufC4yvnGHxVHGvn5IOcW0rxcWtF5NPVbdi6tONOEakNGpJeqd73Pr/9rb9pHTv2Xfg7f+LbmBb7VJXFlpNgxwLi6cEqG77FCszY7LgckV8h/C39iPx5+2F4dt/iF+0H8RPEcMOtKLzTfDWlSpELWFgDG5V1eOLcuCEWPOCCzbiQE/4LIwTi3+EF1dCR/D0d/eJdqucbyICM+5RZMfQ1+jely20+mWklmVazeFGhMf3ShUFce2MVjRqvK8rpYvDaVaspe9a7ioNKy7X3b3sXU96pGl0tf1d7fhbU/NX4rfspfEH9guyT4m/BXxzruteE9JkWfW/DGqSht1vn947qgWORMcE+WrIDuB4yJv8AgjFcfarb4vTbdvmXOnvtznGRcnFfoB8XrrTbH4T+M7jWTGNJj0a8a7877nleS+4H2xmvz5/4Ir/8gv4sf9dtN/8AQbmvUoY+rmGSY6WIV5x9n71tWnPRO29tdd9TGvBU3ScNE5arpotH+P5H6aUUUV+eHYFFFFABRRRQAUUUUAFFFUta1iz8O6Nf6rqNwtpp9jbyXVzcSfdjiRSzsfYAE/hTSbdkB80eDC3jr/god8QdXUiWy8EeDrHw/wAD5UuLuX7WTnu2wEH24r6kr5j/AGB9JvdY+GviT4oavBJBrHxJ1+78QGOb78NpvMdrF/uhELL7OK+nK9bNGo4n2K/5dpR+cVaX/k1zOG1+4V8n/DScfs8fth+L/h/cj7L4S+J2/wAU+HGJAiTUkUDULcf7TALLgDgBR1NfWFeNftUfA65+Nvw5VNCu/wCyfHfh+5XWPDOrK2xra+i5RS2PuP8AdbtyDg7RUZfVhGcqFZ2hUVm+z3Uvk7X8rrqOSe63R7LRXkP7NHx8h+O3gmaW+sX0Hxrocx03xJ4fuBtlsLxOG46+WxBZG7jI6qa9erir0amHqSpVVaS/r/hik01dBRRRWAwr82/hPoeoQ/8ABXz4gTSWU6wrZT3BkMZ2iN7WAK+emCSAD68V+klFengMc8D7a0b+0hKHpzW1+VtjOrD2sOTzT+5hXxB/wV6sbi7/AGW9OeCCSZLfxLayTNGhYRqYbhQzY6DcyjJ7sB3r7forHBYn6niqeJtfkadu9mbRly380196sef/ALPdpPYfAX4cW11DJbXMPhzT45IZkKujC2jBVgeQQexrrvEnh3T/ABd4f1LQ9WtUvdL1K2ktLq3kGVkidSrKfqCa0qKwrVHWqyq7Xbf3mNGLowjFP4UvwPzD8JxfFf8A4Jh+OtdsP+EY1L4jfA7Vbg3aXmnIWlsjwPMYgERyBAFZXwkm1SrLzjq/G/8AwU51f4yaJN4Y/Z++G/irU/F9+v2cahqFnGV0/dgeaEieRSRnhpGRV4ZsgEV+iNFfRSzfD4iSrY3DKpVVve5mlK23NFbvvZq5KpuDbpO1/u+R8sfsF/siXH7M/gnUdV8Tzrf/ABC8Sss+qzLJ5q26gllgD/xHLMzt0LHjIUE+Kf8ABWu11Ea38B76wsri6aDWrlVMEJf98zWpjQYH3m2Nhe+0+lfolRXNRzitHM45nWXNJNu2y+Fxst7JJ6AqSVKVNfaTV/VWuIrblBxjIzg1+f3/AAWQ0+6vPgr4Ge3tpp1TxDtZo4ywUtbyBQcdyeB61+gVFcGX4v6ji6eKUb8jvba5t0a7pr70Y3g2GS38H6HFKjRSx2ECujghlIjUEEdjXxb/AMFhLC5u/wBmvQZoLeSaK38SQPM8aEiNTBOoLEdAWZRk9yB3r7rop4TGPC4yGM5b8sua3zva5NOPs4cnlb8LHA/s/wCn3OlfAn4dWV5C9td2/h3T4pYZBhkcW0YKkdiDXfUUVyVqjrVZVGvibf3kUoezpxh2SQU2TmNgPSnUVzyXMmu5qfmt/wAEfdA1LRfEXxxF/Y3Fp5d5YWjmWMqBNG935kef7y7lyO24etfoh4yhkuPB+uRRI0kslhOqogyWJjYAAdzWzRXr5tj3mmKlinHlcklbfaKX6XHT9yo6nd3PhH/gj3c3w/Z38T2F3bzwpa+Jp/KaZCo5t4NyjI6hlOfQmvuyT/Vt9KdRWeaYv+0sVUxPLy8/Te2lvIwo0/Yx5V5/i7n5xf8ABHzR7/S2+M/2yyuLTbqdpbt58TJiVPtG9OR95dy5HUZGetfQn7dX7Iy/tTfDu0/sm4j0/wAb6C73GkXUp2pJuA327sOVVtqkN/Cyg9M19M0V24vN61fMf7SpLkmrW62skvxtr5OxpGPK5315m397vY/OjwD/AMFJPEfwD0ODwh+0T8OfFVl4m01Bbx6vYW0bf2iq5G9hK8aE4AzJG7q5yQBWH4w+MPxz/wCCgnibSPDnww8P6/8AC/4ZRXKzXnii4eS3kmQcFmkQqGwM4giZstgs2OV/TOiutZthIVPrFPCRVXvduKfdQ/JNtLsZKnKMeSErL8bepneG9FHhzw9pekrd3V+LG1itRdXsplnm2IF3yOeWc4ySepJrRoor5iUnJuT3ZrGKilFdAr4I/wCCxljc3f7P/hGSC3lmSHxNGZGjQsEzbTqM46ZJAHuRX3vRXbgMW8DiqeJSvyNO217eZXRrun+KMXwTNNceDdBluIpILh7C3aSOVdroxjUkEdiD2r5K/wCCtFnPdfsmyPDBJMkGuWckrRqSI1xIu5sdBllGT3Ir7Poow2K+r4uGLUb8slK3o72JpL2cOTfS34WPMP2XbO40/wDZr+FVrdQSW1zD4W0yOSGZCjowtYwVYHkEHsa8a/4KkWVxefsc+J/s8Ek/k3ljLJ5altiC4TLHHQD1r60oqoYxxx0cby7TU7ekua1xUo+zgob6W/Cx4d+xDYXGm/sl/C2C6he3m/sWJzHIMMFYllOPdSD+NfKfhrR79f8AgsfrtwbK4EH9mtceaYm2+UdNjjD5xjbv+XPTPHWv0dorrpZo6WJxOI5P40Zxtfbnd77a2/ExVG1CNC+3Lr/haf42Pz0/4LJabeX/AML/AIdG1tZrkf25JF+5jLfO8OEXgdWIOB3xX35oEbw6FpyOrI620asrDBBCjIIq/RXNVxzq4Klg+X4HJ3781unlY2cbzU+yt+Nz4T/4LC2dxdfs2+HnhgklSHxLA0jIhYIDb3CgkjoCSBz3Ir65+DNnNZfB3wLaXULwzw6DYxSwyrhkYW6BlIPQg5GK7OiieN58DDBOPwycr+qStb5ClHmqRqfypr73c/Ma/wDD/jv/AIJq/tBeJ/FeheFL3xh8E/FL+ddppsZLWC72ZVOARG8RdwpfCOjY3BuV6bxz+2drH7b+lL8Kvgp4L8SWNpr7rZ+IPE2r28aR6dYsf32PLeRQWTcMswJ+6qlmBH6J0V6bzilWUKuJoKdaKSUrtJ22co/aa9VfroKUXzSlTdnLf17rs/1Pze/4I5+H77Qrf4wxXVnc2qw6hZ2hNxEyESRi4Docj7y7lyOoyK+gP28P2Q3/AGn/AAJYXfh+4TT/AB74dZ59JuHfYs6nBeBnH3clVZW/hZewJNfUNFYYvOK2IzL+06S5J6W67JL8evk7Dp0401KNtG3p5N7H51+Bf+CmGufA/Q4fCf7Qvw58Vaf4s05Ps41OwtI8agFyvmMsrxrk45eNnVjkjAOKwfFPxS+Ov/BQbxho2h/DzQ/EHwp+Flvcie68STSSW0lwnQuZFKhyBnbBGWG4gs2MFf0yorpWbYSnN4ilhIqr3u3FPuofkm2l2I9nJR5Iysvxt6lLRdMGi6PYaetxcXa2kEduLi6kMk0mxQu53PLMcZJPUkmvzu/YL0e/sv29f2jZLiyuII0nvQzyRMoUyagHjBJHG5QWHqBkcV+j1FeXhcc8NCvBxv7WPL6ap3/AqdNSpKktEnF/+A9Ar85P2c9KvY/+CrnxmneznSCPT7pmkaMhVDva7CTj+LBx64OK/Ruilgcc8EqyUb+0g4el2tfw2KqR9pDk80/uPI/2pf2d9J/ac+EOp+DdRmFjdsy3Wm6js3m0ukB2PjupBZWHdWOMHBr4y+FX7YHxD/Yh0GH4cfHz4fa9f6Now+y6T4o0aNZklgXiOMO5SOVQOjb1dRhWXIr9KaK3weYqhRlhcRT9pSbva9mnteLW2m+jTCcVOz6rZ/p6H5teOP2gPH//AAUSvLD4dfDDwfrfhX4XXlwh8R+KNUjEbyWysGeIMpZF4/gV2ZzgHaobMv8AwR20C90BfjJb3Vlc2gg1GztD9ojZcSR/aA6HI+8uVyOoyPWv0gorunnUFg6uAw9FQpzt1u7p3bbtq3ZLolbQylTc2nN6pr8np876vyR8m/t+ftYeOf2V9D8IXng7wxp+tLrF1NBc3mqQzSwwFQhSILE6He+5iCW/gPB7fSvgXW7/AMTeCfD+r6ppzaRqV/p9vdXWnvndbSvGrPEcgHKkkcjPFbtFeLOvSlhYUY0kpptuV9WnsreX9db7NNzUk9LWt59wooorhKCiiigAooooAK+W/wBtjxDqHjpfCvwD8MztF4h+IVxt1K4i66fo0TB7qc8YG4KY1B4b5x1xXtnxo+MXhz4E/D3U/F/ie7W3sbRdsMCsPOvJyD5cEKn70jEHAHYEnABI8m/ZM+E/iWO91/4xfE22SH4meNAh+wqSV0XTVAMFkgJO08BnHXOM/MCT7WAisNF4+ptH4V3n0+UfifyXUzl73uo+gtB0Oy8M6Hp2j6Zbraabp9tHaW1un3Y4o1CIo9goA/Cr9FFeM25O7NAooopAfPXx2/Z11rUfGEPxV+EupW/hj4q2UPlTrcqfsGv24A/0a8UdeAAsnUYA7KyO+D/7YvhzxprSeDPHNlN8MPifCqrc+GfEBEQmbn5rSY/JOjYJXByR0BAyfoOuJ+KnwV8DfG7QxpHjjwzY+IrJcmL7UhEsJIwTHKpDxn3Vga9eni6VWmqOMi2lopL4ku2ukl5O1ujRm4tO8TtqK+WI/wBkv4i/DEL/AMKh+OWvaPpsR/deHfGECazYqv8Azzjd8SRIO23J9+amXxF+114W/dXnhH4aeOI1+7PpOpXOnyOP9pZgVDfTin9Qp1NaFeL9Xyv582n3SYcz6o+oaK+YP+F6/tMQfLJ+zBbXRHVoPiBYID7gMlH/AAvb9peT7v7LtvD/ANdPiDp7fySl/Zdf+aH/AINp/wDyQc68/uZ9P0V8wf8AC5v2npPu/s6aRD/108cWrfySj/hbn7Uf/RAvD/8A4WUP/wARR/Zdb+eH/gyH/wAkHOvP7mfT9FfMH/C3v2ov+jf9BP08Zwf/ABFH/C4/2oI/vfs8aLL7J42th/NKP7Lrfzw/8GQ/+SDnXZ/cz6for5g/4Xj+0zH979mWzm/65+PrFf5pR/w0B+0fF/rf2VWI9YviDpzfpso/suv0lD/wbT/+SDnXn9zPp+ivmD/hpL48xf6/9lrVV/64+MLCT+S0f8NR/GGL/X/sweKF/wCuOuWcn8qP7KxPeH/gyn/8kHtF/SZ9P0V8wf8ADWnxJj/137M/jxf+uVxbSfyaj/hsLxtH/rf2bPiWP+udvA//ALPR/ZWK7L/wOH/yQe0ifT9FfMH/AA2V4rHX9m/4qfhp0R/9qUf8NjeMJOIv2bvigT/00soUH576P7Jxf8q/8Cj/AJh7SJ9P0V8wf8NW/FO840/9mTxpKx6fbdQtbUfiWJxR/wAL2/aUvubX9mO3skP3XvvHdiT+KqmRR/ZWI+04L1qU1/7cHtF/SZ9P0V8wf8La/alj+dvgL4cmU/8ALOPxjErD6kpij/hfX7SVjzd/swR3UY6tZePLAkfRWTJo/sut0nD/AMGU/wD5IOdef3M+n6K+YP8AhrH4naf/AMhf9mXxxDj739m3lre/ltIzR/w3XDY8az8DPjNpGOssnhMyRfg6ynP5Uf2TjH8MU/SUX+TYe0ifT9FfMH/DxP4V23/ITsPGei+v9oeGLpcfXarU6P8A4KVfs6Z2z+P5LOUdY7jQ9QVh/wCS9H9j5j0w836Rb/IPaQ7n07RXzZH/AMFHP2c5OnxLth/vaZfL/OCq0v8AwUn/AGed5jtfHE+oyj/lnZ6HqDn8/IA/Wl/ZGY/9A8//AAGX+Qe0h3Ppyivl8/8ABQHwjrHyeEfAHxK8czHgLonheYqD/tNIUwPek/4aG+P3iz5fCv7OFxpsDfdv/FviO2tAnput1BkP4Gn/AGTi4/xIqH+KUY/+lNB7SPQ+oaK+Xh4d/a68XfPe+L/ht4BiPKxaNplzqMyj0czkLn/d4p3/AAz7+0TqHzah+1DLCP8Anjp3giwiA/4EXyfxo+oUo/HiYL/wN/8ApMGvxDmfRM+n6K+YP+Gc/wBoCL/UftT36nt53gnT5P5tSf8ACpf2pdL/AOPX49+Hdcx0/tPwdDb5+vktR9RoP4cVD7qi/OAcz/l/L/M+oKK+X/s/7Yui/wCru/g94jhHXz4tStZm+m35RS/8LI/at0v/AI+vg74M1vHX+zPE5t8/TzVo/s2T+CrB/wDb6X/pVg5/Jn0/RXzB/wANDftD2fF7+y1cEDq9n450+YH3A2Zo/wCGnvjQvD/sveIg3+x4ismH54o/srEdHD/wZT/+SDnX9Jn0/RXzB/w0t8c5uLb9lvWnb/p48VWMQ/Mg0f8AC9P2l7z/AFH7MdrYjs1549sX/REzR/ZeI6ygv+4lP/5IOdf0mfT9FfMH/Czv2qrj7nwU8JWv/XfxWr/+grR/wsX9q5eT8IfBLD+6viZgf/QaP7Mqf8/If+DIf5hzrs/uPp+ivmD/AIW5+1HZ8zfAHw/qAHa08ZwRE/8AfaUf8NH/AB8sP+Qn+y1qSAdW0/xjYXefcAKKP7Lrv4ZQf/cSn/8AJBzr+kz6for5g/4a/wDHdn/yEf2a/iPFjr9hjguvy2sM0f8ADcF9DxP+zv8AGxT/ANMfCyyD8xNR/ZOL6RT9JRf5MPaRPp+ivmD/AIbmmb7v7PPxyJ/2vB4H/taj/htTXrji1/Zz+L7nt9o0OOEfrKaP7JxnWH4x/wAw9pE+n6K+YP8AhrD4nXnGnfsy+OJSen268tbUfjuJxR/w0B+0Xff8eP7LjxIekl/46sI8fVAmaP7KxPVwXrUpr85Bzr+kz6for5g/4Wh+1Tecw/BLwnp4/u3fixZT/wCOLR/wmv7W0nK/Df4dRD+7Jrs7H9Fo/syp1qQ/8Dj+jDnXZ/cfT9FfMH/Ca/tbR8t8N/h1KP7qa7OD+q0f8LQ/aps+Zvgl4T1Ef3bPxYsR/wDH1o/syp0qQ/8AA4/qw512f3H0/RXzB/w0F+0XY/8AH9+y5JKo6yWPjqwkz9F2Zo/4a3+I2m/8hj9mjx9Bjr/ZkttffltYZo/srEv4XF+lSD/KQe0X9Jn0/RXzB/w3hZWfGr/BL4y6MR1e58IsY/wZZTkfhR/w8W+E1r/yFbfxfoXr/aPhm7TH12o1H9kY/wCzSb9NfyuHtI9z6for5g/4eWfs7J/r/Hdxan/ptoOoj+VuadJ/wUq/ZzGBF8QWuZG6RwaJqLMf/Jej+x8y/wCgaf8A4DL/ACD2kO59O0V8vn/got8JLrjSYPF2vyn7kOm+Gbt3c+g3ItH/AA2R4w8Q/wDIofs4/EvUg33JNetYdHjf3DSO3HvR/ZGOXx0+X/FaP/pTQe0j3PqCivl//hqj4taLx4j/AGYvF1qf+oFq1pqv0+5toP7W3xJ1P9zon7M3jy4uz0XVri20+L8ZGLAflR/ZWK/u/wDgcLffzWD2kT6gry/46ftHeCf2e9BS98T6ju1K5G3TtCsgJdQ1GQnCpDCDk5bA3HCgnkivKZYf2rfi6phm/wCES+BmizfLI0Mv9t6winrtYYt84zzwQTkV3fwb/ZL8FfCHWpvE0j6h4z8d3I/0nxZ4ouDeX7Z6iNjxEvXhADg4JNWsLhsN72KqKT/lg7/fL4UvTmfkHM5fCjgPhz8E/GPx3+I2m/Fj432Mem2+mMJvCfw9WTzYdJJ5F1d9pLnpgY+QjoCAq/VVFFcOKxU8VJOStFaJLZLsv1e7erKjHlCiiiuMoKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACmSRJKMOiuP9oZp9FAFOTR7Cb79jbP/vQqf6VZihjgjCRosaDoqjAp9FO7e4BRRRSAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigBKbHEkWdiKmeTtGM0+igAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKAP/Z</file>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text><![CDATA[subtrahend={1:100:1};
difference={1:100:1};
var={"n","m","z","a","b","c","d"};]]></text>
</varsrandom>
<varsglobal><text>minuend=subtrahend+difference;
a={-100:100};
b={-100:100};
c={-100:100};
d={-100:100};
m={-100:100};
n={-100:100};
z={-100:100};</text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>1</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>subtrahend</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text>_err == 0</text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script>
<script>
    /*
                                      actualWidth    width of the input
                                      checkWidth     width at which the box becomes wider
                                      defaultWidth   default width of the box
                                      c, ctx             see https://www.w3schools.com/tags/canvas_measuretext.asp
                                      size               size of the font w/ px, e.g. '14 px'
                                                           note that the size of the font can be defined in any units,
                                                          e.g. small, medium, xx-large, 150%, 1.25cm, 22px
                                                          since it is always transformed into px units
                                      sizeN              size of the font w/o px, e.g. '14'
                                      family            family of the font, eg. "Times New Roman", Times, serif
                                      txt                 text of the input, e.g. '123456'
                    */
    var defaultWidth = 30;
    document.write('<canvas id="canvas_1" style="display: none;"></canvas>');

    function newWidth() {
        var txt = $(".formulas_number").val();
        var size = $(".formulas_number").css('font-size');
        var sizeN = Number(size.substring(0, size.length - 2));
        var family = $(".formulas_number").css('font-family');
        var c = document.getElementById("canvas_1");
        var ctx = c.getContext("2d");
        ctx.font = size + " " + family;
        var actualWidth = ctx.measureText(txt).width;
        var checkWidth = defaultWidth - sizeN;
        if (actualWidth >= checkWidth) {
            $(".formulas_number").width(actualWidth + sizeN);
        } else {
            $(".formulas_number").width(defaultWidth);
        }
    }
    $(document).ready(function() {
        $(".formulas_number").css("padding-left", "10px");
        newWidth();
        $(".formulas_number").keyup(function() {
            newWidth();
        });
    });
</script>
<h3>
    <table style="text-align: right;">
        <tbody>
            <tr>
                <td style="text-align: right;">
                    {minuend}
                </td>
            </tr>
            <tr>
                <td style="text-align: right; "><u>
                    - {var}
                </u></td>
            </tr>
            <tr>
                <td style="text-align: right;">
                    {difference}
                </td>
            </tr>
        </tbody>
    </table>
</h3>
<p></p>]]></text>
 </subqtext>
 <feedback format="html">
<text></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 357312  -->
  <question type="formulas">
    <name>
      <text>L03-Find the missing subtrahend (variable)</text>
    </name>
    <questiontext format="html">
      <text>Solve for the Missing Number.</text>
    </questiontext>
    <generalfeedback format="html">
      <text><![CDATA[<h3>
    <img src="@@PLUGINFILE@@/L3-subtrahend.jpg" alt="To solve for a  missing subtrahend subtract the difference from the minuend." width="250" height="155" role="presentation" class="img-fluid atto_image_button_text-bottom">
    <table style="text-align: right;">
        <tbody>
          <tr>
            <td style="text-align: center;"><strong>
              <span class="" style="color: rgb(255, 51, 102);">Calculate:</span>
            </strong></td>
            <td></td>
            <td style="text-align: center;"><strong><span class="" style="color: rgb(51, 255, 102);">Check</span></strong></td>
          </tr>
            <tr>
                <td style="text-align: right;">
                    {minuend}
                </td>
                <td>&nbsp; &nbsp; &nbsp;</td>
                <td style="text-align: right;">
                    {minuend}
                </td>
            </tr>
            <tr>
                <td style="text-align: right; border-bottom: 1pt solid black;">
                    - {difference}
                </td>
                <td>
                </td>
                <td style="text-align: right; border-bottom: 1pt solid black;">
                    - <span class="" style="color: rgb(255, 51, 102);">{subtrahend}</span>
                </td>
            </tr>
            <tr>
                <td style="text-align: right;">
                    <span class="" style="color: rgb(255, 51, 102);">{subtrahend}</span>
                </td>
                <td></td>
                <td style="text-align: right;">
                    {difference}
                </td>
            </tr>
        </tbody>
    </table>
</h3>
<p></p>]]></text>
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</file>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text><![CDATA[subtrahend={1:100:1};
difference={1:100:1};
var={"n","m","z","a","b","c","d"};]]></text>
</varsrandom>
<varsglobal><text>minuend=subtrahend+difference;
a={-100:100};
b={-100:100};
c={-100:100};
d={-100:100};
m={-100:100};
n={-100:100};
z={-100:100};
</text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>1</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>subtrahend</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text>_err == 0</text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script>
<script>
    /*
                                      actualWidth    width of the input
                                      checkWidth     width at which the box becomes wider
                                      defaultWidth   default width of the box
                                      c, ctx             see https://www.w3schools.com/tags/canvas_measuretext.asp
                                      size               size of the font w/ px, e.g. '14 px'
                                                           note that the size of the font can be defined in any units,
                                                          e.g. small, medium, xx-large, 150%, 1.25cm, 22px
                                                          since it is always transformed into px units
                                      sizeN              size of the font w/o px, e.g. '14'
                                      family            family of the font, eg. "Times New Roman", Times, serif
                                      txt                 text of the input, e.g. '123456'
                    */
    var defaultWidth = 30;
    document.write('<canvas id="canvas_1" style="display: none;"></canvas>');

    function newWidth() {
        var txt = $(".formulas_number").val();
        var size = $(".formulas_number").css('font-size');
        var sizeN = Number(size.substring(0, size.length - 2));
        var family = $(".formulas_number").css('font-family');
        var c = document.getElementById("canvas_1");
        var ctx = c.getContext("2d");
        ctx.font = size + " " + family;
        var actualWidth = ctx.measureText(txt).width;
        var checkWidth = defaultWidth - sizeN;
        if (actualWidth >= checkWidth) {
            $(".formulas_number").width(actualWidth + sizeN);
        } else {
            $(".formulas_number").width(defaultWidth);
        }
    }
    $(document).ready(function() {
        $(".formulas_number").css("padding-left", "10px");
        newWidth();
        $(".formulas_number").keyup(function() {
            newWidth();
        });
    });
</script>
<h3>
    <table style="text-align: right;">
        <tbody>
            <tr>
                <td style="text-align: right;">
                    {minuend}
                </td>
            </tr>
            <tr>
                <td style="text-align: right; "><u>
                    - {var}
                </u></td>
            </tr>
            <tr>
                <td style="text-align: right;">
                    {difference}
                </td>
            </tr>
        </tbody>
    </table>
</h3>
<p></p>]]></text>
 </subqtext>
 <feedback format="html">
<text></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 357320  -->
  <question type="formulas">
    <name>
      <text>L03-Find the missing subtrahend (variable)</text>
    </name>
    <questiontext format="html">
      <text>Solve for the Missing Number.</text>
    </questiontext>
    <generalfeedback format="html">
      <text><![CDATA[<h3>
    <img src="@@PLUGINFILE@@/L3-subtrahend.jpg" alt="To solve for a  missing subtrahend subtract the difference from the minuend." width="250" height="155" role="presentation" class="img-fluid atto_image_button_text-bottom">
    <table style="text-align: right;">
        <tbody>
          <tr>
            <td style="text-align: center;"><strong>
              <span class="" style="color: rgb(255, 51, 102);">Calculate:</span>
            </strong></td>
            <td></td>
            <td style="text-align: center;"><strong><span class="" style="color: rgb(51, 255, 102);">Check</span></strong></td>
          </tr>
            <tr>
                <td style="text-align: right;">
                    {minuend}
                </td>
                <td>&nbsp; &nbsp; &nbsp;</td>
                <td style="text-align: right;">
                    {minuend}
                </td>
            </tr>
            <tr>
                <td style="text-align: right; border-bottom: 1pt solid black;">
                    - {difference}
                </td>
                <td>
                </td>
                <td style="text-align: right; border-bottom: 1pt solid black;">
                    - <span class="" style="color: rgb(255, 51, 102);">{subtrahend}</span>
                </td>
            </tr>
            <tr>
                <td style="text-align: right;">
                    <span class="" style="color: rgb(255, 51, 102);">{subtrahend}</span>
                </td>
                <td></td>
                <td style="text-align: right;">
                    {difference}
                </td>
            </tr>
        </tbody>
    </table>
</h3>
<p></p>]]></text>
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</file>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text><![CDATA[subtrahend={1:100:1};
difference={1:100:1};
var={"n","m","z","a","b","c","d"};]]></text>
</varsrandom>
<varsglobal><text>minuend=subtrahend+difference;
a={-100:100};
b={-100:100};
c={-100:100};
d={-100:100};
m={-100:100};
n={-100:100};
z={-100:100};
</text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>1</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>subtrahend</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text>_err == 0</text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script>
<script>
    /*
                                      actualWidth    width of the input
                                      checkWidth     width at which the box becomes wider
                                      defaultWidth   default width of the box
                                      c, ctx             see https://www.w3schools.com/tags/canvas_measuretext.asp
                                      size               size of the font w/ px, e.g. '14 px'
                                                           note that the size of the font can be defined in any units,
                                                          e.g. small, medium, xx-large, 150%, 1.25cm, 22px
                                                          since it is always transformed into px units
                                      sizeN              size of the font w/o px, e.g. '14'
                                      family            family of the font, eg. "Times New Roman", Times, serif
                                      txt                 text of the input, e.g. '123456'
                    */
    var defaultWidth = 30;
    document.write('<canvas id="canvas_1" style="display: none;"></canvas>');

    function newWidth() {
        var txt = $(".formulas_number").val();
        var size = $(".formulas_number").css('font-size');
        var sizeN = Number(size.substring(0, size.length - 2));
        var family = $(".formulas_number").css('font-family');
        var c = document.getElementById("canvas_1");
        var ctx = c.getContext("2d");
        ctx.font = size + " " + family;
        var actualWidth = ctx.measureText(txt).width;
        var checkWidth = defaultWidth - sizeN;
        if (actualWidth >= checkWidth) {
            $(".formulas_number").width(actualWidth + sizeN);
        } else {
            $(".formulas_number").width(defaultWidth);
        }
    }
    $(document).ready(function() {
        $(".formulas_number").css("padding-left", "10px");
        newWidth();
        $(".formulas_number").keyup(function() {
            newWidth();
        });
    });
</script>
<h3>
    <table style="text-align: right;">
        <tbody>
            <tr>
                <td style="text-align: right;">
                    {minuend}
                </td>
            </tr>
            <tr>
                <td style="text-align: right; "><u>
                    - {var}
                </u></td>
            </tr>
            <tr>
                <td style="text-align: right;">
                    {difference}
                </td>
            </tr>
        </tbody>
    </table>
</h3>
<p></p>]]></text>
 </subqtext>
 <feedback format="html">
<text></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 357321  -->
  <question type="formulas">
    <name>
      <text>L03-Find the missing subtrahend (variable)</text>
    </name>
    <questiontext format="html">
      <text>Solve for the Missing Number.</text>
    </questiontext>
    <generalfeedback format="html">
      <text><![CDATA[<h3>
    <img src="@@PLUGINFILE@@/L3-subtrahend.jpg" alt="To solve for a  missing subtrahend subtract the difference from the minuend." width="250" height="155" role="presentation" class="img-fluid atto_image_button_text-bottom">
    <table style="text-align: right;">
        <tbody>
          <tr>
            <td style="text-align: center;"><strong>
              <span class="" style="color: rgb(255, 51, 102);">Calculate:</span>
            </strong></td>
            <td></td>
            <td style="text-align: center;"><strong><span class="" style="color: rgb(51, 255, 102);">Check</span></strong></td>
          </tr>
            <tr>
                <td style="text-align: right;">
                    {minuend}
                </td>
                <td>&nbsp; &nbsp; &nbsp;</td>
                <td style="text-align: right;">
                    {minuend}
                </td>
            </tr>
            <tr>
                <td style="text-align: right; border-bottom: 1pt solid black;">
                    - {difference}
                </td>
                <td>
                </td>
                <td style="text-align: right; border-bottom: 1pt solid black;">
                    - <span class="" style="color: rgb(255, 51, 102);">{subtrahend}</span>
                </td>
            </tr>
            <tr>
                <td style="text-align: right;">
                    <span class="" style="color: rgb(255, 51, 102);">{subtrahend}</span>
                </td>
                <td></td>
                <td style="text-align: right;">
                    {difference}
                </td>
            </tr>
        </tbody>
    </table>
</h3>
<p></p>]]></text>
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    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text><![CDATA[subtrahend={1:100:1};
difference={1:100:1};
var={"n","m","z","a","b","c","d"};]]></text>
</varsrandom>
<varsglobal><text>minuend=subtrahend+difference;
a={-100:100};
b={-100:100};
c={-100:100};
d={-100:100};
m={-100:100};
n={-100:100};
z={-100:100};</text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>1</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>subtrahend</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text>_err == 0</text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script>
<script>
    /*
                                      actualWidth    width of the input
                                      checkWidth     width at which the box becomes wider
                                      defaultWidth   default width of the box
                                      c, ctx             see https://www.w3schools.com/tags/canvas_measuretext.asp
                                      size               size of the font w/ px, e.g. '14 px'
                                                           note that the size of the font can be defined in any units,
                                                          e.g. small, medium, xx-large, 150%, 1.25cm, 22px
                                                          since it is always transformed into px units
                                      sizeN              size of the font w/o px, e.g. '14'
                                      family            family of the font, eg. "Times New Roman", Times, serif
                                      txt                 text of the input, e.g. '123456'
                    */
    var defaultWidth = 30;
    document.write('<canvas id="canvas_1" style="display: none;"></canvas>');

    function newWidth() {
        var txt = $(".formulas_number").val();
        var size = $(".formulas_number").css('font-size');
        var sizeN = Number(size.substring(0, size.length - 2));
        var family = $(".formulas_number").css('font-family');
        var c = document.getElementById("canvas_1");
        var ctx = c.getContext("2d");
        ctx.font = size + " " + family;
        var actualWidth = ctx.measureText(txt).width;
        var checkWidth = defaultWidth - sizeN;
        if (actualWidth >= checkWidth) {
            $(".formulas_number").width(actualWidth + sizeN);
        } else {
            $(".formulas_number").width(defaultWidth);
        }
    }
    $(document).ready(function() {
        $(".formulas_number").css("padding-left", "10px");
        newWidth();
        $(".formulas_number").keyup(function() {
            newWidth();
        });
    });
</script>
<h3>
    <table style="text-align: right;">
        <tbody>
            <tr>
                <td style="text-align: right;">
                    {minuend}
                </td>
            </tr>
            <tr>
                <td style="text-align: right; "><u>
                    - {var}
                </u></td>
            </tr>
            <tr>
                <td style="text-align: right;">
                    {difference}
                </td>
            </tr>
        </tbody>
    </table>
</h3>
<p></p>]]></text>
 </subqtext>
 <feedback format="html">
<text></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 0  -->
  <question type="category">
    <category>
      <text>$course$/top/Default for MSII/Test#1/L04 - Variables - Unknown Values/Level 2 -Values above 100</text>
    </category>
    <info format="html">
      <text></text>
    </info>
    <idnumber></idnumber>
  </question>

<!-- question: 357636  -->
  <question type="formulas">
    <name>
      <text>L03-Find the missing add1 (variables)</text>
    </name>
    <questiontext format="html">
      <text>Solve for the Missing Number.</text>
    </questiontext>
    <generalfeedback format="html">
      <text><![CDATA[<h3>
    <img src="@@PLUGINFILE@@/L3-addend.jpg" alt="To find the missing Addend, subtract the known addend from the sum." width="349" height="55" role="presentation" class="img-fluid atto_image_button_text-bottom">
    <table style="text-align: right;">
        <tbody>
          <tr>
            <td style="text-align: center;"><strong>
              <span class="" style="color: rgb(255, 51, 102);">Calculate:</span>
            </strong></td>
            <td></td>
            <td style="text-align: center;"><strong><span class="" style="color: rgb(51, 255, 102);">Check</span></strong></td>
          </tr>
            <tr>
                <td style="text-align: right;">
                    {aSum}
                </td>
                <td>&nbsp; &nbsp; &nbsp;</td>
                <td style="text-align: right;">
                    <span class="" style="color: rgb(255, 51, 102);">{add1}</span>
                </td>
            </tr>
            <tr>
                <td style="text-align: right; border-bottom: 1pt solid black;">
                    - {add2}
                </td>
                <td>
                </td>
                <td style="text-align: right; border-bottom: 1pt solid black;">
                    + {add2}
                </td>
            </tr>
            <tr>
                <td style="text-align: right;">
                    <span class="" style="color: rgb(255, 51, 102);">{add1}</span>
                </td>
                <td></td>
                <td style="text-align: right;">
                    {aSum}
                </td>
            </tr>
        </tbody>
    </table>
</h3>
<p></p>]]></text>
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    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text><![CDATA[add1={100:1000:1};
add2={100:1000:1};
var={"x","y","z","a","b","c","d"};]]></text>
</varsrandom>
<varsglobal><text>aSum=add1+add2;
a={-100:100};
b={-100:100};
c={-100:100};
d={-100:100};
x={-100:100};
y={-100:100};
z={-100:100};</text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
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  <text></text>
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  <text>1</text>
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 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>1</text>
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 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>add1</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text>_err == 0</text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script>
<script>
    /*
                                          actualWidth    width of the input
                                          checkWidth     width at which the box becomes wider
                                          defaultWidth   default width of the box
                                          c, ctx             see https://www.w3schools.com/tags/canvas_measuretext.asp
                                          size               size of the font w/ px, e.g. '14 px'
                                                               note that the size of the font can be defined in any units,
                                                              e.g. small, medium, xx-large, 150%, 1.25cm, 22px
                                                              since it is always transformed into px units
                                          sizeN              size of the font w/o px, e.g. '14'
                                          family            family of the font, eg. "Times New Roman", Times, serif
                                          txt                 text of the input, e.g. '123456'
                        */
    var defaultWidth = 30;
    document.write('<canvas id="canvas_1" style="display: none;"></canvas>');

    function newWidth() {
        var txt = $(".formulas_number").val();
        var size = $(".formulas_number").css('font-size');
        var sizeN = Number(size.substring(0, size.length - 2));
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        newWidth();
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            newWidth();
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</script>
<h3>
    <table style="text-align: right;">
        <tbody>
            <tr>
                <td style="text-align: right;">
                    {var}
                </td>
              <td rowspan="3">&nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp;
              </td>
              <td rowspan="3">{var}={_0}</td>              
            </tr>
            <tr>
                <td style="text-align: right; "><u>
                    + {add2}
                </u></td>
            </tr>
            <tr>
                <td style="text-align: right;">
                    {aSum}
                </td>
            </tr>
        </tbody>
    </table>
</h3>
<p></p>]]></text>
 </subqtext>
 <feedback format="html">
<text></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 357637  -->
  <question type="formulas">
    <name>
      <text>L03-Find the missing add2 (variables)</text>
    </name>
    <questiontext format="html">
      <text>Solve for the Missing Number.</text>
    </questiontext>
    <generalfeedback format="html">
      <text><![CDATA[<h3>
    <img src="@@PLUGINFILE@@/L3-addend.jpg" alt="To find the missing Addend, subtract the known addend from the sum." width="349" height="55" role="presentation" class="img-fluid atto_image_button_text-bottom">
    <table style="text-align: right;">
        <tbody>
            <tr>
                <td style="text-align: center;"><strong>
              <span class="" style="color: rgb(255, 51, 102);">Calculate:</span>
            </strong></td>
                <td></td>
                <td style="text-align: center;"><strong><span class="" style="color: rgb(51, 255, 102);">Check</span></strong></td>
            </tr>
            <tr>
                <td style="text-align: right;">
                    {aSum}
                </td>
                <td>&nbsp; &nbsp; &nbsp;</td>
                <td style="text-align: right;">
                    {add1}
                </td>
            </tr>
            <tr>
                <td style="text-align: right; border-bottom: 1pt solid black;">
                    - {add1}
                </td>
                <td>
                </td>
                <td style="text-align: right; border-bottom: 1pt solid black;">
                    + <span class="" style="color: rgb(255, 51, 102);">{add2}</span>
                </td>
            </tr>
            <tr>
                <td style="text-align: right;">
                    <span class="" style="color: rgb(255, 51, 102);">{add2}</span>
                </td>
                <td></td>
                <td style="text-align: right;">
                    {aSum}
                </td>
            </tr>
        </tbody>
    </table>
</h3>
<p></p>]]></text>
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    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text><![CDATA[add1={100:1000:1};
add2={100:1000:1};
var={"x","y","z","a","b","c","d"};]]></text>
</varsrandom>
<varsglobal><text>aSum=add1+add2;
a={-100:100};
b={-100:100};
c={-100:100};
d={-100:100};
x={-100:100};
y={-100:100};
z={-100:100};</text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
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  <text>0</text>
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  <text></text>
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  <text>1</text>
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  <text>0</text>
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 <numbox>
  <text>1</text>
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 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>add2</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text>_err == 0</text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script>
<script>
    /*
                                          actualWidth    width of the input
                                          checkWidth     width at which the box becomes wider
                                          defaultWidth   default width of the box
                                          c, ctx             see https://www.w3schools.com/tags/canvas_measuretext.asp
                                          size               size of the font w/ px, e.g. '14 px'
                                                               note that the size of the font can be defined in any units,
                                                              e.g. small, medium, xx-large, 150%, 1.25cm, 22px
                                                              since it is always transformed into px units
                                          sizeN              size of the font w/o px, e.g. '14'
                                          family            family of the font, eg. "Times New Roman", Times, serif
                                          txt                 text of the input, e.g. '123456'
                        */
    var defaultWidth = 30;
    document.write('<canvas id="canvas_1" style="display: none;"></canvas>');

    function newWidth() {
        var txt = $(".formulas_number").val();
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<h3>
    <table style="text-align: right;">
        <tbody>
            <tr>
                <td style="text-align: right;">
                    {add1}
                </td>
              <td rowspan="3">&nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp;</td>
              <td rowspan="3">{var} = {_0}</td>
            </tr>
            <tr>
                <td style="text-align: right; "><u>
                    + {var}
                </u></td>
            </tr>
            <tr>
                <td style="text-align: right;">
                    {aSum}
                </td>
            </tr>
        </tbody>
    </table>
</h3>
<p></p>]]></text>
 </subqtext>
 <feedback format="html">
<text></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 357632  -->
  <question type="formulas">
    <name>
      <text>L03-Find the missing factor1 (variables)</text>
    </name>
    <questiontext format="html">
      <text>Solve for the Missing Number.</text>
    </questiontext>
    <generalfeedback format="html">
      <text><![CDATA[<h3>
    <img src="@@PLUGINFILE@@/L3-addend.jpg" alt="To find the missing Addend, subtract the known addend from the sum." width="349" height="55" role="presentation" class="img-fluid atto_image_button_text-bottom">
    <table style="text-align: right;">
        <tbody>

            <tr>

                <td colspan="3" ;="" style="text-align: center;"><strong>
              <span class="" style="color: rgb(255, 51, 102);">Calculate:</span>
            </strong></td>
                <td></td>
                <td style="text-align: center;"><strong><span class="" style="color: rgb(51, 255, 102);">Check</span></strong></td>
            </tr>
            <tr>
                <td></td>

                <td style="text-align: right;">
                    <span class="" style="color: rgb(255, 51, 102);">{factor1}</span>
                </td>
                <td></td>
                <td>&nbsp; &nbsp; &nbsp;</td>
                <td style="text-align: right;">
                    <span class="" style="color: rgb(255, 51, 102);">{factor1}</span>
                </td>
            </tr>
            <tr>
                <td>{factor2}</td>
                <td style="text-align: right; border-top: 1pt solid black; border-left: 1pt solid black;">{product}
                </td>
                <td>
              </td><td></td>
                <td style="text-align: right; border-bottom: 1pt solid black;">
                    x {factor2}
                </td>
            </tr>
            <tr>
                <td></td>
                <td style="text-align: right;"><br></td>
              <td></td><td></td>
                <td style="text-align: right;">
                    {product}
                </td>
            </tr>
        </tbody>
    </table>
</h3>
<p></p>]]></text>
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    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
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      <text>Your answer is correct.</text>
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    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
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    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text><![CDATA[factor1={10:120:1};
factor2={10:120:1};
var={"n","m","z","a","b","c","d"};]]></text>
</varsrandom>
<varsglobal><text>product=factor1*factor2;
a={-100:100};
b={-100:100};
c={-100:100};
d={-100:100};
n={-100:100};
m={-100:100};
z={-100:100};</text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
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<text><![CDATA[<script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script>
<script>
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                                          actualWidth    width of the input
                                          checkWidth     width at which the box becomes wider
                                          defaultWidth   default width of the box
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                                          size               size of the font w/ px, e.g. '14 px'
                                                               note that the size of the font can be defined in any units,
                                                              e.g. small, medium, xx-large, 150%, 1.25cm, 22px
                                                              since it is always transformed into px units
                                          sizeN              size of the font w/o px, e.g. '14'
                                          family            family of the font, eg. "Times New Roman", Times, serif
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<h3>
    <table style="text-align: right;">
        <tbody>
            <tr>
                <td style="text-align: right;">
                    {var}
                </td>
              <td rowspan="3">&nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp;
              </td>
              <td rowspan="3">{var}={_0}</td>              
            </tr>
            <tr>
                <td style="text-align: right; "><u>
                    x {factor2}
                </u></td>
            </tr>
            <tr>
                <td style="text-align: right;">
                    {product}
                </td>
            </tr>
        </tbody>
    </table>
</h3>
<p></p>]]></text>
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</answers>
  </question>

<!-- question: 357633  -->
  <question type="formulas">
    <name>
      <text>L03-Find the missing factor2 (variables)</text>
    </name>
    <questiontext format="html">
      <text>Solve for the Missing Number.</text>
    </questiontext>
    <generalfeedback format="html">
      <text><![CDATA[<h3>
    <img src="@@PLUGINFILE@@/L3-addend.jpg" alt="To find the missing Addend, subtract the known addend from the sum." width="349" height="55" role="presentation" class="img-fluid atto_image_button_text-bottom">
    <table style="text-align: right;">
        <tbody>

            <tr>

                <td colspan="3" ;="" style="text-align: center;"><strong>
              <span class="" style="color: rgb(255, 51, 102);">Calculate:</span>
            </strong></td>
                <td></td>
                <td style="text-align: center;"><strong><span class="" style="color: rgb(51, 255, 102);">Check</span></strong></td>
            </tr>
            <tr>
                <td></td>

                <td style="text-align: right;">
                    <span class="" style="color: rgb(255, 51, 102);">{factor2}</span>
                </td>
                <td></td>
                <td>&nbsp; &nbsp; &nbsp;</td>
                <td style="text-align: right;">
                    <span class="" style="color: rgb(51, 51, 51);">{factor1}</span>
                </td>
            </tr>
            <tr>
                <td>{factor1}</td>
                <td style="text-align: right; border-top: 1pt solid black; border-left: 1pt solid black;">{product}
                </td>
                <td>
              </td><td></td>
                <td style="text-align: right; border-bottom: 1pt solid black;">
                    x <span class="" style="color: rgb(255, 51, 102);">{factor2}</span>
                </td>
            </tr>
            <tr>
                <td></td>
                <td style="text-align: right;"><br></td>
              <td></td><td></td>
                <td style="text-align: right;">
                    {product}
                </td>
            </tr>
        </tbody>
    </table>
</h3>
<p></p>]]></text>
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    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
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    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
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    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text><![CDATA[factor1={10:120:1};
factor2={10:120:1};
var={"z","a","b","c","d"};]]></text>
</varsrandom>
<varsglobal><text>product=factor1*factor2;
a={-100:100};
b={-100:100};
c={-100:100};
d={-100:100};
x={-100:100};
y={-100:100};
z={-100:100};</text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
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  <text>0</text>
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 <answer>
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  <text></text>
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 <correctness>
  <text>_err == 0</text>
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<text><![CDATA[<script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script>
<script>
    /*
                                          actualWidth    width of the input
                                          checkWidth     width at which the box becomes wider
                                          defaultWidth   default width of the box
                                          c, ctx             see https://www.w3schools.com/tags/canvas_measuretext.asp
                                          size               size of the font w/ px, e.g. '14 px'
                                                               note that the size of the font can be defined in any units,
                                                              e.g. small, medium, xx-large, 150%, 1.25cm, 22px
                                                              since it is always transformed into px units
                                          sizeN              size of the font w/o px, e.g. '14'
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<h3>
    <table style="text-align: right;">
        <tbody>
            <tr>
                <td style="text-align: right;">
                    {factor1}
                </td>
              <td rowspan="3">&nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp;
              </td>
              <td rowspan="3">{var}={_0}</td>              
            </tr>
            <tr>
                <td style="text-align: right; "><u>
                    x {var}</u></td>
            </tr>
            <tr>
                <td style="text-align: right;">
                    {product}
                </td>
            </tr>
        </tbody>
    </table>
</h3>
<p></p>]]></text>
 </subqtext>
 <feedback format="html">
<text></text>
 </feedback>
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<text></text>
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<text></text>
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<text></text>
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</answers>
  </question>

<!-- question: 357634  -->
  <question type="formulas">
    <name>
      <text>L03-Find the missing minuend (variables)</text>
    </name>
    <questiontext format="html">
      <text>Solve for the Missing Number.</text>
    </questiontext>
    <generalfeedback format="html">
      <text><![CDATA[<h3>
    <img src="@@PLUGINFILE@@/L3-minuend.jpg" alt="To sole for a missing minuend add the difference and the subtrahend" width="250" height="155" role="presentation" class="img-fluid atto_image_button_text-bottom">
    <table style="text-align: right;">
        <tbody>
          <tr>
            <td style="text-align: center;"><strong>
              <span class="" style="color: rgb(255, 51, 102);">Calculate:</span>
            </strong></td>
            <td></td>
            <td style="text-align: center;"><strong><span class="" style="color: rgb(51, 255, 102);">Check</span></strong></td>
          </tr>
            <tr>
                <td style="text-align: right;">
                    <span class="" style="color: rgb(255, 51, 102);">{difference}</span>
                </td>
                <td>&nbsp; &nbsp; &nbsp;</td>
                <td style="text-align: right;">
                    {minuend}
                </td>
            </tr>
            <tr>
                <td style="text-align: right; border-bottom: 1pt solid black;">
                    - {subtrahend}
                </td>
                <td>
                </td>
                <td style="text-align: right; border-bottom: 1pt solid black;">
                    - {subtrahend}
                </td>
            </tr>
            <tr>
                <td style="text-align: right;">
                    {minuend}
                </td>
                <td></td>
                <td style="text-align: right;">
                    <span class="" style="color: rgb(255, 51, 102);">{difference}</span>
                </td>
            </tr>
        </tbody>
    </table>
</h3>
<p></p>]]></text>
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</file>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text><![CDATA[subtrahend={100:1000:1};
difference={100:1000:1};
var={"n","m","z","a","b","c","d"};]]></text>
</varsrandom>
<varsglobal><text>minuend=subtrahend+difference;
a={-100:100};
b={-100:100};
c={-100:100};
d={-100:100};
m={-100:100};
n={-100:100};
z={-100:100};</text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>1</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>minuend</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text>_err == 0</text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script>
<script>
    /*
                                          actualWidth    width of the input
                                          checkWidth     width at which the box becomes wider
                                          defaultWidth   default width of the box
                                          c, ctx             see https://www.w3schools.com/tags/canvas_measuretext.asp
                                          size               size of the font w/ px, e.g. '14 px'
                                                               note that the size of the font can be defined in any units,
                                                              e.g. small, medium, xx-large, 150%, 1.25cm, 22px
                                                              since it is always transformed into px units
                                          sizeN              size of the font w/o px, e.g. '14'
                                          family            family of the font, eg. "Times New Roman", Times, serif
                                          txt                 text of the input, e.g. '123456'
                        */
    var defaultWidth = 30;
    document.write('<canvas id="canvas_1" style="display: none;"></canvas>');

    function newWidth() {
        var txt = $(".formulas_number").val();
        var size = $(".formulas_number").css('font-size');
        var sizeN = Number(size.substring(0, size.length - 2));
        var family = $(".formulas_number").css('font-family');
        var c = document.getElementById("canvas_1");
        var ctx = c.getContext("2d");
        ctx.font = size + " " + family;
        var actualWidth = ctx.measureText(txt).width;
        var checkWidth = defaultWidth - sizeN;
        if (actualWidth >= checkWidth) {
            $(".formulas_number").width(actualWidth + sizeN);
        } else {
            $(".formulas_number").width(defaultWidth);
        }
    }
    $(document).ready(function() {
        $(".formulas_number").css("padding-left", "10px");
        newWidth();
        $(".formulas_number").keyup(function() {
            newWidth();
        });
    });
</script>
<h3>
    <table style="text-align: right;">
        <tbody>
            <tr>
                <td style="text-align: right;">
                    {var}
                </td>
              <td rowspan="3">&nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp;&nbsp;</td>
              <td rowspan="3">{var}={_0}</td>
            </tr>
            <tr>
                <td style="text-align: right; "><u>
                    - {subtrahend}
                </u></td>
            </tr>
            <tr>
                <td style="text-align: right;">
                    {difference}
                </td>
            </tr>
        </tbody>
    </table>
</h3>
<p></p>]]></text>
 </subqtext>
 <feedback format="html">
<text></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 357635  -->
  <question type="formulas">
    <name>
      <text>L03-Find the missing subtrahend (variable)</text>
    </name>
    <questiontext format="html">
      <text>Solve for the Missing Number.</text>
    </questiontext>
    <generalfeedback format="html">
      <text><![CDATA[<h3>
    <img src="@@PLUGINFILE@@/L3-subtrahend.jpg" alt="To solve for a  missing subtrahend subtract the difference from the minuend." width="250" height="155" role="presentation" class="img-fluid atto_image_button_text-bottom">
    <table style="text-align: right;">
        <tbody>
          <tr>
            <td style="text-align: center;"><strong>
              <span class="" style="color: rgb(255, 51, 102);">Calculate:</span>
            </strong></td>
            <td></td>
            <td style="text-align: center;"><strong><span class="" style="color: rgb(51, 255, 102);">Check</span></strong></td>
          </tr>
            <tr>
                <td style="text-align: right;">
                    {minuend}
                </td>
                <td>&nbsp; &nbsp; &nbsp;</td>
                <td style="text-align: right;">
                    {minuend}
                </td>
            </tr>
            <tr>
                <td style="text-align: right; border-bottom: 1pt solid black;">
                    - {difference}
                </td>
                <td>
                </td>
                <td style="text-align: right; border-bottom: 1pt solid black;">
                    - <span class="" style="color: rgb(255, 51, 102);">{subtrahend}</span>
                </td>
            </tr>
            <tr>
                <td style="text-align: right;">
                    <span class="" style="color: rgb(255, 51, 102);">{subtrahend}</span>
                </td>
                <td></td>
                <td style="text-align: right;">
                    {difference}
                </td>
            </tr>
        </tbody>
    </table>
</h3>
<p></p>]]></text>
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</file>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text><![CDATA[subtrahend={100:1000:1};
difference={100:1000:1};
var={"n","m","z","a","b","c","d"};]]></text>
</varsrandom>
<varsglobal><text>minuend=subtrahend+difference;
a={-100:100};
b={-100:100};
c={-100:100};
d={-100:100};
m={-100:100};
n={-100:100};
z={-100:100};</text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>1</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>subtrahend</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text>_err == 0</text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script>
<script>
    /*
                                      actualWidth    width of the input
                                      checkWidth     width at which the box becomes wider
                                      defaultWidth   default width of the box
                                      c, ctx             see https://www.w3schools.com/tags/canvas_measuretext.asp
                                      size               size of the font w/ px, e.g. '14 px'
                                                           note that the size of the font can be defined in any units,
                                                          e.g. small, medium, xx-large, 150%, 1.25cm, 22px
                                                          since it is always transformed into px units
                                      sizeN              size of the font w/o px, e.g. '14'
                                      family            family of the font, eg. "Times New Roman", Times, serif
                                      txt                 text of the input, e.g. '123456'
                    */
    var defaultWidth = 30;
    document.write('<canvas id="canvas_1" style="display: none;"></canvas>');

    function newWidth() {
        var txt = $(".formulas_number").val();
        var size = $(".formulas_number").css('font-size');
        var sizeN = Number(size.substring(0, size.length - 2));
        var family = $(".formulas_number").css('font-family');
        var c = document.getElementById("canvas_1");
        var ctx = c.getContext("2d");
        ctx.font = size + " " + family;
        var actualWidth = ctx.measureText(txt).width;
        var checkWidth = defaultWidth - sizeN;
        if (actualWidth >= checkWidth) {
            $(".formulas_number").width(actualWidth + sizeN);
        } else {
            $(".formulas_number").width(defaultWidth);
        }
    }
    $(document).ready(function() {
        $(".formulas_number").css("padding-left", "10px");
        newWidth();
        $(".formulas_number").keyup(function() {
            newWidth();
        });
    });
</script>
<h3>
    <table style="text-align: right;">
        <tbody>
            <tr>
                <td style="text-align: right;">
                    {minuend}
                </td>
            </tr>
            <tr>
                <td style="text-align: right; "><u>
                    - {var}
                </u></td>
            </tr>
            <tr>
                <td style="text-align: right;">
                    {difference}
                </td>
            </tr>
        </tbody>
    </table>
</h3>
<p></p>]]></text>
 </subqtext>
 <feedback format="html">
<text></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 357655  -->
  <question type="formulas">
    <name>
      <text>L03-Find the missing subtrahend (variable)</text>
    </name>
    <questiontext format="html">
      <text>Solve for the Missing Number.</text>
    </questiontext>
    <generalfeedback format="html">
      <text><![CDATA[<h3>
    <img src="@@PLUGINFILE@@/L3-subtrahend.jpg" alt="To solve for a  missing subtrahend subtract the difference from the minuend." width="250" height="155" role="presentation" class="img-fluid atto_image_button_text-bottom">
    <table style="text-align: right;">
        <tbody>
          <tr>
            <td style="text-align: center;"><strong>
              <span class="" style="color: rgb(255, 51, 102);">Calculate:</span>
            </strong></td>
            <td></td>
            <td style="text-align: center;"><strong><span class="" style="color: rgb(51, 255, 102);">Check</span></strong></td>
          </tr>
            <tr>
                <td style="text-align: right;">
                    {minuend}
                </td>
                <td>&nbsp; &nbsp; &nbsp;</td>
                <td style="text-align: right;">
                    {minuend}
                </td>
            </tr>
            <tr>
                <td style="text-align: right; border-bottom: 1pt solid black;">
                    - {difference}
                </td>
                <td>
                </td>
                <td style="text-align: right; border-bottom: 1pt solid black;">
                    - <span class="" style="color: rgb(255, 51, 102);">{subtrahend}</span>
                </td>
            </tr>
            <tr>
                <td style="text-align: right;">
                    <span class="" style="color: rgb(255, 51, 102);">{subtrahend}</span>
                </td>
                <td></td>
                <td style="text-align: right;">
                    {difference}
                </td>
            </tr>
        </tbody>
    </table>
</h3>
<p></p>]]></text>
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</file>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text><![CDATA[subtrahend={100:1000:1};
difference={100:1000:1};
var={"n","m","z","a","b","c","d"};]]></text>
</varsrandom>
<varsglobal><text>minuend=subtrahend+difference;
a={-100:100};
b={-100:100};
c={-100:100};
d={-100:100};
m={-100:100};
n={-100:100};
z={-100:100};</text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>1</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>subtrahend</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text>_err == 0</text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script>
<script>
    /*
                                      actualWidth    width of the input
                                      checkWidth     width at which the box becomes wider
                                      defaultWidth   default width of the box
                                      c, ctx             see https://www.w3schools.com/tags/canvas_measuretext.asp
                                      size               size of the font w/ px, e.g. '14 px'
                                                           note that the size of the font can be defined in any units,
                                                          e.g. small, medium, xx-large, 150%, 1.25cm, 22px
                                                          since it is always transformed into px units
                                      sizeN              size of the font w/o px, e.g. '14'
                                      family            family of the font, eg. "Times New Roman", Times, serif
                                      txt                 text of the input, e.g. '123456'
                    */
    var defaultWidth = 30;
    document.write('<canvas id="canvas_1" style="display: none;"></canvas>');

    function newWidth() {
        var txt = $(".formulas_number").val();
        var size = $(".formulas_number").css('font-size');
        var sizeN = Number(size.substring(0, size.length - 2));
        var family = $(".formulas_number").css('font-family');
        var c = document.getElementById("canvas_1");
        var ctx = c.getContext("2d");
        ctx.font = size + " " + family;
        var actualWidth = ctx.measureText(txt).width;
        var checkWidth = defaultWidth - sizeN;
        if (actualWidth >= checkWidth) {
            $(".formulas_number").width(actualWidth + sizeN);
        } else {
            $(".formulas_number").width(defaultWidth);
        }
    }
    $(document).ready(function() {
        $(".formulas_number").css("padding-left", "10px");
        newWidth();
        $(".formulas_number").keyup(function() {
            newWidth();
        });
    });
</script>
<h3>
    <table style="text-align: right;">
        <tbody>
            <tr>
                <td style="text-align: right;">
                    {minuend}
                </td>
            </tr>
            <tr>
                <td style="text-align: right; "><u>
                    - {var}
                </u></td>
            </tr>
            <tr>
                <td style="text-align: right;">
                    {difference}
                </td>
            </tr>
        </tbody>
    </table>
</h3>
<p></p>]]></text>
 </subqtext>
 <feedback format="html">
<text></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 357658  -->
  <question type="formulas">
    <name>
      <text>L03-Find the missing subtrahend (variable)</text>
    </name>
    <questiontext format="html">
      <text>Solve for the Missing Number.</text>
    </questiontext>
    <generalfeedback format="html">
      <text><![CDATA[<h3>
    <img src="@@PLUGINFILE@@/L3-subtrahend.jpg" alt="To solve for a  missing subtrahend subtract the difference from the minuend." width="250" height="155" role="presentation" class="img-fluid atto_image_button_text-bottom">
    <table style="text-align: right;">
        <tbody>
          <tr>
            <td style="text-align: center;"><strong>
              <span class="" style="color: rgb(255, 51, 102);">Calculate:</span>
            </strong></td>
            <td></td>
            <td style="text-align: center;"><strong><span class="" style="color: rgb(51, 255, 102);">Check</span></strong></td>
          </tr>
            <tr>
                <td style="text-align: right;">
                    {minuend}
                </td>
                <td>&nbsp; &nbsp; &nbsp;</td>
                <td style="text-align: right;">
                    {minuend}
                </td>
            </tr>
            <tr>
                <td style="text-align: right; border-bottom: 1pt solid black;">
                    - {difference}
                </td>
                <td>
                </td>
                <td style="text-align: right; border-bottom: 1pt solid black;">
                    - <span class="" style="color: rgb(255, 51, 102);">{subtrahend}</span>
                </td>
            </tr>
            <tr>
                <td style="text-align: right;">
                    <span class="" style="color: rgb(255, 51, 102);">{subtrahend}</span>
                </td>
                <td></td>
                <td style="text-align: right;">
                    {difference}
                </td>
            </tr>
        </tbody>
    </table>
</h3>
<p></p>]]></text>
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</file>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text><![CDATA[subtrahend={100:1000:1};
difference={100:1000:1};
var={"n","m","z","a","b","c","d"};]]></text>
</varsrandom>
<varsglobal><text>minuend=subtrahend+difference;
a={-100:100};
b={-100:100};
c={-100:100};
d={-100:100};
m={-100:100};
n={-100:100};
z={-100:100};</text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>1</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>subtrahend</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text>_err == 0</text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script>
<script>
    /*
                                      actualWidth    width of the input
                                      checkWidth     width at which the box becomes wider
                                      defaultWidth   default width of the box
                                      c, ctx             see https://www.w3schools.com/tags/canvas_measuretext.asp
                                      size               size of the font w/ px, e.g. '14 px'
                                                           note that the size of the font can be defined in any units,
                                                          e.g. small, medium, xx-large, 150%, 1.25cm, 22px
                                                          since it is always transformed into px units
                                      sizeN              size of the font w/o px, e.g. '14'
                                      family            family of the font, eg. "Times New Roman", Times, serif
                                      txt                 text of the input, e.g. '123456'
                    */
    var defaultWidth = 30;
    document.write('<canvas id="canvas_1" style="display: none;"></canvas>');

    function newWidth() {
        var txt = $(".formulas_number").val();
        var size = $(".formulas_number").css('font-size');
        var sizeN = Number(size.substring(0, size.length - 2));
        var family = $(".formulas_number").css('font-family');
        var c = document.getElementById("canvas_1");
        var ctx = c.getContext("2d");
        ctx.font = size + " " + family;
        var actualWidth = ctx.measureText(txt).width;
        var checkWidth = defaultWidth - sizeN;
        if (actualWidth >= checkWidth) {
            $(".formulas_number").width(actualWidth + sizeN);
        } else {
            $(".formulas_number").width(defaultWidth);
        }
    }
    $(document).ready(function() {
        $(".formulas_number").css("padding-left", "10px");
        newWidth();
        $(".formulas_number").keyup(function() {
            newWidth();
        });
    });
</script>
<h3>
    <table style="text-align: right;">
        <tbody>
            <tr>
                <td style="text-align: right;">
                    {minuend}
                </td>
            </tr>
            <tr>
                <td style="text-align: right; "><u>
                    - {var}
                </u></td>
            </tr>
            <tr>
                <td style="text-align: right;">
                    {difference}
                </td>
            </tr>
        </tbody>
    </table>
</h3>
<p></p>]]></text>
 </subqtext>
 <feedback format="html">
<text></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 357660  -->
  <question type="formulas">
    <name>
      <text>L03-Find the missing subtrahend (variable)</text>
    </name>
    <questiontext format="html">
      <text>Solve for the Missing Number.</text>
    </questiontext>
    <generalfeedback format="html">
      <text><![CDATA[<h3>
    <img src="@@PLUGINFILE@@/L3-subtrahend.jpg" alt="To solve for a  missing subtrahend subtract the difference from the minuend." width="250" height="155" role="presentation" class="img-fluid atto_image_button_text-bottom">
    <table style="text-align: right;">
        <tbody>
          <tr>
            <td style="text-align: center;"><strong>
              <span class="" style="color: rgb(255, 51, 102);">Calculate:</span>
            </strong></td>
            <td></td>
            <td style="text-align: center;"><strong><span class="" style="color: rgb(51, 255, 102);">Check</span></strong></td>
          </tr>
            <tr>
                <td style="text-align: right;">
                    {minuend}
                </td>
                <td>&nbsp; &nbsp; &nbsp;</td>
                <td style="text-align: right;">
                    {minuend}
                </td>
            </tr>
            <tr>
                <td style="text-align: right; border-bottom: 1pt solid black;">
                    - {difference}
                </td>
                <td>
                </td>
                <td style="text-align: right; border-bottom: 1pt solid black;">
                    - <span class="" style="color: rgb(255, 51, 102);">{subtrahend}</span>
                </td>
            </tr>
            <tr>
                <td style="text-align: right;">
                    <span class="" style="color: rgb(255, 51, 102);">{subtrahend}</span>
                </td>
                <td></td>
                <td style="text-align: right;">
                    {difference}
                </td>
            </tr>
        </tbody>
    </table>
</h3>
<p></p>]]></text>
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</file>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text><![CDATA[subtrahend={100:1000:1};
difference={100:1000:1};
var={"n","m","z","a","b","c","d"};]]></text>
</varsrandom>
<varsglobal><text>minuend=subtrahend+difference;
a={-100:100};
b={-100:100};
c={-100:100};
d={-100:100};
m={-100:100};
n={-100:100};
z={-100:100};</text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>1</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>subtrahend</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text>_err == 0</text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script>
<script>
    /*
                                      actualWidth    width of the input
                                      checkWidth     width at which the box becomes wider
                                      defaultWidth   default width of the box
                                      c, ctx             see https://www.w3schools.com/tags/canvas_measuretext.asp
                                      size               size of the font w/ px, e.g. '14 px'
                                                           note that the size of the font can be defined in any units,
                                                          e.g. small, medium, xx-large, 150%, 1.25cm, 22px
                                                          since it is always transformed into px units
                                      sizeN              size of the font w/o px, e.g. '14'
                                      family            family of the font, eg. "Times New Roman", Times, serif
                                      txt                 text of the input, e.g. '123456'
                    */
    var defaultWidth = 30;
    document.write('<canvas id="canvas_1" style="display: none;"></canvas>');

    function newWidth() {
        var txt = $(".formulas_number").val();
        var size = $(".formulas_number").css('font-size');
        var sizeN = Number(size.substring(0, size.length - 2));
        var family = $(".formulas_number").css('font-family');
        var c = document.getElementById("canvas_1");
        var ctx = c.getContext("2d");
        ctx.font = size + " " + family;
        var actualWidth = ctx.measureText(txt).width;
        var checkWidth = defaultWidth - sizeN;
        if (actualWidth >= checkWidth) {
            $(".formulas_number").width(actualWidth + sizeN);
        } else {
            $(".formulas_number").width(defaultWidth);
        }
    }
    $(document).ready(function() {
        $(".formulas_number").css("padding-left", "10px");
        newWidth();
        $(".formulas_number").keyup(function() {
            newWidth();
        });
    });
</script>
<h3>
    <table style="text-align: right;">
        <tbody>
            <tr>
                <td style="text-align: right;">
                    {minuend}
                </td>
            </tr>
            <tr>
                <td style="text-align: right; "><u>
                    - {var}
                </u></td>
            </tr>
            <tr>
                <td style="text-align: right;">
                    {difference}
                </td>
            </tr>
        </tbody>
    </table>
</h3>
<p></p>]]></text>
 </subqtext>
 <feedback format="html">
<text></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 357640  -->
  <question type="formulas">
    <name>
      <text>L03-word problem</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<h3 style="text-align: left;">{person} bought {numItems} {name}.&nbsp; The cost of the {text} was ${costAll}.&nbsp; How much did each {each} cost?</h3>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text><![CDATA[numItems={10:100:1};
costItem={5:50:1};
randItem={0,1,2,3,4,5,6};
person={"Sam","Bob","Nathan","Ann","Danielle","Daniel","Grace","Marie","Edna","John","James","Paul"};
]]></text>
</varsrandom>
<varsglobal><text><![CDATA[costAll=numItems*costItem;
itemName=["packs of paper","calculators","books","headphones","bag of socks","canisters of tennis balls","bags of feed"];
itemText=["paper","calculators","books","headphones","socks","balls","bags of feed"];
itemEach=["pack","calculator","book","headphones","bag","canister","bag"];
name=itemName[randItem];
text=itemText[randItem];
each=itemEach[randItem];]]></text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
 <placeholder>
  <text></text>
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  <text>1</text>
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  <text>0</text>
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  <text>1</text>
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 <vars1>
  <text></text>
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 <answer>
  <text>costItem</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text>_err == 0</text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<p dir="ltr" style="text-align: left;">Each {each} cost ${_0}</p>]]></text>
 </subqtext>
 <feedback format="html">
<text></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 357659  -->
  <question type="formulas">
    <name>
      <text>L03-word problem</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<h3 style="text-align: left;">{person} bought {numItems} {name}.&nbsp; The cost of the {text} was ${costAll}.&nbsp; How much did each {each} cost?</h3>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text><![CDATA[numItems={10:100:1};
costItem={5:50:1};
randItem={0,1,2,3,4,5,6};
person={"Sam","Bob","Nathan","Ann","Danielle","Daniel","Grace","Marie","Edna","John","James","Paul"};
]]></text>
</varsrandom>
<varsglobal><text><![CDATA[costAll=numItems*costItem;
itemName=["packs of paper","calculators","books","headphones","bag of socks","canisters of tennis balls","bags of feed"];
itemText=["paper","calculators","books","headphones","socks","balls","bags of feed"];
itemEach=["pack","calculator","book","headphones","bag","canister","bag"];
name=itemName[randItem];
text=itemText[randItem];
each=itemEach[randItem];]]></text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>1</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>costItem</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text><![CDATA[_err < 0.01]]></text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<p dir="ltr" style="text-align: left;">Each {each} cost ${_0}</p>]]></text>
 </subqtext>
 <feedback format="html">
<text></text>
 </feedback>
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<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
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 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 0  -->
  <question type="category">
    <category>
      <text>$course$/top/Default for MSII/Test#1/L02-Problem Solving and Checking your Answers/Word Problems</text>
    </category>
    <info format="html">
      <text></text>
    </info>
    <idnumber></idnumber>
  </question>

<!-- question: 357691  -->
  <question type="formulas">
    <name>
      <text>L02-Airplane_Fuel</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<h3 style="text-align: left;">The {=company[planeNum]} {=plane[planeNum]} burns {fuelOneHr} gallons of fuel for each hour in flight.&nbsp; How much fuel is needed&nbsp;for a {flightHrs} hour flight?</h3>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>planeNum={0,1,2,3,4};
flightHrs={2:16:1};
</text>
</varsrandom>
<varsglobal><text><![CDATA[company=["Boeing","Boeing","Airbus","Airbus","Airbus"];
plane=["737","747","A300","A330","A340"];
galPH=[750,3500,1700,2000,2500];
fuelOneHr=galPH[planeNum];
fuelTrip= fuelOneHr * flightHrs;
units=["gallons","hours","miles"];]]></text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>2</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>[fuelTrip,0]</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text>_err == 0</text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<h3 style="text-align: left;">{_0}&nbsp; &nbsp;{_1:units:MCE} is needed for a {flightHrs} hour flight.</h3>]]></text>
 </subqtext>
 <feedback format="html">
<text><![CDATA[<h3 style="text-align: left;">
    <table>
        <tbody>
            <tr>
                <td>
                    <h3><img src="@@PLUGINFILE@@/4-Step-Explore.jpg" alt="" width="100" height="54" role="presentation">&nbsp;<br></h3>
                </td>
                <td>{fuelOneHr} gallons in 1 hour<br>{flightHours} in flight<br>Calculate how much fuel is needed</td>
            </tr>
        </tbody>
    </table>
</h3>
<h3 style="text-align: left;"><br></h3>
<h3 style="text-align: left;"><img src="@@PLUGINFILE@@/4-Step-Plan.jpg" alt="" width="100" height="54" role="presentation" class="img-fluid atto_image_button_text-bottom">A table can be useful for solving this question:</h3>

<h3>

</h3>

<p></p>

<table>
    <tbody>
        <tr width="90%">
        </tr>
    </tbody>
    <tbody>
        <tr>
            <td>
            </td>
            <td width="40%">
                <h3>
                    <p style="text-align: center;"><span style="font-size: 26.2499px;">Time (hours)</span></p>
                </h3>
            </td>
            <td width="40%">
                <p style="text-align: center;"><span style="font-size: 26.2499px;">Number of Gallons</span></p>
            </td>

        </tr>
        <tr>
            <td style="text-align: center; "></td>
            <td style="text-align: center; ">
                <h3>1 hour</h3>
            </td>

            <td style="text-align: center; ">
                <h3>{flightOneHr} miles</h3>

            </td>

        </tr>
        <tr>
            <td style="text-align: center; "></td>
            <td style="text-align: center; ">
                <h3>2 hours</h3>

            </td>

            <td style="text-align: center; ">
                <h3></h3>
                <h3>{=2*flightOneHr} miles</h3>

            </td>

        </tr>
        <tr>
            <td style="text-align: center; "></td>
            <td style="text-align: center; ">
                <h3>3 hours</h3>

            </td>

            <td style="text-align: center; ">
                <h3></h3>
                <h3>{=3*flightOneHr} miles</h3>

            </td>

        </tr>
        <tr>
            <td style="text-align: center; "></td>
            <td style="text-align: center; ">
                <h3>4 hours</h3>
            </td>

            <td style="text-align: center; ">
                <h3></h3>
                <h3>{=4*flightOneHr} miles</h3>
            </td>

        </tr>

    </tbody>
</table>
<h3>The pattern is to multiply the number of hours in flight, {flightHrs} hour, by the amount of fuel for one hour, {fuelOneHr}.</h3><br><br>
<h3><img src="@@PLUGINFILE@@/4-Step-Solve.jpg" alt="" width="101" height="54" role="presentation" class="atto_image_button_middle">{fuelOneHr} miles in 1 hour<br>&nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp;_____ gallons in {flightHrs} Hours</h3>
<h3>&nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp;{fuelOneHr} x {flightHrs} = {fuelTrip} gallons</h3>
<p><br></p>
<p><br></p>
<h3><img src="@@PLUGINFILE@@/4-Step-check.jpg" alt="" width="101" height="54" role="presentation" class="atto_image_button_middle">&nbsp;Does the answer make sense?&nbsp; &nbsp; Yes it does, each hour {fuelOneHr} gallons is burned.&nbsp; &nbsp;In {flightHrs} {fuelTrip} gallons of fuel is needed.</h3>]]></text>
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</answers>
  </question>

<!-- question: 357686  -->
  <question type="formulas">
    <name>
      <text>L02-apple seeds</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<h3 style="text-align: left;">{name} had {loc1} {seed} seeds in his left pocket and {loc2} in the right pocket.&nbsp; He found {loc3} more seeds in his cuff.&nbsp; Find how many seeds he had in all?</h3><h3 style="text-align: left;"><br></h3>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text><![CDATA[<table>

    <tbody>
        <tr>
            <td rowspan="1"><img src="@@PLUGINFILE@@/4-Step-Explore.jpg" alt="" width="101" height="54" role="presentation" class="img-fluid atto_image_button_text-bottom">
            </td>

            <td style="text-align: center;">
                <h3>&nbsp; &nbsp;<strong> &nbsp;left pocket&nbsp; &nbsp; &nbsp;</strong></h3>
            </td>
            <td style="text-align: center;">
                <h3><strong>&nbsp; &nbsp; &nbsp;right pocket&nbsp; &nbsp; &nbsp;</strong></h3>
            </td>
            <td style="text-align: center;">
                <h3><strong>&nbsp; &nbsp; &nbsp;cuff&nbsp; </strong>&nbsp; &nbsp;</h3>
            </td>
        </tr>
        <tr>
            <td></td>
            <td style="text-align: center;">
                <h3>{loc1} </h3>
            </td>
            <td style="text-align: center;">
                <h3>{loc2} </h3>
            </td>
            <td style="text-align: center;">
                <h3>{loc3} </h3>
            </td>
        </tr>

        <tr>
            <td style="text-align: center;"><img src="@@PLUGINFILE@@/4-Step-Plan.jpg" alt="" width="100" height="54" role="presentation">
            </td>




            <td colspan="3">
                <h3>
                </h3>
                <h3>To find the number of seeds in all - add the numbers
                </h3>
                <h3>Estimate an answer:&nbsp; 130 seeds.</h3>


            </td>




        </tr>
        <tr>

            <td style="text-align: center;"><img src="@@PLUGINFILE@@/4-Step-Solve.jpg" alt="" width="100" height="54" role="presentation">
            </td>

            <td colspan="3">
                <h3>{loc1} + {loc2} + {loc3} = {total} {seed} seeds.</h3>
                <p><span style="font-size: 1.64062rem;">{total} {seed} seeds&nbsp;</span><br></p>
            </td>




        </tr>
        <tr>
            <td style="text-align: center;"><img src="@@PLUGINFILE@@/4-Step-Examine.jpg" alt="" width="100" height="52" role="presentation" class="img-fluid atto_image_button_text-bottom">
            </td>
            <td colspan="3">
                <h3>
                    The answer is reasonable compared to the estimate.
                </h3>
            </td>
        </tr>

    </tbody>
</table>]]></text>
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      <text>Your answer is correct.</text>
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    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
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      <text>Your answer is incorrect.</text>
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<varsrandom><text><![CDATA[name={"Johnny","Samuel","David","Timothy","Joshua","Andrew","Adam","James","John","Nathan","Nathaniel","Logan","Connor","Karter","Juan","Jose","Bob"};
loc1={100:200:1};
toseed=shuffle(["apple","carrot","brocolli","squash","flower","lettuce","daisy","cantelope"]);
loc2={15:200:1};
loc3={1:20:1};
seedNum={0,1,2,3,4,5,6};
]]></text>
</varsrandom>
<varsglobal><text><![CDATA[seed=toseed[seedNum];
total=loc1+loc2+loc3;
units=[join("",toseed[0]," seeds"),join("",toseed[1]," seeds"),join("",toseed[2]," seeds"),join("",toseed[3]," seeds"),join("",toseed[4]," seeds"),join("",toseed[5]," seeds"),join("",toseed[6]," seeds"),join("",toseed[7]," seeds")];

]]></text>
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<text><![CDATA[<h3 style="text-align: left;">{_0} {_1:units:MCE}</h3>]]></text>
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<text></text>
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  </question>

<!-- question: 357689  -->
  <question type="formulas">
    <name>
      <text>L02-Bicycle Riding</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<h3 style="text-align: left;">{name} can ride her bicycle {DisOneHr} miles in one hour.&nbsp; How long will it take her to ride {Distance} miles?</h3>]]></text>
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    <generalfeedback format="html">
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    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
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    <correctfeedback format="html">
      <text>Your answer is correct.</text>
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    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text><![CDATA[DisOneHr={2:10:1};
QuHrs={2:10:1};
name={"Adriana","Barbara","Catherine","Dahiana","Eleanor","Freida","Georgia","Harietta","Indigo","Juliana","Katherine","Leona","Mary","Nancy","Opal","Pearl","Rachelle","Samantha","Tania","Wendy"};]]></text>
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units=["hours","miles"];]]></text>
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<text><![CDATA[<h3 style="text-align: left;">{name} can ride her bike {Distance} miles in {_0} {_1:units:MCE}.</h3>]]></text>
 </subqtext>
 <feedback format="html">
<text><![CDATA[<h3 style="text-align: left;"><table><tbody><tr><td><h3><img src="@@PLUGINFILE@@/4-Step-Explore.jpg" alt="" width="100" height="54" role="presentation">&nbsp;<br></h3></td><td>{DisOneHr} miles in 1 hour<br>{Distance} in ? Hours<br></td></tr></tbody></table></h3><h3 style="text-align: left;"><br></h3><h3 style="text-align: left;"><img src="@@PLUGINFILE@@/4-Step-Plan.jpg" alt="" width="100" height="54" role="presentation" class="img-fluid atto_image_button_text-bottom">A table can be useful for solving this question:</h3>

<h3>

</h3>

<p></p>

<table>
    <tbody>
        <tr width="90%">
        </tr>
    </tbody>
    <tbody>
        <tr>
            <td>
            </td>
            <td width="40%">
                <h3>
                    <p style="text-align: center;"><span style="font-size: 26.2499px;">Time (hours)</span></p>
                </h3>
            </td>
            <td width="40%">
                <p style="text-align: center;"><span style="font-size: 26.2499px;">Number of Miles</span></p>
            </td>

        </tr>
        <tr>
            <td style="text-align: center; "></td>
            <td style="text-align: center; ">
                <h3>1 hour</h3>
            </td>

            <td style="text-align: center; ">
                <h3>{DisOneHr} miles</h3>

            </td>

        </tr>
        <tr>
            <td style="text-align: center; "></td>
            <td style="text-align: center; ">
                <h3>2 hours</h3>
                
            </td>

            <td style="text-align: center; ">
                <h3></h3>
                <h3>{=2*DisOneHr} miles</h3>

            </td>

        </tr>
        <tr>
            <td style="text-align: center; "></td>
            <td style="text-align: center; ">
                <h3>3 hours</h3>
                
            </td>

            <td style="text-align: center; ">
                <h3></h3>
                <h3>{=3*DisOneHr} miles</h3>

            </td>

        </tr>
        <tr>
            <td style="text-align: center; "></td>
            <td style="text-align: center; ">
                <h3>4 hours</h3>
            </td>

            <td style="text-align: center; ">
                <h3></h3>
                <h3>{=4*DisOneHr} miles</h3>
            </td>

        </tr>
        <tr>
            <td style="text-align: center; "></td>
            <td style="text-align: center; ">
                <h3>5 hours</h3>
                
            </td>

            <td style="text-align: center; ">
                <h3></h3>
                <h3>{=5*DisOneHr} miles</h3>
            </td>
        </tr>       <tr>
            <td style="text-align: center; "></td>
            <td style="text-align: center; ">
                <h3>6 hours</h3>
                
            </td>

            <td style="text-align: center; ">
                <h3>{=6*DisOneHr} miles</h3>

            </td>

        </tr>
        <tr>
            <td style="text-align: center; "></td>
            <td style="text-align: center; ">
                <h3>7 hours</h3>
                
            </td>

            <td style="text-align: center; ">
                <h3></h3>
                <h3>{=7*DisOneHr} miles</h3>

            </td>

        </tr>
        <tr>
            <td style="text-align: center; "></td>
            <td style="text-align: center; ">
                <h3>8 hours</h3>
                
            </td>

            <td style="text-align: center; ">
                <h3></h3>
                <h3>{=8*DisOneHr} miles</h3>

            </td>

        </tr>
        <tr>
            <td style="text-align: center; "></td>
            <td style="text-align: center; ">
                <h3>9 hours</h3>
            </td>

            <td style="text-align: center; ">
                <h3></h3>
                <h3>{=9*DisOneHr} miles</h3>
            </td>

        </tr>
        <tr>
            <td style="text-align: center; "></td>
            <td style="text-align: center; ">
                <h3>10 hours</h3>
            </td>

            <td style="text-align: center; ">
                <h3></h3>
                <h3>{=10*DisOneHr} miles</h3>
            </td>
        </tr>
    </tbody>
</table><br><h3><img src="@@PLUGINFILE@@/4-Step-Solve.jpg" alt="" width="101" height="54" role="presentation" class="atto_image_button_middle">{DisOneHr} miles in 1 hour<br>{Distance} in {QuHrs} Hours</h3><p><br></p><p><br></p><h3><img src="@@PLUGINFILE@@/4-Step-check.jpg" alt="" width="101" height="54" role="presentation" class="atto_image_button_middle">&nbsp;Does the answer make sense?&nbsp; &nbsp; Yes it does, each hour {name} can go {DisOneHr} miles.&nbsp; &nbsp;In {QuHrs} she can go {Distance} miles.</h3>]]></text>
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 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 357688  -->
  <question type="formulas">
    <name>
      <text>L02-car wash</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<h3 style="text-align: left;">The {group} sponsored a car wash to help pay for uniforms. They charged ${costS} for a car and ${costL} for an SUV or Van.&nbsp; During the first hour, they washed {numV} vehicles and earned ${total}.&nbsp; How many of each type of vehicle did they wash?&nbsp; (There could be more than 1 answer, just enter one answer)</h3>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text><![CDATA[sizeL={0,1,2,3,4,5,6,7,8,9,10,11,12,13,14,15};
sizeS={0,1,2,3,4,5,6,7,8,9,10,11,12,13,14,15};
costS={2:5:1};
costL={6:10:1};
group={"band","track team","tennis team","football team","baseball team","choir","softball team","scout group","soccer team"};]]></text>
</varsrandom>
<varsglobal><text>large=[0,1,2,3,4,5,6,7,8,9,10,11,12,13,14,15];
small=[0,1,2,3,4,5,6,7,8,9,10,11,12,13,14,15];
total=costS*sizeS+costL*sizeL;
numV=sizeL+sizeS;</text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>2</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>[1,1]</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text>(costL*_0)+(costS*_1)==total</text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<h3 style="text-align: left;">They washed {_0:large:MCE} SUV or Vans and {_1:small:MCE} cars.</h3>]]></text>
 </subqtext>
 <feedback format="html">
<text><![CDATA[<table>
    <tbody>
        <tr>
            <td>
                <h3 style="text-align: left;"><img src="@@PLUGINFILE@@/4-Step-Explore.jpg" alt="" width="100" height="54" role="presentation" class="img-fluid atto_image_button_text-bottom">&nbsp;<br></h3>
            </td>
            <td>${costS} per car<br>${costL} per SUV/Van<br>First hour: {numV} vehicles&nbsp; earned ${total}</td>
        </tr>
    </tbody>
</table>
<h3 style="text-align: left;"><br></h3>

<table>
    <tbody>
        <tr>
            <td><img src="@@PLUGINFILE@@/4-Step-Plan.jpg" alt="" width="101" height="54" role="presentation" class="img-fluid atto_image_button_text-bottom">
            </td>
            <td>
                <h3>A table can be useful for solving this question:</h3>
            </td>
        </tr>
    </tbody>
</table>

<table style="border: 1px solid black">
    <tbody>
        <tr style="border:1px solid black">
            <td>
            </td>
            <td width="20%">

                <p style="text-align: center;">Number of&nbsp;</p>
                <p style="text-align: center;">SUV or Vans</p>

            </td>
            <td width="20%">
                Number of&nbsp;
                <p style="text-align: center;">cars</p>

            </td>
            <td>

                <p style="text-align: center; ">Total amount of Money</p>

            </td>
        </tr>
        <tr style="border:1px solid black">
            <td style="text-align: center; "></td>
            <td style="text-align: center; ">
                1

            </td>

            <td style="text-align: center; ">
                1

            </td>
            <td style="text-align: center; ">
                ({=costL}x1) + ({=costS}x1)<br>{=costL*1} + {=costS*1}<br><strong>${=costL*1+costS*1}</strong><br><strong>1+1 = 2 cars</strong><br></td>
        </tr>
        <tr style="border:1px solid black">
            <td style="text-align: center; "></td>
            <td style="text-align: center; ">
                1

            </td>

            <td style="text-align: center; ">
                2

            </td>
            <td style="text-align: center; ">

                ({=costL}x1) + ({=costS}x2)<br>{=costL*1} + {=costS*2}<br><strong>$</strong><strong>{=costL*1+costS*2}</strong><br><strong>1+2 = 3 cars</strong><br></td>
        </tr>
        <tr style="border:1px solid black">
            <td style="text-align: center; "></td>
            <td style="text-align: center; ">
                1

            </td>

            <td style="text-align: center; ">
                3

            </td>
            <td style="text-align: center; ">

                ({=costL}x1) + ({=costS}x3)<br>{=costL*1} + {=costS*3}<br><strong>$</strong><strong>{=costL*1+costS*3}</strong>&nbsp;<br><strong>1+3 = 4 cars</strong><strong>&nbsp;&nbsp;</strong>

            </td>
        </tr>
        <tr style="border:1px solid black">
            <td style="text-align: center; "></td>
            <td style="text-align: center; ">
                1

            </td>

            <td style="text-align: center; ">
                4

            </td>
            <td style="text-align: center; ">
                ({=costL}x1) + ({=costS}x4)<br>{=costL*1} + {=costS*4}<br><strong>$</strong><strong>{=costL*1+costS*4}</strong><br><strong>1+4 = 5 cars</strong><br></td>
        </tr>
        <tr style="border:1px solid black">
            <td style="text-align: center; "></td>
            <td style="text-align: center; ">
                5

            </td>

            <td style="text-align: center; ">
                6

            </td>
            <td style="text-align: center; ">
                ({=costL}x5) + ({=costS}x6)<br>{=costL*5} + {=costS*6}<br><strong>$</strong><strong>{=costL*5+costS*6}</strong><br><strong>5+6 = 11 cars</strong><br></td>
        </tr>
      
              <tr style="border:1px solid black">
            <td style="text-align: center; "></td>
            <td style="text-align: center; ">
                {sizeL}

            </td>

            <td style="text-align: center; ">
                {sizeS}

            </td>
            <td style="text-align: center; ">
                ({=costL}x{sizeL}) + ({=costS}x{sizeS})<br>{=costL*sizeL} + {=costS*sizeS}<br><strong>${=costL*sizeL+costS*sizeS}</strong><br><strong>{sizeL}+{sizeS} = {=sizeL+sizeS} cars</strong><br></td>
        </tr>
      
      
      
    </tbody>
</table><strong style="font-size: 1.64062rem;">&nbsp;However, this can be a long process.<br></strong>Another option is to ask yourself how many of each type will satisfy the information.
<table>
    <tbody>
        <tr>
            <td><img src="@@PLUGINFILE@@/4-Step-Solve.jpg" alt="" width="100" height="54" role="presentation" class="img-fluid atto_image_button_text-bottom">
            </td>
            <td>SUV/Vans&nbsp; &nbsp;Cars<br>&nbsp; &nbsp; ({=costL}x{sizeL}) + ({=costS}x{sizeS})<br>&nbsp; &nbsp; {=costL*sizeL} + {=costS*sizeS}<br><strong>&nbsp;<strong>&nbsp;${=costL*sizeL+costS*sizeS}<br></strong>{sizeL}+{sizeS} = {=sizeL+sizeS} cars</strong><br></td>
        </tr>
        <tr>
            <td><img src="@@PLUGINFILE@@/4-Step-Examine.jpg" alt="" width="100" height="52" role="presentation" class="img-fluid atto_image_button_text-bottom">
            </td>
            <td>There are other answers that work.&nbsp; <br>The answer is reasonable and was checked.&nbsp;</td>
        </tr>
    </tbody>
</table>]]></text>
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</answers>
  </question>

<!-- question: 357690  -->
  <question type="formulas">
    <name>
      <text>L02-gifts</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<h3 style="text-align: left;">{name} has ${spending} to spend on {holiday} gifts for her mother.&nbsp; Which three items from the table could {name} buy for his mother (tax is included)?</h3><h3 style="text-align: left;"><table><tbody><tr><td><h3><strong>Item</strong></h3></td><td><h3><strong>Cost</strong></h3></td></tr><tr><td><h3>{item1}</h3></td><td><h3>${cost1}</h3></td></tr><tr><td><h3>{item2}</h3></td><td><h3>${cost2}</h3></td></tr><tr><td><h3>{item3}</h3></td><td><h3>${cost3}</h3></td></tr><tr><td><h3>{item4}</h3></td><td><h3>${cost4}</h3></td></tr></tbody></table><br></h3>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text><![CDATA[<table>

    <tbody>
        <tr>
            <td rowspan="1"><img src="@@PLUGINFILE@@/4-Step-Explore.jpg" alt="" width="101" height="54" role="presentation" class="img-fluid atto_image_button_text-bottom">
            </td>

            <td style="text-align: center;">
                <h3>&nbsp; &nbsp;<strong>&nbsp; {item1}&nbsp; &nbsp; &nbsp;</strong></h3>
            </td>
            <td style="text-align: center;">
                <h3><strong>&nbsp; &nbsp; {item2}&nbsp; &nbsp;&nbsp;</strong></h3>
            </td>
            <td style="text-align: center;">
                <h3><strong>&nbsp; &nbsp; &nbsp;{item3}&nbsp; </strong>&nbsp; &nbsp;</h3>
            </td>
            <td style="text-align: center;">
                <h3><strong>&nbsp; &nbsp; &nbsp;{item4}&nbsp; </strong>&nbsp; &nbsp;</h3>
            </td>
        </tr>
        <tr>
            <td></td>
            <td style="text-align: center;">
                <h3>${cost1} </h3>
            </td>
            <td style="text-align: center;">
                <h3>${cost2} </h3>
            </td>
            <td style="text-align: center;">
                <h3>${cost3} </h3>
            </td>
            <td style="text-align: center;">
                <h3>${cost4} </h3>
            </td>
        </tr>

        <tr>
            <td style="text-align: center;"><img src="@@PLUGINFILE@@/4-Step-Plan.jpg" alt="" width="100" height="54" role="presentation">
            </td>




            <td colspan="3">
                <h3>
                </h3>
                <h3>To find what items {name} can buy, choose three items, then decide if he has enough money.</h3>


            </td>




        </tr>
        <tr>

            <td style="text-align: center;"><img src="@@PLUGINFILE@@/4-Step-Solve.jpg" alt="" width="100" height="54" role="presentation">
            </td>

            <td colspan="3">
                <h3>For Example:</h3><h3>Items: {=items[0]}, {=items[1]}, {=items[2]} would cost</h3><h3>{=costs[0]} + {=costs[1]} + {=costs[2]} = {=costs[0]+costs[1]+costs[2]}</h3><p><span style="font-size: 1.64062rem;">Does {name} have enough money for the items?&nbsp;</span><br></p>
            </td>




        </tr>
        <tr>
            <td style="text-align: center;"><img src="@@PLUGINFILE@@/4-Step-Examine.jpg" alt="" width="100" height="52" role="presentation" class="img-fluid atto_image_button_text-bottom">
            </td>
            <td colspan="3">
                <h3>
                    {name}&nbsp; has enough money, therefore it is a possible answer.</h3><h3>There are many possible answers for the question as long as the cost for the three items is less than the amount he has to spend.</h3>
            </td>
        </tr>

    </tbody>
</table>]]></text>
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    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text><![CDATA[name={"Johnny","Samuel","David","Timothy","Joshua","Andrew","Adam","James","John","Nathan","Nathaniel","Logan","Connor","Karter","Juan","Jose","Bob"};

cost1={2:21:1};
item1={"sweater","boots","purse","wallet"};
cost2={50:71:1};
item2={"bracelet","earings","necklace","watch"};
cost3={2:31:1};
item3={"blanket","candles","perfume","chocolates","flowers"};
cost4={50:71:1};
item4={"compass","coffee maker","blender","vacuum"};
purchase=shuffle([0,1,2,3]);
holiday={"birthday","mothers day","Christmas"};]]></text>
</varsrandom>
<varsglobal><text>costs=[cost1,cost2,cost3,cost4];
items=[item1,item2,item3,item4];
spending=costs[purchase[0]]+costs[purchase[1]]+costs[purchase[2]]+5;</text>
</varsglobal>
<answernumbering><text>none</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>3</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>[0,0,0]</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text><![CDATA[(costs[_0] + costs[_1] + costs[_2]) < spending]]></text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<h3></h3><h3></h3><h3></h3><h3></h3><h3></h3><h3></h3><h3></h3><h3>{_0:items:MCE}</h3><p></p><h3>{_1:items:MCE}</h3><p></p><h3>{_2:items:MCE}</h3><br><p></p>]]></text>
 </subqtext>
 <feedback format="html">
<text></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 357687  -->
  <question type="formulas">
    <name>
      <text>L02-postcards</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<h3 style="text-align: left;">The Sky Mountain souvenir shop sells standard sized postcards in packages of 5 and large-sized postcards in packages of 3.&nbsp; If Juan bought {total} postcards, how many packages of each did he buy?</h3>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>sizeL={1,2,3,4};
sizeS={1,2,3,4};</text>
</varsrandom>
<varsglobal><text>large=[0,1,2,3,4];
small=[0,1,2,3,4];
total=5*sizeS+3*sizeL;</text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>2</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>[sizeS,sizeL]</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text>(5*_0)+(3*_1)==total</text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<h3 style="text-align: left;">Juan bought {_0:large:MCE} 5-card packages and {_1:small:MCE} 3-card packages.</h3>]]></text>
 </subqtext>
 <feedback format="html">
<text><![CDATA[<h3 style="text-align: left;">A table can be useful for solving this question:</h3>

<h3>

</h3>

<p></p>

<table>
    <tbody>
        <tr width="90%">
        </tr>
    </tbody>
    <tbody>
        <tr>
            <td> 
            </td>
            <td width="40%"><h3><p style="text-align: center;"><span style="font-size: 1.64062rem;">Number of 5</span></p><p style="text-align: center;"><span style="font-size: 1.64062rem;">Standard-Sized Cards&nbsp;</span></p></h3></td>
            <td width="40%"><p style="text-align: center;"><span style="font-size: 1.64062rem;">Number of 3</span></p>
                <span style="font-size: 1.64062rem; "><p style="text-align: center;"><span style="font-size: 1.64062rem;">Large-Sized Cards</span></p></span></td>
            <td>
                <h3>
                    <p style="text-align: center; "><span style="font-size: 1.64062rem; ">Total Number</span></p>
                    <p style="text-align: center; "><span style="font-size: 1.64062rem; ">of Cards</span></p>
                </h3>
            </td>
        </tr>
        <tr>
            <td style="text-align: center; "></td>
            <td style="text-align: center; ">
                <h3>1
                </h3>
            </td>

            <td style="text-align: center; ">
                <h3>1
                </h3>
            </td>
            <td style="text-align: center; ">
                <h3>(5x1) + (3x1)<br>5 + 3<br><strong>8 <strong>cards</strong>&nbsp;</strong>&nbsp;</h3>
            </td>
        </tr>
        <tr>
            <td style="text-align: center; "></td>
            <td style="text-align: center; ">
                <h3>1
                </h3>
            </td>

            <td style="text-align: center; ">
                <h3>2
                </h3>
            </td>
            <td style="text-align: center; ">
                <h3>(5x1) + (3x2)<br>5 + 6<br><strong>11<strong style="font-size: 1.64062rem; ">&nbsp;cards</strong><br></strong>&nbsp;&nbsp;</h3>
            </td>
        </tr>
        <tr>
            <td style="text-align: center; "></td>
            <td style="text-align: center; ">
                <h3>1
                </h3>
            </td>

            <td style="text-align: center; ">
                <h3>3
                </h3>
            </td>
            <td style="text-align: center; ">
                <h3>(5x1) + (3x3)<br>5 + 9<br><strong>14<strong style="font-size: 1.64062rem; ">&nbsp;cards</strong><br>&nbsp;&nbsp;</strong>
                </h3>
            </td>
        </tr>
        <tr>
            <td style="text-align: center; "></td>
            <td style="text-align: center; ">
                <h3>1
                </h3>
            </td>

            <td style="text-align: center; ">
                <h3>4
                </h3>
            </td>
            <td style="text-align: center; ">
                <h3>(5x1) + (3x4)<br>5 + 12<br><strong>17<strong style="font-size: 1.64062rem; ">&nbsp;cards</strong><br></strong>&nbsp;&nbsp;</h3>
            </td>
        </tr>
        <tr>
            <td style="text-align: center; "></td>
            <td style="text-align: center; ">
                <h3>2
                </h3>
            </td>

            <td style="text-align: center; ">
                <h3>1
                </h3>
            </td>
            <td style="text-align: center; ">
                <h3>(5x2) + (3x1)<br>10 + 3<br><strong>13<strong style="font-size: 1.64062rem; ">&nbsp;cards</strong><br></strong>&nbsp;&nbsp;</h3>
            </td>
        </tr>
        <tr>
            <td style="text-align: center; "></td>
            <td style="text-align: center; ">
                <h3>2
                </h3>
            </td>

            <td style="text-align: center; ">
                <h3>2
                </h3>
            </td>
            <td style="text-align: center; ">
                <h3>(5x2) + (3x2)<br>10 + 6<br><strong>16<strong style="font-size: 1.64062rem; ">&nbsp;cards</strong><br></strong>&nbsp;&nbsp;</h3>
            </td>
        </tr>
        <tr>
            <td style="text-align: center; "></td>
            <td style="text-align: center; ">
                <h3>2
                </h3>
            </td>

            <td style="text-align: center; ">
                <h3>3
                </h3>
            </td>
            <td style="text-align: center; ">
                <h3>(5x2) + (3x3)<br>10 + 9<br><strong>19<strong style="font-size: 1.64062rem; ">&nbsp;cards</strong><br></strong>&nbsp;&nbsp;</h3>
            </td>
        </tr>
        <tr>
            <td style="text-align: center; "></td>
            <td style="text-align: center; ">
                <h3>2
                </h3>
            </td>

            <td style="text-align: center; ">
                <h3>4</h3>
            </td>
            <td style="text-align: center; ">
                <h3>(5x2) + (3x4)<br>10 + 12<br><strong>22<strong style="font-size: 1.64062rem; ">&nbsp;cards</strong><br></strong>&nbsp;</h3>
            </td>
        </tr>
        <tr>
            <td style="text-align: center; "></td>
            <td style="text-align: center; ">
                <h3>3
                </h3>
            </td>

            <td style="text-align: center; ">
                <h3>1
                </h3>
            </td>
            <td style="text-align: center; ">
                <h3>(5x3) + (3x1)<br>15 + 3<br><strong>18<strong style="font-size: 1.64062rem; ">&nbsp;cards</strong><br></strong>&nbsp;&nbsp;</h3>
            </td>
        </tr>
        <tr>
            <td style="text-align: center; "></td>
            <td style="text-align: center; ">
                <h3>3
                </h3>
            </td>

            <td style="text-align: center; ">
                <h3>2
                </h3>
            </td>
            <td style="text-align: center; ">
                <h3>(5x3) + (3x2)<br>15 + 6<br><strong>21<strong style="font-size: 1.64062rem; ">&nbsp;cards</strong><br></strong>&nbsp;&nbsp;</h3>
            </td>
        </tr>
        <tr>
            <td style="text-align: center; "></td>
            <td style="text-align: center; ">
                <h3>3
                </h3>
            </td>

            <td style="text-align: center; ">
                <h3>3
                </h3>
            </td>
            <td style="text-align: center; ">
                <h3>(5x3) + (3x3)<br>15 + 9<br><strong>24<strong style="font-size: 1.64062rem; ">&nbsp;cards</strong><br></strong>&nbsp;&nbsp;</h3>
            </td>
        </tr>
        <tr>
            <td style="text-align: center; "></td>
            <td style="text-align: center; ">
                <h3>3
                </h3>
            </td>

            <td style="text-align: center; ">
                <h3>4</h3>
            </td>
            <td style="text-align: center; ">
                <h3>(5x3) + (3x4)<br>15 + 12<br><strong>27<strong style="font-size: 1.64062rem; ">&nbsp;cards</strong><br>&nbsp;</strong>
                </h3>
            </td>
        </tr>
        <tr>
            <td style="text-align: center; "></td>
            <td style="text-align: center; ">
                <h3>4
                </h3>
            </td>

            <td style="text-align: center; ">
                <h3>1
                </h3>
            </td>
            <td style="text-align: center; ">
                <h3>(5x4) + (3x1)<br>20 + 3<br><strong>23<strong style="font-size: 1.64062rem; ">&nbsp;cards</strong><br></strong>&nbsp;&nbsp;</h3>
            </td>
        </tr>
        <tr>
            <td style="text-align: center; "></td>
            <td style="text-align: center; ">
                <h3>4
                </h3>
            </td>

            <td style="text-align: center; ">
                <h3>2
                </h3>
            </td>
            <td style="text-align: center; ">
                <h3>(5x4) + (3x2)<br>20 + 6<br><strong>26<strong style="font-size: 1.64062rem; ">&nbsp;cards</strong><br></strong>&nbsp;&nbsp;</h3>
            </td>
        </tr>
        <tr>
            <td style="text-align: center; "></td>
            <td style="text-align: center; ">
                <h3>4
                </h3>
            </td>

            <td style="text-align: center; ">
                <h3>3
                </h3>
            </td>
            <td style="text-align: center; ">
                <h3>(5x4) + (3x3)<br>20 + 9<br><strong>29<strong style="font-size: 1.64062rem; ">&nbsp;cards</strong><br>&nbsp;</strong>&nbsp;</h3>
            </td>
        </tr>
        <tr>
            <td style="text-align: center; "></td>
            <td style="text-align: center; ">
                <h3>4
                </h3>
            </td>

            <td style="text-align: center; ">
                <h3>4</h3>
            </td>
            <td style="text-align: center; ">
                <h3>(5x4) + (3x4)<br>20 + 12<br><strong>32<strong style="font-size: 1.64062rem; ">&nbsp;cards</strong><br></strong>&nbsp;</h3>
            </td>
        </tr>

    </tbody>
</table>]]></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 365016  -->
  <question type="formulas">
    <name>
      <text>L02-postcards</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<h3 style="text-align: left;">The Sky Mountain souvenir shop sells standard sized postcards in packages of 5 and large-sized postcards in packages of 3.&nbsp; If Juan bought {total} postcards, how many postcards, how many packages of each did he buy?</h3>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>sizeL={1,2,3,4};
sizeS={1,2,3,4};</text>
</varsrandom>
<varsglobal><text>large=[0,1,2,3,4];
small=[0,1,2,3,4];
total=5*sizeS+3*sizeL;</text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>2</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>[sizeS,sizeL]</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text>(5*_0)+(3*_1)==total</text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<h3 style="text-align: left;">Juan bought {_0:large:MCE} 5-card packages and {_1:small:MCE} 3-card packages.</h3>]]></text>
 </subqtext>
 <feedback format="html">
<text><![CDATA[<h3 style="text-align: left;">A table can be useful for solving this question:</h3>

<h3>

</h3>

<p></p>

<table>
    <tbody>
        <tr width="90%">
        </tr>
    </tbody>
    <tbody>
        <tr>
            <td> 
            </td>
            <td width="40%"><h3><p style="text-align: center;"><span style="font-size: 1.64062rem;">Number of 5</span></p><p style="text-align: center;"><span style="font-size: 1.64062rem;">Standard-Sized Cards&nbsp;</span></p></h3></td>
            <td width="40%"><p style="text-align: center;"><span style="font-size: 1.64062rem;">Number of 3</span></p>
                <span style="font-size: 1.64062rem; "><p style="text-align: center;"><span style="font-size: 1.64062rem;">Large-Sized Cards</span></p></span></td>
            <td>
                <h3>
                    <p style="text-align: center; "><span style="font-size: 1.64062rem; ">Total Number</span></p>
                    <p style="text-align: center; "><span style="font-size: 1.64062rem; ">of Cards</span></p>
                </h3>
            </td>
        </tr>
        <tr>
            <td style="text-align: center; "></td>
            <td style="text-align: center; ">
                <h3>1
                </h3>
            </td>

            <td style="text-align: center; ">
                <h3>1
                </h3>
            </td>
            <td style="text-align: center; ">
                <h3>(5x1) + (3x1)<br>5 + 3<br><strong>8 <strong>cards</strong>&nbsp;</strong>&nbsp;</h3>
            </td>
        </tr>
        <tr>
            <td style="text-align: center; "></td>
            <td style="text-align: center; ">
                <h3>1
                </h3>
            </td>

            <td style="text-align: center; ">
                <h3>2
                </h3>
            </td>
            <td style="text-align: center; ">
                <h3>(5x1) + (3x2)<br>5 + 6<br><strong>11<strong style="font-size: 1.64062rem; ">&nbsp;cards</strong><br></strong>&nbsp;&nbsp;</h3>
            </td>
        </tr>
        <tr>
            <td style="text-align: center; "></td>
            <td style="text-align: center; ">
                <h3>1
                </h3>
            </td>

            <td style="text-align: center; ">
                <h3>3
                </h3>
            </td>
            <td style="text-align: center; ">
                <h3>(5x1) + (3x3)<br>5 + 9<br><strong>14<strong style="font-size: 1.64062rem; ">&nbsp;cards</strong><br>&nbsp;&nbsp;</strong>
                </h3>
            </td>
        </tr>
        <tr>
            <td style="text-align: center; "></td>
            <td style="text-align: center; ">
                <h3>1
                </h3>
            </td>

            <td style="text-align: center; ">
                <h3>4
                </h3>
            </td>
            <td style="text-align: center; ">
                <h3>(5x1) + (3x4)<br>5 + 12<br><strong>17<strong style="font-size: 1.64062rem; ">&nbsp;cards</strong><br></strong>&nbsp;&nbsp;</h3>
            </td>
        </tr>
        <tr>
            <td style="text-align: center; "></td>
            <td style="text-align: center; ">
                <h3>2
                </h3>
            </td>

            <td style="text-align: center; ">
                <h3>1
                </h3>
            </td>
            <td style="text-align: center; ">
                <h3>(5x2) + (3x1)<br>10 + 3<br><strong>13<strong style="font-size: 1.64062rem; ">&nbsp;cards</strong><br></strong>&nbsp;&nbsp;</h3>
            </td>
        </tr>
        <tr>
            <td style="text-align: center; "></td>
            <td style="text-align: center; ">
                <h3>2
                </h3>
            </td>

            <td style="text-align: center; ">
                <h3>2
                </h3>
            </td>
            <td style="text-align: center; ">
                <h3>(5x2) + (3x2)<br>10 + 6<br><strong>16<strong style="font-size: 1.64062rem; ">&nbsp;cards</strong><br></strong>&nbsp;&nbsp;</h3>
            </td>
        </tr>
        <tr>
            <td style="text-align: center; "></td>
            <td style="text-align: center; ">
                <h3>2
                </h3>
            </td>

            <td style="text-align: center; ">
                <h3>3
                </h3>
            </td>
            <td style="text-align: center; ">
                <h3>(5x2) + (3x3)<br>10 + 9<br><strong>19<strong style="font-size: 1.64062rem; ">&nbsp;cards</strong><br></strong>&nbsp;&nbsp;</h3>
            </td>
        </tr>
        <tr>
            <td style="text-align: center; "></td>
            <td style="text-align: center; ">
                <h3>2
                </h3>
            </td>

            <td style="text-align: center; ">
                <h3>4</h3>
            </td>
            <td style="text-align: center; ">
                <h3>(5x2) + (3x4)<br>10 + 12<br><strong>22<strong style="font-size: 1.64062rem; ">&nbsp;cards</strong><br></strong>&nbsp;</h3>
            </td>
        </tr>
        <tr>
            <td style="text-align: center; "></td>
            <td style="text-align: center; ">
                <h3>3
                </h3>
            </td>

            <td style="text-align: center; ">
                <h3>1
                </h3>
            </td>
            <td style="text-align: center; ">
                <h3>(5x3) + (3x1)<br>15 + 3<br><strong>18<strong style="font-size: 1.64062rem; ">&nbsp;cards</strong><br></strong>&nbsp;&nbsp;</h3>
            </td>
        </tr>
        <tr>
            <td style="text-align: center; "></td>
            <td style="text-align: center; ">
                <h3>3
                </h3>
            </td>

            <td style="text-align: center; ">
                <h3>2
                </h3>
            </td>
            <td style="text-align: center; ">
                <h3>(5x3) + (3x2)<br>15 + 6<br><strong>21<strong style="font-size: 1.64062rem; ">&nbsp;cards</strong><br></strong>&nbsp;&nbsp;</h3>
            </td>
        </tr>
        <tr>
            <td style="text-align: center; "></td>
            <td style="text-align: center; ">
                <h3>3
                </h3>
            </td>

            <td style="text-align: center; ">
                <h3>3
                </h3>
            </td>
            <td style="text-align: center; ">
                <h3>(5x3) + (3x3)<br>15 + 9<br><strong>24<strong style="font-size: 1.64062rem; ">&nbsp;cards</strong><br></strong>&nbsp;&nbsp;</h3>
            </td>
        </tr>
        <tr>
            <td style="text-align: center; "></td>
            <td style="text-align: center; ">
                <h3>3
                </h3>
            </td>

            <td style="text-align: center; ">
                <h3>4</h3>
            </td>
            <td style="text-align: center; ">
                <h3>(5x3) + (3x4)<br>15 + 12<br><strong>27<strong style="font-size: 1.64062rem; ">&nbsp;cards</strong><br>&nbsp;</strong>
                </h3>
            </td>
        </tr>
        <tr>
            <td style="text-align: center; "></td>
            <td style="text-align: center; ">
                <h3>4
                </h3>
            </td>

            <td style="text-align: center; ">
                <h3>1
                </h3>
            </td>
            <td style="text-align: center; ">
                <h3>(5x4) + (3x1)<br>20 + 3<br><strong>23<strong style="font-size: 1.64062rem; ">&nbsp;cards</strong><br></strong>&nbsp;&nbsp;</h3>
            </td>
        </tr>
        <tr>
            <td style="text-align: center; "></td>
            <td style="text-align: center; ">
                <h3>4
                </h3>
            </td>

            <td style="text-align: center; ">
                <h3>2
                </h3>
            </td>
            <td style="text-align: center; ">
                <h3>(5x4) + (3x2)<br>20 + 6<br><strong>26<strong style="font-size: 1.64062rem; ">&nbsp;cards</strong><br></strong>&nbsp;&nbsp;</h3>
            </td>
        </tr>
        <tr>
            <td style="text-align: center; "></td>
            <td style="text-align: center; ">
                <h3>4
                </h3>
            </td>

            <td style="text-align: center; ">
                <h3>3
                </h3>
            </td>
            <td style="text-align: center; ">
                <h3>(5x4) + (3x3)<br>20 + 9<br><strong>29<strong style="font-size: 1.64062rem; ">&nbsp;cards</strong><br>&nbsp;</strong>&nbsp;</h3>
            </td>
        </tr>
        <tr>
            <td style="text-align: center; "></td>
            <td style="text-align: center; ">
                <h3>4
                </h3>
            </td>

            <td style="text-align: center; ">
                <h3>4</h3>
            </td>
            <td style="text-align: center; ">
                <h3>(5x4) + (3x4)<br>20 + 12<br><strong>32<strong style="font-size: 1.64062rem; ">&nbsp;cards</strong><br></strong>&nbsp;</h3>
            </td>
        </tr>

    </tbody>
</table>]]></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 0  -->
  <question type="category">
    <category>
      <text>$course$/top/Default for MSII/Test#1/L04 - Variables - Unknown Values/L04-Simplify Algebraic Expressions</text>
    </category>
    <info format="html">
      <text></text>
    </info>
    <idnumber></idnumber>
  </question>

<!-- question: 357790  -->
  <question type="formulas">
    <name>
      <text>L03-Evaluate Alg Expression - (a)(b)</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<h3 style="text-align: left;">Evaluation ({var2})({var3}) if {var2}={B} and&nbsp;{var3}={C}</h3>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text><![CDATA[<table>
    <tbody>
        <tr>
            <td>
                <h3>({var2})({var3})</h3>
            </td>
            <td> </td>
            <td>Given</td>
        </tr>
        <tr>
            <td>
                <h3>({B})({C})</h3>
            </td>
            <td> </td>
            <td>substitute the known values</td>
        </tr>
        <tr>
            <td>
                <h3>&nbsp; {=B*C}</h3>
            </td>
            <td> </td>
            <td>Multiply the values</td>
        </tr>
    </tbody>
</table><br><br>

<table>
    <tbody>
        <tr>
            <td style="text-align: right;"><h3>{B}</h3></td>
        </tr>
        <tr>
            <td style="text-align: right; border-bottom:solid 1pt black;"><h3>x {C}</h3></td>
        </tr>
        <tr>
            <td style="text-align: right;"><h3>{=B*cOnes}
            </h3></td>
        </tr>
        <tr>
            <td style="text-align: right; border-bottom:solid 1pt black;"><h3>+ {=B*cTens*10}
            </h3></td>
        </tr>
        <tr>
            <td style="text-align: right;"><h3>{=B*C}</h3></td>
        </tr>
    </tbody>
</table>]]></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text><![CDATA[vars=shuffle(["x","y","z","a","b","c"]);
A={1:100};
B={1:100};
C={10:99};]]></text>
</varsrandom>
<varsglobal><text>var1=vars[0];
var2=vars[1];
var3=vars[2];
cTens=floor(C/10);
cOnes=C-(cTens*10);
</text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>1</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>B*C</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text>_err == 0</text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text></text>
 </subqtext>
 <feedback format="html">
<text></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 357791  -->
  <question type="formulas">
    <name>
      <text>L03-Evaluate Alg Expression - ac/c</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<h3 style="text-align: left;">Evaluation \(\frac{{var2}}{{var3}}\) if {var2}={=A*C} and&nbsp;{var3}={C}</h3>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text><![CDATA[<table>
    <tbody>
        <tr>
            <td>
                <h3></h3><h3>\(\frac{{var2}}{{var3}}\)</h3></td>
            <td> </td>
            <td>Given</td>
        </tr>
        <tr>
            <td>
                <h3></h3><h3>\(\frac{{=A*C}}{{C}}\)</h3>
            </td>
            <td> </td>
            <td>substitute the known values</td>
        </tr>
        <tr>
            <td>
                <h3>&nbsp; {A}</h3>
            </td>
            <td> </td>
            <td>Divide the values</td>
        </tr>
    </tbody>
</table><br><br><br>]]></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text><![CDATA[vars=shuffle(["x","y","z","a","b","c"]);
A={1:25:1};

C={1:30:1};]]></text>
</varsrandom>
<varsglobal><text>var1=vars[0];
var2=vars[1];
var3=vars[2];
cTens=floor(C/10);
cOnes=C-(cTens*10);
</text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>1</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>A</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text>_err == 0</text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text></text>
 </subqtext>
 <feedback format="html">
<text></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 357789  -->
  <question type="formulas">
    <name>
      <text>L03-Evaluate Alg Expression - b+c</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<h3 style="text-align: left;">Evaluation b + c if c={C} and b={B}</h3>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text><![CDATA[<table>
    <tbody>
        <tr>
            <td>
                <h3>b + c</h3>
            </td>
            <td> </td>
            <td>Given</td>
        </tr>
        <tr>
            <td>
                <h3>{B}+{C}</h3>
            </td>
            <td> </td>
            <td>substitute the known values</td>
        </tr>
        <tr>
            <td>
                <h3>&nbsp; {=B+C}</h3>
            </td>
            <td> </td>
            <td>Add the values</td>
        </tr>
    </tbody>
</table><br>
<table>
    <tbody>
        <tr>
            <td><h3><br></h3></td>
            <td>
                <h5>{HC}</h5>
            </td>
            <td>
                <h5>{TC}</h5>
            </td>
            <td>
                <h5>{OC}</h5>
            </td>
            <td></td>
        </tr>
        <tr>
            <td>
                <h3><br></h3>
            </td>
            <td></td>
            <td></td>
            <td>{n0}</td>
            <td>{n1}</td>
        </tr>
        <tr style="border-bottom: 2px solid black">
            <td>+</td>
            <td></td>
            <td>{n2}</td>
            <td>{n3}</td>
            <td>{n4}</td>
        </tr>

        <tr>
            <td><br></td>
            <td>{thousands}</td>
            <td>{hundreds}</td>
            <td>{tens}</td>
            <td>{ones}</td>
        </tr>
    </tbody>
</table><br>]]></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>A={1:100};
B={10:99};
C={101:999};</text>
</varsrandom>
<varsglobal><text><![CDATA[n0=floor(B/10);
n1=B-(n0*10);
n2=floor(C/100);
n3=floor((C-(n2*100))/10);
n4=C-(n2*100)-(n3*10);
ones=n1+n4;
O=ones;
oCarry=(ones>9)?(ones>19)?2:1:0;
OC=pick(oCarry,"","1","2");
OT=pick(oCarry,"Write","Carry the 1 and write","Carry the 2 and write"); 
ones=ones-(oCarry*10);
tens=n0+n3+oCarry;
T=tens;
tCarry=(tens>9)?(tens>19)?2:1:0;
TC=pick(tCarry,"","1","2");
TT=pick(tCarry,"Write the 1 in the ten-thousands place ","Carry the 1 and write","Carry the 2 and write");
tens=tens-(tCarry*10);
hundreds=n2+tCarry;
H=hundreds;
hCarry=(hundreds>9)?(hundreds>19)?2:1:0;
HC=pick(hCarry,"","1","2");
HT=pick(hCarry,"Write","Carry the 1 and write","Carry the 2 and write");
hundreds=hundreds-(hCarry*10);
thousands=hCarry;
thousands=pick((thousands<1)?0:1," ",join("",thousands));]]></text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>1</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>B+C</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text>_err == 0</text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text></text>
 </subqtext>
 <feedback format="html">
<text></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 357788  -->
  <question type="formulas">
    <name>
      <text>L03-Evaluate Alg Expression - c-b</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<h3 style="text-align: left;">Evaluation c - b if c={C} and b={B}</h3>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text><![CDATA[<table>
    <tbody>
        <tr>
            <td><h3>c-b</h3></td>
          <td>  </td>
            <td>Given</td>
        </tr>
        <tr>
            <td><h3>{C}-{B}</h3></td><td>  </td>
            <td>substitute the known values</td>
        </tr>
        <tr>
            <td><h3>&nbsp; {=C-B}</h3></td><td>  </td>
            <td>Subtract the values</td>
        </tr>
    </tbody>
</table>]]></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>A={1:100};
B={1:100};
C={1:100};</text>
</varsrandom>
<varsglobal><text>C=C+B;</text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>1</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>C-B</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text>_err == 0</text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text></text>
 </subqtext>
 <feedback format="html">
<text></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 0  -->
  <question type="category">
    <category>
      <text>$course$/top/Default for MSII/Test#1/L06-Powers and Exponents/Ordering Exponential Form</text>
    </category>
    <info format="html">
      <text></text>
    </info>
    <idnumber></idnumber>
  </question>

<!-- question: 357858  -->
  <question type="formulas">
    <name>
      <text>order exponential form</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<h3>Determine the least and greatest exponential number.&nbsp; &nbsp;</h3><h3>Choose "middle" for the number that is not least or greatest.</h3>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">{bases[0]}<sup>{exponents[0]}</sup> = {=pow(bases[0],exponents[0])}</p>
<p dir="ltr" style="text-align: left;">{bases[1]}<sup>{exponents[1]} </sup>= {=pow(bases[1],exponents[1])}<br></p>
<p dir="ltr" style="text-align: left;">{bases[2]}<sup>{exponents[2]}</sup> = {=pow(bases[2],exponents[2])}<br></p>]]></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>bases=shuffle([1,2,3,4,5,6,7,8,9,10]);
exponents=shuffle([1,2,3,4,5,6]);
</text>
</varsrandom>
<varsglobal><text><![CDATA[order=["least","middle","greatest"];
num0=pow(bases[0],exponents[0]);
num1=pow(bases[1],exponents[1]);
num2=pow(bases[2],exponents[2]);
least=(num0<num1)?((num0<num2)?0:2):((num1<num2)?1:2);
greatest=(num0>num1)?((num0>num2)?0:2):((num1>num2)?1:2);]]></text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>3</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>[least,3-greatest-least,greatest]</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text>_err == 0</text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<table>
    <tbody>
        <tr style="border-bottom:1px solid grey">
            <td><h3>{=bases[0]}<sup>{exponents[0]}</sup></h3></td>
            <td><h3>{_0:order:MCE}
            </h3></td>
        </tr>
        <tr style="border-bottom:1px solid grey">
            <td><h3>{=bases[1]}<sup>{exponents[1]}</sup></h3></td>
            <td><h3>{_1:order:MCE}
            </h3></td>
        </tr>
        <tr style="border-bottom:1px solid grey">
            <td><h3>{=bases[2]}<sup>{exponents[2]}</sup></h3></td>
            <td><h3>{_2:order:MCE}
            </h3></td>
        </tr>
       
    </tbody>
</table><br>]]></text>
 </subqtext>
 <feedback format="html">
<text></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 357863  -->
  <question type="formulas">
    <name>
      <text>order exponential form</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<h3>Determine the least and greatest exponential number.&nbsp; &nbsp;</h3><h3>Choose "middle" for the number that is not least or greatest.</h3>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>bases=shuffle([1,2,3,4,5,6,7,8,9,10]);
exponents=shuffle([1,2,3,4,5,6]);
</text>
</varsrandom>
<varsglobal><text><![CDATA[order=["least","middle","greatest"];
num0=pow(bases[0],exponents[0]);
num1=pow(bases[1],exponents[1]);
num2=pow(bases[2],exponents[2]);
least=(num0<num1)?((num0<num2)?0:2):((num1<num2)?1:2);
greatest=(num0>num1)?((num0>num2)?0:2):((num1>num2)?1:2);]]></text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>3</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>[least,3-greatest-least,greatest]</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text>_err == 0</text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<table>
    <tbody>
        <tr style="border-bottom:1px solid grey">
            <td><h3>{=bases[0]}<sup>{exponents[0]}</sup></h3></td>
            <td><h3>{_0:order:MCE}
            </h3></td>
        </tr>
        <tr style="border-bottom:1px solid grey">
            <td><h3>{=bases[1]}<sup>{exponents[1]}</sup></h3></td>
            <td><h3>{_1:order:MCE}
            </h3></td>
        </tr>
        <tr style="border-bottom:1px solid grey">
            <td><h3>{=bases[2]}<sup>{exponents[2]}</sup></h3></td>
            <td><h3>{_2:order:MCE}
            </h3></td>
        </tr>
       
    </tbody>
</table><br>]]></text>
 </subqtext>
 <feedback format="html">
<text></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 357859  -->
  <question type="formulas">
    <name>
      <text>order exponential form-type numbers</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<h3>Order the following numbers from least to greatest.</h3><h3>{bases[0]}<sup>{exponents[0]}</sup>, {bases[1]}<sup>{exponents[1]}</sup>, {bases[2]}<sup>{exponents[2]}</sup></h3><h3><br></h3>

<script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script>
<script>
    /*
                                  actualWidth    width of the input
                                  checkWidth     width at which the box becomes wider
                                  defaultWidth   default width of the box
                                  c, ctx             see https://www.w3schools.com/tags/canvas_measuretext.asp
                                  size               size of the font w/ px, e.g. '14 px'
                                                       note that the size of the font can be defined in any units,
                                                      e.g. small, medium, xx-large, 150%, 1.25cm, 22px
                                                      since it is always transformed into px units
                                  sizeN              size of the font w/o px, e.g. '14'
                                  family            family of the font, eg. "Times New Roman", Times, serif
                                  txt                 text of the input, e.g. '123456'
                */
    var defaultWidth = 30;
    document.write('<canvas id="canvas_1" style="display: none;"></canvas>');

    function newWidth() {
        var txt = $(".formulas_number").val();
        var size = $(".formulas_number").css('font-size');
        var sizeN = Number(size.substring(0, size.length - 2));
        var family = $(".formulas_number").css('font-family');
        var c = document.getElementById("canvas_1");
        var ctx = c.getContext("2d");
        ctx.font = size + " " + family;
        var actualWidth = ctx.measureText(txt).width;
        var checkWidth = defaultWidth - sizeN;
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        $(".formulas_number").css("padding-left", "10px");
        newWidth();
        $(".formulas_number").keyup(function() {
            newWidth();
        });
    });
</script>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text><![CDATA[<h3>Calculate the values of each of the numbers, then place the in the correct order.
</h3><h3>{=bases[least]}<sup>{=exponents[least]}</sup>&nbsp;= {=pow(bases[least],exponents[least])}</h3>
<h3>{=bases[3-greatest-least]}<sup>{=exponents[3-greatest-least]}</sup> ={=pow(bases[3-greatest-least],exponents[3-greatest-least])}</h3>
<h3>{=bases[greatest]}<sup>{=exponents[greatest]}</sup>={=pow(bases[greatest],exponents[greatest])}</h3>]]></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>bases=shuffle([1,2,3,4,5,6,7,8,9,10]);
exponents=shuffle([1,2,3,4,5,6]);
</text>
</varsrandom>
<varsglobal><text><![CDATA[order=["least","middle","greatest"];
num0=pow(bases[0],exponents[0]);
num1=pow(bases[1],exponents[1]);
num2=pow(bases[2],exponents[2]);
least=(num0<num1)?((num0<num2)?0:2):((num1<num2)?1:2);
greatest=(num0>num1)?((num0>num2)?0:2):((num1>num2)?1:2);]]></text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>6</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>[bases[least],exponents[least],bases[3-least-greatest],exponents[3-least-greatest] ,bases[greatest],exponents[greatest]]</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text>_err == 0</text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<h3>{_0}<sup>{_1}</sup>, {_2}<sup>{_3}</sup>, {_4}<sup>{_5}</sup></h3>]]></text>
 </subqtext>
 <feedback format="html">
<text></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 0  -->
  <question type="category">
    <category>
      <text>$course$/top/Default for MSII/Test#1/L06-Powers and Exponents/Challenge Questions</text>
    </category>
    <info format="html">
      <text></text>
    </info>
    <idnumber></idnumber>
  </question>

<!-- question: 357866  -->
  <question type="formulas">
    <name>
      <text>L06- powers of base 10</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<h3 style="text-align: left;">How many zeros does the value of 10<sup>{exponent}</sup> have?</h3>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text><![CDATA[<h3>Use the 4-step plan for problem solving:</h3><br><table>
  <tbody><tr>
    <td><img src="@@PLUGINFILE@@/4-Step-Explore.jpg" alt="explore
" width="100" height="54" role="presentation" class="img-fluid atto_image_button_text-bottom">
      </td>
    <td><h3>The questions asks how many zeros are in 10<sup>{exponent}</sup></h3></td>
  </tr>
  <tr>
    <td>
<img src="@@PLUGINFILE@@/4-Step-Plan.jpg" alt="plan
" width="100" height="54" class="img-fluid atto_image_button_text-bottom"></td>
    <td><h3>Evaluate 10<sup>{exponent}</sup>, then count the number of zeros.</h3></td>
  </tr>
  <tr>
    <td><img src="@@PLUGINFILE@@/4-Step-Solve.jpg" alt="" width="100" height="54" role="presentation" class="img-fluid atto_image_button_text-bottom">
</td>
    <td><h3>10<sup>{exponent}&nbsp;</sup>= {feedback} = {=pow(10,exponent)}</h3>
    </td>
  </tr>
  <tr>
    <td><img src="@@PLUGINFILE@@/4-Step-check.jpg" alt="check" width="100" height="54" role="presentation" class="img-fluid atto_image_button_text-bottom"></td>
    <td><h3><br></h3><h3>Did I multiply 10 by itself {exponent} times?&nbsp; &nbsp;<span class="" style="color: rgb(255, 51, 102);">yes</span></h3><h3>How many zeros are in the standard form number?&nbsp; &nbsp;<span class="" style="color: rgb(255, 51, 102);">{exponent}</span></h3><br></td>
  </tr>
</tbody></table>
<h3 style="text-align: left;"><br></h3>]]></text>
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Z00/Ub6yiJzstrl41/IEVmn4eeKv8AoP6x/wCB0v8A8VX1bJpUMnVRUf8AYdv/AHBSsi+eS2Z8q/8ACvfFX/Qf1j/wOl/+Ko/4V74q/wCg/rH/AIHS/wDxVfVX9h2/9wUf2Hb/ANwUWQe0n3PlX/hXvir/AKD+sf8AgdL/APFUf8K98Vf9B/WP/A6X/wCKr6q/sO3/ALgo/sO3/uCiyD2k+58q/wDCvfFX/Qf1j/wOl/8AiqP+Fe+Kv+g/rH/gdL/8VX1V/Ydv/cFH9h2/9wUWQe0n3PlX/hXvir/oP6x/4HS//FUf8K98Vf8AQf1j/wADpf8A4qvqr+w7f+4KP7Dt/wC4KLIPaT7nyr/wr3xV/wBB/WP/AAOl/wDiqP8AhXvir/oP6x/4HS//ABVfVX9h2/8AcFH9h2/9wUWQe0n3PlX/AIV74q/6D+sf+B0v/wAVR/wr3xV/0H9Y/wDA6X/4qvqr+w7f+4KP7Dt/7gosg9pPufKv/CvfFX/Qf1j/AMDpf/iqP+Fe+Kv+g/rH/gdL/wDFV9Vf2Hb/ANwUf2Hb/wBwUWQe0n3PlX/hXvir/oP6x/4HS/8AxVH/AAr3xV/0H9Y/8Dpf/iq+qv7Dt/7go/sO3/uCiyD2k+58q/8ACvfFX/Qf1j/wOl/+Ko/4V74q/wCg/rH/AIHS/wDxVfVX9h2/9wUf2Hb/ANwUWQe0n3PlX/hXvir/AKD+sf8AgdL/APFVYtfhz4lkbbJrmrOp4KteykH/AMer6i/sO3/uCnLo0C9EFFkHtJ9zxXwX8J10+YSyKXkJyWY5J/GvZ9I0xLGFVUYwKuR2ccXQVMBimQLRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAf/Z</file>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>exponent={3:15:1};</text>
</varsrandom>
<varsglobal><text><![CDATA[base = 10;
feedback=pick(exponent,"0",join("",10),
join("",10," \\(\\cdot\\) ",10),
join("",10," \\(\\cdot\\) ",10," \\(\\cdot\\) ",10),
join("",10," \\(\\cdot\\) ",10, " \\(\\cdot\\) ",10," \\(\\cdot\\) ",10),
join("",10," \\(\\cdot\\) ",10," \\(\\cdot\\) ",10," \\(\\cdot\\) ",10," \\(\\cdot\\) ",10),
join("",10," \\(\\cdot\\) ",10," \\(\\cdot\\) ",10," \\(\\cdot\\) ",10," \\(\\cdot\\) ",10," \\(\\cdot\\) ",10),
join("",10," \\(\\cdot\\) ",10," \\(\\cdot\\) ",10," \\(\\cdot\\) ",10," \\(\\cdot\\) ",10," \\(\\cdot\\) ",10," \\(\\cdot\\) ",10),
join("",10," \\(\\cdot\\) ",10," \\(\\cdot\\) ",10," \\(\\cdot\\) ",10," \\(\\cdot\\) ",10," \\(\\cdot\\) ",10," \\(\\cdot\\) ",10," \\(\\cdot\\) ",10),
join("",10," \\(\\cdot\\) ",10," \\(\\cdot\\) ",10," \\(\\cdot\\) ",10," \\(\\cdot\\) ",10," \\(\\cdot\\) ",10," \\(\\cdot\\) ",10," \\(\\cdot\\) ",10," \\(\\cdot\\) ",10),
join("",10," \\(\\cdot\\) ",10," \\(\\cdot\\) ",10," \\(\\cdot\\) ",10," \\(\\cdot\\) ",10," \\(\\cdot\\) ",10," \\(\\cdot\\) ",10," \\(\\cdot\\) ",10," \\(\\cdot\\) ",10," \\(\\cdot\\) ",10),
join("",10," \\(\\cdot\\) ",10," \\(\\cdot\\) ",10," \\(\\cdot\\) ",10," \\(\\cdot\\) ",10," \\(\\cdot\\) ",10," \\(\\cdot\\) ",10," \\(\\cdot\\) ",10," \\(\\cdot\\) ",10," \\(\\cdot\\) ",10," \\(\\cdot\\) ",10),
join("",10," \\(\\cdot\\) ",10," \\(\\cdot\\) ",10," \\(\\cdot\\) ",10," \\(\\cdot\\) ",10," \\(\\cdot\\) ",10," \\(\\cdot\\) ",10," \\(\\cdot\\) ",10," \\(\\cdot\\) ",10," \\(\\cdot\\) ",10," \\(\\cdot\\) ",10," \\(\\cdot\\) ",10),
join("",10," \\(\\cdot\\) ",10," \\(\\cdot\\) ",10," \\(\\cdot\\) ",10," \\(\\cdot\\) ",10," \\(\\cdot\\) ",10," \\(\\cdot\\) ",10," \\(\\cdot\\) ",10," \\(\\cdot\\) ",10," \\(\\cdot\\) ",10," \\(\\cdot\\) ",10," \\(\\cdot\\) ",10," \\(\\cdot\\) ",10),
join("",10," \\(\\cdot\\) ",10," \\(\\cdot\\) ",10," \\(\\cdot\\) ",10," \\(\\cdot\\) ",10," \\(\\cdot\\) ",10," \\(\\cdot\\) ",10," \\(\\cdot\\) ",10," \\(\\cdot\\) ",10," \\(\\cdot\\) ",10," \\(\\cdot\\) ",10," \\(\\cdot\\) ",10," \\(\\cdot\\) ",10," \\(\\cdot\\) ",10),
join("",10," \\(\\cdot\\) ",10," \\(\\cdot\\) ",10," \\(\\cdot\\) ",10," \\(\\cdot\\) ",10," \\(\\cdot\\) ",10," \\(\\cdot\\) ",10," \\(\\cdot\\) ",10," \\(\\cdot\\) ",10," \\(\\cdot\\) ",10," \\(\\cdot\\) ",10," \\(\\cdot\\) ",10," \\(\\cdot\\) ",10," \\(\\cdot\\) ",10," \\(\\cdot\\) ",10));]]></text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>1</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>exponent</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text>_err == 0</text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text></text>
 </subqtext>
 <feedback format="html">
<text></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 357864  -->
  <question type="formulas">
    <name>
      <text>L06-aaabbb in exponential form</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<h3 style="text-align: left;">Use exponents to write&nbsp;<br>{base0} \(\cdot\) {base1}</h3>
<script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script>
<script>
    /*
                                  actualWidth    width of the input
                                  checkWidth     width at which the box becomes wider
                                  defaultWidth   default width of the box
                                  c, ctx             see https://www.w3schools.com/tags/canvas_measuretext.asp
                                  size               size of the font w/ px, e.g. '14 px'
                                                       note that the size of the font can be defined in any units,
                                                      e.g. small, medium, xx-large, 150%, 1.25cm, 22px
                                                      since it is always transformed into px units
                                  sizeN              size of the font w/o px, e.g. '14'
                                  family            family of the font, eg. "Times New Roman", Times, serif
                                  txt                 text of the input, e.g. '123456'
                */
    var defaultWidth = 30;
    document.write('<canvas id="canvas_1" style="display: none;"></canvas>');

    function newWidth() {
        var txt = $(".formulas_number").val();
        var size = $(".formulas_number").css('font-size');
        var sizeN = Number(size.substring(0, size.length - 2));
        var family = $(".formulas_number").css('font-family');
        var c = document.getElementById("canvas_1");
        var ctx = c.getContext("2d");
        ctx.font = size + " " + family;
        var actualWidth = ctx.measureText(txt).width;
        var checkWidth = defaultWidth - sizeN;
        if (actualWidth >= checkWidth) {
            $(".formulas_number").width(actualWidth + sizeN);
        } else {
            $(".formulas_number").width(defaultWidth);
        }
    }
    $(document).ready(function() {
        $(".formulas_number").css("padding-left", "10px");
        newWidth();
        $(".formulas_number").keyup(function() {
            newWidth();
        });
    });
</script>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>base=shuffle([1,2,3,4,5,6,7,8,9,10]);
exponent=shuffle([2,3,4,5,6]);</text>
</varsrandom>
<varsglobal><text><![CDATA[base0=pick(exponent[0],"0",join("",base[0])
,join("",base[0]," \\(\\cdot\\) ",base[0]),
join("",base[0]," \\(\\cdot\\) ",base[0]," \\(\\cdot\\) ",base[0]),
join("",base[0]," \\(\\cdot\\) ",base[0], " \\(\\cdot\\) ",base[0]," \\(\\cdot\\) ",base[0]),
join("",base[0]," \\(\\cdot\\) ",base[0]," \\(\\cdot\\) ",base[0]," \\(\\cdot\\) ",base[0]," \\(\\cdot\\) ",base[0]),
join("",base[0]," \\(\\cdot\\) ",base[0]," \\(\\cdot\\) ",base[0]," \\(\\cdot\\) ",base[0]," \\(\\cdot\\) ",base[0]," \\(\\cdot\\) ",base[0]));

base1=pick(exponent[1],"0",join("",base[1])
,join("",base[1]," \\(\\cdot\\) ",base[1]),
join("",base[1]," \\(\\cdot\\) ",base[1]," \\(\\cdot\\) ",base[1]),
join("",base[1]," \\(\\cdot\\) ",base[1]," \\(\\cdot\\) ",base[1]," \\(\\cdot\\) ",base[1]),
join("",base[1]," \\(\\cdot\\) ",base[1]," \\(\\cdot\\) ",base[1]," \\(\\cdot\\) ",base[1]," \\(\\cdot\\) ",base[1]),
join("",base[1]," \\(\\cdot\\) ",base[1]," \\(\\cdot\\) ",base[1]," \\(\\cdot\\) ",base[1]," \\(\\cdot\\) ",base[1]," \\(\\cdot\\) ",base[1]));]]></text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
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 <numbox>
  <text>4</text>
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 <answer>
  <text>[base[0],exponent[0],base[1],exponent[1]]</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text>_err == 0</text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<h3 style="text-align: left;">{_0}<sup>{_1}</sup>\(\cdot\){_2}<sup>{_3}</sup></h3>]]></text>
 </subqtext>
 <feedback format="html">
<text></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 357865  -->
  <question type="formulas">
    <name>
      <text>L06-express a exponential form power of _</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<h3 style="text-align: left;">Express&nbsp;{standard} in exponential form as a power of {exponent}.</h3>

<script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script>
<script>
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                                  size               size of the font w/ px, e.g. '14 px'
                                                       note that the size of the font can be defined in any units,
                                                      e.g. small, medium, xx-large, 150%, 1.25cm, 22px
                                                      since it is always transformed into px units
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        if (actualWidth >= checkWidth) {
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            $(".formulas_number").width(defaultWidth);
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        $(".formulas_number").css("padding-left", "10px");
        newWidth();
        $(".formulas_number").keyup(function() {
            newWidth();
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</script>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text><![CDATA[<h3>Multiply {base} times itself until the product is {standard}.&nbsp; Keep track of how many common factors are needed.</h3><h3>{base}<sup>1</sup>={base}</h3><h3>
</h3><h3>{base}<sup>2</sup>={base}\(\cdot\){base}={=base*base}</h3><h3>
</h3><h3>{base}<sup>3</sup>={base}\(\cdot\){base}\(\cdot\){base}={=base*base*base}</h3><h3>
</h3><h3>{base}<sup>4</sup>={base}\(\cdot\){base}\(\cdot\){base}\(\cdot\){base}={=pow(base,4)}</h3><h3>
</h3><h3>{base}<sup>5</sup>={base}\(\cdot\){base}\(\cdot\){base}\(\cdot\){base}\(\cdot\){base}={=pow(base,5)}</h3><h3>
</h3><h3>{base}<sup>6</sup>={base}\(\cdot\){base}\(\cdot\){base}\(\cdot\){base}\(\cdot\){base}\(\cdot\){base}={=pow(base,6)}</h3><h3></h3>]]></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>base={4:15:1};
exponent={3:6:1};</text>
</varsrandom>
<varsglobal><text>standard=pow(base,exponent);
</text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
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  <text>0</text>
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  <text>2</text>
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 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>[base,exponent]</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text>_err == 0</text>
 </correctness>
 <unitpenalty>
  <text>1</text>
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  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<h3 style="text-align: left;">{_0}<sup>{_1}</sup></h3>]]></text>
 </subqtext>
 <feedback format="html">
<text></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 357867  -->
  <question type="formulas">
    <name>
      <text>L06-express a exponential form power of _</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<h3 style="text-align: left;">Express&nbsp;{standard} in exponential form as a power of {base}.</h3>

<script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script>
<script>
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                                  size               size of the font w/ px, e.g. '14 px'
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                                                      e.g. small, medium, xx-large, 150%, 1.25cm, 22px
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        var checkWidth = defaultWidth - sizeN;
        if (actualWidth >= checkWidth) {
            $(".formulas_number").width(actualWidth + sizeN);
        } else {
            $(".formulas_number").width(defaultWidth);
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    $(document).ready(function() {
        $(".formulas_number").css("padding-left", "10px");
        newWidth();
        $(".formulas_number").keyup(function() {
            newWidth();
        });
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</script>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text><![CDATA[<h3>Multiply {base} times itself until the product is {standard}.&nbsp; Keep track of how many common factors are needed.</h3><h3>{base}<sup>1</sup>={base}</h3><h3>
</h3><h3>{base}<sup>2</sup>={base}\(\cdot\){base}={=base*base}</h3><h3>
</h3><h3>{base}<sup>3</sup>={base}\(\cdot\){base}\(\cdot\){base}={=base*base*base}</h3><h3>
</h3><h3>{base}<sup>4</sup>={base}\(\cdot\){base}\(\cdot\){base}\(\cdot\){base}={=pow(base,4)}</h3><h3>
</h3><h3>{base}<sup>5</sup>={base}\(\cdot\){base}\(\cdot\){base}\(\cdot\){base}\(\cdot\){base}={=pow(base,5)}</h3><h3>
</h3><h3>{base}<sup>6</sup>={base}\(\cdot\){base}\(\cdot\){base}\(\cdot\){base}\(\cdot\){base}\(\cdot\){base}={=pow(base,6)}</h3><h3></h3>]]></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>base={4:15:1};
exponent={3:6:1};</text>
</varsrandom>
<varsglobal><text>standard=pow(base,exponent);
</text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
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  <text>0</text>
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  <text>2</text>
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  <text></text>
 </vars1>
 <answer>
  <text>[base,exponent]</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text>_err == 0</text>
 </correctness>
 <unitpenalty>
  <text>1</text>
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  <text></text>
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  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<h3 style="text-align: left;">{_0}<sup>{_1}</sup></h3>]]></text>
 </subqtext>
 <feedback format="html">
<text></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 0  -->
  <question type="category">
    <category>
      <text>$course$/top/Default for MSII/Test#1/L06-Powers and Exponents/write power as a product of factors</text>
    </category>
    <info format="html">
      <text></text>
    </info>
    <idnumber></idnumber>
  </question>

<!-- question: 357869  -->
  <question type="formulas">
    <name>
      <text>L06-write powers as a product of same factor- squared</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<h3 style="text-align: left;">Write {base}<sup>{exponent}</sup> as a product of the same factor.</h3>
<script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script>
<script>
    /*
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                                  size               size of the font w/ px, e.g. '14 px'
                                                       note that the size of the font can be defined in any units,
                                                      e.g. small, medium, xx-large, 150%, 1.25cm, 22px
                                                      since it is always transformed into px units
                                  sizeN              size of the font w/o px, e.g. '14'
                                  family            family of the font, eg. "Times New Roman", Times, serif
                                  txt                 text of the input, e.g. '123456'
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    var defaultWidth = 30;
    document.write('<canvas id="canvas_1" style="display: none;"></canvas>');

    function newWidth() {
        var txt = $(".formulas_number").val();
        var size = $(".formulas_number").css('font-size');
        var sizeN = Number(size.substring(0, size.length - 2));
        var family = $(".formulas_number").css('font-family');
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        var ctx = c.getContext("2d");
        ctx.font = size + " " + family;
        var actualWidth = ctx.measureText(txt).width;
        var checkWidth = defaultWidth - sizeN;
        if (actualWidth >= checkWidth) {
            $(".formulas_number").width(actualWidth + sizeN);
        } else {
            $(".formulas_number").width(defaultWidth);
        }
    }
    $(document).ready(function() {
        $(".formulas_number").css("padding-left", "10px");
        newWidth();
        $(".formulas_number").keyup(function() {
            newWidth();
        });
    });
</script>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;"></p><h3>{base}<sup>{exponent}</sup>&nbsp;= {base}&nbsp;\(  \cdot  \) {base}</h3><br><p></p>]]></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>base={2:15:1};
</text>
</varsrandom>
<varsglobal><text>exponent=2;</text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
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  <text>0</text>
 </partindex>
 <placeholder>
  <text></text>
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  <text>1</text>
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  <text>0</text>
 </answertype>
 <numbox>
  <text>2</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>[base,base]</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text>_err == 0</text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<h3 style="text-align: left;">{_0} \(\cdot\) {_1}</h3>]]></text>
 </subqtext>
 <feedback format="html">
<text></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 357871  -->
  <question type="formulas">
    <name>
      <text>L06-write powers as a product of same factor-4th Power</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<h3 style="text-align: left;">Write {base}<sup>{exponent}</sup> as a product of the same factor.</h3>
<script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script>
<script>
    /*
                                  actualWidth    width of the input
                                  checkWidth     width at which the box becomes wider
                                  defaultWidth   default width of the box
                                  c, ctx             see https://www.w3schools.com/tags/canvas_measuretext.asp
                                  size               size of the font w/ px, e.g. '14 px'
                                                       note that the size of the font can be defined in any units,
                                                      e.g. small, medium, xx-large, 150%, 1.25cm, 22px
                                                      since it is always transformed into px units
                                  sizeN              size of the font w/o px, e.g. '14'
                                  family            family of the font, eg. "Times New Roman", Times, serif
                                  txt                 text of the input, e.g. '123456'
                */
    var defaultWidth = 30;
    document.write('<canvas id="canvas_1" style="display: none;"></canvas>');

    function newWidth() {
        var txt = $(".formulas_number").val();
        var size = $(".formulas_number").css('font-size');
        var sizeN = Number(size.substring(0, size.length - 2));
        var family = $(".formulas_number").css('font-family');
        var c = document.getElementById("canvas_1");
        var ctx = c.getContext("2d");
        ctx.font = size + " " + family;
        var actualWidth = ctx.measureText(txt).width;
        var checkWidth = defaultWidth - sizeN;
        if (actualWidth >= checkWidth) {
            $(".formulas_number").width(actualWidth + sizeN);
        } else {
            $(".formulas_number").width(defaultWidth);
        }
    }
    $(document).ready(function() {
        $(".formulas_number").css("padding-left", "10px");
        newWidth();
        $(".formulas_number").keyup(function() {
            newWidth();
        });
    });
</script>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;"></p><h3>{base}<sup>{exponent}</sup>&nbsp;= {base}&nbsp;\(  \cdot  \) {base} \( \cdot \) {base} \( \cdot \) {base}</h3><br><p></p>]]></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>base={2:15:1};
</text>
</varsrandom>
<varsglobal><text>exponent=4;</text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
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 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>4</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>[base,base,base,base]</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text>_err == 0</text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<h3 style="text-align: left;">{_0} \(\cdot\) {_1} \(\cdot\) {_2} \( \cdot \) {_3}</h3>]]></text>
 </subqtext>
 <feedback format="html">
<text></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 357872  -->
  <question type="formulas">
    <name>
      <text>L06-write powers as a product of same factor-5th power</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<h3 style="text-align: left;">Write {base}<sup>{exponent}</sup> as a product of the same factor.</h3>
<script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script>
<script>
    /*
                                  actualWidth    width of the input
                                  checkWidth     width at which the box becomes wider
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                                  c, ctx             see https://www.w3schools.com/tags/canvas_measuretext.asp
                                  size               size of the font w/ px, e.g. '14 px'
                                                       note that the size of the font can be defined in any units,
                                                      e.g. small, medium, xx-large, 150%, 1.25cm, 22px
                                                      since it is always transformed into px units
                                  sizeN              size of the font w/o px, e.g. '14'
                                  family            family of the font, eg. "Times New Roman", Times, serif
                                  txt                 text of the input, e.g. '123456'
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    var defaultWidth = 30;
    document.write('<canvas id="canvas_1" style="display: none;"></canvas>');

    function newWidth() {
        var txt = $(".formulas_number").val();
        var size = $(".formulas_number").css('font-size');
        var sizeN = Number(size.substring(0, size.length - 2));
        var family = $(".formulas_number").css('font-family');
        var c = document.getElementById("canvas_1");
        var ctx = c.getContext("2d");
        ctx.font = size + " " + family;
        var actualWidth = ctx.measureText(txt).width;
        var checkWidth = defaultWidth - sizeN;
        if (actualWidth >= checkWidth) {
            $(".formulas_number").width(actualWidth + sizeN);
        } else {
            $(".formulas_number").width(defaultWidth);
        }
    }
    $(document).ready(function() {
        $(".formulas_number").css("padding-left", "10px");
        newWidth();
        $(".formulas_number").keyup(function() {
            newWidth();
        });
    });
</script>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;"></p><h3>{base}<sup>{exponent}</sup>&nbsp;= {base}&nbsp;\(  \cdot  \) {base} \( \cdot \) {base} \( \cdot \) {base} \( \cdot \) {base}</h3><br><p></p>]]></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>base={2:15:1};
</text>
</varsrandom>
<varsglobal><text>exponent=5;</text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
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  <text>0</text>
 </answertype>
 <numbox>
  <text>5</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>[base,base,base,base,base]</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text>_err == 0</text>
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<text><![CDATA[<h3 style="text-align: left;">{_0} \(\cdot\) {_1} \(\cdot\) {_2} \( \cdot \) {_3} \( \cdot \) {_4}</h3>]]></text>
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<text></text>
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<text></text>
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<text></text>
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<text></text>
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  </question>

<!-- question: 357870  -->
  <question type="formulas">
    <name>
      <text>L06-write powers as a product of same factor-cubed</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<h3 style="text-align: left;">Write {base}<sup>{exponent}</sup> as a product of the same factor.</h3>
<script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script>
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                                                       note that the size of the font can be defined in any units,
                                                      e.g. small, medium, xx-large, 150%, 1.25cm, 22px
                                                      since it is always transformed into px units
                                  sizeN              size of the font w/o px, e.g. '14'
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    <generalfeedback format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;"></p><h3>{base}<sup>{exponent}</sup>&nbsp;= {base}&nbsp;\(  \cdot  \) {base} \( \cdot \) {base}</h3><br><p></p>]]></text>
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    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>base={2:15:1};
</text>
</varsrandom>
<varsglobal><text>exponent=3;</text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
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<text><![CDATA[<h3 style="text-align: left;">{_0} \(\cdot\) {_1} \(\cdot\) {_2}</h3>]]></text>
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<text></text>
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<text></text>
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<!-- question: 0  -->
  <question type="category">
    <category>
      <text>$course$/top/Default for MSII/Test#1/L06-Powers and Exponents/evaluate exponents</text>
    </category>
    <info format="html">
      <text></text>
    </info>
    <idnumber></idnumber>
  </question>

<!-- question: 357876  -->
  <question type="formulas">
    <name>
      <text>L06-Evaluate power of 2</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<h3 style="text-align: left;">Evaluate {base}<sup>{exponent}</sup></h3>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text><![CDATA[<table>
    <tbody>
        <tr>
            <td>
                <h3 style="text-align: left;"><u>( {base} ) ( {base} )&nbsp;</u></h3>
            </td>
            <td>&nbsp; &nbsp; &nbsp; &nbsp; &nbsp;</td>
            <td>Multiplication can be written using parentheses<br> Multiply {base} is multiplied by iteself {exponent} times.
            </td>
        </tr>
        <tr>
            <td>
                <h3 style="text-align: left;"><u>( {= base*base} )</u></h3>
            </td>
            <td></td>
            <td>Mutiply {base} times {base}= {base}<sup>{exponent}</sup>&nbsp;= {ans}
            </td>
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        <tr>
            <td>
                <h3 style="text-align: left;"><br></h3>
            </td>
            <td></td>
            <td></td></tr>
        
    </tbody>
</table>]]></text>
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    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
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      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>base={1:10:1};

</text>
</varsrandom>
<varsglobal><text>exponent=2;
ans=pow(base,exponent);
</text>
</varsglobal>
<answernumbering><text>abc</text>
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  </question>

<!-- question: 357875  -->
  <question type="formulas">
    <name>
      <text>L06-Evaluate power of 3</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<h3 style="text-align: left;">Evaluate {base}<sup>{exponent}</sup></h3>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text><![CDATA[<table>
    <tbody>
        <tr>
            <td>
                <h3 style="text-align: left;"><u>( {base} ) ( {base} )&nbsp;</u>( {base} )</h3>
            </td>
            <td>&nbsp; &nbsp; &nbsp; &nbsp; &nbsp;</td>
            <td>Multiplication can be written using parentheses<br> Multiply {base} is multiplied by iteself {exponent} times.
            </td>
        </tr>
        <tr>
            <td>
                <h3 style="text-align: left;"><u>( {= base*base} ) ( {base} )</u></h3>
            </td>
            <td></td>
            <td>Mutiply {base} times {base}
            </td>
        </tr>
        <tr>
            <td>
                <h3 style="text-align: left;">( {=base*base*base} )&nbsp;</h3>
            </td>
            <td></td>
            <td>Mutiply {=base*base} times {base} = {base}<sup>{exponent}</sup>&nbsp;= {ans}
            </td>
        </tr>
        <tr>
            <td>
                <h3 style="text-align: left;"><br></h3>
            </td>
            <td></td><td><br></td>
        </tr>
        
    </tbody>
</table>]]></text>
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    <defaultgrade>1.0000000</defaultgrade>
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    <idnumber></idnumber>
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      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>base={1:10:1};

</text>
</varsrandom>
<varsglobal><text>exponent=3;
ans=pow(base,exponent);
</text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
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 </incorrectfeedback>
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  </question>

<!-- question: 357874  -->
  <question type="formulas">
    <name>
      <text>L06-Evaluate power of 4</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<h3 style="text-align: left;">Evaluate {base}<sup>{exponent}</sup></h3>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text><![CDATA[<table>
    <tbody>
        <tr>
            <td>
                <h3 style="text-align: left;"><u>( {base} ) ( {base} )&nbsp;</u>( {base} )( {base} )</h3>
            </td>
            <td>&nbsp; &nbsp; &nbsp; &nbsp; &nbsp;</td>
            <td>Multiplication can be written using parentheses<br> Multiply {base} is multiplied by iteself {exponent} times.
            </td>
        </tr>
        <tr>
            <td>
                <h3 style="text-align: left;"><u>( {= base*base} ) ( {base} )</u>( {base} )</h3>
            </td>
            <td></td>
            <td>Mutiply {base} times {base}
            </td>
        </tr>
        <tr>
            <td>
                <h3 style="text-align: left;">( {=base*base*base} ) ( {base} )</h3>
            </td>
            <td></td>
            <td>Mutiply {=base*base} times {base}
            </td>
        </tr>
        <tr>
            <td>
                <h3 style="text-align: left;"><u>( {=base*base* base * base} )&nbsp;</u></h3>
            </td>
            <td></td>
            <td>Multiply {=base*base*base} = {base}<sup>{exponent}</sup>&nbsp;= {ans}<br></td>
        </tr>
        
    </tbody>
</table>]]></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>base={1:10:1};

</text>
</varsrandom>
<varsglobal><text>exponent=4;
ans=pow(base,exponent);
</text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
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<text></text>
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<text></text>
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<text></text>
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<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 357873  -->
  <question type="formulas">
    <name>
      <text>L06-Evaluate power of 5</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<h3 style="text-align: left;">Evaluate {base}<sup>{exponent}</sup></h3>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text><![CDATA[<table>
    <tbody>
        <tr>
            <td>
                <h3 style="text-align: left;"><u>( {base} ) ( {base} )&nbsp;</u>( {base} )( {base} )( {base} )</h3>
            </td>
            <td>&nbsp; &nbsp; &nbsp; &nbsp; &nbsp;</td>
            <td>Multiplication can be written using parentheses<br> Multiply {base} is multiplied by iteself {exponent} times.
            </td>
        </tr>
        <tr>
            <td>
                <h3 style="text-align: left;"><u>( {= base*base} ) ( {base} )</u>( {base} )( {base} )</h3>
            </td>
            <td></td>
            <td>Mutiply {base} times {base}
            </td>
        </tr>
        <tr>
            <td>
                <h3 style="text-align: left;">( {=base*base*base} ) ( {base} ) ( {base} )</h3>
            </td>
            <td></td>
            <td>Mutiply {=base*base} times {base}
            </td>
        </tr>
        <tr>
            <td>
                <h3 style="text-align: left;"><u>( {=base*base* base * base} )&nbsp;</u>( {base} )</h3>
            </td>
            <td></td>
            <td>Mutiply {=base*base*base*base} times {base}
            </td>
        </tr>
        <tr>
            <td>
                <h3 style="text-align: left;">( {=base * base * base * base * base} )</h3>
            </td>
            <td></td>
            <td>{base}<sup>{exponent}</sup> = {ans}
            </td>
        </tr>
    </tbody>
</table>]]></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>base={1:10:1};

</text>
</varsrandom>
<varsglobal><text>exponent=5;
ans=pow(base,exponent);
</text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
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  <text>0</text>
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  <text>1</text>
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  <text>1</text>
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  <text>_err == 0</text>
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  <text>1</text>
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  <text></text>
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  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text></text>
 </subqtext>
 <feedback format="html">
<text></text>
 </feedback>
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<text></text>
 </correctfeedback>
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<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
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  </question>

<!-- question: 0  -->
  <question type="category">
    <category>
      <text>$course$/top/Default for MSII/Test#1/L06-Powers and Exponents/write products in exponential form</text>
    </category>
    <info format="html">
      <text></text>
    </info>
    <idnumber></idnumber>
  </question>

<!-- question: 357882  -->
  <question type="formulas">
    <name>
      <text>L06-Repeated multiplication as exponents</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<h3 style="text-align: left;">Write the number in exponential form</h3>
<script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script>
<script>
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                                  size               size of the font w/ px, e.g. '14 px'
                                                       note that the size of the font can be defined in any units,
                                                      e.g. small, medium, xx-large, 150%, 1.25cm, 22px
                                                      since it is always transformed into px units
                                  sizeN              size of the font w/o px, e.g. '14'
                                  family            family of the font, eg. "Times New Roman", Times, serif
                                  txt                 text of the input, e.g. '123456'
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    var defaultWidth = 30;
    document.write('<canvas id="canvas_1" style="display: none;"></canvas>');

    function newWidth() {
        var txt = $(".formulas_number").val();
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            $(".formulas_number").width(defaultWidth);
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        $(".formulas_number").css("padding-left", "10px");
        newWidth();
        $(".formulas_number").keyup(function() {
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</script>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text><![CDATA[<h3 style="text-align: left;">The common factor: {base}</h3><h3 style="text-align: left;">How many times is it repeated? {exponent} times&nbsp;</h3><h3 style="text-align: left;"><br></h3><h3 style="text-align: left;">{ques} = {base}<sup>{exponent}</sup></h3>]]></text>
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    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>base={2:10:1};
exponent={2:7:1};</text>
</varsrandom>
<varsglobal><text><![CDATA[ques=join("",base);
ques=pick(exponent,"0","1",join("",ques,"\\(\\cdot\\)",base),join("",ques,"\\(\\cdot\\)",base,"\\(\\cdot\\)",base),join("",ques,"\\(\\cdot\\)",base,"\\(\\cdot\\)",base,"\\(\\cdot\\)",base),join("",ques,"\\(\\cdot\\)",base,"\\(\\cdot\\)",base,"\\(\\cdot\\)",base,"\\(\\cdot\\)",base),join("",ques,"\\(\\cdot\\)",base,"\\(\\cdot\\)",base,"\\(\\cdot\\)",base,"\\(\\cdot\\)",base,"\\(\\cdot\\)",base));
  
]]></text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
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  <text>0</text>
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  <text>1</text>
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 </answertype>
 <numbox>
  <text>2</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>[base,exponent]</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text>_err == 0</text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<h3>{ques}={_0}<sup>{_1}</sup></h3>]]></text>
 </subqtext>
 <feedback format="html">
<text></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 0  -->
  <question type="category">
    <category>
      <text>$course$/top/Default for MSII/Test#1/L07-Checks and Ledgers, Place Value and Decimal operations/Checks and Registers</text>
    </category>
    <info format="html">
      <text></text>
    </info>
    <idnumber></idnumber>
  </question>

<!-- question: 357890  -->
  <question type="formulas">
    <name>
      <text>register</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script>
<script>
    /*
                                  actualWidth    width of the input
                                  checkWidth     width at which the box becomes wider
                                  defaultWidth   default width of the box
                                  c, ctx             see https://www.w3schools.com/tags/canvas_measuretext.asp
                                  size               size of the font w/ px, e.g. '14 px'
                                                       note that the size of the font can be defined in any units,
                                                      e.g. small, medium, xx-large, 150%, 1.25cm, 22px
                                                      since it is always transformed into px units
                                  sizeN              size of the font w/o px, e.g. '14'
                                  family            family of the font, eg. "Times New Roman", Times, serif
                                  txt                 text of the input, e.g. '123456'
                */
    var defaultWidth = 30;
    document.write('<canvas id="canvas_1" style="display: none;"></canvas>');

    function newWidth() {
        var txt = $(".formulas_number").val();
        var size = $(".formulas_number").css('font-size');
        var sizeN = Number(size.substring(0, size.length - 2));
        var family = $(".formulas_number").css('font-family');
        var c = document.getElementById("canvas_1");
        var ctx = c.getContext("2d");
        ctx.font = size + " " + family;
        var actualWidth = ctx.measureText(txt).width;
        var checkWidth = defaultWidth - sizeN;
        if (actualWidth >= checkWidth) {
            $(".formulas_number").width(actualWidth + sizeN);
        } else {
            $(".formulas_number").width(defaultWidth);
        }
    }
    $(document).ready(function() {
        $(".formulas_number").css("padding-left", "10px");
        newWidth();
        $(".formulas_number").keyup(function() {
            newWidth();
        });
    });
</script><h3>
The following is {company}'s check book register.&nbsp; &nbsp;After writing check number {=2+startCheckNum} for {=descriptions[2]} on {month}/{=days[2]}/{startYear}, what is the current balance in their account?</h3><table style="border:1px solid black">
    <tbody>
        <tr style="border:3px solid black">
            <td width="10%">
                <h3 style="text-align: center;"><span class="" style="background-color: rgb(51, 255, 204);">Check</span><br><span class="" style="background-color: rgb(51, 255, 204);">Num</span></h3>
            </td>
            <td width="10%" style="text-align: center;">
                <h3><span class="" style="background-color: rgb(51, 255, 204);">Date</span></h3>
            </td>
            <td style="text-align: center;">
                <h3><span class="" style="background-color: rgb(51, 255, 204);">Description of transaction</span></h3>
            </td>
            <td width="10%" style="text-align: center;">
                <h3><span class="" style="background-color: rgb(51, 255, 204);">Debits (-)</span></h3>
            </td>
            <td width="10%" style="text-align: center;">
                <h3><span class="" style="background-color: rgb(51, 255, 204);">Credits (+)</span></h3>
            </td>
            <td width="10%" style="text-align: center;">
                <h3><span class="" style="background-color: rgb(51, 255, 204);">Balance</span></h3>
            </td>
        </tr>
        <tr style="border:1px solid black">
            <td>{startCheckNum}</td>
            <td>{month}/{=days[0]}/{startYear}</td>
            <td>{=descriptions[0]}</td>
            <td style="text-align: center;">{check1}
            </td>
            <td style="text-align: center;"><br></td>
            <td>&nbsp;{=startBalance-check1}</td>
        </tr>
        <tr style="border:1px solid black">
            <td>{=1+startCheckNum}</td>
            <td>{month}/{=days[1]}/{startYear}
            </td>
            <td>{=descriptions[1]}
            </td>
            <td style="text-align: center;">{check2}
            </td>
            <td style="text-align: center;"><br></td>
            <td>&nbsp;{=startBalance-check1-check2}</td>
        </tr>
        <tr>
            <td>{=2+startCheckNum}
            </td>
            <td>{month}/{=days[2]}/{startYear}
            </td>
            <td>{=descriptions[2]}
            </td>
            <td style="text-align: center;">{check3}
            </td>
            <td style="text-align: center;"><br></td>
            <td>{#A}</td>
        </tr>
    </tbody>
</table>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text><![CDATA[<h3 style="text-align: left;">Subtract the amount of the check ($ {check3}) from the current balance:</h3><p>Line up decimal places when subtracting!</p><h3 style="text-align: left;">  {=startBalance-check1-check2}<br><u>
-&nbsp; {check3}</u><br>
{=startBalance-check1-check2-check3}</h3>]]></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text><![CDATA[startCheckNum={2000:8000:1};
month={1,2,3,4,5,6,7,8,9,10,11,12};
day=shuffle([1,2,3,4,5,6,7,8,9,10,11,12,13,14,15,16,17,18,19,20,21,22,23,24,25,26,27]);
startYear={2020:2025:1};
startBalance={1250:5000:.01};
check1={150:300:.01};
check2={250:500:.01};
check3={15:350:.01};
descriptions=shuffle(["Sticker Paper","vinyl","ink cartridges","printer","cutting tool","cutting mats","marketing costs","website maintenance"]);
company={"The Coop Coach","Sams Jewelry Boutique","Annas Bakery","Janes Babysitting Service","Babysitting with Love","Custom Jewelry","The Coop Coach","Poultry Team","Sweet Shop","Small Engine Repair","Wood Creations","Sticker Expressions","Lawn Service","Yard Design","Pool Cleaning","Animal Care Specialists","3-D World","Website Design"};]]></text>
</varsrandom>
<varsglobal><text>days=sort([day[1],day[2],day[3],day[4],day[5]]);</text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
 <placeholder>
  <text>#A</text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>1</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>startBalance-check1-check2-check3</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text><![CDATA[_err < 0.001]]></text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text></text>
 </subqtext>
 <feedback format="html">
<text></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 357892  -->
  <question type="formulas">
    <name>
      <text>register</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script>
<script>
    /*
                                  actualWidth    width of the input
                                  checkWidth     width at which the box becomes wider
                                  defaultWidth   default width of the box
                                  c, ctx             see https://www.w3schools.com/tags/canvas_measuretext.asp
                                  size               size of the font w/ px, e.g. '14 px'
                                                       note that the size of the font can be defined in any units,
                                                      e.g. small, medium, xx-large, 150%, 1.25cm, 22px
                                                      since it is always transformed into px units
                                  sizeN              size of the font w/o px, e.g. '14'
                                  family            family of the font, eg. "Times New Roman", Times, serif
                                  txt                 text of the input, e.g. '123456'
                */
    var defaultWidth = 30;
    document.write('<canvas id="canvas_1" style="display: none;"></canvas>');

    function newWidth() {
        var txt = $(".formulas_number").val();
        var size = $(".formulas_number").css('font-size');
        var sizeN = Number(size.substring(0, size.length - 2));
        var family = $(".formulas_number").css('font-family');
        var c = document.getElementById("canvas_1");
        var ctx = c.getContext("2d");
        ctx.font = size + " " + family;
        var actualWidth = ctx.measureText(txt).width;
        var checkWidth = defaultWidth - sizeN;
        if (actualWidth >= checkWidth) {
            $(".formulas_number").width(actualWidth + sizeN);
        } else {
            $(".formulas_number").width(defaultWidth);
        }
    }
    $(document).ready(function() {
        $(".formulas_number").css("padding-left", "10px");
        newWidth();
        $(".formulas_number").keyup(function() {
            newWidth();
        });
    });
</script><h3>
The following is {company}'s check book register.&nbsp; &nbsp;After writing check number {=2+startCheckNum} for {=descriptions[2]} on {month}/{=days[2]}/{startYear}, what is the current balance in their account?</h3><table style="border:1px solid black">
    <tbody>
        <tr style="border:3px solid black">
            <td width="10%">
                <h3 style="text-align: center;"><span class="" style="background-color: rgb(51, 255, 204);">Check</span><br><span class="" style="background-color: rgb(51, 255, 204);">Num</span></h3>
            </td>
            <td width="10%" style="text-align: center;">
                <h3><span class="" style="background-color: rgb(51, 255, 204);">Date</span></h3>
            </td>
            <td style="text-align: center;">
                <h3><span class="" style="background-color: rgb(51, 255, 204);">Description of transaction</span></h3>
            </td>
            <td width="10%" style="text-align: center;">
                <h3><span class="" style="background-color: rgb(51, 255, 204);">Debits (-)</span></h3>
            </td>
            <td width="10%" style="text-align: center;">
                <h3><span class="" style="background-color: rgb(51, 255, 204);">Credits (+)</span></h3>
            </td>
            <td width="10%" style="text-align: center;">
                <h3><span class="" style="background-color: rgb(51, 255, 204);">Balance</span></h3>
            </td>
        </tr>
        <tr style="border:1px solid black">
            <td>{startCheckNum}</td>
            <td>{month}/{=days[0]}/{startYear}</td>
            <td>{=descriptions[0]}</td>
            <td style="text-align: center;">{check1}
            </td>
            <td style="text-align: center;"><br></td>
            <td>&nbsp;{=startBalance-check1}</td>
        </tr>
        <tr style="border:1px solid black">
            <td>{=1+startCheckNum}</td>
            <td>{month}/{=days[1]}/{startYear}
            </td>
            <td>{=descriptions[1]}
            </td>
            <td style="text-align: center;">{check2}
            </td>
            <td style="text-align: center;"><br></td>
            <td>&nbsp;{=startBalance-check1-check2}</td>
        </tr>
        <tr>
            <td>{=2+startCheckNum}
            </td>
            <td>{month}/{=days[2]}/{startYear}
            </td>
            <td>{=descriptions[2]}
            </td>
            <td style="text-align: center;">{check3}
            </td>
            <td style="text-align: center;"><br></td>
            <td>{#A}</td>
        </tr>
    </tbody>
</table>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text><![CDATA[<h3 style="text-align: left;">Subtract the amount of the check ($ {check3}) from the current balance:</h3><p>Line up decimal places when subtracting!</p><h3 style="text-align: left;">  {=startBalance-check1-check2}<br><u>
-&nbsp; {check3}</u><br>
{=startBalance-check1-check2-check3}</h3>]]></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text><![CDATA[startCheckNum={2000:8000:1};
month={1,2,3,4,5,6,7,8,9,10,11,12};
day=shuffle([1,2,3,4,5,6,7,8,9,10,11,12,13,14,15,16,17,18,19,20,21,22,23,24,25,26,27]);
startYear={2020:2025:1};
startBalance={1250.03:5000.05:.02};
check1={150.01:300.01:.02};
check2={250.01:500.01:.02};
check3={15.01:351.01:.02};
descriptions=shuffle(["Sticker Paper","vinyl","ink cartridges","printer","cutting tool","cutting mats","marketing costs","website maintenance"]);
company={"The Coop Coach","Sams Jewelry Boutique","Annas Bakery","Janes Babysitting Service","Babysitting with Love","Custom Jewelry","The Coop Coach","Poultry Team","Sweet Shop","Small Engine Repair","Wood Creations","Sticker Expressions","Lawn Service","Yard Design","Pool Cleaning","Animal Care Specialists","3-D World","Website Design"};]]></text>
</varsrandom>
<varsglobal><text>days=sort([day[1],day[2],day[3],day[4],day[5]]);</text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
 <placeholder>
  <text>#A</text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>1</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>startBalance-check1-check2-check3</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text><![CDATA[_err < 0.001]]></text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text></text>
 </subqtext>
 <feedback format="html">
<text></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 357883  -->
  <question type="formulas">
    <name>
      <text>register</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script>
<script>
    /*
                                  actualWidth    width of the input
                                  checkWidth     width at which the box becomes wider
                                  defaultWidth   default width of the box
                                  c, ctx             see https://www.w3schools.com/tags/canvas_measuretext.asp
                                  size               size of the font w/ px, e.g. '14 px'
                                                       note that the size of the font can be defined in any units,
                                                      e.g. small, medium, xx-large, 150%, 1.25cm, 22px
                                                      since it is always transformed into px units
                                  sizeN              size of the font w/o px, e.g. '14'
                                  family            family of the font, eg. "Times New Roman", Times, serif
                                  txt                 text of the input, e.g. '123456'
                */
    var defaultWidth = 30;
    document.write('<canvas id="canvas_1" style="display: none;"></canvas>');

    function newWidth() {
        var txt = $(".formulas_number").val();
        var size = $(".formulas_number").css('font-size');
        var sizeN = Number(size.substring(0, size.length - 2));
        var family = $(".formulas_number").css('font-family');
        var c = document.getElementById("canvas_1");
        var ctx = c.getContext("2d");
        ctx.font = size + " " + family;
        var actualWidth = ctx.measureText(txt).width;
        var checkWidth = defaultWidth - sizeN;
        if (actualWidth >= checkWidth) {
            $(".formulas_number").width(actualWidth + sizeN);
        } else {
            $(".formulas_number").width(defaultWidth);
        }
    }
    $(document).ready(function() {
        $(".formulas_number").css("padding-left", "10px");
        newWidth();
        $(".formulas_number").keyup(function() {
            newWidth();
        });
    });
</script><h3>
The following is {company}'s check book register.&nbsp; &nbsp;After writing check number {=2+startCheckNum} for {=descriptions[2]} on {month}/{=days[2]}/{startYear}, what is the current balance in their account?</h3><table style="border:1px solid black">
    <tbody>
        <tr style="border:3px solid black">
            <td width="10%">
                <h3 style="text-align: center;"><span class="" style="background-color: rgb(51, 255, 204);">Check</span><br><span class="" style="background-color: rgb(51, 255, 204);">Num</span></h3>
            </td>
            <td width="10%" style="text-align: center;">
                <h3><span class="" style="background-color: rgb(51, 255, 204);">Date</span></h3>
            </td>
            <td style="text-align: center;">
                <h3><span class="" style="background-color: rgb(51, 255, 204);">Description of transaction</span></h3>
            </td>
            <td width="10%" style="text-align: center;">
                <h3><span class="" style="background-color: rgb(51, 255, 204);">Debits (-)</span></h3>
            </td>
            <td width="10%" style="text-align: center;">
                <h3><span class="" style="background-color: rgb(51, 255, 204);">Credits (+)</span></h3>
            </td>
            <td width="10%" style="text-align: center;">
                <h3><span class="" style="background-color: rgb(51, 255, 204);">Balance</span></h3>
            </td>
        </tr>
        <tr style="border:1px solid black">
            <td>{startCheckNum}</td>
            <td>{month}/{=days[0]}/{startYear}</td>
            <td>{=descriptions[0]}</td>
            <td style="text-align: center;">{check1}
            </td>
            <td style="text-align: center;"><br></td>
            <td>&nbsp;{=startBalance-check1}</td>
        </tr>
        <tr style="border:1px solid black">
            <td>{=1+startCheckNum}</td>
            <td>{month}/{=days[1]}/{startYear}
            </td>
            <td>{=descriptions[1]}
            </td>
            <td style="text-align: center;">{check2}
            </td>
            <td style="text-align: center;"><br></td>
            <td>&nbsp;{=startBalance-check1-check2}</td>
        </tr>
        <tr>
            <td>{=2+startCheckNum}
            </td>
            <td>{month}/{=days[2]}/{startYear}
            </td>
            <td>{=descriptions[2]}
            </td>
            <td style="text-align: center;">{check3}
            </td>
            <td style="text-align: center;"><br></td>
            <td>{#A}</td>
        </tr>
    </tbody>
</table>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text><![CDATA[<h3 style="text-align: left;">Subtract the amount of the check ($ {check3}) from the current balance:</h3><p>Line up decimal places when subtracting!</p><h3 style="text-align: left;">  {=startBalance-check1-check2}<br><u>
-&nbsp; {check3}</u><br>
{=startBalance-check1-check2-check3}</h3>]]></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text><![CDATA[startCheckNum={2000:8000:1};
month={1,2,3,4,5,6,7,8,9,10,11,12};
day=shuffle([1,2,3,4,5,6,7,8,9,10,11,12,13,14,15,16,17,18,19,20,21,22,23,24,25,26,27]);
startYear={2020:2025:1};
startBalance={1250:5000:.01};
check1={150:300:.01};
check2={250:500:.01};
check3={15:350:.01};
descriptions=shuffle(["Sticker Paper","vinyl","ink cartridges","printer","cutting tool","cutting mats","marketing costs","website maintenance"]);
company={"Babysitting with Love","Custom Jewelry","The Coop Coach","Poultry Team","Sweet Shop","Small Engine Repair","Wood Creations","Sticker Expressions","Lawn Service","Yard Design","Pool Cleaning","Animal Care Specialists","3-D World","Website Design"};]]></text>
</varsrandom>
<varsglobal><text>days=sort([day[1],day[2],day[3],day[4],day[5]]);</text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
 <placeholder>
  <text>#A</text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>1</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>startBalance-check1-check2-check3</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text><![CDATA[_err < 0.001]]></text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text></text>
 </subqtext>
 <feedback format="html">
<text></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 357891  -->
  <question type="formulas">
    <name>
      <text>register (credit)</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script>
<script>
    /*
                                  actualWidth    width of the input
                                  checkWidth     width at which the box becomes wider
                                  defaultWidth   default width of the box
                                  c, ctx             see https://www.w3schools.com/tags/canvas_measuretext.asp
                                  size               size of the font w/ px, e.g. '14 px'
                                                       note that the size of the font can be defined in any units,
                                                      e.g. small, medium, xx-large, 150%, 1.25cm, 22px
                                                      since it is always transformed into px units
                                  sizeN              size of the font w/o px, e.g. '14'
                                  family            family of the font, eg. "Times New Roman", Times, serif
                                  txt                 text of the input, e.g. '123456'
                */
    var defaultWidth = 30;
    document.write('<canvas id="canvas_1" style="display: none;"></canvas>');

    function newWidth() {
        var txt = $(".formulas_number").val();
        var size = $(".formulas_number").css('font-size');
        var sizeN = Number(size.substring(0, size.length - 2));
        var family = $(".formulas_number").css('font-family');
        var c = document.getElementById("canvas_1");
        var ctx = c.getContext("2d");
        ctx.font = size + " " + family;
        var actualWidth = ctx.measureText(txt).width;
        var checkWidth = defaultWidth - sizeN;
        if (actualWidth >= checkWidth) {
            $(".formulas_number").width(actualWidth + sizeN);
        } else {
            $(".formulas_number").width(defaultWidth);
        }
    }
    $(document).ready(function() {
        $(".formulas_number").css("padding-left", "10px");
        newWidth();
        $(".formulas_number").keyup(function() {
            newWidth();
        });
    });
</script><h3>
The following is {company}'s check book register.&nbsp; &nbsp;After depositing ${check3} on {month}/{=days[2]}/{startYear}, what is the current balance in their account?</h3><table style="border:1px solid black">
    <tbody>
        <tr style="border:3px solid black">
            <td width="10%">
                <h3 style="text-align: center;"><span class="" style="background-color: rgb(51, 255, 204);">Check</span><br><span class="" style="background-color: rgb(51, 255, 204);">Num</span></h3>
            </td>
            <td width="10%" style="text-align: center;">
                <h3><span class="" style="background-color: rgb(51, 255, 204);">Date</span></h3>
            </td>
            <td style="text-align: center;">
                <h3><span class="" style="background-color: rgb(51, 255, 204);">Description of transaction</span></h3>
            </td>
            <td width="10%" style="text-align: center;">
                <h3><span class="" style="background-color: rgb(51, 255, 204);">Debits (-)</span></h3>
            </td>
            <td width="10%" style="text-align: center;">
                <h3><span class="" style="background-color: rgb(51, 255, 204);">Credits (+)</span></h3>
            </td>
            <td width="10%" style="text-align: center;">
                <h3><span class="" style="background-color: rgb(51, 255, 204);">Balance</span></h3>
            </td>
        </tr>
        <tr style="border:1px solid black">
            <td>{startCheckNum}</td>
            <td>{month}/{=days[0]}/{startYear}</td>
            <td>{=descriptions[0]}</td>
            <td style="text-align: center;">{check1}
            </td>
            <td style="text-align: center;"><br></td>
            <td>&nbsp;{=startBalance-check1}</td>
        </tr>
        <tr style="border:1px solid black">
            <td>{=1+startCheckNum}</td>
            <td>{month}/{=days[1]}/{startYear}
            </td>
            <td>{=descriptions[1]}
            </td>
            <td style="text-align: center;">{check2}
            </td>
            <td style="text-align: center;"><br></td>
            <td>&nbsp;{=startBalance-check1-check2}</td>
        </tr>
        <tr>
            <td>Deposit</td>
            <td>{month}/{=days[2]}/{startYear}
            </td>
            <td>deposit - Sales from flea market</td>
            <td style="text-align: center;"><br></td>
            <td style="text-align: center;">{check3}<br></td>
            <td>{#A}</td>
        </tr>
    </tbody>
</table>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text><![CDATA[<h3 style="text-align: left;">Add the amount of the deposit ($ {check3}) to the current balance:</h3><p>Line up decimal places when adding!</p><h3 style="text-align: left;">  {=startBalance-check1-check2}<br><u>
+&nbsp; {check3}</u><br>
{=startBalance-check1-check2+check3}</h3>]]></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text><![CDATA[startCheckNum={2000:8000:1};
month={1,2,3,4,5,6,7,8,9,10,11,12};
day=shuffle([1,2,3,4,5,6,7,8,9,10,11,12,13,14,15,16,17,18,19,20,21,22,23,24,25,26,27]);
startYear={2020:2025:1};
startBalance={1250:5000:.01};
check1={150:300:.01};
check2={250:500:.01};
check3={15:350:.01};
descriptions=shuffle(["Sticker Paper","vinyl","ink cartridges","printer","cutting tool","cutting mats","marketing costs","website maintenance"]);
company={"The Coop Coach","Sams Jewelry Boutique","Annas Bakery","Janes Babysitting Service","Babysitting with Love","Custom Jewelry","The Coop Coach","Poultry Team","Sweet Shop","Small Engine Repair","Wood Creations","Sticker Expressions","Lawn Service","Yard Design","Pool Cleaning","Animal Care Specialists","3-D World","Website Design"};]]></text>
</varsrandom>
<varsglobal><text>days=sort([day[1],day[2],day[3],day[4],day[5]]);</text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
 <placeholder>
  <text>#A</text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>1</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>startBalance-check1-check2+check3</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text><![CDATA[_err < 0.001]]></text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text></text>
 </subqtext>
 <feedback format="html">
<text></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 357893  -->
  <question type="formulas">
    <name>
      <text>register (credit)</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script>
<script>
    /*
                                  actualWidth    width of the input
                                  checkWidth     width at which the box becomes wider
                                  defaultWidth   default width of the box
                                  c, ctx             see https://www.w3schools.com/tags/canvas_measuretext.asp
                                  size               size of the font w/ px, e.g. '14 px'
                                                       note that the size of the font can be defined in any units,
                                                      e.g. small, medium, xx-large, 150%, 1.25cm, 22px
                                                      since it is always transformed into px units
                                  sizeN              size of the font w/o px, e.g. '14'
                                  family            family of the font, eg. "Times New Roman", Times, serif
                                  txt                 text of the input, e.g. '123456'
                */
    var defaultWidth = 30;
    document.write('<canvas id="canvas_1" style="display: none;"></canvas>');

    function newWidth() {
        var txt = $(".formulas_number").val();
        var size = $(".formulas_number").css('font-size');
        var sizeN = Number(size.substring(0, size.length - 2));
        var family = $(".formulas_number").css('font-family');
        var c = document.getElementById("canvas_1");
        var ctx = c.getContext("2d");
        ctx.font = size + " " + family;
        var actualWidth = ctx.measureText(txt).width;
        var checkWidth = defaultWidth - sizeN;
        if (actualWidth >= checkWidth) {
            $(".formulas_number").width(actualWidth + sizeN);
        } else {
            $(".formulas_number").width(defaultWidth);
        }
    }
    $(document).ready(function() {
        $(".formulas_number").css("padding-left", "10px");
        newWidth();
        $(".formulas_number").keyup(function() {
            newWidth();
        });
    });
</script><h3>
The following is {company}'s check book register.&nbsp; &nbsp;After depositing ${check3} on {month}/{=days[2]}/{startYear}, what is the current balance in their account?</h3><table style="border:1px solid black">
    <tbody>
        <tr style="border:3px solid black">
            <td width="10%">
                <h3 style="text-align: center;"><span class="" style="background-color: rgb(51, 255, 204);">Check</span><br><span class="" style="background-color: rgb(51, 255, 204);">Num</span></h3>
            </td>
            <td width="10%" style="text-align: center;">
                <h3><span class="" style="background-color: rgb(51, 255, 204);">Date</span></h3>
            </td>
            <td style="text-align: center;">
                <h3><span class="" style="background-color: rgb(51, 255, 204);">Description of transaction</span></h3>
            </td>
            <td width="10%" style="text-align: center;">
                <h3><span class="" style="background-color: rgb(51, 255, 204);">Debits (-)</span></h3>
            </td>
            <td width="10%" style="text-align: center;">
                <h3><span class="" style="background-color: rgb(51, 255, 204);">Credits (+)</span></h3>
            </td>
            <td width="10%" style="text-align: center;">
                <h3><span class="" style="background-color: rgb(51, 255, 204);">Balance</span></h3>
            </td>
        </tr>
        <tr style="border:1px solid black">
            <td>{startCheckNum}</td>
            <td>{month}/{=days[0]}/{startYear}</td>
            <td>{=descriptions[0]}</td>
            <td style="text-align: center;">{check1}
            </td>
            <td style="text-align: center;"><br></td>
            <td>&nbsp;{=startBalance-check1}</td>
        </tr>
        <tr style="border:1px solid black">
            <td>{=1+startCheckNum}</td>
            <td>{month}/{=days[1]}/{startYear}
            </td>
            <td>{=descriptions[1]}
            </td>
            <td style="text-align: center;">{check2}
            </td>
            <td style="text-align: center;"><br></td>
            <td>&nbsp;{=startBalance-check1-check2}</td>
        </tr>
        <tr>
            <td>Deposit</td>
            <td>{month}/{=days[2]}/{startYear}
            </td>
            <td>deposit - Sales from flea market</td>
            <td style="text-align: center;"><br></td>
            <td style="text-align: center;">{check3}<br></td>
            <td>{#A}</td>
        </tr>
    </tbody>
</table>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text><![CDATA[<h3 style="text-align: left;">Add the amount of the deposit ($ {check3}) to the current balance:</h3><p>Line up decimal places when adding!</p><h3 style="text-align: left;">  {=startBalance-check1-check2}<br><u>
+&nbsp; {check3}</u><br>
{=startBalance-check1-check2+check3}</h3>]]></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text><![CDATA[startCheckNum={2000:8000:1};
month={1,2,3,4,5,6,7,8,9,10,11,12};
day=shuffle([1,2,3,4,5,6,7,8,9,10,11,12,13,14,15,16,17,18,19,20,21,22,23,24,25,26,27]);
startYear={2020:2025:1};
startBalance={1250.01:5000.01:.02};
check1={150.01:300.01:.02};
check2={250.01:500.01:.02};
check3={15.01:350.01:.02};
descriptions=shuffle(["Sticker Paper","vinyl","ink cartridges","printer","cutting tool","cutting mats","marketing costs","website maintenance"]);
company={"The Coop Coach","Sams Jewelry Boutique","Annas Bakery","Janes Babysitting Service","Babysitting with Love","Custom Jewelry","The Coop Coach","Poultry Team","Sweet Shop","Small Engine Repair","Wood Creations","Sticker Expressions","Lawn Service","Yard Design","Pool Cleaning","Animal Care Specialists","3-D World","Website Design"};]]></text>
</varsrandom>
<varsglobal><text>days=sort([day[1],day[2],day[3],day[4],day[5]]);</text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
 <placeholder>
  <text>#A</text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>1</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>startBalance-check1-check2+check3</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text><![CDATA[_err < 0.001]]></text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text></text>
 </subqtext>
 <feedback format="html">
<text></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 357884  -->
  <question type="formulas">
    <name>
      <text>register (Deposit)</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script>
<script>
    /*
                                  actualWidth    width of the input
                                  checkWidth     width at which the box becomes wider
                                  defaultWidth   default width of the box
                                  c, ctx             see https://www.w3schools.com/tags/canvas_measuretext.asp
                                  size               size of the font w/ px, e.g. '14 px'
                                                       note that the size of the font can be defined in any units,
                                                      e.g. small, medium, xx-large, 150%, 1.25cm, 22px
                                                      since it is always transformed into px units
                                  sizeN              size of the font w/o px, e.g. '14'
                                  family            family of the font, eg. "Times New Roman", Times, serif
                                  txt                 text of the input, e.g. '123456'
                */
    var defaultWidth = 30;
    document.write('<canvas id="canvas_1" style="display: none;"></canvas>');

    function newWidth() {
        var txt = $(".formulas_number").val();
        var size = $(".formulas_number").css('font-size');
        var sizeN = Number(size.substring(0, size.length - 2));
        var family = $(".formulas_number").css('font-family');
        var c = document.getElementById("canvas_1");
        var ctx = c.getContext("2d");
        ctx.font = size + " " + family;
        var actualWidth = ctx.measureText(txt).width;
        var checkWidth = defaultWidth - sizeN;
        if (actualWidth >= checkWidth) {
            $(".formulas_number").width(actualWidth + sizeN);
        } else {
            $(".formulas_number").width(defaultWidth);
        }
    }
    $(document).ready(function() {
        $(".formulas_number").css("padding-left", "10px");
        newWidth();
        $(".formulas_number").keyup(function() {
            newWidth();
        });
    });
</script><h3>
The following is <strong>{company}'s</strong> check book register.&nbsp; &nbsp;After depositing&nbsp; ${check3} on {month}/{=days[2]}/{startYear}, what is the current balance in their account?</h3><table style="border:1px solid black">
    <tbody>
        <tr style="border:3px solid black">
            <td width="10%">
                <h3 style="text-align: center;"><span class="" style="background-color: rgb(51, 255, 204);">Check</span><br><span class="" style="background-color: rgb(51, 255, 204);">Num</span></h3>
            </td>
            <td width="10%" style="text-align: center;">
                <h3><span class="" style="background-color: rgb(51, 255, 204);">Date</span></h3>
            </td>
            <td style="text-align: center;">
                <h3><span class="" style="background-color: rgb(51, 255, 204);">Description of transaction</span></h3>
            </td>
            <td width="10%" style="text-align: center;">
                <h3><span class="" style="background-color: rgb(51, 255, 204);">Debits (-)</span></h3>
            </td>
            <td width="10%" style="text-align: center;">
                <h3><span class="" style="background-color: rgb(51, 255, 204);">Credits (+)</span></h3>
            </td>
            <td width="10%" style="text-align: center;">
                <h3><span class="" style="background-color: rgb(51, 255, 204);">Balance</span></h3>
            </td>
        </tr>
        <tr style="border:1px solid black">
            <td>{startCheckNum}</td>
            <td>{month}/{=days[0]}/{startYear}</td>
            <td>{=descriptions[0]}</td>
            <td style="text-align: center;">{check1}
            </td>
            <td style="text-align: center;"><br></td>
            <td>&nbsp;{=startBalance-check1}</td>
        </tr>
        <tr style="border:1px solid black">
            <td>{=1+startCheckNum}</td>
            <td>{month}/{=days[1]}/{startYear}
            </td>
            <td>{=descriptions[1]}
            </td>
            <td style="text-align: center;">{check2}
            </td>
            <td style="text-align: center;"><br></td>
            <td>&nbsp;{=startBalance-check1-check2}</td>
        </tr>
        <tr>
            <td>Deposit</td>
            <td>{month}/{=days[2]}/{startYear}
            </td>
            <td>deposit - Sales from flea market</td>
            <td style="text-align: center;"><br></td>
            <td style="text-align: center;">{check3}<br></td>
            <td>{#A}</td>
        </tr>
    </tbody>
</table>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text><![CDATA[<h3 style="text-align: left;">Add the amount of the deposit ($ {check3}) to the current balance:</h3><p>Line up decimal places when adding!&nbsp; (The decimals may not appear lined up on the screen)</p><h3 style="text-align: left;">&nbsp;{=startBalance-check1-check2}<br><u>
+{check3}</u><br>&nbsp;{=startBalance-check1-check2+check3}</h3>]]></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text><![CDATA[startCheckNum={2000:8000:1};
month={1,2,3,4,5,6,7,8,9,10,11,12};
day=shuffle([1,2,3,4,5,6,7,8,9,10,11,12,13,14,15,16,17,18,19,20,21,22,23,24,25,26,27]);
startYear={2020:2025:1};
startBalance={1250:5000:.01};
check1={150:300:.01};
check2={250:500:.01};
check3={15:350:.01};
descriptions=shuffle(["Sticker Paper","vinyl","ink cartridges","printer","cutting tool","cutting mats","marketing costs","website maintenance"]);
company={"Babysitting with Love","Custom Jewelry","The Coop Coach","Poultry Team","Sweet Shop","Small Engine Repair","Wood Creations","Sticker Expressions","Lawn Service","Yard Design","Pool Cleaning","Animal Care Specialists","3-D World","Website Design"};]]></text>
</varsrandom>
<varsglobal><text>days=sort([day[1],day[2],day[3],day[4],day[5]]);</text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
 <placeholder>
  <text>#A</text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>1</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>startBalance-check1-check2+check3</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text><![CDATA[_err < 0.01]]></text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text></text>
 </subqtext>
 <feedback format="html">
<text></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 0  -->
  <question type="category">
    <category>
      <text>$course$/top/Default for MSII/Test#1/L07-Checks and Ledgers, Place Value and Decimal operations/Decimal Operations</text>
    </category>
    <info format="html">
      <text></text>
    </info>
    <idnumber></idnumber>
  </question>

<!-- question: 357915  -->
  <question type="ddwtos">
    <name>
      <text>Drag place values</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<h3>Drag and drop the name of each place value.</h3>
<table>
    <tbody>
        <tr>
            <td><strong>A </strong></td>
            <td>
                <h5>&nbsp;[[1]]&nbsp;</h5>
            </td>
            <td>
                <h5>&nbsp;[[2]]&nbsp;</h5>
            </td>
            <td>
                <h5>&nbsp;[[3]]&nbsp;</h5>
            </td>
            <td>
                <h5>ones</h5>
            </td>
        </tr>
    </tbody>
</table><br>
<table>
    <tbody>
        <tr> <td><strong>B  </strong></td>
            <td>
                <h5>&nbsp;[[4]]&nbsp;</h5>
            </td>
            <td>
                <h5><strong>.</strong> [[5]]&nbsp;</h5>
            </td>
            <td>
                <h5>&nbsp;[[6]]&nbsp;</h5>
            </td>
        </tr>
    </tbody>
</table><br>
<table>
    <tbody>
        <tr> <td><strong>C  </strong></td>
            <td>
                <h5><strong>&nbsp; &nbsp;.</strong>tenths</h5>
            </td>
            <td>
                <h5>&nbsp;[[6]]&nbsp;</h5>
            </td>
            <td>
                <h5>&nbsp;[[7]]&nbsp;</h5>
            </td>
            <td>
                <h5>&nbsp;[[8]]&nbsp;</h5>
            </td>
        </tr>
    </tbody>
</table>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text><![CDATA[<h3 style="text-align: left;"><strong><span class="" style="color: rgb(255, 51, 102);">thousands</span> <span class="" style="color: rgb(51, 102, 255);">hundreds</span> <span class="" style="color: rgb(152, 202, 62);">tens</span> <span class="" style="color: rgb(239, 69, 64);">ones</span></strong></h3>
<h3 style="text-align: left;"><strong><span class="" style="color: rgb(239, 69, 64);">ones&nbsp;</span><strong>.&nbsp;</strong><span class="" style="color: rgb(255, 204, 51);">tenths</span> <span class="" style="color: rgb(51, 204, 255);">hundredths</span>&nbsp;</strong></h3>
<h3 style="text-align: left;"><strong>. <span class="" style="color: rgb(255, 204, 51);">tenths</span> <span class="" style="color: rgb(51, 204, 255);">hundredths</span> <span class="" style="color: rgb(204, 51, 255);">thousandths</span> <span class="" style="color: rgb(184, 138, 0);">ten-thousandths</span></strong></h3>]]></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <shuffleanswers>1</shuffleanswers>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <dragbox>
      <text>thousands</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>hundreds</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>tens</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>ones</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>tenths</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>hundredths</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>thousandths</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>ten-thousandths</text>
      <group>1</group>
      <infinite/>
    </dragbox>
  </question>

<!-- question: 357896  -->
  <question type="formulas">
    <name>
      <text>place value</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<h3 style="text-align: left;">For the number {hundredMillions}{tenMillions}{millions},{hundredThousands}{tenThousands}{thousands},{hundreds}{tens}{ones}<br><br></h3>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>3.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>nums=shuffle([1,2,3,4,5,6,7,8,9]);
randPlace=shuffle([0,1,2,3,4,5,6,7,8]);</text>
</varsrandom>
<varsglobal><text><![CDATA[place=["ones","tens","hundreds","thousands","ten-thousands","hundred-thousands","millions","ten-millions","hundred-millions"];
ones=nums[0];
tens=nums[1];
hundreds=nums[2];
thousands=nums[3];
tenThousands=nums[4];
hundredThousands=nums[5];
millions=nums[6];
tenMillions=nums[7];
hundredMillions=nums[8];
numbers=[0,1,2,3,4,5,6,7,8,9];
p1=place[randPlace[0]];
p1Ans=nums[randPlace[0]];
p2=place[randPlace[1]];
p2Ans=nums[randPlace[1]];
p3=place[randPlace[2]];
p3Ans=nums[randPlace[2]];]]></text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>1</text>
 </numbox>
 <vars1>
  <text><![CDATA[FBnum="";
for (i:[0:9]){
FBnum=pick((i==randPlace[0])?0:1,join("","</b>",FBnum),FBnum);
FBnum=join("",nums[i],FBnum);
FBnum=pick((((i+1)%3==0)&&(i<8))?0:1,join("","&comma;",FBnum),FBnum);
FBnum=pick((i==randPlace[0])?0:1,join("","<b>",FBnum),FBnum);
} #end for

FBword="";
for (i:[0:9]){
FBword=pick((i==randPlace[0])?0:1,join("","</b>",FBword),FBword);
FBword=join(" ",place[i],FBword);
FBword=pick((((i+1)%3==0)&&(i<8))?0:1,join("","&comma;",FBword),FBword);
FBword=pick((i==randPlace[0])?0:1,join("","<b>",FBword),FBword);
} #end for]]></text>
 </vars1>
 <answer>
  <text>p1Ans</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text>_err == 0</text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<h3 style="text-align: left;">What digit is in the {p1} place? {_0:numbers:MCE}</h3>]]></text>
 </subqtext>
 <feedback format="html">
<text><![CDATA[<h3 style="text-align: left;">{FBnum}<br>{FBword}</h3>]]></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
<answers>
 <partindex>
  <text>1</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>1</text>
 </numbox>
 <vars1>
  <text><![CDATA[FBnum="";
for (i:[0:9]){
FBnum=pick((i==randPlace[1])?0:1,join("","</b>",FBnum),FBnum);
FBnum=join("",nums[i],FBnum);
FBnum=pick((((i+1)%3==0)&&(i<8))?0:1,join("","&comma;",FBnum),FBnum);
FBnum=pick((i==randPlace[1])?0:1,join("","<b>",FBnum),FBnum);
} #end for

FBword="";
for (i:[0:9]){
FBword=pick((i==randPlace[1])?0:1,join("","</b>",FBword),FBword);
FBword=join(" ",place[i],FBword);
FBword=pick((((i+1)%3==0)&&(i<8))?0:1,join("","&comma;",FBword),FBword);
FBword=pick((i==randPlace[1])?0:1,join("","<b>",FBword),FBword);
} #end for]]></text>
 </vars1>
 <answer>
  <text>p2Ans</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text>_err == 0</text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<p dir="ltr" style="text-align: left;"></p>
<h3>What digit is in the {p2} place? {_0:numbers:MCE}</h3>]]></text>
 </subqtext>
 <feedback format="html">
<text><![CDATA[<p dir="ltr" style="text-align: left;"><h3><h3>{FBnum}<br>{FBword}</h3></h3><br></p>]]></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
<answers>
 <partindex>
  <text>2</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>1</text>
 </numbox>
 <vars1>
  <text><![CDATA[FBnum="";
for (i:[0:9]){
FBnum=pick((i==randPlace[2])?0:1,join("","</b>",FBnum),FBnum);
FBnum=join("",nums[i],FBnum);
FBnum=pick((((i+1)%3==0)&&(i<8))?0:1,join("","&comma;",FBnum),FBnum);
FBnum=pick((i==randPlace[2])?0:1,join("","<b>",FBnum),FBnum);
} #end for

FBword="";
for (i:[0:9]){
FBword=pick((i==randPlace[2])?0:1,join("","</b>",FBword),FBword);
FBword=join(" ",place[i],FBword);
FBword=pick((((i+1)%3==0)&&(i<8))?0:1,join("","&comma;",FBword),FBword);
FBword=pick((i==randPlace[2])?0:1,join("","<b>",FBword),FBword);
} #end for]]></text>
 </vars1>
 <answer>
  <text>p3Ans</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text>_err == 0</text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<p dir="ltr" style="text-align: left;"></p>
<h3>What digit is in the {p3} place? {_0:numbers:MCE}</h3>]]></text>
 </subqtext>
 <feedback format="html">
<text><![CDATA[<p dir="ltr" style="text-align: left;"><h3>{FBnum}<br>{FBword}</h3><br></p>]]></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 357897  -->
  <question type="formulas">
    <name>
      <text>place value -Decimal Number</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<h3 style="text-align: left;">For the number {hundredMillions}{tenMillions}{millions},{hundredThousands}{tenThousands}{thousands}.{hundreds}{tens}{ones}<br><br></h3>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>3.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>nums=shuffle([1,2,3,4,5,6,7,8,9]);
randPlace=shuffle([0,1,2,3,4,5,6,7,8]);</text>
</varsrandom>
<varsglobal><text><![CDATA[place=["thousandths","hundredths","tenths", "ones","tens","hundreds", "thousands","ten-thousands", "hundred-thousands"];
ones=nums[0];
tens=nums[1];
hundreds=nums[2];
thousands=nums[3];
tenThousands=nums[4];
hundredThousands=nums[5];
millions=nums[6];
tenMillions=nums[7];
hundredMillions=nums[8];
numbers=[0,1,2,3,4,5,6,7,8,9];
p1=place[randPlace[0]];
p1Ans=nums[randPlace[0]];
p2=place[randPlace[1]];
p2Ans=nums[randPlace[1]];
p3=place[randPlace[2]];
p3Ans=nums[randPlace[2]];]]></text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>1</text>
 </numbox>
 <vars1>
  <text><![CDATA[FBnum="";
for (i:[0:9]){
FBnum=pick((i==randPlace[0])?0:1,join("","</b>",FBnum),FBnum);
FBnum=join("",nums[i],FBnum);
FBnum=pick((((i+1)%3==0)&&(i<8)&&(i>4))?0:1,join("","&comma;",FBnum),FBnum);
FBnum=pick((((i+1)%3==0)&&(i<8)&&(i<4))?0:1,join("",".",FBnum),FBnum);
FBnum=pick((i==randPlace[0])?0:1,join("","<b>",FBnum),FBnum);
} #end for

FBword="";
for (i:[0:9]){
FBword=pick((i==randPlace[0])?0:1,join("","</b>",FBword),FBword);
FBword=join(" ",place[i],FBword);
FBword=pick((((i+1)%3==0)&&(i<8)&&(i>4))?0:1,join("","&comma;",FBword),FBword);
FBword=pick((((i+1)%3==0)&&(i<8)&&(i<4))?0:1,join("",".",FBword),FBword);
FBword=pick((i==randPlace[0])?0:1,join("","<b>",FBword),FBword);
} #end for]]></text>
 </vars1>
 <answer>
  <text>p1Ans</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text>_err == 0</text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<h3 style="text-align: left;">What digit is in the {p1} place? {_0:numbers:MCE}</h3>]]></text>
 </subqtext>
 <feedback format="html">
<text><![CDATA[<h3 style="text-align: left;">{FBnum}<br>{FBword}</h3>]]></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
<answers>
 <partindex>
  <text>1</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>1</text>
 </numbox>
 <vars1>
  <text><![CDATA[FBnum="";
for (i:[0:9]){
FBnum=pick((i==randPlace[1])?0:1,join("","</b>",FBnum),FBnum);
FBnum=join("",nums[i],FBnum);
FBnum=pick((((i+1)%3==0)&&(i<8)&&(i>4))?0:1,join("","&comma;",FBnum),FBnum);
FBnum=pick((((i+1)%3==0)&&(i<8)&&(i<4))?0:1,join("",".",FBnum),FBnum);
FBnum=pick((i==randPlace[1])?0:1,join("","<b>",FBnum),FBnum);
} #end for

FBword="";
for (i:[0:9]){
FBword=pick((i==randPlace[1])?0:1,join("","</b>",FBword),FBword);
FBword=join(" ",place[i],FBword);
FBword=pick((((i+1)%3==0)&&(i<8)&&(i>4))?0:1,join("","&comma;",FBword),FBword);
FBword=pick((((i+1)%3==0)&&(i<8)&&(i<4))?0:1,join("",".",FBword),FBword);
FBword=pick((i==randPlace[1])?0:1,join("","<b>",FBword),FBword);
} #end for]]></text>
 </vars1>
 <answer>
  <text>p2Ans</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text>_err == 0</text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<p dir="ltr" style="text-align: left;"></p>
<h3>What digit is in the {p2} place? {_0:numbers:MCE}</h3>]]></text>
 </subqtext>
 <feedback format="html">
<text><![CDATA[<p dir="ltr" style="text-align: left;"></p><h3></h3><h3>{FBnum}<br>{FBword}</h3><br><p></p>]]></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
<answers>
 <partindex>
  <text>2</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>1</text>
 </numbox>
 <vars1>
  <text><![CDATA[FBnum="";
for (i:[0:9]){
FBnum=pick((i==randPlace[2])?0:1,join("","</b>",FBnum),FBnum);
FBnum=join("",nums[i],FBnum);
FBnum=pick((((i+1)%3==0)&&(i<8)&&(i>4))?0:1,join("","&comma;",FBnum),FBnum);
FBnum=pick((((i+1)%3==0)&&(i<8)&&(i<4))?0:1,join("",".",FBnum),FBnum);
FBnum=pick((i==randPlace[2])?0:1,join("","<b>",FBnum),FBnum);
} #end for

FBword="";
for (i:[0:9]){
FBword=pick((i==randPlace[2])?0:1,join("","</b>",FBword),FBword);
FBword=join(" ",place[i],FBword);
FBword=pick((((i+1)%3==0)&&(i<8)&&(i>4))?0:1,join("","&comma;",FBword),FBword);
FBword=pick((((i+1)%3==0)&&(i<8)&&(i<4))?0:1,join("",".",FBword),FBword);
FBword=pick((i==randPlace[2])?0:1,join("","<b>",FBword),FBword);
} #end for]]></text>
 </vars1>
 <answer>
  <text>p3Ans</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text>_err == 0</text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<p dir="ltr" style="text-align: left;"></p>
<h3>What digit is in the {p3} place? {_0:numbers:MCE}</h3>]]></text>
 </subqtext>
 <feedback format="html">
<text><![CDATA[<p dir="ltr" style="text-align: left;"></p><h3>{FBnum}<br>{FBword}</h3><br><p></p>]]></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 357913  -->
  <question type="formulas">
    <name>
      <text>place value -Decimal Number</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<h3 style="text-align: left;">For the number {hundredMillions}{tenMillions}{millions},{hundredThousands}{tenThousands}{thousands}.{hundreds}{tens}{ones}<br><br></h3>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>3.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>nums=shuffle([1,2,3,4,5,6,7,8,9]);
randPlace=shuffle([0,1,2,3,4,5,6,7,8]);</text>
</varsrandom>
<varsglobal><text><![CDATA[place=["thousandths","hundredths","tenths", "ones","tens","hundreds", "thousands","ten-thousands", "hundred-thousands"];
ones=nums[0];
tens=nums[1];
hundreds=nums[2];
thousands=nums[3];
tenThousands=nums[4];
hundredThousands=nums[5];
millions=nums[6];
tenMillions=nums[7];
hundredMillions=nums[8];
numbers=[0,1,2,3,4,5,6,7,8,9];
p1=place[randPlace[0]];
p1Ans=nums[randPlace[0]];
p2=place[randPlace[1]];
p2Ans=nums[randPlace[1]];
p3=place[randPlace[2]];
p3Ans=nums[randPlace[2]];]]></text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>1</text>
 </numbox>
 <vars1>
  <text><![CDATA[FBnum="";
for (i:[0:9]){
FBnum=pick((i==randPlace[0])?0:1,join("","</b>",FBnum),FBnum);
FBnum=join("",nums[i],FBnum);
FBnum=pick((((i+1)%3==0)&&(i<8)&&(i>4))?0:1,join("","&comma;",FBnum),FBnum);
FBnum=pick((((i+1)%3==0)&&(i<8)&&(i<4))?0:1,join("",".",FBnum),FBnum);
FBnum=pick((i==randPlace[0])?0:1,join("","<b>",FBnum),FBnum);
} #end for

FBword="";
for (i:[0:9]){
FBword=pick((i==randPlace[0])?0:1,join("","</b>",FBword),FBword);
FBword=join(" ",place[i],FBword);
FBword=pick((((i+1)%3==0)&&(i<8)&&(i>4))?0:1,join("","&comma;",FBword),FBword);
FBword=pick((((i+1)%3==0)&&(i<8)&&(i<4))?0:1,join("",".",FBword),FBword);
FBword=pick((i==randPlace[0])?0:1,join("","<b>",FBword),FBword);
} #end for]]></text>
 </vars1>
 <answer>
  <text>p1Ans</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text>_err == 0</text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<h3 style="text-align: left;">What digit is in the {p1} place? {_0:numbers:MCE}</h3>]]></text>
 </subqtext>
 <feedback format="html">
<text><![CDATA[<h3 style="text-align: left;">{FBnum}<br>{FBword}</h3>]]></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
<answers>
 <partindex>
  <text>1</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>1</text>
 </numbox>
 <vars1>
  <text><![CDATA[FBnum="";
for (i:[0:9]){
FBnum=pick((i==randPlace[1])?0:1,join("","</b>",FBnum),FBnum);
FBnum=join("",nums[i],FBnum);
FBnum=pick((((i+1)%3==0)&&(i<8)&&(i>4))?0:1,join("","&comma;",FBnum),FBnum);
FBnum=pick((((i+1)%3==0)&&(i<8)&&(i<4))?0:1,join("",".",FBnum),FBnum);
FBnum=pick((i==randPlace[1])?0:1,join("","<b>",FBnum),FBnum);
} #end for

FBword="";
for (i:[0:9]){
FBword=pick((i==randPlace[1])?0:1,join("","</b>",FBword),FBword);
FBword=join(" ",place[i],FBword);
FBword=pick((((i+1)%3==0)&&(i<8)&&(i>4))?0:1,join("","&comma;",FBword),FBword);
FBword=pick((((i+1)%3==0)&&(i<8)&&(i<4))?0:1,join("",".",FBword),FBword);
FBword=pick((i==randPlace[1])?0:1,join("","<b>",FBword),FBword);
} #end for]]></text>
 </vars1>
 <answer>
  <text>p2Ans</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text>_err == 0</text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<p dir="ltr" style="text-align: left;"></p>
<h3>What digit is in the {p2} place? {_0:numbers:MCE}</h3>]]></text>
 </subqtext>
 <feedback format="html">
<text><![CDATA[<p dir="ltr" style="text-align: left;"></p><h3></h3><h3>{FBnum}<br>{FBword}</h3><br><p></p>]]></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
<answers>
 <partindex>
  <text>2</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>1</text>
 </numbox>
 <vars1>
  <text><![CDATA[FBnum="";
for (i:[0:9]){
FBnum=pick((i==randPlace[2])?0:1,join("","</b>",FBnum),FBnum);
FBnum=join("",nums[i],FBnum);
FBnum=pick((((i+1)%3==0)&&(i<8)&&(i>4))?0:1,join("","&comma;",FBnum),FBnum);
FBnum=pick((((i+1)%3==0)&&(i<8)&&(i<4))?0:1,join("",".",FBnum),FBnum);
FBnum=pick((i==randPlace[2])?0:1,join("","<b>",FBnum),FBnum);
} #end for

FBword="";
for (i:[0:9]){
FBword=pick((i==randPlace[2])?0:1,join("","</b>",FBword),FBword);
FBword=join(" ",place[i],FBword);
FBword=pick((((i+1)%3==0)&&(i<8)&&(i>4))?0:1,join("","&comma;",FBword),FBword);
FBword=pick((((i+1)%3==0)&&(i<8)&&(i<4))?0:1,join("",".",FBword),FBword);
FBword=pick((i==randPlace[2])?0:1,join("","<b>",FBword),FBword);
} #end for]]></text>
 </vars1>
 <answer>
  <text>p3Ans</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text>_err == 0</text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<p dir="ltr" style="text-align: left;"></p>
<h3>What digit is in the {p3} place? {_0:numbers:MCE}</h3>]]></text>
 </subqtext>
 <feedback format="html">
<text><![CDATA[<p dir="ltr" style="text-align: left;"></p><h3>{FBnum}<br>{FBword}</h3><br><p></p>]]></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 357919  -->
  <question type="formulas">
    <name>
      <text>place value -Decimal Number</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<h3 style="text-align: left;">For the number {hundredMillions}{tenMillions}{millions},{hundredThousands}{tenThousands}{thousands}.{hundreds}{tens}{ones}<br><br></h3>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>3.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>nums=shuffle([1,2,3,4,5,6,7,8,9]);
randPlace=shuffle([0,1,2,3,4,5,6,7,8]);</text>
</varsrandom>
<varsglobal><text><![CDATA[place=["thousandths","hundredths","tenths", "ones","tens","hundreds", "thousands","ten-thousands", "hundred-thousands"];
ones=nums[0];
tens=nums[1];
hundreds=nums[2];
thousands=nums[3];
tenThousands=nums[4];
hundredThousands=nums[5];
millions=nums[6];
tenMillions=nums[7];
hundredMillions=nums[8];
numbers=[0,1,2,3,4,5,6,7,8,9];
p1=place[randPlace[0]];
p1Ans=nums[randPlace[0]];
p2=place[randPlace[1]];
p2Ans=nums[randPlace[1]];
p3=place[randPlace[2]];
p3Ans=nums[randPlace[2]];]]></text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>1</text>
 </numbox>
 <vars1>
  <text><![CDATA[FBnum="";
for (i:[0:9]){
FBnum=pick((i==randPlace[0])?0:1,join("","</b>",FBnum),FBnum);
FBnum=join("",nums[i],FBnum);
FBnum=pick((((i+1)%3==0)&&(i<8)&&(i>4))?0:1,join("","&comma;",FBnum),FBnum);
FBnum=pick((((i+1)%3==0)&&(i<8)&&(i<4))?0:1,join("",".",FBnum),FBnum);
FBnum=pick((i==randPlace[0])?0:1,join("","<b>",FBnum),FBnum);
} #end for

FBword="";
for (i:[0:9]){
FBword=pick((i==randPlace[0])?0:1,join("","</b>",FBword),FBword);
FBword=join(" ",place[i],FBword);
FBword=pick((((i+1)%3==0)&&(i<8)&&(i>4))?0:1,join("","&comma;",FBword),FBword);
FBword=pick((((i+1)%3==0)&&(i<8)&&(i<4))?0:1,join("",".",FBword),FBword);
FBword=pick((i==randPlace[0])?0:1,join("","<b>",FBword),FBword);
} #end for]]></text>
 </vars1>
 <answer>
  <text>p1Ans</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text>_err == 0</text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<h3 style="text-align: left;">What digit is in the {p1} place? {_0:numbers:MCE}</h3>]]></text>
 </subqtext>
 <feedback format="html">
<text><![CDATA[<h3 style="text-align: left;">{FBnum}<br>{FBword}</h3>]]></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
<answers>
 <partindex>
  <text>1</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>1</text>
 </numbox>
 <vars1>
  <text><![CDATA[FBnum="";
for (i:[0:9]){
FBnum=pick((i==randPlace[1])?0:1,join("","</b>",FBnum),FBnum);
FBnum=join("",nums[i],FBnum);
FBnum=pick((((i+1)%3==0)&&(i<8)&&(i>4))?0:1,join("","&comma;",FBnum),FBnum);
FBnum=pick((((i+1)%3==0)&&(i<8)&&(i<4))?0:1,join("",".",FBnum),FBnum);
FBnum=pick((i==randPlace[1])?0:1,join("","<b>",FBnum),FBnum);
} #end for

FBword="";
for (i:[0:9]){
FBword=pick((i==randPlace[1])?0:1,join("","</b>",FBword),FBword);
FBword=join(" ",place[i],FBword);
FBword=pick((((i+1)%3==0)&&(i<8)&&(i>4))?0:1,join("","&comma;",FBword),FBword);
FBword=pick((((i+1)%3==0)&&(i<8)&&(i<4))?0:1,join("",".",FBword),FBword);
FBword=pick((i==randPlace[1])?0:1,join("","<b>",FBword),FBword);
} #end for]]></text>
 </vars1>
 <answer>
  <text>p2Ans</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text>_err == 0</text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<p dir="ltr" style="text-align: left;"></p>
<h3>What digit is in the {p2} place? {_0:numbers:MCE}</h3>]]></text>
 </subqtext>
 <feedback format="html">
<text><![CDATA[<p dir="ltr" style="text-align: left;"></p><h3></h3><h3>{FBnum}<br>{FBword}</h3><br><p></p>]]></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
<answers>
 <partindex>
  <text>2</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>1</text>
 </numbox>
 <vars1>
  <text><![CDATA[FBnum="";
for (i:[0:9]){
FBnum=pick((i==randPlace[2])?0:1,join("","</b>",FBnum),FBnum);
FBnum=join("",nums[i],FBnum);
FBnum=pick((((i+1)%3==0)&&(i<8)&&(i>4))?0:1,join("","&comma;",FBnum),FBnum);
FBnum=pick((((i+1)%3==0)&&(i<8)&&(i<4))?0:1,join("",".",FBnum),FBnum);
FBnum=pick((i==randPlace[2])?0:1,join("","<b>",FBnum),FBnum);
} #end for

FBword="";
for (i:[0:9]){
FBword=pick((i==randPlace[2])?0:1,join("","</b>",FBword),FBword);
FBword=join(" ",place[i],FBword);
FBword=pick((((i+1)%3==0)&&(i<8)&&(i>4))?0:1,join("","&comma;",FBword),FBword);
FBword=pick((((i+1)%3==0)&&(i<8)&&(i<4))?0:1,join("",".",FBword),FBword);
FBword=pick((i==randPlace[2])?0:1,join("","<b>",FBword),FBword);
} #end for]]></text>
 </vars1>
 <answer>
  <text>p3Ans</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text>_err == 0</text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<p dir="ltr" style="text-align: left;"></p>
<h3>What digit is in the {p3} place? {_0:numbers:MCE}</h3>]]></text>
 </subqtext>
 <feedback format="html">
<text><![CDATA[<p dir="ltr" style="text-align: left;"></p><h3>{FBnum}<br>{FBword}</h3><br><p></p>]]></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 357898  -->
  <question type="formulas">
    <name>
      <text>Read Decimal Number</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<h3 style="text-align: left;">{billions},{hMillions}{tMillions}{millions},{hThousands}{tThousands}{thousands},{hundreds}{tens}{ones}.{tenths}{hundredths}{thousandths}{tThousandths}</h3>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text><![CDATA[<h3 style="text-align: left;">{=onesW[billions-1]} {=placesW[0]} {=onesW[hMillions-1]} {=placesW[1]} {=tensW[tMillions-2]} - {=onesW[millions-1]} {=placesW[2]}, {=onesW[hThousands-1]} {=placesW[1]} {=tensW[tThousands-2]} - {=onesW[thousands-1]} {=placesW[3]}, {=onesW[hundreds-1]} {=placesW[1]} {=tensW[tens-2]} - {=onesW[ones-1]} {=placesW[4]} {=onesW[tenths-1]} {=placesW[3]} {=onesW[hundredths-1]} {=placesW[1]} {=tensW[thousandths-2]} - {=onesW[tThousandths-1]} {=placesW[8]}</h3>]]></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>billions={1:10:1};
hMillions={1:10:1};
tMillions={2:10:1};
millions={1:10:1};
hThousands={1:10:1};
tThousands={2:10:1};
thousands={1:10:1};
hundreds={1:10:1};
tens={2:10:1};
ones={1:10:1};
tenths={1:10:1};
hundredths={1:10:1};
thousandths={2:10:1};
tThousandths={1:10:1};</text>
</varsrandom>
<varsglobal><text><![CDATA[onesW=["one","two","three","four","five","six","seven","eight","nine"];
tensW=["twenty","thirty","forty","fifty","sixty","seventy","eighty","ninety"];
placesW=["billion","hundred","million","thousand","and","tenths","hundredths","thousandths","ten-thousandths"];]]></text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>24</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>[billions-1,0,hMillions-1,1,tMillions-2,millions-1,2,hThousands-1,1,tThousands-2,thousands-1,3,hundreds-1,1,tens-2,ones-1,4,tenths-1,3,hundredths-1,1,thousandths-2,tThousandths-1,8]</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text><![CDATA[_relerr < 0.01]]></text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<p dir="ltr" style="text-align: left;">{_0:onesW:MCE}{_1:placesW:MCE}{_2:onesW:MCE}{_3:placesW:MCE}{_4:tensW:MCE}-{_5:onesW:MCE}{_6:placesW:MCE}<span style="font-size: 0.9375rem;">{_7:onesW:MCE}{_8:placesW:MCE}{_9:tensW:MCE}-{_10:onesW:MCE}{_11:placesW:MCE}{_12:onesW:MCE}{_13:placesW:MCE}{_14:tensW:MCE}-{_15:onesW:MCE}{_16:placesW:MCE}{_17:onesW:MCE}{_18:placesW:MCE}{_19:onesW:MCE}{_20:placesW:MCE}{_21:tensW:MCE}-{_22:onesW:MCE}{_23:placesW:MCE}</span></p>]]></text>
 </subqtext>
 <feedback format="html">
<text></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 357899  -->
  <question type="formulas">
    <name>
      <text>Read Decimal Number (thousands - hundredths)</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<h3 style="text-align: left;">{thousands},{hundreds}{tens}{ones}.{tenths}{hundredths}</h3>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text><![CDATA[<h3 style="text-align: left;">&nbsp;{=onesW[thousands-1]} {=placesW[3]}, {=onesW[hundreds-1]} {=placesW[1]} {=tensW[tens-2]} - {=onesW[ones-1]} {=placesW[4]} {=tensW[tenths-2]} -&nbsp; {=onesW[hundredths-1]} {=placesW[6]}</h3>]]></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>billions={1:10:1};
hMillions={1:10:1};
tMillions={2:10:1};
millions={1:10:1};
hThousands={1:10:1};
tThousands={2:10:1};
thousands={1:10:1};
hundreds={1:10:1};
tens={2:10:1};
ones={1:10:1};
tenths={2:10:1};
hundredths={1:10:1};
thousandths={2:10:1};
tThousandths={1:10:1};</text>
</varsrandom>
<varsglobal><text><![CDATA[onesW=["one","two","three","four","five","six","seven","eight","nine"];
tensW=["twenty","thirty","forty","fifty","sixty","seventy","eighty","ninety"];
placesW=["billion","hundred","million","thousand","and","tenths","hundredths","thousandths","ten-thousandths"];]]></text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>10</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>[thousands-1,3,hundreds-1,1,tens-2,ones-1,4,tenths-2,hundredths-1,6]</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text><![CDATA[_relerr < 0.01]]></text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<p dir="ltr" style="text-align: left;"><span style="font-size: 0.9375rem;">{_0:onesW:MCE}{_1:placesW:MCE}{_2:onesW:MCE}{_3:placesW:MCE}{_4:tensW:MCE}-{_5:onesW:MCE}{_6:placesW:MCE}{_7:tensW:MCE} - {_8:onesW:MCE}{_9:placesW:MCE}</span></p>]]></text>
 </subqtext>
 <feedback format="html">
<text></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 0  -->
  <question type="category">
    <category>
      <text>$course$/top/Default for MSII/Test#1/L07-Checks and Ledgers, Place Value and Decimal operations/Decimal Operations/Decimal Addition</text>
    </category>
    <info format="html">
      <text></text>
    </info>
    <idnumber></idnumber>
  </question>

<!-- question: 357922  -->
  <question type="formulas">
    <name>
      <text>L07-Addition Decimal Numbers</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Add:&nbsp; {dnum1} + {dnum2} + {dnum3}</p>
<script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script>
<script>
    /*
                              actualWidth    width of the input
                              checkWidth     width at which the box becomes wider
                              defaultWidth   default width of the box
                              c, ctx             see https://www.w3schools.com/tags/canvas_measuretext.asp
                              size               size of the font w/ px, e.g. '14 px'
                                                   note that the size of the font can be defined in any units,
                                                  e.g. small, medium, xx-large, 150%, 1.25cm, 22px
                                                  since it is always transformed into px units
                              sizeN              size of the font w/o px, e.g. '14'
                              family            family of the font, eg. "Times New Roman", Times, serif
                              txt                 text of the input, e.g. '123456'
            */
    var defaultWidth = 30;
    document.write('<canvas id="canvas_1" style="display: none;"></canvas>');

    function newWidth() {
        var txt = $(".formulas_number").val();
        var size = $(".formulas_number").css('font-size');
        var sizeN = Number(size.substring(0, size.length - 2));
        var family = $(".formulas_number").css('font-family');
        var c = document.getElementById("canvas_1");
        var ctx = c.getContext("2d");
        ctx.font = size + " " + family;
        var actualWidth = ctx.measureText(txt).width;
        var checkWidth = defaultWidth - sizeN;
        if (actualWidth >= checkWidth) {
            $(".formulas_number").width(actualWidth + sizeN);
        } else {
            $(".formulas_number").width(defaultWidth);
        }
    }
    $(document).ready(function() {
        $(".formulas_number").css("padding-left", "10px");
        newWidth();
        $(".formulas_number").keyup(function() {
            newWidth();
        });
    });
</script>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>a=shuffle([1,2,3,4,5,6,7,8,9]);</text>
</varsrandom>
<varsglobal><text><![CDATA[num1=a[0]*10+a[1];
num2=a[2]*100+a[3]*10+a[4];
num3=a[5]*1000+a[6]*100+a[7]*10;
dnum1=num1/100;
dnum2=num2/100;
dnum3=num3/100;
ans=dnum1+dnum2+dnum3;
n0=a[0];
n1=a[1];
n2=a[2];
n3=a[3];
n4=a[4];
n5=a[5];
n6=a[6];
n7=a[7];
n8=0;
ones=n1+n4+n8;
O=ones;
oCarry=(ones>9)?(ones>19)?2:1:0;
OC=pick(oCarry,"","1","2");
OCs=pick(oCarry,"","+","+");
OT=pick(oCarry,"Write","Carry the 1 and write","Carry the 2 and write"); 
ones=ones-(oCarry*10);
tens=n0+n3+n7+oCarry;
T=tens;
tCarry=(tens>9)?(tens>19)?2:1:0;
TC=pick(tCarry,"","1","2");
TCs=pick(tCarry,"","+","+");
TT=pick(tCarry,"","Carry the 1 and write","Carry the 2 and write");
tens=tens-(tCarry*10);
hundreds=n2+n6+tCarry;
H=hundreds;
hCarry=(hundreds>9)?(hundreds>19)?2:1:0;
HC=pick(hCarry,"","1","2");
HCs=pick(hCarry,"","+","+");
HT=pick(hCarry,"Write","Carry the 1 and write","Carry the 2 and write");
hundreds=hundreds-(hCarry*10);
thousands=n5+hCarry;
Th=thousands;
thCarry=(thousands>9)?(thousands>19)?2:1:0;
THC=pick(thCarry,"","1","2");
THCs=pick(thCarry,"","+","+");
THT=pick(thCarry,"Write","Write the 1 in the ten-thousands place and ","Write the 2 in the ten-thousands place and ");
thousands=thousands-(thCarry*10);]]></text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>1</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>ans</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text><![CDATA[_relerr < 0.001]]></text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<p style="text-align: left;"><span style="font-size: 1.64062rem;">{dnum1} +&nbsp;</span><span style="font-size: 1.64062rem;">{dnum2} +</span><span style="font-size: 1.64062rem;">{dnum3} =&nbsp;</span><span style="font-size: 1.64062rem;">{_0}</span></p>]]></text>
 </subqtext>
 <feedback format="html">
<text><![CDATA[<strong>When adding numbers, line up the decimal points and each place value.<br></strong><strong><span class="" style="color: rgb(255, 51, 102);">Place Holder zeros can be added after the decimal place&nbsp;</span><span style="font-size: 0.9375rem; text-align: center;"><span class="" style="color: rgb(255, 51, 102);">on the right side of the last digit.</span><br></span></strong><br>
            
<table>
    <tbody>
        <tr>
            <td>
                <h5>{THC}
                </h5>
            </td>
            <td>
                <h5>{HC}
                </h5>
            </td>
            <td>
                <h5>{TC}
                </h5>
            </td>
            <td>
                <h5>{OC}</h5>
            </td>
            <td>
            </td>

        </tr>
        <tr>
            <td>
                <h3><br></h3>
            </td>
            <td style="text-align: right;"><br></td>
            <td>0
            </td>
            <td>.{n0}
            </td>
            <td>{n1}
            </td>

        </tr>
        <tr>
            <td>
            </td>
            <td style="text-align: right;"><br></td>
            <td>{n2}</td>
            <td>.{n3}</td>
            <td>{n4}</td>

        </tr>
        <tr style="border-bottom: solid 2pt black;">
            <td style="text-align: right;">+&nbsp; &nbsp;</td>
            <td>{n5}</td>
            <td>{n6}</td>
            <td>.{n7}</td>
            <td><span class="" style="color: rgb(255, 51, 102);">{n8}</span></td>

        </tr>
        <tr>
            <td>{THC}</td>
            <td>{thousands}</td>
            <td>{hundreds}</td>
            <td>.{tens}</td>
            <td>{ones}</td>

        </tr>

    </tbody>
</table><br><strong>Add the hundredths column:</strong><br>{n1} + {n4} + {n8} = {O}<br>{OT} {ones} in the hundredths answer place.<br><br><strong>Add the tenths column: </strong><br>{OC} {OCs} {n0} + {n3} + {n7} = {T}<br>{TT} {tens} in the tenths answer place.<br><br><strong>Add the ones column:</strong><br>{TC} {TCs} {n2}
+ {n6} =&nbsp; {H}<br>{HT} {hundreds} in the ones answer place.<br><br><strong>Add the tens column:</strong><br>{HC} {HCs} {n5}&nbsp; =&nbsp; {Th}<br>{THT} {thousands} in the tens answer place.<br><br>]]></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 357923  -->
  <question type="formulas">
    <name>
      <text>L07-Addition Decimal Numbers (decimal decimal whole)</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Add:&nbsp; {dnum1} + {dnum2} + {dnum3}</p>
<script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script>
<script>
    /*
                              actualWidth    width of the input
                              checkWidth     width at which the box becomes wider
                              defaultWidth   default width of the box
                              c, ctx             see https://www.w3schools.com/tags/canvas_measuretext.asp
                              size               size of the font w/ px, e.g. '14 px'
                                                   note that the size of the font can be defined in any units,
                                                  e.g. small, medium, xx-large, 150%, 1.25cm, 22px
                                                  since it is always transformed into px units
                              sizeN              size of the font w/o px, e.g. '14'
                              family            family of the font, eg. "Times New Roman", Times, serif
                              txt                 text of the input, e.g. '123456'
            */
    var defaultWidth = 30;
    document.write('<canvas id="canvas_1" style="display: none;"></canvas>');

    function newWidth() {
        var txt = $(".formulas_number").val();
        var size = $(".formulas_number").css('font-size');
        var sizeN = Number(size.substring(0, size.length - 2));
        var family = $(".formulas_number").css('font-family');
        var c = document.getElementById("canvas_1");
        var ctx = c.getContext("2d");
        ctx.font = size + " " + family;
        var actualWidth = ctx.measureText(txt).width;
        var checkWidth = defaultWidth - sizeN;
        if (actualWidth >= checkWidth) {
            $(".formulas_number").width(actualWidth + sizeN);
        } else {
            $(".formulas_number").width(defaultWidth);
        }
    }
    $(document).ready(function() {
        $(".formulas_number").css("padding-left", "10px");
        newWidth();
        $(".formulas_number").keyup(function() {
            newWidth();
        });
    });
</script>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>a=shuffle([1,2,3,4,5,6,7,8,9]);</text>
</varsrandom>
<varsglobal><text><![CDATA[num1=a[0]*10+a[1];
num2=a[2]*100+a[3]*10+a[4];
num3=a[5]*1000+a[6]*100;
dnum1=num1/100;
dnum2=num2/100;
dnum3=num3/100;
ans=dnum1+dnum2+dnum3;
n0=a[0];
n1=a[1];
n2=a[2];
n3=a[3];
n4=a[4];
n5=a[5];
n6=a[6];
n7=0;
n8=0;
ones=n1+n4+n8;
O=ones;
oCarry=(ones>9)?(ones>19)?2:1:0;
OC=pick(oCarry,"","1","2");
OCs=pick(oCarry,"","+","+");
OT=pick(oCarry,"Write","Carry the 1 and write","Carry the 2 and write"); 
ones=ones-(oCarry*10);
tens=n0+n3+n7+oCarry;
T=tens;
tCarry=(tens>9)?(tens>19)?2:1:0;
TC=pick(tCarry,"","1","2");
TCs=pick(tCarry,"","+","+");
TT=pick(tCarry,"","Carry the 1 and write","Carry the 2 and write");
tens=tens-(tCarry*10);
hundreds=n2+n6+tCarry;
H=hundreds;
hCarry=(hundreds>9)?(hundreds>19)?2:1:0;
HC=pick(hCarry,"","1","2");
HCs=pick(hCarry,"","+","+");
HT=pick(hCarry,"Write","Carry the 1 and write","Carry the 2 and write");
hundreds=hundreds-(hCarry*10);
thousands=n5+hCarry;
Th=thousands;
thCarry=(thousands>9)?(thousands>19)?2:1:0;
THC=pick(thCarry,"","1","2");
THCs=pick(thCarry,"","+","+");
THT=pick(thCarry,"Write","Write the 1 in the ten-thousands place and ","Write the 2 in the ten-thousands place and ");
thousands=thousands-(thCarry*10);]]></text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>1</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>ans</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text><![CDATA[_relerr < 0.001]]></text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<p style="text-align: left;"><span style="font-size: 1.64062rem;">{dnum1} +&nbsp;</span><span style="font-size: 1.64062rem;">{dnum2} +&nbsp;</span><span style="font-size: 1.64062rem;">{dnum3} =&nbsp;</span><span style="font-size: 1.64062rem;">{_0}</span></p>]]></text>
 </subqtext>
 <feedback format="html">
<text><![CDATA[<strong>When adding numbers, line up the decimal points and each place value.<br></strong><strong><span class="" style="color: rgb(255, 51, 102);">Place Holder zeros can be added after the decimal point&nbsp;</span><span style="font-size: 0.9375rem; text-align: center;"><span class="" style="color: rgb(255, 51, 102);">on the right side of the last digit.</span><br></span></strong><br>
            
<table>
    <tbody>
        <tr>
            <td>
                <h5 style="text-align: center;">{THC}
                </h5>
            </td>
            <td>
                <h5 style="text-align: center;">{HC}
                </h5>
            </td>
            <td>
                <h5 style="text-align: center;">{TC}
                </h5>
            </td>
            <td>
                <h5 style="text-align: center;">{OC}</h5>
            </td>
            <td style="text-align: center;">
            </td>

        </tr>
        <tr>
            <td>
                <h3><br></h3>
            </td>
            <td style="text-align: right;"><br></td>
            <td>0
            </td>
            <td>.{n0}
            </td>
            <td>{n1}
            </td>

        </tr>
        <tr>
            <td>
            </td>
            <td style="text-align: right;"><br></td>
            <td>{n2}</td>
            <td>.{n3}</td>
            <td>{n4}</td>

        </tr>
        <tr style="border-bottom: solid 2pt black;">
            <td style="text-align: right;">+&nbsp; &nbsp;</td>
            <td>{n5}</td>
            <td>{n6}</td>
            <td>.<span class="" style="color: rgb(255, 51, 102);">{n7}</span></td>
            <td><span class="" style="color: rgb(255, 51, 102);">{n8}</span></td>

        </tr>
        <tr>
            <td>{THC}</td>
            <td>{thousands}</td>
            <td>{hundreds}</td>
            <td>.{tens}</td>
            <td>{ones}</td>

        </tr>

    </tbody>
</table><br><strong>Add the hundredths column:</strong><br>{n1} + {n4} + {n8} = {O}<br>{OT} {ones} in the hundredths answer place.<br><br><strong>Add the tenths column: </strong><br>{OC} {OCs} {n0} + {n3} + {n7} = {T}<br>{TT} {tens} in the tenths answer place.<br><br><strong>Add the ones column:</strong><br>{TC} {TCs} {n2}
+ {n6} =&nbsp; {H}<br>{HT} {hundreds} in the ones answer place.<br><br><strong>Add the tens column:</strong><br>{HC} {HCs} {n5}&nbsp; =&nbsp; {Th}<br>{THT} {thousands} in the tens answer place.<br><br>]]></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 357924  -->
  <question type="formulas">
    <name>
      <text>L07-Addition Decimal Numbers (decimal whole decimal)</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Add:&nbsp; {dnum1} + {dnum3} + {dnum2}</p>
<script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script>
<script>
    /*
                              actualWidth    width of the input
                              checkWidth     width at which the box becomes wider
                              defaultWidth   default width of the box
                              c, ctx             see https://www.w3schools.com/tags/canvas_measuretext.asp
                              size               size of the font w/ px, e.g. '14 px'
                                                   note that the size of the font can be defined in any units,
                                                  e.g. small, medium, xx-large, 150%, 1.25cm, 22px
                                                  since it is always transformed into px units
                              sizeN              size of the font w/o px, e.g. '14'
                              family            family of the font, eg. "Times New Roman", Times, serif
                              txt                 text of the input, e.g. '123456'
            */
    var defaultWidth = 30;
    document.write('<canvas id="canvas_1" style="display: none;"></canvas>');

    function newWidth() {
        var txt = $(".formulas_number").val();
        var size = $(".formulas_number").css('font-size');
        var sizeN = Number(size.substring(0, size.length - 2));
        var family = $(".formulas_number").css('font-family');
        var c = document.getElementById("canvas_1");
        var ctx = c.getContext("2d");
        ctx.font = size + " " + family;
        var actualWidth = ctx.measureText(txt).width;
        var checkWidth = defaultWidth - sizeN;
        if (actualWidth >= checkWidth) {
            $(".formulas_number").width(actualWidth + sizeN);
        } else {
            $(".formulas_number").width(defaultWidth);
        }
    }
    $(document).ready(function() {
        $(".formulas_number").css("padding-left", "10px");
        newWidth();
        $(".formulas_number").keyup(function() {
            newWidth();
        });
    });
</script>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>a=shuffle([1,2,3,4,5,6,7,8,9]);</text>
</varsrandom>
<varsglobal><text><![CDATA[num1=a[0]*10+a[1];
num2=a[2]*100+a[3]*10+a[4];
num3=a[5]*1000+a[6]*100;
dnum1=num1/100;
dnum2=num2/100;
dnum3=num3/100;
ans=dnum1+dnum2+dnum3;
n0=a[0];
n1=a[1];
n2=a[2];
n3=a[3];
n4=a[4];
n5=a[5];
n6=a[6];
n7=0;
n8=0;
ones=n1+n4+n8;
O=ones;
oCarry=(ones>9)?(ones>19)?2:1:0;
OC=pick(oCarry,"","1","2");
OCs=pick(oCarry,"","+","+");
OT=pick(oCarry,"Write","Carry the 1 and write","Carry the 2 and write"); 
ones=ones-(oCarry*10);
tens=n0+n3+n7+oCarry;
T=tens;
tCarry=(tens>9)?(tens>19)?2:1:0;
TC=pick(tCarry,"","1","2");
TCs=pick(tCarry,"","+","+");
TT=pick(tCarry,"","Carry the 1 and write","Carry the 2 and write");
tens=tens-(tCarry*10);
hundreds=n2+n6+tCarry;
H=hundreds;
hCarry=(hundreds>9)?(hundreds>19)?2:1:0;
HC=pick(hCarry,"","1","2");
HCs=pick(hCarry,"","+","+");
HT=pick(hCarry,"Write","Carry the 1 and write","Carry the 2 and write");
hundreds=hundreds-(hCarry*10);
thousands=n5+hCarry;
Th=thousands;
thCarry=(thousands>9)?(thousands>19)?2:1:0;
THC=pick(thCarry,"","1","2");
THCs=pick(thCarry,"","+","+");
THT=pick(thCarry,"Write","Write the 1 in the ten-thousands place and ","Write the 2 in the ten-thousands place and ");
thousands=thousands-(thCarry*10);]]></text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>1</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>ans</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text><![CDATA[_relerr < 0.001]]></text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<p style="text-align: left;"><span style="font-size: 1.64062rem;">{dnum1} +&nbsp;</span><span style="font-size: 1.64062rem;">{dnum3} +&nbsp;</span><span style="font-size: 1.64062rem;">{dnum2} =&nbsp;</span><span style="font-size: 1.64062rem;">{_0}</span></p>]]></text>
 </subqtext>
 <feedback format="html">
<text><![CDATA[<strong>When adding numbers, line up the decimal points and each place value.<br></strong><strong><span class="" style="color: rgb(255, 51, 102);">A whole number has an unwritten decimal point after the ones place.<br>Place Holder zeros can be added after the decimal place&nbsp;</span><span style="font-size: 0.9375rem; text-align: center;"><span class="" style="color: rgb(255, 51, 102);">on the right side of the last digit.</span><br></span></strong><br>

<table>
    <tbody>
        <tr>
            <td>
                <h5>{THC}
                </h5>
            </td>
            <td>
                <h5>{HC}
                </h5>
            </td>
            <td>
                <h5>{TC}
                </h5>
            </td>
            <td>
                <h5>{OC}</h5>
            </td>
            <td>
            </td>

        </tr>
        <tr>
            <td>
                <h3><br></h3>
            </td>
            <td style="text-align: right;"><br></td>
            <td>0
            </td>
            <td>.{n0}
            </td>
            <td>{n1}
            </td>

        </tr>
     <tr>
            <td></td>
            <td>{n5}</td>
            <td>{n6}</td>
            <td><span class="" style="color: rgb(255, 51, 102);">.</span><span class="" style="color: rgb(255, 51, 102);">{n7}</span></td>
            <td><span class="" style="color: rgb(255, 51, 102);">{n8}</span></td>

        </tr>      <tr style="border-bottom: solid 2pt black;">
            <td style="text-align: right;">+&nbsp; &nbsp;
            </td>
            <td style="text-align: right;"><br></td>
            <td>{n2}</td>
            <td>.{n3}</td>
            <td>{n4}</td>

        </tr>
     
        <tr>
            <td>{THC}</td>
            <td>{thousands}</td>
            <td>{hundreds}</td>
            <td>.{tens}</td>
            <td>{ones}</td>

        </tr>

    </tbody>
</table><br><strong>Add the hundredths column:</strong><br>{n1} + {n8} + {n4} = {O}<br>{OT} {ones} in the hundredths answer place.<br><br><strong>Add the tenths column: </strong><br>{OC} {OCs} {n0} + {n7} + {n3} = {T}<br>{TT} {tens} in the tenths answer place.<br><br><strong>Add the ones column:</strong><br>{TC} {TCs} {n6}
+ {n2} =&nbsp; {H}<br>{HT} {hundreds} in the ones answer place.<br><br><strong>Add the tens column:</strong><br>{HC} {HCs} {n5}&nbsp; =&nbsp; {Th}<br>{THT} {thousands} in the tens answer place.<br><br>]]></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 357925  -->
  <question type="formulas">
    <name>
      <text>L07-Addition Decimal Numbers (decimal whole)</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Add:&nbsp; {dnum1} + {dnum3}</p>
<script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script>
<script>
    /*
                              actualWidth    width of the input
                              checkWidth     width at which the box becomes wider
                              defaultWidth   default width of the box
                              c, ctx             see https://www.w3schools.com/tags/canvas_measuretext.asp
                              size               size of the font w/ px, e.g. '14 px'
                                                   note that the size of the font can be defined in any units,
                                                  e.g. small, medium, xx-large, 150%, 1.25cm, 22px
                                                  since it is always transformed into px units
                              sizeN              size of the font w/o px, e.g. '14'
                              family            family of the font, eg. "Times New Roman", Times, serif
                              txt                 text of the input, e.g. '123456'
            */
    var defaultWidth = 30;
    document.write('<canvas id="canvas_1" style="display: none;"></canvas>');

    function newWidth() {
        var txt = $(".formulas_number").val();
        var size = $(".formulas_number").css('font-size');
        var sizeN = Number(size.substring(0, size.length - 2));
        var family = $(".formulas_number").css('font-family');
        var c = document.getElementById("canvas_1");
        var ctx = c.getContext("2d");
        ctx.font = size + " " + family;
        var actualWidth = ctx.measureText(txt).width;
        var checkWidth = defaultWidth - sizeN;
        if (actualWidth >= checkWidth) {
            $(".formulas_number").width(actualWidth + sizeN);
        } else {
            $(".formulas_number").width(defaultWidth);
        }
    }
    $(document).ready(function() {
        $(".formulas_number").css("padding-left", "10px");
        newWidth();
        $(".formulas_number").keyup(function() {
            newWidth();
        });
    });
</script>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>a=shuffle([1,2,3,4,5,6,7,8,9]);</text>
</varsrandom>
<varsglobal><text><![CDATA[num1=a[0]*10+a[1];
num2=0;
num3=a[5]*1000+a[6]*100;
dnum1=num1/100;
dnum2=num2/100;
dnum3=num3/100;
ans=dnum1+dnum2+dnum3;
n0=a[0];
n1=a[1];
n2=0;
n3=0;
n4=0;
n5=a[5];
n6=a[6];
n7=0;
n8=0;
ones=n1+n4+n8;
O=ones;
oCarry=(ones>9)?(ones>19)?2:1:0;
OC=pick(oCarry,"","1","2");
OCs=pick(oCarry,"","+","+");
OT=pick(oCarry,"Write","Carry the 1 and write","Carry the 2 and write"); 
ones=ones-(oCarry*10);
tens=n0+n3+n7+oCarry;
T=tens;
tCarry=(tens>9)?(tens>19)?2:1:0;
TC=pick(tCarry,"","1","2");
TCs=pick(tCarry,"","+","+");
TT=pick(tCarry,"","Carry the 1 and write","Carry the 2 and write");
tens=tens-(tCarry*10);
hundreds=n2+n6+tCarry;
H=hundreds;
hCarry=(hundreds>9)?(hundreds>19)?2:1:0;
HC=pick(hCarry,"","1","2");
HCs=pick(hCarry,"","+","+");
HT=pick(hCarry,"Write","Carry the 1 and write","Carry the 2 and write");
hundreds=hundreds-(hCarry*10);
thousands=n5+hCarry;
Th=thousands;
thCarry=(thousands>9)?(thousands>19)?2:1:0;
THC=pick(thCarry,"","1","2");
THCs=pick(thCarry,"","+","+");
THT=pick(thCarry,"Write","Write the 1 in the ten-thousands place and ","Write the 2 in the ten-thousands place and ");
thousands=thousands-(thCarry*10);]]></text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>1</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>ans</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text><![CDATA[_relerr < 0.001]]></text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<p style="text-align: left;"><span style="font-size: 1.64062rem;">{dnum1} +&nbsp;</span><span style="font-size: 1.64062rem;">{dnum3}</span><span style="font-size: 1.64062rem;">&nbsp;=&nbsp;</span><span style="font-size: 1.64062rem;">{_0}</span></p>]]></text>
 </subqtext>
 <feedback format="html">
<text><![CDATA[<strong>When adding numbers, line up the decimal points and each place value.<br></strong><strong><span class="" style="color: rgb(255, 51, 102);">A whole number has an unwritten decimal point after the ones place.<br>Place Holder zeros can be added after the decimal place&nbsp;</span><span style="font-size: 0.9375rem; text-align: center;"><span class="" style="color: rgb(255, 51, 102);">on the right side of the last digit.</span><br></span></strong><br>

<table>
    <tbody>
        <tr>
            <td>
                <h5>{THC}
                </h5>
            </td>
            <td>
                <h5>{HC}
                </h5>
            </td>
            <td>
                <h5>{TC}
                </h5>
            </td>
            <td>
                <h5>{OC}</h5>
            </td>
            <td>
            </td>

        </tr>
        <tr>
            <td>
                <h3><br></h3>
            </td>
            <td style="text-align: right;"><br></td>
            <td>0
            </td>
            <td>.{n0}
            </td>
            <td>{n1}
            </td>

        </tr>
        <tr style="border-bottom: solid 2pt black;">
            <td style="text-align: center;">+</td>
            <td>{n5}</td>
            <td>{n6}</td>
            <td><span class="" style="color: rgb(255, 51, 102);">.</span><span class="" style="color: rgb(255, 51, 102);">{n7}</span></td>
            <td><span class="" style="color: rgb(255, 51, 102);">{n8}</span></td>

        </tr>
       

        <tr>
            <td>{THC}</td>
            <td>{thousands}</td>
            <td>{hundreds}</td>
            <td>.{tens}</td>
            <td>{ones}</td>

        </tr>

    </tbody>
</table><br><strong>Add the hundredths column:</strong><br>{n1} + {n8}&nbsp; = {O}<br>{OT} {ones} in the hundredths answer place.<br><br><strong>Add the tenths column: </strong><br>{OC} {OCs} {n0} + {n7} = {T}<br>{TT} {tens} in the tenths answer place.<br><br><strong>Add the ones column:</strong><br>{TC} {TCs} {n6} =&nbsp; {H}<br>{HT} {hundreds} in the ones answer place.<br><br><strong>Add the tens column:</strong><br>{HC} {HCs} {n5}&nbsp; =&nbsp; {Th}<br>{THT} {thousands} in the tens answer place.<br><br>]]></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 357926  -->
  <question type="formulas">
    <name>
      <text>L07-Addition Decimal Numbers (decimal2 decimal 3</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Add:&nbsp; {dnum1} + {dnum2} + {dnum3}</p>
<script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script>
<script>
    /*
                              actualWidth    width of the input
                              checkWidth     width at which the box becomes wider
                              defaultWidth   default width of the box
                              c, ctx             see https://www.w3schools.com/tags/canvas_measuretext.asp
                              size               size of the font w/ px, e.g. '14 px'
                                                   note that the size of the font can be defined in any units,
                                                  e.g. small, medium, xx-large, 150%, 1.25cm, 22px
                                                  since it is always transformed into px units
                              sizeN              size of the font w/o px, e.g. '14'
                              family            family of the font, eg. "Times New Roman", Times, serif
                              txt                 text of the input, e.g. '123456'
            */
    var defaultWidth = 30;
    document.write('<canvas id="canvas_1" style="display: none;"></canvas>');

    function newWidth() {
        var txt = $(".formulas_number").val();
        var size = $(".formulas_number").css('font-size');
        var sizeN = Number(size.substring(0, size.length - 2));
        var family = $(".formulas_number").css('font-family');
        var c = document.getElementById("canvas_1");
        var ctx = c.getContext("2d");
        ctx.font = size + " " + family;
        var actualWidth = ctx.measureText(txt).width;
        var checkWidth = defaultWidth - sizeN;
        if (actualWidth >= checkWidth) {
            $(".formulas_number").width(actualWidth + sizeN);
        } else {
            $(".formulas_number").width(defaultWidth);
        }
    }
    $(document).ready(function() {
        $(".formulas_number").css("padding-left", "10px");
        newWidth();
        $(".formulas_number").keyup(function() {
            newWidth();
        });
    });
</script>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>a=shuffle([1,2,3,4,5,6,7,8,9]);</text>
</varsrandom>
<varsglobal><text><![CDATA[num1=a[0]*10+a[1];
num2=a[2]*100+a[3]*10+a[4];
num3=a[5]*1000+a[6]*100+a[7]*10+a[8];
dnum1=num1/10;
dnum2=num2/100;
dnum3=num3/1000;
ans=dnum1+dnum2+dnum3;
n0=a[0];
n1=a[1];
n2=a[2];
n3=a[3];
n4=a[4];
n5=a[5];
n6=a[6];
n7=a[7];
n8=a[8];
ones=n8;
O=ones;
oCarry=(ones>9)?(ones>19)?2:1:0;
OC=pick(oCarry,"","1","2");
OCs=pick(oCarry,"","+","+");
OT=pick(oCarry,"Write","Carry the 1 and write","Carry the 2 and write"); 
ones=ones-(oCarry*10);
tens=0+n4+n7+oCarry;
T=tens;
tCarry=(tens>9)?(tens>19)?2:1:0;
TC=pick(tCarry,"","1","2");
TCs=pick(tCarry,"","+","+");
TT=pick(tCarry,"","Carry the 1 and write","Carry the 2 and write");
tens=tens-(tCarry*10);
hundreds=n1+n3+n6+tCarry;
H=hundreds;
hCarry=(hundreds>9)?(hundreds>19)?2:1:0;
HC=pick(hCarry,"","1","2");
HCs=pick(hCarry,"","+","+");
HT=pick(hCarry,"Write","Carry the 1 and write","Carry the 2 and write");
hundreds=hundreds-(hCarry*10);
thousands=n0+n2+n5+hCarry;
Th=thousands;
thCarry=(thousands>9)?(thousands>19)?2:1:0;
THC=pick(thCarry,"","1","2");
THCs=pick(thCarry,"","+","+");
THT=pick(thCarry,"Write","Write the 1 in the tens place and ","Write the 2 in the tens place and ");
thousands=thousands-(thCarry*10);]]></text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>1</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>ans</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text><![CDATA[_relerr < 0.001]]></text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<p style="text-align: left;"><span style="font-size: 1.64062rem;">{dnum1} +&nbsp;</span><span style="font-size: 1.64062rem;">{dnum2} +&nbsp;</span><span style="font-size: 1.64062rem;">{dnum3} =&nbsp;</span><span style="font-size: 1.64062rem;">{_0}</span></p>]]></text>
 </subqtext>
 <feedback format="html">
<text><![CDATA[<strong>When adding numbers, line up the decimal points and each place value.<br></strong><strong><span class="" style="color: rgb(255, 51, 102);">Place Holder zeros can be added after the decimal place&nbsp;</span><span style="font-size: 0.9375rem; text-align: center;"><span class="" style="color: rgb(255, 51, 102);">on the right side of the last digit.</span><br></span></strong><br>
            
<table>
    <tbody>
        <tr>
            <td>
                <h5 style="text-align: right;">{THC}
                </h5>
            </td>
            <td>
                <h5 style="text-align: center;">{HC}
                </h5>
            </td>
            <td>
                <h5 style="text-align: center;">{TC}
                </h5>
            </td>
            <td>
                <h5 style="text-align: center;">{OC}</h5>
            </td>
            <td style="text-align: center;">
            </td>

        </tr>
        <tr>
            <td>
                <h3><br></h3>
            </td>
            <td style="text-align: left;">{n0}</td>
            <td>.{n1}</td>
            <td><span class="" style="color: rgb(255, 51, 102);">0</span></td><td><span class="" style="color: rgb(255, 51, 102);">0</span></td>

        </tr>
        <tr>
            <td>
            </td>
            <td style="text-align: left;">{n2}</td>
            <td>.{n3}</td>
            <td>{n4}</td>
            <td><span class="" style="color: rgb(255, 51, 102);">0</span></td>

        </tr>
        <tr style="border-bottom: solid 2pt black;">
            <td style="text-align: right;">+&nbsp; &nbsp;</td>
            <td>{n5}</td>
            <td>.{n6}</td>
            <td>{n7}</td>
            <td><span class="" style="color: rgb(51, 51, 51);">{n8}</span></td>

        </tr>
        <tr>
            <td style="text-align: right;">{THC}</td>
            <td>{thousands}</td>
            <td>.{hundreds}</td>
            <td>{tens}</td>
            <td>{ones}</td>

        </tr>

    </tbody>
</table><br><strong>Add the thousandths column:</strong><br>0 + 0 + {n8} = {O}<br>{OT} {ones} in the thousandths answer place.<br><br><strong>Add the hundredths column: </strong><br>{OC} {OCs} 0 + {n4} + {n7} = {T}<br>{TT} {tens} in the hundredths answer place.<br><br><strong>Add the tenths column:</strong><br>{TC} {TCs} {n1}
+ {n3} + {n6} =&nbsp; {H}<br>{HT} {hundreds} in the tenths answer place.<br><br><strong>Add the ones column:</strong><br>{HC} {HCs} {n0} + {n2} + {n5}&nbsp; =&nbsp; {Th}<br>{THT} {thousands} in the ones answer place.<br><br>]]></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 357927  -->
  <question type="formulas">
    <name>
      <text>L07-Addition Decimal Numbers (decimal2 decimal 3)</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Add:&nbsp; {dnum2} + {dnum3}</p>
<script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script>
<script>
    /*
                              actualWidth    width of the input
                              checkWidth     width at which the box becomes wider
                              defaultWidth   default width of the box
                              c, ctx             see https://www.w3schools.com/tags/canvas_measuretext.asp
                              size               size of the font w/ px, e.g. '14 px'
                                                   note that the size of the font can be defined in any units,
                                                  e.g. small, medium, xx-large, 150%, 1.25cm, 22px
                                                  since it is always transformed into px units
                              sizeN              size of the font w/o px, e.g. '14'
                              family            family of the font, eg. "Times New Roman", Times, serif
                              txt                 text of the input, e.g. '123456'
            */
    var defaultWidth = 30;
    document.write('<canvas id="canvas_1" style="display: none;"></canvas>');

    function newWidth() {
        var txt = $(".formulas_number").val();
        var size = $(".formulas_number").css('font-size');
        var sizeN = Number(size.substring(0, size.length - 2));
        var family = $(".formulas_number").css('font-family');
        var c = document.getElementById("canvas_1");
        var ctx = c.getContext("2d");
        ctx.font = size + " " + family;
        var actualWidth = ctx.measureText(txt).width;
        var checkWidth = defaultWidth - sizeN;
        if (actualWidth >= checkWidth) {
            $(".formulas_number").width(actualWidth + sizeN);
        } else {
            $(".formulas_number").width(defaultWidth);
        }
    }
    $(document).ready(function() {
        $(".formulas_number").css("padding-left", "10px");
        newWidth();
        $(".formulas_number").keyup(function() {
            newWidth();
        });
    });
</script>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>a=shuffle([1,2,3,4,5,6,7,8,9]);</text>
</varsrandom>
<varsglobal><text><![CDATA[num1=a[0]*10+a[1];
num2=a[2]*100+a[3]*10+a[4];
num3=a[5]*1000+a[6]*100+a[7]*10+a[8];
dnum1=num1/100;
dnum2=num2/100;
dnum3=num3/1000;
ans=dnum2+dnum3;
n0=a[0];
n1=a[1];
n2=a[2];
n3=a[3];
n4=a[4];
n5=a[5];
n6=a[6];
n7=a[7];
n8=a[8];
ones=n8;
O=ones;
oCarry=(ones>9)?(ones>19)?2:1:0;
OC=pick(oCarry,"","1","2");
OCs=pick(oCarry,"","+","+");
OT=pick(oCarry,"Write","Carry the 1 and write","Carry the 2 and write"); 
ones=ones-(oCarry*10);
tens=n4+n7+oCarry;
T=tens;
tCarry=(tens>9)?(tens>19)?2:1:0;
TC=pick(tCarry,"","1","2");
TCs=pick(tCarry,"","+","+");
TT=pick(tCarry,"","Carry the 1 and write","Carry the 2 and write");
tens=tens-(tCarry*10);
hundreds=n3+n6+tCarry;
H=hundreds;
hCarry=(hundreds>9)?(hundreds>19)?2:1:0;
HC=pick(hCarry,"","1","2");
HCs=pick(hCarry,"","+","+");
HT=pick(hCarry,"Write","Carry the 1 and write","Carry the 2 and write");
hundreds=hundreds-(hCarry*10);
thousands=n2+n5+hCarry;
Th=thousands;
thCarry=(thousands>9)?(thousands>19)?2:1:0;
THC=pick(thCarry,"","1","2");
THCs=pick(thCarry,"","+","+");
THT=pick(thCarry,"Write","Write the 1 in the tens place and ","Write the 2 in the ten place and ");
thousands=thousands-(thCarry*10);]]></text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>1</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>ans</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text><![CDATA[_relerr < 0.001]]></text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<p style="text-align: left;"><span style="font-size: 1.64062rem;">{dnum2} +&nbsp;</span><span style="font-size: 1.64062rem;">{dnum3} =&nbsp;</span><span style="font-size: 1.64062rem;">{_0}</span></p>]]></text>
 </subqtext>
 <feedback format="html">
<text><![CDATA[<strong>When adding numbers, line up the decimal points and each place value.<br></strong><strong><span class="" style="color: rgb(255, 51, 102);">Place Holder zeros can be added after the decimal place&nbsp;</span><span style="font-size: 0.9375rem; text-align: center;"><span class="" style="color: rgb(255, 51, 102);">on the right side of the last digit.</span><br></span></strong><br>

<table>
    <tbody>
        <tr>
            <td>
                <h5 style="text-align: center;">{THC}
                </h5>
            </td>
            <td>
                <h5 style="text-align: center;">{HC}
                </h5>
            </td>
            <td>
                <h5 style="text-align: center;">{TC}
                </h5>
            </td>
            <td>
                <h5>{OC}</h5>
            </td>
            <td>
            </td>

        </tr>
       
        <tr>
            <td>
            </td>
            <td style="text-align: left;">{n2}</td>
            <td>.{n3}</td>
            <td>{n4}</td>
            <td><span class="" style="color: rgb(255, 51, 102);">0</span></td>

        </tr>
        <tr style="border-bottom: solid 2pt black;">
            <td style="text-align: right;">+&nbsp; &nbsp;</td>
            <td>{n5}</td>
            <td>.{n6}</td>
            <td>{n7}</td>
            <td><span class="" style="color: rgb(51, 51, 51);">{n8}</span></td>

        </tr>
        <tr>
            <td style="text-align: right;">{THC}</td>
            <td>{thousands}</td>
            <td>.{hundreds}</td>
            <td>{tens}</td>
            <td>{ones}</td>

        </tr>

    </tbody>
</table><br><strong>Add the thousandth column:</strong><br>0 + {n8} = {n8}<br>{OT} {ones} in the thousandths answer place.<br><br><strong>Add the hundredths column: </strong><br>{OC} {OCs} {n4} + {n7} = {T}<br>{TT} {tens} in the hundredths answer place.<br><br><strong>Add the tenths column:</strong><br>{TC} {TCs} {n3}
+ {n6} =&nbsp; {H}<br>{HT} {hundreds} in the tenths answer place.<br><br><strong>Add the ones column:</strong><br>{HC} {HCs} {n2} + {n5}&nbsp; =&nbsp; {Th}<br>{THT} {thousands} in the ones answer place.<br><br>]]></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 357928  -->
  <question type="formulas">
    <name>
      <text>L07-Addition Decimal Numbers (whole Decimal)</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Add:&nbsp; {dnum1} + {dnum3}</p>
<script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script>
<script>
    /*
                              actualWidth    width of the input
                              checkWidth     width at which the box becomes wider
                              defaultWidth   default width of the box
                              c, ctx             see https://www.w3schools.com/tags/canvas_measuretext.asp
                              size               size of the font w/ px, e.g. '14 px'
                                                   note that the size of the font can be defined in any units,
                                                  e.g. small, medium, xx-large, 150%, 1.25cm, 22px
                                                  since it is always transformed into px units
                              sizeN              size of the font w/o px, e.g. '14'
                              family            family of the font, eg. "Times New Roman", Times, serif
                              txt                 text of the input, e.g. '123456'
            */
    var defaultWidth = 30;
    document.write('<canvas id="canvas_1" style="display: none;"></canvas>');

    function newWidth() {
        var txt = $(".formulas_number").val();
        var size = $(".formulas_number").css('font-size');
        var sizeN = Number(size.substring(0, size.length - 2));
        var family = $(".formulas_number").css('font-family');
        var c = document.getElementById("canvas_1");
        var ctx = c.getContext("2d");
        ctx.font = size + " " + family;
        var actualWidth = ctx.measureText(txt).width;
        var checkWidth = defaultWidth - sizeN;
        if (actualWidth >= checkWidth) {
            $(".formulas_number").width(actualWidth + sizeN);
        } else {
            $(".formulas_number").width(defaultWidth);
        }
    }
    $(document).ready(function() {
        $(".formulas_number").css("padding-left", "10px");
        newWidth();
        $(".formulas_number").keyup(function() {
            newWidth();
        });
    });
</script>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>a=shuffle([1,2,3,4,5,6,7,8,9]);</text>
</varsrandom>
<varsglobal><text><![CDATA[num1=a[0]*100+a[1]*10+a[2];
num2=0;
num3=a[5]+a[6]*.1+a[7]*.01;
dnum1=num1;
dnum2=num2;
dnum3=num3;
ans=dnum1+dnum2+dnum3;
n0=a[0];
n1=a[1];
n2=a[2];
n3=0;
n4=0;
n5=a[5];
n6=a[6];
n7=a[7];
n8=0;
ones=n7;
O=ones;
oCarry=(ones>9)?(ones>19)?2:1:0;
OC=pick(oCarry,"","1","2");
OCs=pick(oCarry,"","+","+");
OT=pick(oCarry,"Write","Carry the 1 and write","Carry the 2 and write"); 
ones=ones-(oCarry*10);
tens=n6+oCarry;
T=tens;
tCarry=(tens>9)?(tens>19)?2:1:0;
TC=pick(tCarry,"","1","2");
TCs=pick(tCarry,"","+","+");
TT=pick(tCarry,"","Carry the 1 and write","Carry the 2 and write");
tens=tens-(tCarry*10);
hundreds=n2+n5+tCarry;
H=hundreds;
hCarry=(hundreds>9)?(hundreds>19)?2:1:0;
HC=pick(hCarry,"","1","2");
HCs=pick(hCarry,"","+","+");
HT=pick(hCarry,"Write","Carry the 1 and write","Carry the 2 and write");
hundreds=hundreds-(hCarry*10);
thousands=n1+hCarry;
Th=thousands;
thCarry=(thousands>9)?(thousands>19)?2:1:0;
THC=pick(thCarry,"","1","2");
THCs=pick(thCarry,"","+","+");
THT=pick(thCarry,"Write","Write the 1 in the ten-thousands place and ","Write the 2 in the ten-thousands place and ");
thousands=thousands-(thCarry*10);
THCn0=thCarry+n0;]]></text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>1</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>ans</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text><![CDATA[_relerr < 0.001]]></text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<p style="text-align: left;"><span style="font-size: 1.64062rem;">{dnum1} +&nbsp;</span><span style="font-size: 1.64062rem;">{dnum3}</span><span style="font-size: 1.64062rem;">&nbsp;=&nbsp;</span><span style="font-size: 1.64062rem;">{_0}</span></p>]]></text>
 </subqtext>
 <feedback format="html">
<text><![CDATA[<strong>When adding numbers, line up the decimal points and each place value.<br></strong><strong><span class="" style="color: rgb(255, 51, 102);">A whole number has an unwritten decimal point after the ones place.<br>Place Holder zeros can be added after the decimal place&nbsp;</span><span style="font-size: 0.9375rem; text-align: center;"><span class="" style="color: rgb(255, 51, 102);">on the right side of the last digit.</span><br></span></strong><br>

<table>
    <tbody>
        <tr>
            <td>
                <h5>{THC}
                </h5>
            </td>
            <td>
                <h5>{HC}
                </h5>
            </td>
            <td>
                <h5>{TC}
                </h5>
            </td>
            <td>
                <h5>{OC}</h5>
            </td>
            <td>
            </td>

        </tr>
        <tr>
            <td>
                {n0}
            </td>
            <td style="text-align: left;">{n1}</td>
            <td>{n2}</td>
            <td>.<span class="" style="color: rgb(255, 51, 102);">0</span>
            </td>
            <td><span class="" style="color: rgb(255, 51, 102);">0</span>
            </td>

        </tr>
        <tr style="border-bottom: solid 2pt black;">
            <td style="text-align: center;">+</td>
            <td><br></td>
            <td>{n5}</td>
            <td><span class="" style="color: rgb(51, 51, 51);">.</span><span class="" style="color: rgb(51, 51, 51);">{n6}</span></td>
            <td><span class="" style="color: rgb(51, 51, 51);">{n7}</span></td>

        </tr>


        <tr>
            <td>{THCn0}</td>
            <td>{thousands}</td>
            <td>{hundreds}</td>
            <td>.{tens}</td>
            <td>{ones}</td>

        </tr>

    </tbody>
</table><br><strong>Add the hundredths column:</strong><br>0 + {n7}&nbsp; = {O}<br>{OT} {ones} in the hundredths answer place.<br><br><strong>Add the tenths column: </strong><br>{OC} {OCs} 0 + {n6} = {T}<br>{TT} {tens} in the tenths answer place.<br><br><strong>Add the ones column:</strong><br>{TC} {TCs} {n2} + {n5}=&nbsp; {H}<br>{HT} {hundreds} in the ones answer place.<br><br><strong>Add the tens column:</strong><br>{HC} {HCs} {n1}&nbsp; =&nbsp; {Th}<br>{THT} {thousands} in the tens answer place.<br><strong><br>Add the hundreds column:</strong><br>{THC} {THCs} {n0}&nbsp; =&nbsp; {THCn0}<br>Write {THCn0} in the hundreds answer place.<br>]]></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 357929  -->
  <question type="formulas">
    <name>
      <text>TL07 Addition Decimal a.bc P d.efg</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Add:&nbsp; {dnum2} + {dnum3}</p>
<script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script>
<script>
    /*
                              actualWidth    width of the input
                              checkWidth     width at which the box becomes wider
                              defaultWidth   default width of the box
                              c, ctx             see https://www.w3schools.com/tags/canvas_measuretext.asp
                              size               size of the font w/ px, e.g. '14 px'
                                                   note that the size of the font can be defined in any units,
                                                  e.g. small, medium, xx-large, 150%, 1.25cm, 22px
                                                  since it is always transformed into px units
                              sizeN              size of the font w/o px, e.g. '14'
                              family            family of the font, eg. "Times New Roman", Times, serif
                              txt                 text of the input, e.g. '123456'
            */
    var defaultWidth = 30;
    document.write('<canvas id="canvas_1" style="display: none;"></canvas>');

    function newWidth() {
        var txt = $(".formulas_number").val();
        var size = $(".formulas_number").css('font-size');
        var sizeN = Number(size.substring(0, size.length - 2));
        var family = $(".formulas_number").css('font-family');
        var c = document.getElementById("canvas_1");
        var ctx = c.getContext("2d");
        ctx.font = size + " " + family;
        var actualWidth = ctx.measureText(txt).width;
        var checkWidth = defaultWidth - sizeN;
        if (actualWidth >= checkWidth) {
            $(".formulas_number").width(actualWidth + sizeN);
        } else {
            $(".formulas_number").width(defaultWidth);
        }
    }
    $(document).ready(function() {
        $(".formulas_number").css("padding-left", "10px");
        newWidth();
        $(".formulas_number").keyup(function() {
            newWidth();
        });
    });
</script>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>a=shuffle([1,2,3,4,5,6,7,8,9]);</text>
</varsrandom>
<varsglobal><text><![CDATA[num1=a[0]*10+a[1];
num2=a[2]*100+a[3]*10+a[4];
num3=a[5]*1000+a[6]*100+a[7]*10+a[8];
dnum1=num1/100;
dnum2=num2/100;
dnum3=num3/1000;
ans=dnum2+dnum3;
n0=a[0];
n1=a[1];
n2=a[2];
n3=a[3];
n4=a[4];
n5=a[5];
n6=a[6];
n7=a[7];
n8=a[8];
ones=n8;
O=ones;
oCarry=(ones>9)?(ones>19)?2:1:0;
OC=pick(oCarry,"","1","2");
OCs=pick(oCarry,"","+","+");
OT=pick(oCarry,"Write","Carry the 1 and write","Carry the 2 and write"); 
ones=ones-(oCarry*10);
tens=n4+n7+oCarry;
T=tens;
tCarry=(tens>9)?(tens>19)?2:1:0;
TC=pick(tCarry,"","1","2");
TCs=pick(tCarry,"","+","+");
TT=pick(tCarry,"","Carry the 1 and write","Carry the 2 and write");
tens=tens-(tCarry*10);
hundreds=n3+n6+tCarry;
H=hundreds;
hCarry=(hundreds>9)?(hundreds>19)?2:1:0;
HC=pick(hCarry,"","1","2");
HCs=pick(hCarry,"","+","+");
HT=pick(hCarry,"Write","Carry the 1 and write","Carry the 2 and write");
hundreds=hundreds-(hCarry*10);
thousands=n2+n5+hCarry;
Th=thousands;
thCarry=(thousands>9)?(thousands>19)?2:1:0;
THC=pick(thCarry,"","1","2");
THCs=pick(thCarry,"","+","+");
THT=pick(thCarry,"Write","Write the 1 in the tens place and ","Write the 2 in the ten place and ");
thousands=thousands-(thCarry*10);]]></text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>1</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>ans</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text><![CDATA[_relerr < 0.001]]></text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<p style="text-align: left;"><span style="font-size: 1.64062rem;">{dnum2} +&nbsp;</span><span style="font-size: 1.64062rem;">{dnum3} =&nbsp;</span><span style="font-size: 1.64062rem;">{_0}</span></p>]]></text>
 </subqtext>
 <feedback format="html">
<text><![CDATA[<strong>When adding numbers, line up the decimal points and each place value.<br></strong><strong><span class="" style="color: rgb(255, 51, 102);">Place Holder zeros can be added after the decimal place&nbsp;</span><span style="font-size: 0.9375rem; text-align: center;"><span class="" style="color: rgb(255, 51, 102);">on the right side of the last digit.</span><br></span></strong><br>

<table>
    <tbody>
        <tr>
            <td>
                <h5 style="text-align: center;">{THC}
                </h5>
            </td>
            <td>
                <h5 style="text-align: center;">{HC}
                </h5>
            </td>
            <td>
                <h5 style="text-align: center;">{TC}
                </h5>
            </td>
            <td>
                <h5>{OC}</h5>
            </td>
            <td>
            </td>

        </tr>
       
        <tr>
            <td>
            </td>
            <td style="text-align: left;">{n2}</td>
            <td>.{n3}</td>
            <td>{n4}</td>
            <td><span class="" style="color: rgb(255, 51, 102);">0</span></td>

        </tr>
        <tr style="border-bottom: solid 2pt black;">
            <td style="text-align: right;">+&nbsp; &nbsp;</td>
            <td>{n5}</td>
            <td>.{n6}</td>
            <td>{n7}</td>
            <td><span class="" style="color: rgb(51, 51, 51);">{n8}</span></td>

        </tr>
        <tr>
            <td style="text-align: right;">{THC}</td>
            <td>{thousands}</td>
            <td>.{hundreds}</td>
            <td>{tens}</td>
            <td>{ones}</td>

        </tr>

    </tbody>
</table><br><strong>Add the thousandth column:</strong><br>0 + {n8} = {n8}<br>{OT} {ones} in the thousandths answer place.<br><br><strong>Add the hundredths column: </strong><br>{OC} {OCs} {n4} + {n7} = {T}<br>{TT} {tens} in the hundredths answer place.<br><br><strong>Add the tenths column:</strong><br>{TC} {TCs} {n3}
+ {n6} =&nbsp; {H}<br>{HT} {hundreds} in the tenths answer place.<br><br><strong>Add the ones column:</strong><br>{HC} {HCs} {n2} + {n5}&nbsp; =&nbsp; {Th}<br>{THT} {thousands} in the ones answer place.<br><br>]]></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 357930  -->
  <question type="formulas">
    <name>
      <text>TL07-Addition Decimal (abc+d.ef)</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Add:&nbsp; {dnum1} + {dnum3}</p>
<script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script>
<script>
    /*
                              actualWidth    width of the input
                              checkWidth     width at which the box becomes wider
                              defaultWidth   default width of the box
                              c, ctx             see https://www.w3schools.com/tags/canvas_measuretext.asp
                              size               size of the font w/ px, e.g. '14 px'
                                                   note that the size of the font can be defined in any units,
                                                  e.g. small, medium, xx-large, 150%, 1.25cm, 22px
                                                  since it is always transformed into px units
                              sizeN              size of the font w/o px, e.g. '14'
                              family            family of the font, eg. "Times New Roman", Times, serif
                              txt                 text of the input, e.g. '123456'
            */
    var defaultWidth = 30;
    document.write('<canvas id="canvas_1" style="display: none;"></canvas>');

    function newWidth() {
        var txt = $(".formulas_number").val();
        var size = $(".formulas_number").css('font-size');
        var sizeN = Number(size.substring(0, size.length - 2));
        var family = $(".formulas_number").css('font-family');
        var c = document.getElementById("canvas_1");
        var ctx = c.getContext("2d");
        ctx.font = size + " " + family;
        var actualWidth = ctx.measureText(txt).width;
        var checkWidth = defaultWidth - sizeN;
        if (actualWidth >= checkWidth) {
            $(".formulas_number").width(actualWidth + sizeN);
        } else {
            $(".formulas_number").width(defaultWidth);
        }
    }
    $(document).ready(function() {
        $(".formulas_number").css("padding-left", "10px");
        newWidth();
        $(".formulas_number").keyup(function() {
            newWidth();
        });
    });
</script>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>a=shuffle([1,2,3,4,5,6,7,8,9]);</text>
</varsrandom>
<varsglobal><text><![CDATA[num1=a[0]*100+a[1]*10+a[2];
num2=0;
num3=a[5]+a[6]*.1+a[7]*.01;
dnum1=num1;
dnum2=num2;
dnum3=num3;
ans=dnum1+dnum2+dnum3;
n0=a[0];
n1=a[1];
n2=a[2];
n3=0;
n4=0;
n5=a[5];
n6=a[6];
n7=a[7];
n8=0;
ones=n7;
O=ones;
oCarry=(ones>9)?(ones>19)?2:1:0;
OC=pick(oCarry,"","1","2");
OCs=pick(oCarry,"","+","+");
OT=pick(oCarry,"Write","Carry the 1 and write","Carry the 2 and write"); 
ones=ones-(oCarry*10);
tens=n6+oCarry;
T=tens;
tCarry=(tens>9)?(tens>19)?2:1:0;
TC=pick(tCarry,"","1","2");
TCs=pick(tCarry,"","+","+");
TT=pick(tCarry,"","Carry the 1 and write","Carry the 2 and write");
tens=tens-(tCarry*10);
hundreds=n2+n5+tCarry;
H=hundreds;
hCarry=(hundreds>9)?(hundreds>19)?2:1:0;
HC=pick(hCarry,"","1","2");
HCs=pick(hCarry,"","+","+");
HT=pick(hCarry,"Write","Carry the 1 and write","Carry the 2 and write");
hundreds=hundreds-(hCarry*10);
thousands=n1+hCarry;
Th=thousands;
thCarry=(thousands>9)?(thousands>19)?2:1:0;
THC=pick(thCarry,"","1","2");
THCs=pick(thCarry,"","+","+");
THT=pick(thCarry,"Write","Write the 1 in the ten-thousands place and ","Write the 2 in the ten-thousands place and ");
thousands=thousands-(thCarry*10);
THCn0=thCarry+n0;]]></text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>1</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>ans</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text><![CDATA[_relerr < 0.001]]></text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<p style="text-align: left;"><span style="font-size: 1.64062rem;">{dnum1} +&nbsp;</span><span style="font-size: 1.64062rem;">{dnum3}</span><span style="font-size: 1.64062rem;">&nbsp;=&nbsp;</span><span style="font-size: 1.64062rem;">{_0}</span></p>]]></text>
 </subqtext>
 <feedback format="html">
<text><![CDATA[<strong>When adding numbers, line up the decimal points and each place value.<br></strong><strong><span class="" style="color: rgb(255, 51, 102);">A whole number has an unwritten decimal point after the ones place.<br>Place Holder zeros can be added after the decimal place&nbsp;</span><span style="font-size: 0.9375rem; text-align: center;"><span class="" style="color: rgb(255, 51, 102);">on the right side of the last digit.</span><br></span></strong><br>

<table>
    <tbody>
        <tr>
            <td>
                <h5>{THC}
                </h5>
            </td>
            <td>
                <h5>{HC}
                </h5>
            </td>
            <td>
                <h5>{TC}
                </h5>
            </td>
            <td>
                <h5>{OC}</h5>
            </td>
            <td>
            </td>

        </tr>
        <tr>
            <td>
                {n0}
            </td>
            <td style="text-align: left;">{n1}</td>
            <td>{n2}</td>
            <td>.<span class="" style="color: rgb(255, 51, 102);">0</span>
            </td>
            <td><span class="" style="color: rgb(255, 51, 102);">0</span>
            </td>

        </tr>
        <tr style="border-bottom: solid 2pt black;">
            <td style="text-align: center;">+</td>
            <td><br></td>
            <td>{n5}</td>
            <td><span class="" style="color: rgb(51, 51, 51);">.</span><span class="" style="color: rgb(51, 51, 51);">{n6}</span></td>
            <td><span class="" style="color: rgb(51, 51, 51);">{n7}</span></td>

        </tr>


        <tr>
            <td>{THCn0}</td>
            <td>{thousands}</td>
            <td>{hundreds}</td>
            <td>.{tens}</td>
            <td>{ones}</td>

        </tr>

    </tbody>
</table><br><strong>Add the hundredths column:</strong><br>0 + {n7}&nbsp; = {O}<br>{OT} {ones} in the hundredths answer place.<br><br><strong>Add the tenths column: </strong><br>{OC} {OCs} 0 + {n6} = {T}<br>{TT} {tens} in the tenths answer place.<br><br><strong>Add the ones column:</strong><br>{TC} {TCs} {n2} + {n5}=&nbsp; {H}<br>{HT} {hundreds} in the ones answer place.<br><br><strong>Add the tens column:</strong><br>{HC} {HCs} {n1}&nbsp; =&nbsp; {Th}<br>{THT} {thousands} in the tens answer place.<br><strong><br>Add the hundreds column:</strong><br>{THC} {THCs} {n0}&nbsp; =&nbsp; {THCn0}<br>Write {THCn0} in the hundreds answer place.<br>]]></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 0  -->
  <question type="category">
    <category>
      <text>$course$/top/Default for MSII/Test#1/L07-Checks and Ledgers, Place Value and Decimal operations/Decimal Operations/Decimal Subtractions</text>
    </category>
    <info format="html">
      <text></text>
    </info>
    <idnumber></idnumber>
  </question>

<!-- question: 357936  -->
  <question type="formulas">
    <name>
      <text>L07 subtract borrow (ab00 - cde.f)</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script>
<script>
    /*
                                  actualWidth    width of the input
                                  checkWidth     width at which the box becomes wider
                                  defaultWidth   default width of the box
                                  c, ctx             see https://www.w3schools.com/tags/canvas_measuretext.asp
                                  size               size of the font w/ px, e.g. '14 px'
                                                       note that the size of the font can be defined in any units,
                                                      e.g. small, medium, xx-large, 150%, 1.25cm, 22px
                                                      since it is always transformed into px units
                                  sizeN              size of the font w/o px, e.g. '14'
                                  family            family of the font, eg. "Times New Roman", Times, serif
                                  txt                 text of the input, e.g. '123456'
                */
    var defaultWidth = 30;
    document.write('<canvas id="canvas_1" style="display: none;"></canvas>');

    function newWidth() {
        var txt = $(".formulas_number").val();
        var size = $(".formulas_number").css('font-size');
        var sizeN = Number(size.substring(0, size.length - 2));
        var family = $(".formulas_number").css('font-family');
        var c = document.getElementById("canvas_1");
        var ctx = c.getContext("2d");
        ctx.font = size + " " + family;
        var actualWidth = ctx.measureText(txt).width;
        var checkWidth = defaultWidth - sizeN;
        if (actualWidth >= checkWidth) {
            $(".formulas_number").width(actualWidth + sizeN);
        } else {
            $(".formulas_number").width(defaultWidth);
        }
    }
    $(document).ready(function() {
        $(".formulas_number").css("padding-left", "10px");
        newWidth();
        $(".formulas_number").keyup(function() {
            newWidth();
        });
    });
</script>

<h3 style="text-align: left;">Subtract:&nbsp; {num1} - {num2}</h3>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text><![CDATA[<h3>
    <span class="" style="color: rgb(255, 204, 51);">The orange represents the borrow steps.</span><br><table>
        <tbody>
            <tr>
                <td>
                    
                </td>
                <td>
                    <h5 style="text-align: center;"><span style=" color: rgb(255, 204, 51);" class="">{a4U}<br></span><span style=" color: rgb(255, 204, 51);" class="">{a4}</span></h5>
                    
                </td>
                <td>
                    <h5 style="text-align: center;"><span style=" color: rgb(255, 204, 51);" class="">{a3M1U}<br></span><span style=" color: rgb(255, 204, 51);" class="">{=a3M1}</span></h5>
                    
                </td>
                <td>
                    <h5 style="text-align: center;"><span style=" color: rgb(255, 204, 51);" class="">9<br></span><span style=" color: rgb(255, 204, 51);" class="">10</span></h5><del>
                        
                    </del>
                </td>
                <td>
                    <h5 style="text-align: center;"><span style=" color: rgb(255, 204, 51);" class="">9<br></span><span style=" color: rgb(255, 204, 51);" class="">10</span></h5><del>
                        
                    </del>
                </td>
                <td>
                    <h5 style="text-align: center;"><br><span style=" color: rgb(255, 204, 51);" class="">10</span></h5>
                    
                </td>
            </tr>
            <tr>
                <td>
                    <h3><br></h3>
                </td>
                <td>{a4}</td>
                <td><del>{a3}</del></td>
                <td><del>0</del>
                </td>
                <td><del>0</del>
                </td>
                <td>.<del>0</del>
                </td>
            </tr>
            <tr style="border-bottom: 1px solid black">
                <td>-
                </td>
                <td>
                </td>
                <td>{a8}</td>
                <td>{a7}</td>
                <td>{a6}</td>
                <td>.{a5}</td>
            </tr>
            <tr>
                <td><br></td>
                <td>{thous}</td>
                <td>{hundred}</td>
                <td>{=9-a7}</td>
                <td>{=9-a6}</td>
                <td>.{=10-a5}</td>
            </tr>
        </tbody>
    </table>
</h3>]]></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>a4={1:10:1};
a3={1:10:1};
a8={1:10:1};
a7={1:10:1};
a6={1:10:1};
a5={1:10:1};
</text>
</varsrandom>
<varsglobal><text><![CDATA[a0=0;
a1=0;
a2=0;
num1=a4*1000+a3*100;
num2=a8*100+a7*10+a6+a5*.1;
a3M1=a3-1;
a3M1U=pick(a3M1<a8,"<br>",join("",a3M1+10));
a4U=pick(a3M1<a8,"",join("<br>",a4-1));
hundred=pick(a3M1<a8,a3M1-a8,10+a3M1-a8);
thous=pick(a3M1<a8,a4,a4-1);
]]></text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>1</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>num1-num2</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text>_err == 0</text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text></text>
 </subqtext>
 <feedback format="html">
<text></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 0  -->
  <question type="category">
    <category>
      <text>$course$/top/Default for MSII/Test#1/L07-Checks and Ledgers, Place Value and Decimal operations/Decimal Operations/Decimal Multiplication</text>
    </category>
    <info format="html">
      <text></text>
    </info>
    <idnumber></idnumber>
  </question>

<!-- question: 357939  -->
  <question type="formulas">
    <name>
      <text>TL07-Multiplication of Decimal Numbers (ab.c T d.e)</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Calculate:</p>
<script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script>
<script>
    /*
                              actualWidth    width of the input
                              checkWidth     width at which the box becomes wider
                              defaultWidth   default width of the box
                              c, ctx             see https://www.w3schools.com/tags/canvas_measuretext.asp
                              size               size of the font w/ px, e.g. '14 px'
                                                   note that the size of the font can be defined in any units,
                                                  e.g. small, medium, xx-large, 150%, 1.25cm, 22px
                                                  since it is always transformed into px units
                              sizeN              size of the font w/o px, e.g. '14'
                              family            family of the font, eg. "Times New Roman", Times, serif
                              txt                 text of the input, e.g. '123456'
            */
    var defaultWidth = 30;
    document.write('<canvas id="canvas_1" style="display: none;"></canvas>');

    function newWidth() {
        var txt = $(".formulas_number").val();
        var size = $(".formulas_number").css('font-size');
        var sizeN = Number(size.substring(0, size.length - 2));
        var family = $(".formulas_number").css('font-family');
        var c = document.getElementById("canvas_1");
        var ctx = c.getContext("2d");
        ctx.font = size + " " + family;
        var actualWidth = ctx.measureText(txt).width;
        var checkWidth = defaultWidth - sizeN;
        if (actualWidth >= checkWidth) {
            $(".formulas_number").width(actualWidth + sizeN);
        } else {
            $(".formulas_number").width(defaultWidth);
        }
    }
    $(document).ready(function() {
        $(".formulas_number").css("padding-left", "10px");
        newWidth();
        $(".formulas_number").keyup(function() {
            newWidth();
        });
    });
</script>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>a=shuffle([1,2,3,4,5,6,7,8,9]);
</text>
</varsrandom>
<varsglobal><text>dnum1=a[2]*10+a[1]+a[0]*.1;
num1=dnum1*10;

dnum2=a[4]+a[3]*.1;
num2=dnum2*10;
ans=dnum1*dnum2;

n0=a[0];
n1=a[1];
n2=a[2];
n3=a[3];
n4=a[4];
num1n3=num1*n3;
n4ten=n4*10;
num1n4=num1*n4*10;

</text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>1</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>ans</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text><![CDATA[_err < 0.01]]></text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<p style="text-align: left;"><span style="font-size: 1.64062rem;">{dnum1} x&nbsp;</span><span style="font-size: 1.64062rem;">{dnum2}</span><span style="font-size: 1.64062rem;">&nbsp;=&nbsp;</span><span style="font-size: 1.64062rem;">{_0}</span></p>]]></text>
 </subqtext>
 <feedback format="html">
<text><![CDATA[<table>
    <tbody>
        <tr>
            <td style="text-align: right;">{dnum1}</td>
        </tr>
        <tr>
            <td style="text-align: right; border-bottom:solid 1pt black;">x {dnum2}</td>
        </tr>
        <tr>
            <td style="text-align: right;">{num1n3}
            </td>
        </tr>
        <tr>
            <td style="text-align: right; border-bottom:solid 1pt black;">+ {num1n4}
            </td>
        </tr>
        <tr>
            <td style="text-align: right;">{ans}</td>
        </tr>
    </tbody>
</table>
<br>
<br>
<table>
    <tbody>
        <tr>
            <td style="text-align: right;">{num1}</td>
            <td rowspan="3">&nbsp; </td>
            <td rowspan="3">First multiply by the {n3}<br>For this step ignore the decimal point.</td>
        </tr>
        <tr>
            <td style="text-align: right; border-bottom:solid 1pt black;">x {n3}</td>
        </tr>
        <tr>
            <td style="text-align: right;">{num1n3}</td>
        </tr>
    </tbody>
</table>
<br>
<br>
<table>
    <tbody>
        <tr>
            <td style="text-align: right;">{num1}</td>
            <td rowspan="3">&nbsp; </td>
            <td rowspan="3">Next multiply by the {n4}<br> The value of {n4} is actually 10 times {n4}, which is {n4ten}<br><br>For this step ignore the decimal point.</td>
        </tr>
        <tr>
            <td style="text-align: right; border-bottom:solid 1pt black;">x {n4ten}</td>
        </tr>
        <tr>
            <td style="text-align: right;">{num1n4}</td>
        </tr>
    </tbody>
</table><br><br>
<table>
    <tbody>
        <tr>
            <td style="text-align: right;">{num1n3}</td>
            <td rowspan="3" style="text-align: right;">&nbsp;</td>
            <td rowspan="3">
                <p style="text-align: right;"><span style="font-size: 0.9375rem;">Add the two products.</span></p>
                <p style="text-align: right;"><br></p>
            </td>
        </tr>
        <tr>
            <td style="text-align: right; border-bottom:solid 1pt black;">+ {num1n4}</td>
        </tr>
        <tr>
            <td style="text-align: right;">{=ans*100}</td>
        </tr>
    </tbody>
</table><br>Now, Look at the decimal points.&nbsp;<br>There are two digits to the right of the decimal point in the factors.<br>Move the decimal two places to the left:&nbsp; {=ans}<br>]]></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 357942  -->
  <question type="formulas">
    <name>
      <text>TL07-Multiplication of Decimal Numbers (ab.c T d.e)</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Calculate:</p>
<script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script>
<script>
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                                                   note that the size of the font can be defined in any units,
                                                  e.g. small, medium, xx-large, 150%, 1.25cm, 22px
                                                  since it is always transformed into px units
                              sizeN              size of the font w/o px, e.g. '14'
                              family            family of the font, eg. "Times New Roman", Times, serif
                              txt                 text of the input, e.g. '123456'
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        var ctx = c.getContext("2d");
        ctx.font = size + " " + family;
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        var checkWidth = defaultWidth - sizeN;
        if (actualWidth >= checkWidth) {
            $(".formulas_number").width(actualWidth + sizeN);
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            $(".formulas_number").width(defaultWidth);
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        $(".formulas_number").css("padding-left", "10px");
        newWidth();
        $(".formulas_number").keyup(function() {
            newWidth();
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</script>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>a=shuffle([1,2,3,4,5,6,7,8,9]);
</text>
</varsrandom>
<varsglobal><text>dnum1=a[2]*10+a[1]+a[0]*.1;
num1=dnum1*10;

dnum2=a[4]+a[3]*.1;
num2=dnum2*10;
ans=dnum1*dnum2;;
n0=a[0];
n1=a[1];
n2=a[2];
n3=a[3];
n4=a[4];
num1n3=num1*n3;
n4ten=n4*10;
num1n4=num1*n4*10;

</text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
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  <text>0</text>
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  <text></text>
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 </answertype>
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  <text>1</text>
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  <text>ans</text>
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  <text></text>
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  <text><![CDATA[_err < 0.01]]></text>
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  <text></text>
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<text><![CDATA[<p style="text-align: left;"><span style="font-size: 1.64062rem;">{dnum1} x&nbsp;</span><span style="font-size: 1.64062rem;">{dnum2}</span><span style="font-size: 1.64062rem;">&nbsp;=&nbsp;</span><span style="font-size: 1.64062rem;">{_0}</span></p>]]></text>
 </subqtext>
 <feedback format="html">
<text><![CDATA[<table>
    <tbody>
        <tr>
            <td style="text-align: right;">{dnum1}</td>
        </tr>
        <tr>
            <td style="text-align: right; border-bottom:solid 1pt black;">x {dnum2}</td>
        </tr>
        <tr>
            <td style="text-align: right;">{num1n3}
            </td>
        </tr>
        <tr>
            <td style="text-align: right; border-bottom:solid 1pt black;">+ {num1n4}
            </td>
        </tr>
        <tr>
            <td style="text-align: right;">{ans}</td>
        </tr>
    </tbody>
</table>
<br>
<br>
<table>
    <tbody>
        <tr>
            <td style="text-align: right;">{num1}</td>
            <td rowspan="3">&nbsp; </td>
            <td rowspan="3">First multiply by the {n3}<br>For this step ignore the decimal point.</td>
        </tr>
        <tr>
            <td style="text-align: right; border-bottom:solid 1pt black;">x {n3}</td>
        </tr>
        <tr>
            <td style="text-align: right;">{num1n3}</td>
        </tr>
    </tbody>
</table>
<br>
<br>
<table>
    <tbody>
        <tr>
            <td style="text-align: right;">{num1}</td>
            <td rowspan="3">&nbsp; </td>
            <td rowspan="3">Next multiply by the {n4}<br> The value of {n4} is actually 10 times {n4}, which is {n4ten}<br><br>For this step ignore the decimal point.</td>
        </tr>
        <tr>
            <td style="text-align: right; border-bottom:solid 1pt black;">x {n4ten}</td>
        </tr>
        <tr>
            <td style="text-align: right;">{num1n4}</td>
        </tr>
    </tbody>
</table><br><br>
<table>
    <tbody>
        <tr>
            <td style="text-align: right;">{num1n3}</td>
            <td rowspan="3" style="text-align: right;">&nbsp;</td>
            <td rowspan="3">
                <p style="text-align: right;"><span style="font-size: 0.9375rem;">Add the two products.</span></p>
                <p style="text-align: right;"><br></p>
            </td>
        </tr>
        <tr>
            <td style="text-align: right; border-bottom:solid 1pt black;">+ {num1n4}</td>
        </tr>
        <tr>
            <td style="text-align: right;">{=ans*100}</td>
        </tr>
    </tbody>
</table><br>Now, Look at the decimal points.&nbsp;<br>There are two digits to the right of the decimal point in the factors.<br>Move the decimal two places to the left:&nbsp; {ans}<br>]]></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 0  -->
  <question type="category">
    <category>
      <text>$course$/top/Default for MSII/Test#1/L07-Checks and Ledgers, Place Value and Decimal operations/Decimal Operations/Decimal Division</text>
    </category>
    <info format="html">
      <text></text>
    </info>
    <idnumber></idnumber>
  </question>

<!-- question: 357943  -->
  <question type="formulas">
    <name>
      <text>TL07-08- Division</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Divide: {disNum1}&nbsp;\(\div \) {=num2/10}</p>
<script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script>
<script>
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                                  actualWidth    width of the input
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                                  size               size of the font w/ px, e.g. '14 px'
                                                       note that the size of the font can be defined in any units,
                                                      e.g. small, medium, xx-large, 150%, 1.25cm, 22px
                                                      since it is always transformed into px units
                                  sizeN              size of the font w/o px, e.g. '14'
                                  family            family of the font, eg. "Times New Roman", Times, serif
                                  txt                 text of the input, e.g. '123456'
                */
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    document.write('<canvas id="canvas_1" style="display: none;"></canvas>');

    function newWidth() {
        var txt = $(".formulas_number").val();
        var size = $(".formulas_number").css('font-size');
        var sizeN = Number(size.substring(0, size.length - 2));
        var family = $(".formulas_number").css('font-family');
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        var ctx = c.getContext("2d");
        ctx.font = size + " " + family;
        var actualWidth = ctx.measureText(txt).width;
        var checkWidth = defaultWidth - sizeN;
        if (actualWidth >= checkWidth) {
            $(".formulas_number").width(actualWidth + sizeN);
        } else {
            $(".formulas_number").width(defaultWidth);
        }
    }
    $(document).ready(function() {
        $(".formulas_number").css("padding-left", "10px");
        newWidth();
        $(".formulas_number").keyup(function() {
            newWidth();
        });
    });
</script>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>a={101:999:1};
divisor=shuffle([6,7,8,9]);</text>
</varsrandom>
<varsglobal><text>num1=a*divisor[0];
disNum1=num1/100;
num2=divisor[0];
ans=num1/num2/10;
temp=num1;
n2=floor(num1/100);
temp=temp-(n2*100);
n1=floor(temp/10);
temp=temp-(n1*10);
n0=temp;

n2n1=10*n2+n1;
ansT=floor(n2n1/num2);
PT=ansT*num2;
DT=n2n1-PT;
DTn0=DT*10+n0;
ansO=floor(DTn0/num2);
PO=ansO*num2;
DO=DTn0-PO;
dividend=ansT*10+ansO;
dividendDisplay=dividend/100;</text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
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  <text>0</text>
 </partindex>
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  <text></text>
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  <text>1</text>
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  <text>0</text>
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 <numbox>
  <text>1</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>dividendDisplay*10</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
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  <text><![CDATA[_err < 0.001]]></text>
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  <text>1</text>
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<text><![CDATA[<table>
    <tbody>
        <tr>
            <td></td>
            <td style="text-align: right;">{_0}
            </td>
            
        </tr>

        <tr>
            <td style="text-align: right;">{=num2/10}
            </td>
            <td style="border-left: solid 1pt black; border-top: solid 1pt black;">{disNum1}</td>
            
        </tr>


    </tbody>
</table>]]></text>
 </subqtext>
 <feedback format="html">
<text><![CDATA[<table>
    <tbody>
        <tr>
            <td></td>
            <td colspan="2;" style="text-align: right;">{=dividendDisplay*10}</td>

            <td><br></td>
        </tr>

        <tr>
            <td style="text-align: right;">{num2}.</td>
            <td style="text-align: right; border-left: 1pt solid black; border-top: 1pt solid black;">{n2}{n1}.</td>
            <td style="border-top: solid 1pt black;">{n0}</td>
            <td rowspan="4">&nbsp; &nbsp;Move the Decimal one place to the right to make the divisor a whole number.<br>&nbsp; &nbsp;Now move the decimal one place in the dividend.<br><br>&nbsp; &nbsp;Bring the decimal up to the Quotient.</td>
        </tr>
        <tr>
            <td></td>
            <td style="text-align: right; border-bottom: 1pt solid black;">- {PT}
            </td>


        </tr>
        <tr>
            <td></td>
            <td style="text-align: right;">{DT}</td>
            <td>{n0}</td>
            
        </tr>
        <tr>
            <td>
            </td>
            <td colspan="2" style="text-align: right;  border-bottom: 1pt solid black;">- {PO}</td>
           
        </tr>
        <tr>
            <td style="text-align: right;">
            </td>
            <td colspan="2" style="text-align: right;"><span class="" style="color: rgb(51, 51, 51);">{DO}</span></td>
            <td></td>
        </tr>

    </tbody>
</table>]]></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 0  -->
  <question type="category">
    <category>
      <text>$course$/top/Default for MSII/Test#1/L08- Order of Operations/L08 - Order Operations - Whole Numbers</text>
    </category>
    <info format="html">
      <text></text>
    </info>
    <idnumber></idnumber>
  </question>

<!-- question: 358026  -->
  <question type="formulas">
    <name>
      <text>L08 - (a+b x d)2+c</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Evaluate the Expression:</p>
<h3 style="text-align: left;">({a} + {b} x {d})<sup>2&nbsp;</sup>+ {c}</h3>
<script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script>
<script>
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                                  defaultWidth   default width of the box
                                  c, ctx             see https://www.w3schools.com/tags/canvas_measuretext.asp
                                  size               size of the font w/ px, e.g. '14 px'
                                                       note that the size of the font can be defined in any units,
                                                      e.g. small, medium, xx-large, 150%, 1.25cm, 22px
                                                      since it is always transformed into px units
                                  sizeN              size of the font w/o px, e.g. '14'
                                  family            family of the font, eg. "Times New Roman", Times, serif
                                  txt                 text of the input, e.g. '123456'
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    var defaultWidth = 30;
    document.write('<canvas id="canvas_1" style="display: none;"></canvas>');

    function newWidth() {
        var txt = $(".formulas_number").val();
        var size = $(".formulas_number").css('font-size');
        var sizeN = Number(size.substring(0, size.length - 2));
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        var ctx = c.getContext("2d");
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        var checkWidth = defaultWidth - sizeN;
        if (actualWidth >= checkWidth) {
            $(".formulas_number").width(actualWidth + sizeN);
        } else {
            $(".formulas_number").width(defaultWidth);
        }
    }
    $(document).ready(function() {
        $(".formulas_number").css("padding-left", "10px");
        newWidth();
        $(".formulas_number").keyup(function() {
            newWidth();
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    });
</script>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text><![CDATA[<table>
    <tbody>
        <tr>
            <td>
                <h3></h3>
                <h3>(<span class="" style="color: rgb(255, 51, 102);"><span class="" style="color: rgb(51, 51, 51);">{a} + </span>{b} x {d}</span>)<sup>2&nbsp;</sup>+ {c}</h3>
            </td>
            <td>&nbsp; &nbsp; &nbsp; &nbsp; &nbsp;&nbsp;</td>
            <td>First simplify inside the parentheses.&nbsp; <br>There are two operations inside the <br>parentheses.&nbsp; Multiplication comes first.<br>
                <h3><span>Multiply&nbsp;<span class="" style="color: rgb(255, 51, 102);">{b} x {d}</span></span></h3><br>
            </td>
            <td style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-parentheses.png" alt="parentheses" width="201" height="57" role="presentation"><img src="@@PLUGINFILE@@/ooo-Multiplication.png" alt="Multiplication" width="200" height="55" role="presentation"></td>
        </tr><tr>
            <td>
                <h3></h3>
                <h3>(<span class="" style="color: rgb(255, 51, 102);"><span class="" style="color: rgb(51, 102, 255);">{a} + </span><span class="" style="color: rgb(51, 102, 255);">{=b*d}</span></span>)<sup>2&nbsp;</sup>+ {c}</h3>
            </td>
            <td>&nbsp; &nbsp; &nbsp; &nbsp; &nbsp;&nbsp;</td>
            <td>Now simplify the addition in the parentheses<br>
                <h3><span>Add <span class="" style="color: rgb(51, 102, 255);">{a} + {=d*b}</span></span></h3><br>
            </td>
            <td style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-parentheses.png" alt="parentheses" width="201" height="57" role="presentation"><img src="@@PLUGINFILE@@/ooo-addition.png" alt="Addition or Subtraction" width="201" height="57" role="presentation"></td>
        </tr>
        <tr>
            <td>
                <h3></h3>
                <h3><span class="" style="color: rgb(51, 102, 255);">({=a+b*d})</span><sup><span class="" style="color: rgb(51, 102, 255);">2</span>&nbsp;</sup>+ {c}</h3>
            </td>
            <td>&nbsp; &nbsp; &nbsp; &nbsp; &nbsp;&nbsp;</td>
            <td>
                <h3><span>Exponents<span class="" style="color: rgb(51, 102, 255);">&nbsp;</span><span class="" style="color: rgb(255, 51, 102);"><span class="" style="color: rgb(51, 102, 255);">{=a+b*d}</span><sup><span class="" style="color: rgb(51, 102, 255);">2</span></sup></span></span></h3><br>
            </td>
            <td style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-Exponents.png" alt="exponents" width="201" height="57" role="presentation" class="img-fluid atto_image_button_middle"></td>
        </tr>
        <tr>
            <td>
                <h3></h3>
                <h3><span class="" style="color: rgb(51, 255, 102);">{=pow(a+b*d,2)}</span><sup><span class="" style="color: rgb(51, 255, 102);">&nbsp;</span></sup><span class="" style="color: rgb(51, 255, 102);">+ {c}</span></h3><span class="" style="color: rgb(51, 102, 255);"></span>
            </td>
            <td></td>
            <td>
                <h3><span>Add&nbsp;&nbsp;<span class="" style="color: rgb(51, 255, 102);">{=pow(a+b*d,2)}</span><sup><span class="" style="color: rgb(51, 255, 102);">&nbsp;</span></sup><span class="" style="font-size: 1.64062rem; color: rgb(51, 255, 102);">+ {c}</span></span></h3>
            </td>
            <td style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-addition.png" alt="Addition or Subtraction" width="201" height="57" role="presentation"></td>
        </tr>

        <tr>
            <td>
                <h3>{ans}</h3>
            </td>
            <td></td>
            <td></td>
            <td></td>
        </tr>
    </tbody>
</table><br>]]></text>
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</file>
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    <defaultgrade>1.0000000</defaultgrade>
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      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
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      <text>Your answer is incorrect.</text>
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    <shownumcorrect/>
<varsrandom><text>a={1:7:1};
b={1:7:1};
c={1:8:1};
d={1:5:1};</text>
</varsrandom>
<varsglobal><text>ans = pow(a+b*d,2)+c;</text>
</varsglobal>
<answernumbering><text>abc</text>
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  </question>

<!-- question: 358027  -->
  <question type="formulas">
    <name>
      <text>L08 - (a+b x d)3+c</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Evaluate the Expression:</p>
<h3 style="text-align: left;">({a} + {b} x {d})<sup>3&nbsp;</sup>+ {c}</h3>
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    <generalfeedback format="html">
      <text><![CDATA[<table>
    <tbody>
        <tr>
            <td>
                <h3></h3>
                <h3>(<span class="" style="color: rgb(255, 51, 102);"><span class="" style="color: rgb(51, 51, 51);">{a} + </span>{b} x {d}</span>)<sup>3&nbsp;</sup>+ {c}</h3>
            </td>
            <td>&nbsp; &nbsp; &nbsp; &nbsp; &nbsp;&nbsp;</td>
            <td>First simplify inside the parentheses.&nbsp; <br>There are two operations inside the <br>parentheses.&nbsp; Multiplication comes first.<br>
                <h3><span>Multiply&nbsp;<span class="" style="color: rgb(255, 51, 102);">{b} x {d}</span></span></h3><br>
            </td>
            <td style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-parentheses.png" alt="parentheses" width="201" height="57" role="presentation"><img src="@@PLUGINFILE@@/ooo-Multiplication.png" alt="Multiplication" width="200" height="55" role="presentation"></td>
        </tr>
        <tr>
            <td>
                <h3></h3>
                <h3>(<span class="" style="color: rgb(255, 51, 102);"><span class="" style="color: rgb(51, 102, 255);">{a} + </span><span class="" style="color: rgb(51, 102, 255);">{=b*d}</span></span>)<sup>3&nbsp;</sup>+ {c}</h3>
            </td>
            <td>&nbsp; &nbsp; &nbsp; &nbsp; &nbsp;&nbsp;</td>
            <td>Now simplify the addition in the parentheses<br>
                <h3><span>Add <span class="" style="color: rgb(51, 102, 255);">{a} + {=d*b}</span></span></h3><br>
            </td>
            <td style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-parentheses.png" alt="parentheses" width="201" height="57" role="presentation"><img src="@@PLUGINFILE@@/ooo-addition.png" alt="Addition or Subtraction" width="201" height="57" role="presentation"></td>
        </tr>
        <tr>
            <td>
                <h3></h3>
                <h3><span class="" style="color: rgb(51, 102, 255);">({=a+b*d})</span><sup><span class="" style="color: rgb(51, 102, 255);">3</span>&nbsp;</sup>+ {c}</h3>
            </td>
            <td>&nbsp; &nbsp; &nbsp; &nbsp; &nbsp;&nbsp;</td>
            <td>
                <h3><span>Exponents<span class="" style="color: rgb(51, 102, 255);">&nbsp;</span><span class="" style="color: rgb(255, 51, 102);"><span class="" style="color: rgb(51, 102, 255);">{=a+b*d}</span><sup><span class="" style="color: rgb(51, 102, 255);">3</span></sup><span class="" style="color: rgb(51, 102, 255);">= {=a+b*d} x {=a+b*d} x&nbsp;{=a+b*d}</span></span></span></h3><br>
            </td>
            <td style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-Exponents.png" alt="exponents" width="201" height="57" role="presentation" class="img-fluid atto_image_button_middle"></td>
        </tr>
        <tr>
            <td>
                <h3></h3>
                <h3><span class="" style="color: rgb(51, 255, 102);">{=pow(a+b*d,3)}</span><sup><span class="" style="color: rgb(51, 255, 102);">&nbsp;</span></sup><span class="" style="color: rgb(51, 255, 102);">+ {c}</span></h3><span class="" style="color: rgb(51, 102, 255);"></span>
            </td>
            <td></td>
            <td>
                <h3><span>Add&nbsp;&nbsp;<span class="" style="color: rgb(51, 255, 102);">{=pow(a+b*d,3)}</span><sup><span class="" style="color: rgb(51, 255, 102);">&nbsp;</span></sup><span class="" style="font-size: 1.64062rem; color: rgb(51, 255, 102);">+ {c}</span></span></h3>
            </td>
            <td style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-addition.png" alt="Addition or Subtraction" width="201" height="57" role="presentation"></td>
        </tr>

        <tr>
            <td>
                <h3>{ans}</h3>
            </td>
            <td></td>
            <td></td>
            <td></td>
        </tr>
    </tbody>
</table><br>]]></text>
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</file>
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    <defaultgrade>1.0000000</defaultgrade>
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    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
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    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>a={1:7:1};
b={1:7:1};
c={1:8:1};
d={1:5:1};</text>
</varsrandom>
<varsglobal><text>ans = pow(a+b*d,3)+c;</text>
</varsglobal>
<answernumbering><text>abc</text>
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<text></text>
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<text></text>
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  </question>

<!-- question: 358015  -->
  <question type="formulas">
    <name>
      <text>L08 - (a+b) x (c+d)</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Evaluate the Expression:</p>
<h3 style="text-align: left;">({a} + {b})<sup>&nbsp;</sup>\(  \cdot  \)&nbsp;({c} + {d})</h3>
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    <generalfeedback format="html">
      <text><![CDATA[<table>
    <tbody>
        <tr>
            <td>
                <h3></h3>
                <h3>(<span class="" style="color: rgb(255, 51, 102);">{a} + {b}</span>)<sup>&nbsp;</sup><sup>&nbsp;</sup><span style="font-size: 1.64062rem;">\( \cdot \)&nbsp;({c} + {d})</span></h3>
            </td>
            <td>&nbsp; &nbsp; &nbsp; &nbsp; &nbsp;&nbsp;</td>
            <td>First simplify inside the parentheses<br>
                <h3><span>Add <span class="" style="color: rgb(255, 51, 102);">{a} + {b}</span></span></h3><br>
            </td>
            <td style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-parentheses.png" alt="parentheses" width="201" height="57" role="presentation"></td>
        </tr>
        <tr>
            <td>
                <h3></h3>
                <h3><span class="" style="color: rgb(51, 102, 255);"></span></h3>
                <h3><span>({=a+b}</span>)<sup>&nbsp;</sup><sup>&nbsp;</sup><span>\( \cdot \)&nbsp;<span class="" style="color: rgb(51, 102, 255);">({c} + {d})</span></span></h3>
            </td>
            <td>&nbsp; &nbsp; &nbsp; &nbsp; &nbsp;&nbsp;</td>
            <td>
                Next simplify inside the parentheses<h3><span>
                        <h3><span>Add&nbsp;<span class="" style="color: rgb(51, 102, 255);">{c} + {d}</span></span></h3><span class="" style="color: rgb(255, 51, 102);"><sup><span class="" style="color: rgb(51, 102, 255);"></span></sup></span>
                    </span>
                </h3><br>
            </td>
            <td style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-parentheses.png" alt="parentheses" width="201" height="57" role="presentation"></td>
        </tr>
        <tr>
            <td>
                <h3></h3>
                <h3><span class="" style="color: rgb(51, 255, 102);"></span></h3><h3><span class="" style="color: rgb(51, 255, 102);">({=a+b}</span><span class="" style="color: rgb(51, 255, 102);">)</span><sup><span class="" style="color: rgb(51, 255, 102);">&nbsp;</span></sup><sup><span class="" style="color: rgb(51, 255, 102);">&nbsp;</span></sup><span><span class="" style="color: rgb(51, 255, 102);">\( \cdot \)&nbsp;</span><span class="" style="color: rgb(51, 255, 102);">({=c+d} )</span></span></h3><span class="" style="color: rgb(51, 255, 102);"></span><span class="" style="color: rgb(51, 102, 255);"></span>
            </td>
            <td></td>
            <td>
                <h3><span>Multiply&nbsp;<span class="" style="color: rgb(51, 255, 102);">{=a+b}<span style="font-size: 26.2499px;">&nbsp;x {=c+d}</span></span></span></h3>
            </td>
            <td style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-Multiplication.png" alt="Multiplication" width="200" height="55" role="presentation"></td>
        </tr>

        <tr>
            <td>
                <h3>{ans}</h3>
            </td>
            <td></td>
            <td></td>
            <td></td>
        </tr>
    </tbody>
</table><br>]]></text>
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xPO+2filBexvr1n27sttubjeeYELvCgvxNFuTnG5c2HnnkiSJVGWeddbOlRSwh7hZa+cuNa0r1dZdrGtdcUxVsvzIbLmxy992vMTvmGBdb2tXN9PlyOmFdsHk9F1g9V1kd+GeRpaOe1VkRfPXVH7O011q62YVN4Z+wK/5PGauMKwvy/zRdlWsmWZ+4Y9H79uabv1mMgDzWr/+8jYurjbNsXCyxPCuezJsvVxTFnZGmsbor2HbffcgCjzg5rml88IP5n6I6/PBLG7vu+hbj20y0zTBhMte42PKsaNx554NFqjLuvPP7RfprLO2gcYmlX92sJ1//VLnGRMkXitod9933S7PhvCZ32+1Ks+Em4yJLOxU7yFcXbF7POVbP5VbHLONCS0c9qxrf/e5vilQtnHnmeyztpcZrLe0849IivduVPjxx332P2nfLjKRZYVxlbNeG1ZOqT9wRSd8ua3tSFbjzzh82jjhigY2J2cYFlme5caVxWx4f2AV9jrWoMb31WO0PxpD6ZEehaazuCrbddhuyBUmcHNeURELgnnt+2nj6009v7LLLucZLTJRcZ1xo6ZcZVzfOOmukSFnGww//ztKfY7zc0s8q8qxq1pOvf6pc07jqqrpg22WX8wpeaTbcZFxkaVc30+fLGY/kqws2r6PaXupZZT66w/zRWjQ/97l7Ld3FRvw50zjP0i0p0rtdVey66xzjbON8O77UuPLJtGXSJxOvT9wRSd+uaMyf/5ViJLTHww//e2P9+q/Y2GCOMHYZY8zXbXOMPP64vyeSv2ed9XH7bnnBiDEa19PLNRZvWzv7H//4/fYdY4g+WWHckrFfnA6axuquYNt11yELNuJkeOaZnyqmWhnr1n3GBNsZxgtswb/CeKOlX2JcYVxjXFoSBynmzfuo5bvE8lxrnFvkWW3M2zA1rmlceWVdsD396ec1iWDbZRcXbG4DtufKGY/kqws2r8cF2y67uGDzelY1ucsuC4w3Gq+ydBcaLzbim5lGfINPw66cIJxhvMZIGQsszbIn05bt8zonVl+aX9yxuNK4rPG1r20uRtLYePjhx23Ob7AxMsfIGI65zjjeVsZLeX5ceeWnmmN6l13m2zHsDVtzeTtlzK2UuXQ7Ojvzw5VXlm9HYU0g3nqsYRwRrxRvtmeaxuquYHv609fYoiROhp/7XP2nqMBhh13eeOpTz2w87WkXGWdY2jnGZcaVxtXG5Y2PfSz/g/AbNtxned5mvMp4k6VdWuTL2zA1rm5ccUVZsG3a9Eur99yCVxQ2LDSuaqbPlzMeybe6qKEFr+OtxsuNN1qaBUbqCS42zrVj1xuvNl5jnGGcZd9jEz71svPlX2a8xPgOO04fUF6uHXyeaH1pfnHHImNhhXG+ibb8HM8B4faBD3yncfjhlLHIGHM3N+amkz5mU1xxxYiN6+uM19uxecblxqnEmZgXtDUY3+XS76js3A/V2Mv48bhPv8y2NMScGD/lvOL2QdNY3RVsT33qGhMX4sS5+slLDCk2bvxJ4ylPOct4tvFSS/dO4zzjCuMqI3lXNE466UNFjjIef/z/Ng49dEaSd6FxmXG1sWrDVLm6cfnldcH2lKec2+RTn3qF8SYjNmD7ZG0gX11QeT1vtWMI3BuNC4zUE3UtNy424j/smG2cYyQdPllp9LLz5V+QtGOWsV07ooxO60vzijse6WPGCWNhrp2Y5U+u2uHxx//LTsjutRM3xsv8ohzGVjpec/VuKXqdKS6//Hb77irjDCPjfKkR+3L5x+aGDa0nrNeu/aZ9t8RIm2PO4Mt83h2JDz/st8fQ/6efPmLf4Qf8St/n4s5Ki7ePNvOAD3zgmxavBux7+iTiYbpuiNsbTWN1V7D19FCoODGubgwO/ksxzcoYHLzdjp9lPNd4pfEm40LjKuNqI/n5//LG5s3/VuQqY2jos3b8QuMM4zzjEiN5I38njPTUtdK4ouDy5P8rGgMDny9qdSDY3HZ4hTFn/8TrgVV4HW81Xm680bjASDlRF/mWGRcZ8QOcb1xspHzqI53XW0Wr/MuM7zTONS41UiZlk28i9ZGu2v6UOV+Qr8q07siTKy9YLZO/af44Fsej3vh/mjZXfreYsyXX9qpN49mVlht5I38wrS+to5PycyQPZdH3s21ej9pC/J/FyOoM7JgMDX3N8g8aGVOMvbB7MjZNlu6/FAMD/2DfXWKMuUeMwWe5/GNz06bWfVgjI/9q3zHPIHGD+RT9kM+/Y7AsiAcGPm3f4QPiB77N+YDv8M8c40wj8fZi41XG643EH8Yg4yXNJ24/lGDbBri6dFYZIKD39PQb32IMwcWkrQouX2CGh79b5Cxj48af2vHzjO0E33hcbQvFd6yc35hNrV1A7pHYsOFnFkxGLQ02LbX/31kcdUxMsK22/F+wMn/+5Nkl4Axz48Zfmw3ftDQseC6Sqmgv2FY3+vs/VbJ9dPTH9j1lQV8E0oViIujvH0nK8YW9k/rG9r+LeHyxefNvi1Ja4EyaMgcHv2Jp8T1lEozHXsDpxwD29fbeat+7P3t73908jh9S26mfuvr6PlikHb+eqbK3971Pjrl0LADGA+0fGbmv8H0qmsOmvF3pPKMMz+v5R0but7b+rjjq7aaOGNutdk+2zeSlDMblbGvjQiv/nqK2zrFp02+sL95lZbAwM5ewLfojV2+3Sfurgu3v7bu3GweMNxjxWTcE2732HSdH1xlpL/MHH26Zcbdt0MdvioGBj9l3+AHfItrwQbW/+Rzja5YRn7FmINbwHSJ/OseJ2H12XbD5YBM7Z2/ve4ppWQb3n7lgO8fI2SsTkMlIgE4XJv6/0oL4B4qcdfT1MckvNTLpOdOq7hjkuKopGqoLZg4bN/7C2sEOW/nBCRds2A8RUgQS2hCBw+vq77+jFKjbgV3E/n7O5mcX37TgdSDYYtGgzdSzsikEU2za9LB9jy0ISNItLY5MHCMjP7D8CER2PnwBre801uvzPqj7HKHSic8D7LwMDNxheakf37JYhrgoj5ORkQeKXA7Px47PXU0hNB58AZ1tZAzF4lmtZ/JkLiCcOrElgG/7+t5r+WMXJnxbHd+ramOMPuntXdkcV+3gY4l+o83h28m01+epi0sWT/x4rdnOCVu5X8YDJ3P9/X9n+avjqTv9MDa9HSkGBj5k311kZPcZgUD78FMu/9hML+uNjHzPviNuMKeJf9EH2DAdbd0azPn3H+07/HC1kT4PQVzNx3fMS/xEPCBtOi+6N1fFrUEJtq3OoaFvF9OyjMHBD9vxvzZeYGR3ClGQnmGmZBIuMeH0qyJ3GcPDX7bj7NJdY2ShaCcYWkx3YzoBryUYHv5W8cnhgg0R1V6wIdbSHZ3xwGI1NFR/TYLX006wVQXUb+x7fPEOI0Ftodk/9ruy2mFw8FOWn91LFhS/XDV+fSxoLNxp8FxV2gGaKIaGvmpl4N+qsIg6coLtI1bnT4pPnWF0lBMJFmXaGjuGaT2TI2It3eGaCBB4/f2IBsZ2nNRUBUxdsPX2zrU6/0/xKQ+feyyUMaamIhjIg134jEUUH+LLq82Wm6x/vtMc353ARdv7LW9cnmdMUXZdqPp3HGNM8DfS5doQbYs81fR+LEVLsMVJIW0LUUGdtJe/UX9aVsryfVjsQPrOHZf2mD+pQM2VVbW5yrBhLDuiDNJgdzCXr+q7KtPy0vpz5UWZfC5fQSjvYBJn8EGsBWl+iG8YC8wDxkV6EhdtHMvOsGsybU/LSRm28f8oK2WkaVeu6JRg2+pMA1SAhwV6es4wnmkkELK1zbY2k4fBnStruS3a+beqb978iB3nsiiiiYVn7DPg6o5UAFE2OvrD5sLCrgCfx8KmTb+w8rikmxdsXPrKiTUWow0bftSsZ3T0XrO/7qMqvB7YiWD7lX3P4tIKgH19w5bus8Y7jPV32w0M/K3xfcb3G//O+CFjeu/OtUa/TFW/NJzWx4IWiw4Bysnlzxw2b36s6YORkY1Nbtz4UNtFfWjoS1YW7YnLZfQxPqBf64ItV87GjT+zdPc062rn94EB7q1stbcVcOtjqROOJdY2bfr1k21nPODLHFzADFt5CCAWKhY07IpFoC7Y8G2KaDtjPMZ2q3/xa5Qb/VZvy/iMvNjGGGA+4EfKv8p8cWOzne36OAVp+vq4VBKirSxU05MhRK1f1mbxTtOV25GeNIyO/sS+Iy2MseRMkQo2Thw2bXqkOOIgxvktDcQd6o845vVP5ISNEysfc/SD29Xf/8niaNjsbRwa+lbpRAw7+vrYmUxt4OrEP9rJ5r3N8ZHu7vL/sL239+ZavqrvUjKmo8wUcYuBX86Pvii3oRNs2PCQ5Sv7c+PG1gu72/u7bCdjZHT0p812psBvbAB429db2patubZTTiAdN319f9/8nN7aEbfTcFVovHLFlBJsW5UEihw2bNhkxxFrZxtZ6GOxKAe6MpfbxLqlKKGO/n4mHWeq3JCa7hRU7VplE6p+SW54+F/sGDtYiCLs8p2z4eGvWmDLLy4u2N7cTJcTbLkdJYRaby9n09RDXhd8iCReBtwOrbRclhlPsLHzd77xbUbqYqeD9CwE2HhNkbKFnp7TjVyipl9oOwKY/PiUOmP3bEFGsKX1xb2IrYWfwF4FYqKvjzTcm0e73N9xTyB+r8IXcPowRBt9TCCknpUmBO4vUtaxceNm8zv5sJO2eT1DQ6NFihZI621GtOE7Ai7jsjqWOuGq0kIT8HGAr2hzuf18v2FDvS0ITN/tDNEW88XrqS6eAfw2MICYYTeb9nvbvX76jN2NOGliEZzqwuL94bbhO8rEXsYePo0dt42Fhe3hJwPMrbjdgT6PcV8+8fJL4LSBuqiT+knbsi31EcLL00PmbWthTYFg6+9/V00AV8GlZy5B+5hhrnl5E4X3L3ON9rKj3ZpvbvNsGx/59975ZX38PNdsWW/pflYcGRvceuC3Y+ALYkWcEJT9R99ydaITETo6+oClp7x51obPFt92Br/NIr0VY4l9l+5O8sCGt9P7mrng8QY7EZQbM/MuB4Tr4OAXLB872NF2yqPtXl4aY2PcjIzkf7knhT9IE+Wm8crLFVN2XbCFo8XxyYMC9YUaDAxwTw7CgAUqdowITkwSBjSBokqOcVn0l0UpZYyOcj8ICzFPDTFB0p2Rll2Dg18rcrQwNPR5O0ZeFk4Ws1SoXGaB7H3ZYO2CLQQO7YiHAVZYwHh3kaoFFmlfMKMeFtBWPSxi7DDl0BK4pCWg4y/3TV6wRflc7kqDMAHuhiJlC77jySVq2hL36+BLFnJEMMGxvoCAfH2+8OOHanBnV8l9TP9XhSF+ZIG+zPqlvhPqPiQNCz9tiYVlRVvB5pfM8XlaFztL1Hep5avfHO+X2LEDX8diXh5LnbDaNwCh4r6i/YwH6kI0Rfvhpc22VuFjlcuYYVcImBXm1/yOYX8/L6VM209dsSOKAETUxxzEn5Q38bbm6bb5/KVs6mB++o5bfz+7j2PvMPsOF20OG4kRy2u+5RK4n1hQdgjtdIEsX5L0S/mMb8j4dmGAvSmGhzc0RW8n4BJ0by9jn/Lon8U2p39tdT3SZLrDxQkaMcT5S+OvkvGNTbR3rrWrdVKBkNmw4cfFpzpGRr5redjJXNLc6amCNjvrP9pPG3lYJOptCYzWWJjorSTDw+yEXW8nWu+1OvHBw02m4ApJ1Q/Dw3dbvrgVwwVPWbBxby3jlnlAX7cE+mRvPxgaIk5Eefgh1iLmcSqa6YPOb7UYGPiolUG51ROJGJeiU4JtK3JldicLbNr0c2NMToIZAYSJ7EFtLHImmAPBzxelVNC0JlyQ4JnCz+ARQkEWNAImwYCzegLGtRYEuB+oLNpoRzvBNjz8gyKVw4NhurPGgs2iicChjuA1FgweLHK14IIK+8gT7aNt7QRbiCFEFwIKu2LRnF+kbMFtoi20n0CJIOIsn7wEmljMlpWCF8jX54JtbD/QHvxAn4UfaBsLBr6fWVucyO8iJ+57RIj6Ap4TbEND/2zH2Dnk9THYiBglLwti9O2iInUL7Hi2nl4mgE9OyOTHG20PhjCkHtoc7ce2GTauy5fl/alo8uCv9MQkL9i8/W8yxutzEGv0EcKGuvBhulMRwrSbCwplYSP9xBjCZnxKvfm5lcLbjMhm3DAmYxxWBVt68zplh+Bo2VEWbJw4MG8h/g7B2n5XDLHNCRxjtrd3lvn3C80xmcLvTcPW2CHCry5UiXWBkRHEDHMOMjbp17hEnRdsqeDDZ97my0wQMdf+xf7Szivs+48VqfwS3dDQBrMXGxj7zDc/QazGGred+R+XofGHC4yqv7GFByf6+jjOuLrY0vxvK7N1ouECMuY24xWfvLM46hgYuM2+wwfEIOY2ZdEnjNPIVxVsnKATC/FTiGOfB1WxhogeHPxnay91U/bbm3bmTo4HBri3mhNUxhnj1OdDNeYF6PuhoS82fYlP+/vfWyvX53y0hfFQHZeiU4Jtq3Gi9yx0A4ODnGET2FmMEA1MNiZxy6404IGhoTvtewIFARPxQLBkYhEECHAELSbZjTZpW0EQIDp9IawLtupC7WfOCBTSImwImgQG8lBHkIlfDmjAAxr5U0HqAaozwRZnjL5TWUVLSIb/IgiSj6AduxXsbHQu2KoiouWH8Dd+QxyGH2gXIoz/z7FxVH9p8sAA94awsOG/6Gd/dUUKX+jxG2I3xAqLB/7Dz9RB385pBvUULthYPGhPBG9fuNLxNDbLl9ZAa7xhDwt0XOKkDtoe7ceu2bYIlx90Ae47/BbjwPul6mtvf+yckifajxBgEYy66Oe0j7sp1qoM8ZbuuN1ki/7NNeGTwv0Vt09g75LaOPTLvgjy8A1jkHqi3qpgYyGlDyACK8RVXbBhW3//WjsW45YTG8/L5dLUdv7f24uPw9et/qwLNuJHTrAxB+uCLcCuZG8vYxO/ME6xifwudvr61jdPbv0SKT4jLceY3/iI/+PPS5p+CPhl9zhpo/50fJVFtQtXysIG5n7YcFHTJ5Tlt5rQpvAF/XJdUYLDBRt+IC7kBBtzfF6p71xYRryOy+Xc51x+yI2dMK+fNoWv+D92X2zpq7GTMUH6WEN83g8MfK5I0QI7g319HKftUa63P/Up6OtjHKY74y4E6/NjZ2bXBZtPenF8ciPmdMPvjWPixOWT8o5BTkT6fTwsaky6EAEs5BHsg9xs/+kil8MFG4svYocAE8F5eU0YDg5+3L6nHgIzwYIFgoDA5E3rod52O2AENIJsnP2OJaBCGBJ4yzsx5KnC01fLxx7qiHzOzuur1+OLKgtU+JvAyGJG+vABdfKXvptb21X1hY5gHf3sYqMq2FoLIiSQpgsoeaIO7o8p30g+MvIt+55+ze3Y1sd7nXUhDdxPtB/7GTP4OrUn2o9diy3Q/22RswUeDGmNIYQeZ+xLrQ1lwebpqAumi3AItLS+tJ9z7ekmqSP6GDto/yzz+fcLy+vo719naejDEFb1h198bJEmhB1jKua/t60u2OgHyNhg3Pp8TOFijfoZRyz6+J5xgaAg3zVme/k9kYODn7Dv04Wf+YToaF0OHBn5tn0X8w67Y+eXMcEJE3m4Z7Qs2LDHX2VETGAeIcLCHvJzAkQ/0x7KYfzyPeUzBrA50s2s+b0ljklDGUus/R8vjjp8h4sxBfEfbaX8KJu/1BWM2yoYr+XXFg0M8DANfqBeyqGPow34jrYuLPWd31ZA25lD9DVjYllzNzFA3OjtxX7sCzFFu1IfXG3llk+u+/t5fyPlYgP1c3JQ7gMXzIhFYgR2MCbIQ9nXNHf0Uvh4oJ+okzKJ89M137YXSrBtJa6oCZbpAE+f9vYyETlDI0Aw0VnMfFJUF1AuN7mAqi5oBPrIF4sZ7x8r3zjrgo1gS7AJweYLexV9fUxQ6kFQVhfqqMPr4bsqvJ5uCbbcLx3EwtFOsLX6trP6Fljg+0SRogXvHxa+nL+jrtTvBOqqmEKIUReLFLZ6/rxgi/6JtAR26qJtUc+yTB0Itpw/Ul+Mxfplcd+9wJbYyQzBxRig36PtLbvwYxUuxFiEUsFavikbeDrawKJCO2K3Im1/lbm2bElSp/dzTpwGfBeGBZ02s/DPt+/Kux6+K8q4YtHvVLAxHyFix8ctvkkxOMgTj/gx5i++pO/wPbbMNtv/pkjtGB3lHivSMsZDfC0ujTOelvU0tCuER9hAvKCf6i/s9l93YQxhD+OAvLErTn7qIg4RX+hvvwzpafhLuhBC7OCVT0R9vISApI2LzNbyT475ZVDGMvUzlpnXpGU8M8f4y2fqIxbzf77HroVFKY7WbnZ6EkIb8EHMjepDBwg2/Ma8RlgN1kTl8PDX7XvaQXsYF/Qbggl/hJ9usv4trwvDw7ywu9z+auz3eM7ONeMC27Ej2knZ5fuEXZwTsyiT+vE9435rzLltlRJsW4ErbALUb+yfLgwNfcZsIIgQQAhKIVTq2+UuNJjMBL8QeeQhQDCZyu3KCxXyE7hago1HvavwNARYAkEEpVg4y/VQdxWevyogsHFLCrZcQOlcsFXTgby/8UHV38Gltvg9WOR2uFBGaLNQhDBfbEExJ9jiEhbjgQWjembr/88LNuyMxR9/TEywVe1pjRcYArKdn70Mxkj11yBagjX6ygVrXbDFzgULSgiSdBxU69saDFuYC+WFPIULNtrSmmfTJdi8XOqGlB2LPuKD9NQzWDpJ9b5m7MXJGWOPXdBUsCE6sJf6QxwwHlyo+Xir3zPaijmQMcAccBHrtiBygtiHnSGimG/UEbbjx6pgo1ziFLazO1fe3eLeOT9OOuYgcz7GcohN/rog9DpdqPmx8i0ZrSeYKQtRSZ7ou4gN5R3knGAbHi7vFPb3v9u+p9zYuYt+S/2EnXOLHA6e0PZ85KFsTg4+Uxx1+PzjxJO+ow+wm/ETts8tjQcX5yHMJ7NjvzOw64ItgovYnsttwOffuTU4yA2yf2V8o5EbwTlD4TIhQmZi5Ifjc+B7DyStwB6BL7+AIlJCQMQWeASKcrvaC7ZYgJmInLHW73fwNExwghKBg8md2+lgEo8l2KoCot1DAKQnQLAQEKgJTF72xMqPoNKyr7P66jsgoOXvCIa+kNXrCXKps3x274KN+ljs8KUHyfaCjXSIZNKxYKR1uT/ygo3+qo6LdnZWWX8Iov2ObM7Pwdzl2m/Y9/g6bPNFMi/YcoK10zZMJ/FB+1/k4B2BrXHjAmigcpnKhRVtTf3CHKP8ej/7uGXhjRMNH7dVO7xc/M3iHDtmnq7Vd/g/LRsxSF9jS8z3nOgIwYZgrM5Ttzsv2LCHtkY+7Albgu5TfMB70YaHv9c8+cEGpz/IVf0lDC8/FSwLmukCLaHLOEasxPyIeFav38n/3WcpXLDhh1y/BXO+Y2yHYOU1G+U40epbGDtbzLe03/jLSVHLB61xEfNmjtlYFbW0n/6N3UXGhItRLze3m5r6a7y4tzNSgm3a2dtbvjQQ8JflItZ43xcLYSyknKkx6CfG6s2iKfr6WJhJx0QOYVS/x8knJpMOMpHiLDEmc9q2bgi2ToQKn3d0wRb+dn/l6wkus0Wm/KSo/6wZ9aVCZEGtf12wYROXWjgDZlHjrDot3/2RBldQFmyxEziRADuWYGPsc/9LLPxuQ76cpbUdNn/ykzJijFNGO8FG+5ljiAYWq2r7txXS/m1ZsLFAx+44Y4FdlOg3WF6gW4KNPmrtqHdHsDH2ycO4jhOWEOKtfHBw8Ku18TMe3M+UH34s31PrbcNnjMHYMcKGdH6ELR6jWnPc/5+iO4Jtdu1BLz9OOyjbhVe538LO8i0R9XExy2ws/yyhjzP6gfGYrjPRzvKJVl2wTTSe7AyUYJt28vbtHPyBAHbWWASZCAx0JhEBhwE/UV5jIjD/VNnwMG/EZ0IRBDmr8jOfauAjf1lAdEew5RYef7EvgTCCkgRbp4KtKkRciFHf9ijYGCssJPgJwVZdoKusjyW/PDhRwUb7t23BVh1XKXxHfmsJtlRQhL/HFhQtwcbYiziEqOuWYCNfzNWcwFnR9krHeCg/Ve3tTdHyW8z3Tk48ghzfMoKtOv7dT/g2nSe58c+4qPYd7aN8TqxuMBurgg17OZ4K1jSO5ezFnrBXgq1OCbZpZ/UsJzA4yM/9xI+9MzE56ySIEaQYvBPlLAtIPy1KL2PzZt6SHZOZgOYTNbcg+KPxnQiIqQm2wUFenpheYtvxBVtv761FihZcRExMsFVfAOr3KVIfizPjaNsUbOxuVDFRwdbXV3+tSV8ftlBGp4JtrPZPhWG3j0P3T/Rlvj3tuaytwPD5zM484ybdyd4ago1ySTMRwUbZ3RRs9D35Ir7VBc7g4IYitYP7qYaHv2FlEYeZ45D2+DvJUtQF27zMJUOOx3zv5MQjyPEtI9iqO/E+1zoTbOkupPcd+Sh/LMFG+9N70tI4Np69E40nOwO7LthiQIo55m62B345lJd3EnQJqAQw7t9hYsZ1/4lyoQWlLxU11OHvTGJSxSUMDwJV1IVUTKR04YHLaguwBy6CMoGBiehn/tRTFQCjo9+377n/jgDOriLBmeARk7ZVT07oeB2xw0CQDsHHU2Tlnaz8Tg7BKhbWcsAE7cuv+6Gz+ghg9bet+y9SpDuN7fzt7O8vv/sOuGBBsMWlvhBs5XtYWoItvSSYXjqC7o+8YKO/CPaIneolj/G4LCu2fLzhq7LAb1cu9x2l8BdEp+9VCwGRE2w8JTpe+yfLZU0RQJ3+u5GUC2NMd+onZ85XgeHhuywNsSP85jfn1wUb7+djoQ2hEQs0ddT7OS88fNymKAvBarnBJU1/BPznzRjn+J6ysbn8xHNZsPmlt/I8dbur883HflWwle0p/7Zl+noL6qK9/KWMC638nGBjfMXYn1uy25925njqt6rd7cjxqiDuzL91AYQfiFfYyE+dVZ9kpRzEeLSDvq2WC8vx0C9fko82uiDjZ89SuL1xPK7MpON+PHsnGk92BkqwTSOXWWAtv8YgsGEDv/sW967F5AnBEoN2oiTvwlKQTOHCgIDCGRJnt0yoxaUzReD3Q+UWZiZfq308Ml6tq3VPEgtJKtjqTzb6QksgJEhyNk2Qow3lergHMHfPidez/Qk2fsQ5hb9UlDRj+ztY3bH1xSIEC2UQ4KmLhw62LcFGm6qC1X3ViZ99LNQFL8Kf9tOudMGeXsFWHQP8rmJvL8fwk/dHq1/dx7ly+J4TlHb3WfmrejjJoS/SnbB5NTHvr99AiKTjIhZot2Eygm1w8GP2HQt0jAViSdmPVVt80aefsT0uidJHOcEW7coJn8kJthT+zjRsp53RDoQvdl1t5Y8UKR0ep1OhM9fGXfln0lq/g+s7UO63dv2cfsf/2wm2XL8Fxxdsg4NfKY46/PUntCPGf73fsKe6G+nvzCRfjAtemp67h02CrbuUYJtGLmsbdP3pUBYZBmxnOwvjk7xLaoEk8PDDv7Xj6cLIBFlsorL8gkvg9wQxAQma2BYB0INLTqwBX3wJboipEGzerv7+jxapWvCn+wgE+ACbCEwEEK9nrIXL69lygs0XuxDUBE33l9fRygc7F2zYVn6BJHCRjL9JG/7GD2ldS7P3Q/Jj7S58WZjxIz73/NuiYONHqqvwS7rYxP13LOTxioFou+fN/XC37xpgV/jPd27IvzUFG0CM8xLWvr53WZrY1a6OobQcH0tVUZpiZIR3afGwEnMs2sHYp+yysPLXMYRgo8/S9i6rjadOBRvt8peppvXj81Z7qn3l6UOw0c+UXX4wgZ8w8n4kJuTmactHKcYXbOX5PTj4SfsOvzBHaQN1McepD6FzV5HS4elIHzte82ppWi/9HS+eR1tSlgXb8PBX7Tv8MDXB1tt7c3HU4SfJ9C2+Sh8WwYaWfWm5fkJJH9Mn+MBPECTYpoNdF2wx4MQqc5eugF8O/UtjeoYcgYkBngbziZB8PK5+e1FTHYOD/C5c7GixMC6wyThUE1/Y6Gd5MZkIyNjHu73KIiCFCxXEQ1VIMRHrL3wFHpxisfadAurh7LDdbiHwehBUcRmM4EM99bdwu10scHEGTNupJ/zNk4flnUZfvOgjbPP7C/v6uMTEguf1hM87r488/AZg+ceeAT+b1NfHJCU4Erzc37C395as31uXoPEFAZOxFIKlnWDDpgjYBNUI2Ok44n6TdoItdwk7zd+O7qve3jXZfmXB898fZIEKAUL5S8wvH8zeC+o2MdYYB9hFm5hL9FE7wTZe+yfH6hioYuPGn9tY/7al+6S1k5+doW76mPfzfbZ54pSbHyn83rW4lYLYweIYJzq0o/w6BhdWt9j3jI24J8zn18jIpiJVCz6eWETTcYud9RdXt8qOBZr5h995qWrZF/5CboQCY5X52ho/aZs9HaKA+uPkI8r1sQCr5bvNtJGY07ok3uqfsiDasOEB+w57EGKIIsYCIouXzd5eG58+xvB3CF98Un7PnPuDX38gDe1jHPo89DH8d83xyJWG6Pe0XSlcaFNfKqzIk8ad3O5kCKDw7yIra3ORwuFl499qv7kd1fve/CevKBd7IhbmXusRgi1OviPuR3zI3a9YtXci8WRnoATbtLE68AP+dCiCjeAVi1+coU5lsJIXzrfAl/9BeK87nVQEgfk2eeq7HoDLbfzEDLsEPNBQDWT83mT6I9X+4+/tBBuBvPyyxQBnfqOjP2zWMzp6v30u7zBQ78aN5TN236HsnmCrXrIF2IWQIGjFbx5yZu1tikWyvkCNXR9vsL+t5ssAPwuDH0ZGfmD8obX7l9m0LBB9fZRJPSw8+DvdCayL660v2OCC2u5EgDbRz97+e40/rNkR8EvB9H/sZMYCFONtegVbb+/6opYtA8Raby8LZvxwf12g0u7h4XuKHA586pcw3T/4vuqXQH7c5gVbgIW3rw+hcoPZN2SfN9XGq9dPmSzQsQvm87UqHBFT/usfl1h/fczaw8KOuKGffFxX59vYgi0/nv1EMezhB/dX1mwJ5AXbXEtfjpv4mku/fX2r7Tht5L7Cz1ibWrELO3zupDGkLFyB23e+2TVo/vuC8Yv2mTZFX3cm2HKxBmHuu4yMH798Ozj4Zfu+PC4Q0L29tIP2I6QjxuReLizB1n1KsE0b213WGBh4rx3nLDkd3NUzwsmSwb7QxEf+sqjf/8KZdioUPWi0e8K0HRAWvb3XNyd/wAUbQion2DzIDA1N7FcfCBr9/e9pBsIUrXsAuyPY+vqGa4EtB8SEt4uFkrbxuo52P9GVqw8/LLQ2/UMzwE8GCEl/LQq+jss1XNaJBdb9sG0JNkhaxvk8Gwf1J0Y7BWPOx3HcVpDu0DKXqKd8CQZsScGGL4aGvl7U1F24WGM+ETcYVyyOcfmXMUg/+OLY27vWxkf+hK0KTrg2bGidqPi4Ze6m47Yu2BgLnWLDhh9ZfvqIHS3sZhe4NR/YtR4P3s4QOfX55uW3E2yQWxHqJ4vMP56ArP52ZjUO+Eko9qeCjTp4gW59t3wsjI5y+wPzh5ML2oQfGDt3FynyoB6POcQ58vA7rOMJNsbF/HHLzgHf8IP1Hlsol7bHDj67wtVfOpBg6z4l2KaFuftZgN9Hlj4dyqITl7AY3PnyJkZ+IPv9RY11+KLF2aLfi9BatHgMvPwaiBz8LJLJxsJ9gU3CVLAR8GPXI+5hi4kLmZCDFkA2dCRWCPa9vZTxNquzKtioh8UrgvR4gi0WjRA2qWDDb4jJ8QPbwAD3H7KYEbh9QcsLtnb1hR/mWNsWlxbMTsBvMvoOBOXjZ8QHuyf4AF/Tl15PXrBhEwKHIDlRwYbPY9Fqf0/f2KT91HmTLQhcJsq/9iYHxszw8AbLS7tpP2QcMpYZJ/iYhdrbXxds1Rfndlew+UL2iQm1aTz4PWvsyLOzhmBmAY3+Dvu9z5ycDNw+rmhjJ7O398bSvGrN37EFG/OO+w45ARwLo6P3WlrKih0qTq4YO+k4XWTp2s8B+tzjJDs7xMrZ5uOqWGAcjC3YqK+T+e0niOXfcPV4TR0x9hlnfkmTnbkNG/K/MlMFcx2fux9oE8KGuIWtc01Al2/LSEF/+UkGeYjbc0pztL0Aws+I3E8029YJGL99ffiM8ug/+i7GnM97Cbbp4NQEG4nJRGYKMcGGc8UqueemOvnYFRka+pQd52wNoRHBi4HKhI3BOlX6wjE6+oAFu/KZIoLRL6MxAdMdGern+1l2fJ3l/aHZX17sCOb8CHDrPW2+aHIJI+D3R8RiysRlESUgYZOLKQ+miJWFVt7dVm5L8IHNmx+x+r9ndpCuVc/QUEsE+82zfA8jSLcuBfJahbTtbhc2sVinC1HYhN/wwXyr912W/sel9rMw0f7W+87SRRPh8ZEJ1hd+wOZ3WJ1cjvlOs46qkKWt3N/mvqfPWFBh2IGfWcwYRwTnGEdLzN5vFqU43P5UsKQLZ9DtSx9GwabyQxjpuA3/dUrSY6OPNxYhXqOAEKX9VTAe8KfbHm2HLA6IVfzLAoEvy+1PL0XRBn+1zXjtnyypl7Lwy0xr0z9Z/a25MREw3rh9oa8P/yAWiBmMdRZFxh39zbG4DyrtA2yYZ2MFwf7dyjj+z6ZNAwP/YGkQuhfZ/1uvHvKHX/Ar9SCCqcMFW4xvFnP34Vubc5S+YYwGEAWcaA0MfKhIR6wJsUbs4F4x+j78jv1cJv98U5Sk8Et3n7Dj5GXse7v7+z9cpPD6vB7aE2KB8ik3fNLyCz9KPzr6rzW/8MDD0NAXLA11XfzkcY75eGOuEWuwAZ/EPZaMIV5z8ZFmu+tx81fNeNrXxwLMuGP+UAcnXfgiBJvHxeHhb1kZrdtM3LbN1mZ+B5T2IdrId5N9/6siFXP78/YdfuBEGRsjHlJ2jMtrLd0Xm+WlfQaw2/uNscG8or0xVyiT+dIaD8S8gPcB6ehn5mOcqFN/jM3FHdo70XiyI3Pygm0PowRbR2TAQQY2CzWBjwDIAkvg5S+fCUCcMfoE6N5ApRwmKYGA4EWAZ2IgfiLwMxmr9ROA+D/fERQIDkxcJiFBHFIOn7GfAEkAo3zKYuL5IuAkOOeESgQnjrHwk5/Jjk3VeviOYwQ47CEYpPVwDP/6DcPejqAHUreNdpCWYEnbCA7YkPqcPAQ2jiHEqCvaT5+FXXxHObH44Gfy8beT+qp+IAgSsMhHevJSTzviE9Lge/L4IlYfR/zlM3YRQGkP/UYd6cIWC2dK8mIbdhOo8T/tIX8EZMpN65sIyUO9Md6og3LpU+rItRvG2MMWxkHsUmAnbelW+yfDqI8y6Q/Gts8hxC67mwhSTpqq4DtuJ2A3rfX7wrETH+IUu+lvxiZton9y/ue76jgOn/rJjzP1JWXzN8YWnxm3LPLhV+YTfcV8Iw0kP39jbFAm9UQdMHyezhfGPmWGvXwOe4kH2BH20nbKZbyHyMEmbKNfY77FfOA7fEOZOb+4oHa/kC/md4wvSP3BaBNjE9vScYPviZv4hnrxDXOFPNgdPojYAfEVtuLfiI9hG3bTPnxFOaQnP36gTOzFbvwUc570+IX5kB6P+RmM+Rxtpz2UX7UzGPXRZuYntqbt5i+fY42JGIEPcutatJFyxrK3Op53ZqKxpibYDjGGYHttvhLRB11MkAiaITT4S2BhoEfgJX23BirlMPAjqDFBmVAECernb0wS7EvrJ8gx0QgGHGfyhd1MRiYYwTeCIxOZdExQ6iHQkCcWlmr5Vfs4jh/Ih42UTV3Uw1+CALYS3Cif4JTWwzE+Yy/lUW6Qz7FwUjZpw+8EWAJt2JTahb30C+mog0UXW8IHtJ3yKDeCZuq3ydZH2/AneagDX+CHIPXzXYwf6sHv5KVsbMiVj10EScqmLeSNxSLyRZ40L8GVvLEQ0R7yR/DmGOWndU6EYV+MA+rBLuqh32McVNuPb+l/xlf4H1urtkyl/ZMh9cFYyLANG7GVerE9FSKcQHGpsMrYVSZdiB3ajM2MkZhT1f5O7Qi/+q5Ka34xroJ8xhcsnviGv/QzaSH9EeOW8qgz5ivpgqQlL2VRJuOT8vkbY5XysT3iXdpXOXspN+ylDPxHHdiEDdiEbZE++pT/812Mh078wngLWyH1xtzFjmgXaWPOp/ONv3zGrpjDMVdSf0fZUU6IGvKGbdgdsYD2pP6MsRvxLvom5g71Ym8cT+cnpGx8T9vpw5hrOTshx7AVP1XnGf6MdnOM9lAe9VN2jNGom/TkIw/tG8/etN92ZnZHsP2B8Y+Nr7EO+/dWp4gtMvAYzAxCBiODmIHJIGUCpIE3JkGunMmS8ig3ghMTJOrnL/bEJMFO0gfDbvJhJ/aSjwkJowzKZNEjHZOQ8kjP97nyU9uiHuzDDwSvtB6CM38JBJTF8Vw95MGGdGFJy+d7jpOOciDlhN9Tn4Vtqd9y7cemtF7KIhDxd7L1cTzalvZV+CL8wXeUTRrSpvVTVrVsmLOLdlEfPiJvmi8YdsWCQL5qu6OOXP7xGHmr44B6YgGItlfbj/34lfG1pdo/WVJnOh7oJ+rEdhbcEG9xAoQoC/KZ7zlOOhY08uF/2ouf0nGeqx+GDaSlnbQ9/ApTP3IM32Mn/od8X41P0U8xLyIt+WNOUmaM3ZgnfB99RVnt+iqdBzEOohzKrJZDWv4fc4Y86fGcf6r1YHvMt/AL/48xEr6I8mPORTuiTFj1D22nvCDl8h3l4NvUH9Vy0nET/oz82Mxx6iI/5VBetCVspI1RZpSfjsucnRHfqCvKwk/kqfqUsvgubKVd5KHcdJxG+qifY53YK5rGem2htdBcaK/9jGixjgQbiX/feJTxFcbTzPEP5isSfXAyaJlQDHoGMoOTwZpOuC01QGNCUQ/1Uy/1Y0cEDOwjXZovJhZ5mUTkx15IOfwlL8fIT7poa6SHuUlerQeShry5eiDft6sn7IhjUSZM20A6GGVF2nZ2pXlzdvFdtd6p1JfLH/WlbFd3rlyYK5f8ndrFcdJFHvJ3WnenpIxqXam/07ZH+0m3pds/WUZ7qJM6qBP7mXuxQIY4aCdKU7FDPvJj80T8Hm2PdlMGcz8YcSj6lL/h4/BzWh9/q/1DHhjfUWbEubSOTvyd2kueqr3VcsK/fBfjI45TVif1tPNLlBc+ST/n2hFlhj2kTX1R9Qd1j1dO2EaeNH/YEH0TdUZ6/lI+x9OyJ2InTMuq2lkti3Thp+gDjqXpIw92dWrvzky0FZtiTa3VkWCDTzPuZnymcV/j84wvNB5v/NOenoFP5CsTnQzAGNhVxrFcvm5xsvWneSIwVhkBI62D74Lj1QGreaPsCGjj1VM9Xi07LTfypGWl6VNG3jR/ylw5kWey9VXzp8z5I8rNlZeyWm7VrlyeYJo3zd9p3Z2Ssqp2QtodjO/S+juxoVouf7dEG3IMG9P6Y6GMBa7KOBYL31RtTW2oMo7l0sR37cqK/6dM8wfjWFrOWJxIWWna+H96fCymeXNMy6t+hmOVCavlBcfKHxyrjGr++Bzp089pmSnTNNXyU3ZazmTyRL70cy79zsqZd5vGOtX48kJzsVmGBkOLocnQZm0F2zOM+xifazzC+DLjKT09/3Nh2eFinelgrjKXvtvM1RvMpRdFsXtM51uItlSIQsRZ9btUrE11rqY2VDlWmrSMsdKNx1w5YzFXRnC8tNXjY7GatxPmyqkyly9lLk+VuXzBTtJW0+SYy1dlLl/K6cqzsxFt1fNq4x8ZjzSivdBg4wq2XY0Itr2NBxsPN77EeJLxL+xs8Df5CkVRFEVRFMXOOf9xk1pnmL462fhS4wuMzzEi2NBi4wq23Y3PNh5oPMx4nPGVxv/W0/Omm/OViqIoiqIoip3z/H9ybdVzYqG10FwHGdFgaDE0GdosdFoT/AcFt4uRm9z2NMaTovzaQfHgQc9f9fTc+NN8xaIoiqIoiuL4REsd+FbTVfHAAVqLV3rwS1N7GdFiaLInd9cCIdh4GoEtON7/wU1vXEvlmipbdVwW/fOenhde3tMz74n8tWlRFEVRFEWxPdFQp8w3TfUXxrgcygMHaC6eEEWDocXGFWxswXGzG1tybM0933iMkZe6oQT/0sqelTdCFEVRFEVRzBOx9mdrTEv9lZH3r/2J8VgjWgvNxTMEaDC0GJoMfVYSbIAvuFaKouPaKZdF431s6S7bG4yn9/S8ZLCn5/qH8gaJoiiKoiiKLaKZ0E49f238cyO7a7yJg921eP8a2gsNhhaL+9dqSHfZ2IpD4cXTooca4142Hj9lG48nG87r6XnT7f5IuiiKoiiKoljm3CdcK+0zUGin/278UyO/bsAVTB42QGuhudIX5o4r2NKnRbmOiuLjuiqPm/IUA5dGqQjRdrrxHOPbe3pOfU9Pz8Xf6OmZ9WjeYFEURVEUxR2dc/+jp+e6n/f0XP49k0ofNB12temkc43srCHWeFEuWuoPjbzvlh8q4EHP2F2Lp0Nr96+lqO6y8R4Q7mWLJ0a5NEoFIdq4PPpG41nG84wXGy8zXmHEwGuM7yg4UxRFcSfitRNgLr8oitsHQ+egedA+aCC0EJoIbfRmI1qJy6CINe5be7ExLoXyZGjcu5Y+bNCRYIt72eK3RSmI97Kloo3Lo9zTxk1z7LZhzJnGs40oyfONbzNeaLzIiOGiKIqiKIo7EtE4EM1zgREN9BYjmghtxK7a64zcs8ZlUDQUYo3XeMSDBlzRjFd5jLu7BjiY7rLFpdFUtPEQApdHue7KzXIoRYzgCVJ23P6H8S+NbzL2G9kChFy3xXhRFEVRFMUdgWgbiM7hNjG0DxoILYQmYlPrFCM/QMDPT6GduAyKlkJT8asGiLW4FIr2CrE2pmADIdiqoo0CEW1s3XG9lUdQjzJyXxvCDdXYZ8QwtvwQcCjKPzPyJl/4elEURVEUxR2EoW/QOmgetA8aCC30KiO3kCHU2FX7AyM/+ZkTa1wKjQcNxt1dSxHKLrfTxj1tPIjAEw1UinBja4+nSDGI138cb+SSKSIOY9mFgyhMURRFURTFHYGhb9A6aB60DxoILYQmQhuhkRBq3FaGduK5ALQUmirdWZuwWAuEaKOAEG1cX+WmOJ5kQBlSKZWz48arPzCIrT523o42Yijbf5AXw4miKIqiKO5IDJ2D5kH7oIG435/bx9BGbG6hlbhCiXbip6fQUl0Ra4HYZYudNm6Gi6dHUYZUymVSdtwwBIN4BQgCDiXJDXUYG+RdI6IoiqIoijsCU42D5kH7INDQQmgiLn2ikUKooZ3QUGipEGuhs2KjbNKIAigs3W2jMtRhiDd23djiQ8BhGL9FipGQnbiUiDtRFEVRFMXtkVVdE3oH7YMGQguhidBG3KcWO2rx2o7qrtqUxVogJ9qoMIQbl0oxBIMgAg4DMTSIshRFURRFUdyRmGodtA9EB6GH2NQKoRY7altMrKVIhVuIt1TApSIuhFyVGC6KoiiKorg9s6pvQvuEOIOhjVKRlgq1LYqoJBiVVwVclWG0KIqiKIrijsKc5gk9lBNpwWlFtfJgKuJSpg0QRVEURVHcnpnTOsGcPtpukDNeFEVRFEVxe6cgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCNsBenr+P/GJbf3IDe/dAAAAAElFTk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</file>
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    <defaultgrade>1.0000000</defaultgrade>
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    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
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    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
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    <shownumcorrect/>
<varsrandom><text>a={1:20:1};
b={1:20:1};
c={1:20:1};
d={1:20:1};</text>
</varsrandom>
<varsglobal><text>ans = (a+b)*(c+d);</text>
</varsglobal>
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  </question>

<!-- question: 358014  -->
  <question type="formulas">
    <name>
      <text>L08 - (a+b)2+c</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Evaluate the Expression:</p>
<h3 style="text-align: left;">({a} + {b})<sup>2&nbsp;</sup>+ {c}</h3>
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    <generalfeedback format="html">
      <text><![CDATA[<table>
    <tbody>
        <tr>
            <td>
                <h3></h3>
                <h3>(<span class="" style="color: rgb(255, 51, 102);">{a} + {b}</span>)<sup>2&nbsp;</sup>+ {c}</h3>
            </td>
            <td>&nbsp; &nbsp; &nbsp; &nbsp; &nbsp;&nbsp;</td>
            <td>First simplify inside the parentheses<br>
                <h3><span>Add <span class="" style="color: rgb(255, 51, 102);">{a} + {b}</span></span></h3><br>
            </td>
            <td style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-parentheses.png" alt="parentheses" width="201" height="57" role="presentation"></td>
        </tr>
        <tr>
            <td>
                <h3></h3>
                <h3><span class="" style="color: rgb(51, 102, 255);">({=a+b})</span><sup><span class="" style="color: rgb(51, 102, 255);">2</span>&nbsp;</sup>+ {c}</h3>
            </td>
            <td>&nbsp; &nbsp; &nbsp; &nbsp; &nbsp;&nbsp;</td>
            <td>
                <h3><span>Exponents<span class="" style="color: rgb(51, 102, 255);">&nbsp;</span><span class="" style="color: rgb(255, 51, 102);"><span class="" style="color: rgb(51, 102, 255);">{=a+b}</span><sup><span class="" style="color: rgb(51, 102, 255);">2</span></sup></span></span></h3><br>
            </td>
            <td style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-Exponents.png" alt="exponents" width="201" height="57" role="presentation" class="img-fluid atto_image_button_middle"></td>
        </tr>
        <tr>
            <td>
                <h3></h3>
                <h3><span class="" style="color: rgb(51, 255, 102);">{=pow(a+b,2)}</span><sup><span class="" style="color: rgb(51, 255, 102);">&nbsp;</span></sup><span class="" style="color: rgb(51, 255, 102);">+ {c}</span></h3><span class="" style="color: rgb(51, 102, 255);"></span>
            </td>
            <td></td>
            <td>
                <h3><span>Add&nbsp;&nbsp;<span class="" style="color: rgb(51, 255, 102);">{=pow(a+b,2)}</span><sup><span class="" style="color: rgb(51, 255, 102);">&nbsp;</span></sup><span class="" style="font-size: 1.64062rem; color: rgb(51, 255, 102);">+ {c}</span></span></h3>
            </td>
            <td style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-addition.png" alt="Addition or Subtraction" width="201" height="57" role="presentation"></td>
        </tr>
        
        <tr>
            <td>
                <h3>{ans}</h3>
            </td>
            <td></td>
            <td></td>
            <td></td>
        </tr>
    </tbody>
</table><br>]]></text>
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</file>
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    <defaultgrade>1.0000000</defaultgrade>
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    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
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    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
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    <shownumcorrect/>
<varsrandom><text>a={1:7:1};
b={1:7:1};
c={1:8:1};</text>
</varsrandom>
<varsglobal><text>ans = pow(a+b,2)+c;</text>
</varsglobal>
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  </question>

<!-- question: 358030  -->
  <question type="formulas">
    <name>
      <text>L08 - (a+b)2+cd</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Evaluate the Expression:</p>
<h3 style="text-align: left;">({a} + {b})<sup>2 </sup>+&nbsp;{c}({d})</h3>
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    <generalfeedback format="html">
      <text><![CDATA[<table>
    <tbody>
        <tr>
            <td>
                <h3></h3>
                <h3>({a} + {b})<sup>2&nbsp;</sup>+ {c}({d})</h3>
            </td>
            <td>&nbsp; &nbsp; &nbsp; &nbsp; &nbsp;&nbsp;</td>
            <td><br>
                <h3><span>Add&nbsp;<span class="" style="color: rgb(255, 51, 102);">{a} + {b}</span></span></h3><br>
            </td>
            <td style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-parentheses.png" alt="parentheses" width="201" height="57" role="presentation"></td>
        </tr>
        <tr>
            <td>
                <h3></h3>
                <h3><span class="" style="color: rgb(51, 102, 255);">({=a+b})</span><sup><span class="" style="color: rgb(51, 102, 255);">2</span>&nbsp;</sup><span style="font-size: 1.64062rem;">+ {c}({d})</span></h3>
            </td>
            <td>&nbsp; &nbsp; &nbsp; &nbsp; &nbsp;&nbsp;</td>
            <td>
                <h3>Exponents:&nbsp;&nbsp;<span class="" style="color: rgb(51, 102, 255);">({=a+b})</span><sup><span class="" style="color: rgb(51, 102, 255);">2</span></sup></h3>
            </td>
            <td style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-Exponents.png" alt="exponents" width="201" height="57" role="presentation"></td>
        </tr>
        <tr>
            <td>
                <h3></h3>
                <h3>({=pow(a+b,2)})<span style="font-size: 19.6875px;">&nbsp;</span><span style="font-size: 1.64062rem;">+ <span class="" style="color: rgb(51, 255, 102);">{c}({d})</span></span></h3>
            </td>
            <td>&nbsp; &nbsp; &nbsp; &nbsp; &nbsp;&nbsp;</td>
            <td>
                <h3><span><span class="" style=""><span class="" style="">Multiply&nbsp;</span></span></span><span class="" style="color: rgb(51, 255, 102);">{c}({d})</span></h3>
            </td>
            <td style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-Multiplication.png" alt="Multiplication" width="200" height="55" role="presentation"></td>
        </tr>
        <tr>
            <td>
                <h3></h3>
                <h3><span class="" style="color: rgb(255, 204, 51);">({=pow(a+b,2)})</span><span style="font-size: 1.64062rem; color: rgb(255, 204, 51);" class="">&nbsp;</span><span style="font-size: 1.64062rem;"><span class="" style="color: rgb(255, 204, 51);">+&nbsp;</span><span class="" style="color: rgb(255, 204, 51);">{=c*d}</span></span></h3><span class="" style="color: rgb(51, 255, 102);"></span><span class="" style="color: rgb(51, 102, 255);"></span>
            </td>
            <td></td>
            <td>
                <h3><span>Add&nbsp;&nbsp;<span class="" style="color: rgb(255, 204, 51);">{=pow(a+b,2)}</span><sup><span class="" style="color: rgb(255, 204, 51);">&nbsp;</span></sup><span class="" style="font-size: 1.64062rem; color: rgb(255, 204, 51);">+ {=d*c}</span></span></h3>
            </td>
            <td style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-addition.png" alt="Addition or Subtraction" width="201" height="57" role="presentation"></td>
        </tr>

        <tr>
            <td>
                <h3>{ans}</h3>
            </td>
            <td></td>
            <td></td>
            <td></td>
        </tr>
    </tbody>
</table><br>]]></text>
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gjV+UFbRhB9NTr/0WhePtC2aHjyfykj5wqyHQfrTjH0nfKXr1W9g9wznnOM01NOzg/3+wK3VE7k2zv7cxpip5z1FngXn/+26oVBfN8aN7fQ85nAfpV2RwTUs1Qx6KwERJOKhO2vPQkefPWKHnn9ij5sG0dGX1XtIxtFy2fqYR9dnflfK58oUzrGCfzH6on8Y81NJIAAbPyZcRtVIdyclNycKesVMHDwglRQhmz0+EueKdSN7tHOjmStlOWdK4nq7vXNzt5WCgP6UJbMut59wgnByYMl33jh5sF9UyS/tU7RiQgIKjXCqR/LiFr/yysWjSCgj4ljeplhBLtYJHP03as3KJ+fPWL07onr5UTeRnuT6eXg7Pfli29nHmCQB/G7pynHS8nv37vjOTTBn1KHPZbI7tpKi1owy+G/usub+tCSVs81v3p9HJc28E5393fkSO0A8E6sfZz94gzy7HDGaXXEs6FEUGtEzuxZxL0a/2jDUwdED9nx7EKMSakGqGOFV5hKxmGf0CERC7YjTj6VajY2EDY3r4tSt5rHSVjVNa+vDdGptwfKzNUwmY+UDWzlEUP15WVXevLjt4NdeFubHYsij1tFwxpKkfip7stlmX7p8NkeZd6Km0qegMay2EjSk3luG+Rh+gsH9DK9GnJI/XMIrmnfyNH8mY95x7lpGBfvPtdWbCwHtq0QLLiF0je3ng5dby8nJzSNtYMukals4FKTiPJ0EUc/Ub/S+fyjd/LtxXI2pGs/ZIZP18ywMb5Upy5330mNGgn4cOeshFj6NdI0p7QcQ/GDg8k15mvb3NDdwZRxhvMB8aZrWPK2bFCThTnuc+UBWVWDGwl63vUNztJB7WdPG3HEaoyjk7o55YoC+o/nLBS9kx7y5yjbZ8MldSVU6QkYEwY92oj3pD1xpL9VBMp9Mzb0dmh151/LAjOD8aSqeenMCXRfTQ0OH/YwUU7qToWtINrpXDmc5I7bYSkThxe7txn7tooKz4aLKtGDpH1o4fI5rFDZauOZeXzd8mCh+qWXnuYm5LF77qlylKcmigHFo6RbZ8ONexfMLpc/xY/UlfWqPgl9m1orplcXPs6dnv9E1KdUceisBESTqoSNsjaqDvryGQVtYUqX1jI1ulCj8V+g4pFVWzt1dAsWFiwDz2tC6mKgbdtyAgWxROHQkXkeFGeLOzXysgeymMRznv1hnKvBzuosjDpvlizmzfnL3GyVhdIyA7EsEgX7Ipy9HCGWaAhoBNURMe5O4LTH2spObs3ukeVJXdPvCzW8W/u2UD2q7Rh8bUihQXYf2sXyVdJmNWzpdltxM7kp+2j5XMF7cyooB30C8KAucM4zLh1ztAGhMovbN6kbZhv5gLjGX9P2ZiC2klePlnmdaprzqMVXEiOPTcQUP9cFyZtknl9rjb1YxyoH+3g54na7qYxQ8sJ7/4FY2RF13qyo09DSdFrwCuGR3zC5g3mYe3bj5rx4BcFjAOsfLOHfONrA21C2CFtVkAhutjZ26tjw/UK6fMmae08eVev7Q/a1DG/jGAcaGtqh1iZq9fR0s719NptYATwZMZOt5STjFVTTJ8w/s8wD+4cgCXP3mmulXyVtxkdY825hOhbYcU1T2EjkYA6VniFrXgofuMhJHLBjsfR2cFiA2H7sE2UWZTmdYqT+Efry06Vp5SBjSRVwcJYFemDGkvWk40lx8ias8Ni2y7S7/Fzpj6f/Wlvt9WypG+cbyQMUpGkknR0x0L3GSfYwflSF8uJulBOvi9Glj5SV7bpIntgQCM5/IwujhUI2yEVGAiHs2Oo8qQL61cPOgv1fB0n2gzaMVqgsmLbwO4XxlSk4wgS3qz4+aZPmLvx90Sb79GObWOhLuSY0/y95Xf99s0fbY7ZoPONcWN+IIeYvyBhg8CsHjlYPmlXx2mrdExxpg206R9PYUaSGTt2QCGhOFcQaowH5+SbnaGvicOO0swHVJ6M2MTINBUb1I/yS3ROvu5c13yfsnCMW8IJ3niC+Vyl0pao0oax4Nzg/Jf4dkBtsvX8TO5xlYqQM2/Tta3ZnvOT8NlQ98iybBw9xDy3Uedsb/+GckjlKEOvPVynCX0aSN7WUGFLXjdPPmqLnWP8MhKjYqWSpuNYob+Q4HrbonOCejK0v/5g7J+qgGMuMIdzdB4wBwB12HMLwccvOBA//JsxwqZzizm2/wYIqa6oY1HYCAknVQnbP3RR++LuaLMYb+/t7C5lP6WLuy4+EJaqyFWwQFtZ8y9W+BnHYHEt2hYqZMjqt3qYhTB1dC/3ESe4fbZsxF1mwcXOxiyVibXd64UITnGAEGTt2mgk9KO2dYy0YcHFQr9ShQIL9ebHnN3D3R/1dEuUZdfc0TJdRWhNt7J2MKZTmaE7MBBJ1P2JLuqj76xjBAcLOBZvCAXagPTF69d13evLSd9ty7wDic5ujY57uyugeTp/wC9skLUFr3aTv99WW0be4YwJfYQsQJIg2Rt0POmz33ZLlAUyiR0lHLevf9l4MHf+3bU5vVsaGYSooMxCFZzVOg9bVWx26HUBGTNj0vb841ky/E4jWxh7qbjoeQ8StsydG+X91lHmHGFHEjKFufOeH5xn3Cr15oAKGM4lxBH9wS8J5jrVawvSVrI99NrC8RBcSBdkDf3G9b27X0NzbtFPyBquYX/w72GUzjXOK64dzAPOE9pNUCDA6CvA3OOXHK8Qe69/Qqor6ljhFbaiIfiNh5DIpUAl4EgFOx15aUlmFwIL9dcqD7v6YmepkSlTGFDX2ZL3DASwsezVxfJkfuhCjJ2gmR1jyi3QeE3YhHshEHVkhj6P/m3rVd/0D3UVah+LfTts2O1573YVGx0TFuvpHSBFcbJeBSBRF9o9/SCkDc3XxD4Nyr2YP2PbcjMXSx6OMwtzCkRK++5P0vzRRtQ+bw+ZjDaLOtrYrv3b17+haSN5QEPz/W6d08PrprolyzJWRXQ2JFRlAMdgTLlPN5ZTPmHb+/Uk+YfKzQeta8sXKjgQ12UqLRAbjCFJ28C87h9+nVuiLI6wRMtSnQMce1AlBWJdPL6Pe4STotREM5ZxKio4ft5fHGnd2hO3nxuUjgnf79R6ivdvcks6we4XZGpFl7rmmHT3GvKfH9wGH/vwFeaaw/in4fzoXPvPD67D4l0r3VJOIGB2rjF2XAfZKlyH9fxA3vy7syl6/Gc6pkn3RZv5snOFchmDnLI5Ot/4ZQMf2eHNrrkfy8d3RMlUHRPmDrKHOUjWvqXoebVzYcFj6MNhrS/o+iekOqKORWEjJJz8EIQNcgVRwEJ+aOpwt/WyFGWE3s7D65sgENjpgEQs0EV6ky7SWHCxyObjdqjWW+ITgiKVPwjbGJUpLO6LVAa2qHRgsc16spHkqBRBwPAVPx/ZHSoFkEeI2JwHY3WRrmfaC9olQp/svBnpUuFAG5g7SBckAu3ge4hY5rv3uCXLsuqjwUYmICwQPfQHx/qFbc3IwTJK5QFAcCBFEFfsKqEM2sKcYLfJn3UfDzHSBsmBfEEi0a8TiaG3Qw/vjTftQLzwJoN944ZJ5uThkjN1hBTMcCh0v+ZPHyFHk0OF7eD6eeZ8LXooTnZo3yC6ON/+W9Y4P+/q+cEcQwxxfND5gUz5BawgPcnM+8yOsbK+Rz0zfowZ1ymuB/+YUrRPOD+QdkjxAVeqzLXtXt8AP/vbQlAevyis6urIXqZKHs4P+gcxw5zjZ/QB5xmPoy7/tU9IdUUdK7zCVjgYv4kTErnk60JyZNYIdxkKDYTtH21q60JYR5aqOOzsU18ODmxoyhQE1HW2oK4CsxA3klRdOP27J/6sfLO7jL0rSibogovdNyyau9y+HX5aZUDrQr3FM0PHBSF4v3VtIw8zdKFGOexepWq5nKdUbtyy+Iqfj/gWauwAYXcOZVdrWczHsU3T3GedQCY/Uwka2ba2THaFa+tj9UzfMD4s3GgDOIt7I0nT5/xZqcI2Xud9riuHOCZLpSBI2MbcGWXaxM7XJj12b78G5liMwY4nV7/3Z93HTtk5D8aYckn9G5hjT6aECte5JlXlBucL/dusc5H8eAPJU4kpCjo/KmwYC0Rqlcpn0PnB98cTygsbzuvU+6PNudmvY4FE4dpCWycSfTtsEDad32l6/NpudeXA4878mmtR8V6XWS/9Vv4Z8A5WvNkhN2GFJPytnbkW0Gb6Ew1NuzjX6Cfm3fbb1ktIJKCORWEjJJxgIfm+hc2ChfWQLnDJI66Tb0rKfxwFgltfkCbckpqii60Rop6O0BzSRdLbryBh+1DHA9Fb0MmRh6By+N6McUb5ecF8TMFttEecna9jPnFAG5AT7HhBJiEDe1Q6sHhD0GwbXjBm/wfF4kXxVizXaR24rZY5qGGgsH2ugjPx3mhZ3jnOtAVp8J4jOx5/1quwYR6/eiBGNvaoJ/tU9HJVLk7nQ4XPJDhn3nasGBb55rfs/GDXT8+PK6r+84N59AsYhA2ih3lYofMAac3QeUC5oOOtsDk7bM78QrJsGxaUNwL2Sa8Kr0nkWPZ+yV021owN/0awIwhZO1//Vgj5oaOORWEjJJxgQfmhCBvqxUKOxdN/W81mw/jXzO7VJypFEADIzO6+zi1DlPXWFyRsGM8kXdQXPxRrRA+LOmTKWw6Y8QUIG4TClHd3zo75duFw2xS7VqOVUhFyBQXj87cDsLDjz2F5A2GDgNgdI+xKQcT8x0HYvlCxg0Rix9C7s2Trx/do2x8IG8RytvZzg/YTkoO+hFPYsCs5Z3AbM5b57g4b+liRsNnzs6iS81ORsH3aLkq+VNmDTGNnLg3CpsdWtsNWlbABCDXEcefQayV384LAz4uzgdRlfvW27Ozt7Lih/xBO82+mgvNPSHVEHSu8wlbwjP6PjZAIJk8XzhKf2NhA2CAo49pHyZKHY3URqiepA3A7CwtQcH3nCurN/7z8R3zYHCs8LF90uUIlJUoWdYqV7bqoH1CZyX2qoemXt66KhGDyvXXMeLZp2UwjBFjYQ8sGlUc+aF1LvtSFfv5fYiS+R91yr29yhA2vk4uSuQ/GyOZHIVH1HWHz9c+Cvvt32LbPHmWkdKL21ewYqZQe1LkPErZxKmzm1l7XODMXWYNCx4M5xdz4g1uikN+ZHaON+O7RNg492bCcsOEF+m/9uaa8d3stM3+j78BtS9yGjZLPA8Djn2rfx+ocfOweC5EykqzClqwigzH7hfh0zw/GEiRs2NkMulYPq3CVEzYdU1XzZkH5bJ2Xff3qyyY9n6sHXC0pKyabN7FUlMNbFsgWPdact4HYYS1/fRJSnVHHorAREk6wiPxQhM3Imtbtlxf/B6WmbVluJGCBStMWs2NT/7wIm/91UihvhE3lA21j8Q4SNgjNmQqbP3jTAaRn0vcgbP4Pik3fulzeubWWORZCNvk+vIM1xuwgYox+8Jq4Oe7zs7XueTpXkLUN3Z020lRg0J+zPT8o+10KG+rAOUK/cR5wTpd3jjXSvuGd7nJ4T/kPJkaSZ7wpa7vFSUIvpy+oH9fA+fi3Q8gPDXWs8Apb/tP4B0RI5HJYF6KSmeXfmYkYYVNBwW7W4odiJFEXnpTHVT60TF5AXecK6vQvrMWZSZL09ST3p7KsGzVY5SBa4nvEyb6+9VQ0Gph+eesrmhE6LiMEOh5IEMaz9bG6kqGLMMp6y1n8L77PO5Ag79+OHTZHFtF2wYLyn2+GXSVI25wHomWTHpPUzxVKX/8sBR/e7ZYsy4ynWquw1ZZJKofLH4lV0dFFX+c++JZolExViVrTNVaSVQ4znwgdD+YVc+MP5nBkm1oyswOELU5296kn2YMaqISGfsgsJPTd22rKJ9oftIOxr+oSa9pDucpYr2CesNuE+jGGLO0f+nS25wdjORHwpoOxd+KjTcpfq7kqof7jIWxVzZsX9DdH+4G+41jUv6F7nHytcojrcN3b3cvtuB3Vn7/SawD1m7EPqPw6IKQ6oY5FYSMknGBB+6EIW9G48rdCFw1rYxZiLMjelOSmyzRdbJepzGzThf2gLoaQDW+//EKABRXjmXBPlCzs5Ox+pbnlvP0AqOfbI6EvMse7HbHDBolaovMBCTn0bnnZ2jzhdfm4bW2zu4RFfa/KFhZ7zJu/HeB/p+mJojzTT+wiQihWqxxB+tDX70LYCn0Sih1O3A5FOxjTys64FV3XXA8oUxF7XCDU+7X/OEcQHswF+nUhCRtAXeg7+oS6MTbMA87xCp2Tbe/1cGsvC+R+oSv3uA4wv5C2oPoJqU6oY4VX2PKe0v/BExLB5OoCVOxbOG0gbB/cXlM+b1dbFnWK1sUpTpL71ZNDg+pLDhYeLXumHAYB/QDfFvg+HHfjPBlzRy0ZrSx9rav7aFnSNsyTWR10wVWh2dvXkS/Thltf4fTy48ratUHGt68t8x6Mlo3dYyWlfz3JHIiFvawf+P7Yqk/cEmX5WvvwYeuaMuXeKFn2cIyKYpwjUb53DxaqPECEZtzv9G1X77oqKjpn2jfbhqXglevKiWHWtuXyvjvvqGMthELn3RG20M+kWzPyGflCj5t6X5QRu/16XIaOx9sGxoN58Wetlv3I7SfasP3MeP4a94iybJ810t1ZjJZ4FZQDOm/p2p9svRaqAteLuWa0D5WdHwgb5neiCvVivd62PhpX2oZ3PKjjeELoLiCEDdcK5gxlE1Sk0Ecci2vVf3zKurlVzltF4BrGWDBX6B/OzW6dO1xP/mB+0QauF/z7QRuYi6B6CalOqGNR2AgJJ1jQqhK2z+6qLQt1oYagJOnihIUqG+jCc7pUtGgDLIDHfbtM+PNGWLixCI9TwcKiB4HzZ/Wb3YxMbnZvjXrFKEjYEPwtUezOrXgkRnb2chZ2jMdK6OGXry0nUXi3I8TRK2IoC9k7sj1UBpDts0fKJFc80LeUxx0hsOO3IhH0mWfzB7eRD3XeIUgQS+zOpLrlz7ewYR4ghscPhPYLu2zTe1whM1WQ0c6ePnVNn3C8Oa86FmDPM8553vt3S/aL15r+YJ7MHGN+laDz810KG3ZocV3jHOE6wHgOPu4Iv8X+cmHqUOy4StHxWGnD+d03rJVbuxPMGcZjrwOMB3PrHw8h1RF1rPAK2+En9TdrQiKYHF08/LemzkcOz31L9uqieKBfXV3gIFZYTJ0+FHxwt/zzZOgbC+JHD9YFtZaMblvL7GhhwVsz4Kpyf6cSu1nTVFaWPxIt27HjpQsn6ka9hdOedY8qH8jB+hfaml2RXb2ccpkD6xnJOOXb6UN2qICNalPT9OerjnVMOSzyaCttRCv5NuCjHg6unysL+1wpqzvHyO7e2JWC4Dn9QzvfZCS6R5YFfxUAYugs9LVl6UMqyo/GmjlDWb+wrf7oaflc5wlztErbSerrzK/3HGOecZ79gbD9Q9uZrvO3pkuMmQf0DeWz/97ePaosR1Ry1rzZ1fRph871fm0LfXJk1wFSg+vJiiheD5eq4gQyUK97bND5wTnBLwgT764ti/QXhC09YkPOpwXlg4QN84a5QFn0D9ea6ZO2WbKw/GsN1496xuy2YjyJZve4rp6X9trHMhE9umqsuTaP6ziyX7jG9MeeC/TLCKoei+OPHwj9Q/7mNY+31XR2dB+oI/F6zWAeUNY7HkKqI+pYFDZCwgkWtO9C2EqS4s2ChYVxvyttaDtH++CXkMKUBPnkTmfx/VIXu/kP1pEN3WJN+cyv3nSPKsuBZZOMRK1V6XB2Spy6CyoRNpsjWUmSt2W+FG6dL8fTygsUYkVirAoB+rNE5RFCgAUeizUW8fx5b7lHhwafhl+UmmDaKNA2irctkBOHQsdrg7+SACHEThHGjzGt6+qIlBGE70jY0BbqKNpafucQKclMktzN8+XghKGSPWmY5EwZJoXLx8jR3SvL3R7GmCGcO/S8o2+QNswZ+vVdClvuS+Vv8yLYbc2KnyfFen3iM9S+yc8wv1igr7hdfsz3Boxjeo3kr5siWTru7MnDJFfHjh1W/7iRdTq/VrxxzWzVeQgaDyHVEXUsChsh4QQL2ncibLrIY5cBu03YCYO04XbSsfjQP3yODyWd9egV8pEudOPa1ZaZ9zsigh0qu5AePRgqVrj1tGhoG7NQY1HEMdjx8Asb3u2YuHii+9PpBbtKX3a53OyUQAbQn9UqN+iLFUMIDhbi3KWj3VJnnmLt2+Rul5eK4QSVFizymCsjhtoOxvRdCJsF8lu0c4V79Nll//Q3ZNnD0ab+BJU2zBnEE/36zoTNnTv/34atKPjFYIteR5iPoNvdp5NdX41yb6HXNDvAuO0KabW7jN7xEFIdUccKr7DlDtL/yRISwRzSxbDgs57uMnP+kr1rg3yKXaMOUbK2S7Ts7BUrh95tV+5WaMrySfKFLrpj2taUqfdCWurI5u4xuvjGSYouwKn968r+N+4qdwsyLzlBZkHuHsFijYW+ruRNHeY+6wTC9uYtv5D14/5W7rPdgpK5bblMUFkbrX0ZewcWXtw+q6Migf5gtwhCoAuwCgi+h1QmfdRDjqicnm6wA4cdQszNJ3c67Uy5x9lVXN8VYqiSo2PO0fOEdsq9hk2FDfOFuVrVOVqS9HiM3XuO0UecZ3/WjXxaRqqwzdBxrdGyOCeZA1WktR3cFsScJ/aMldSZb8gJ363oqgJB3/7JYJXB2rJAx7ICt6xVgnD+MnWu0K+CaaHnB8L2j9tryCQjbM48H9SxZGmfvOPBWHCL0hsIG+YOc4GyuAaStf84FmA8KcNbycn8ij/sFkG/F2p/lz0ULZu6xcj+Z1tVuCMaFJzPHZNekzHaF9zSH9++lhl/vNa1R68PjB198Y6HkOqIOtY5CRsORiEURiUUNhLxmMVMF+iS7QsCX4cVrmz68rVywla8Yoz7rBMslpAWHIedkrkPRMkGlZbdvbAzgddLOTKR1DfO7GZ5/0TQ8aLDZmcGorNRF0cs1rhd5Q2E7e0//0Lev62GjO98uexbOtE85g1ejJ6+ZZnMeup2s8sHgUB/nF0fvA7JWXjRH7vwWiGCjEDaML7ETwdLtgofXmPnD9o4tHuDJLqviwPYiUE72FnDAg9ZwxylG2EpO1cnPa+TwviX/q2LjG9XS6apsK2GsOncoIz3HNv+nUgv25nEmyjmDW5t2sauIfq8yxU2jAtlMEZI29YesWaXbM/U143E+ucMwU5k/oEESVb5nK/1YiwQFggURHqZii52P73Clv/ZYyF/VD1390YjkJPNLUQ93uywBQtb4fRhIdcr3vWJNjEXKJugwoa+41gLhB9jzFg82ny+n1faS3LSzS8Vc5+53ZwD9HmlSmaCCitu6SaP7CE5m+aZnVDMnTd27NhVg6hB8D9WvlRZm63XO84L2oXkm7lVvOMhpDqijnXWwvZfSjlhy3kCv7kSErkcMhJUV5L6xOoCGSOL/xIlE3ShwW7FByo2kJv3bv3FOTOydQ35ROuc3cHZzUnsGSOpuqCm9McuTowRhvkqaBPvduRj1v21dcHETkmM7O8bK1m6yKOf2QrK7ekdK+vcMtjFwUI9U78u0v7Hd4uW/Tqe3ClD3SXVCUTj7ypso9rUUJHArbdapuyUeyBkeH1aLRmn9eA5gDrxOPq8pBPk0V14VYrQH/SldB6V9MdxGy7O9BnjwVzO1HFM1vpR7zi3Xnw1P7tgvnHMV9oOyqyH8LnjzhwQV9oOvkJ2MPZNOkaMdZL2D21gHjbqY8lG2OJK+2X7hvOcon3brf1frfOK+cWuHMa36MEoUx/qNTtAbnv4Pk3rwuPY7cL5mNvRme+J2mfMF+YIXzEGgMdRJ/qF4zAmyBrOCeYO9WHuUH+GO1+bujtjwThQ1xxtY5V77r3HW8rNg/YfbU6915kLlEVbGC/GbdByaXqt4bpAe0tV6jAH6D/OyWf6iwK+on3sOC7QOte55xvijPMB8Zqn84znMU47Zi8oj7HjGl6gx6Iv23TukvVcYiy2L97xEFIdgWO5rnXWwlZPscJ2c1AjhEQSWDywANrFHFKCxXOOLrRYdLAIQmjOhakKFlIsxFj0sYDt04UTt/ogXxA2yBcWUSzwaH/Fw9hhwULnCIh3kYPEHHRFD3Jjy2GR/Vq/x4IMAfULG265QR4/1cUZY8Piu1xlwoxX+4Y+Yrx4DmAO8BwEc9ujMbJXBQGLPtoPWnSt/GIureSs7lzHSBj6h4XeOy9oA49BgiCEkDy0g7IYX4avHVs/RA4yg7oxBpTFfG3XsphPlPP2y5RV0HfMC+YH84SxoTzqKRVjrR/t2DK4NoyI6nmAtGzU62O5tgVBhMjaufLOmznX+hzGDWHBLW1cW5CzUCF0zqMdC8aB84BzAsFDGbSNPoWMRX8OmgeIG64FSJxzfYXOH8QP9XkFFOUceXX6D8nE2DBGHJOkbVhwbrznE+P0jh9l8RjKQ1IxVzv1GoWs4ZzYcRMSCahjhUXYLlJaKX9K6x9bcmggfushJHLJVvTfgi7KsWaBwYK3vksdsxODBXflwypaZwnKg7W60G3oCqmIVvGBWOgipotn2uO6GPaJkR36ONrFcVist/XQ43rF6KLrHOftb5YufulaDrslkIjNKiDr3PpRxy4dQ4qOpSJh+1yFbdb9tXRRdXaWNmo5jHeN1uHtMx7D8wnaxj7tc4rbZ7Tv7Y8F85iNvmmf0T76n/BYtNM/dz7tvKxw28Fj6DeOwVgqawf14zHMHY7DXNoxb3XnC+fRCKWnnCVD5wxld+v8oD3Msz0nqA/PoX60Y8vg+0ycJ60X8425xbnBnGHOMQY7Jjt3mEeMF23gvO7RfuHaQh3e+tFPnEc7FowD5bZoOSs6aPt05yHenQt7/lG3txzKmF09fQ59suVwzdm+43xgbBgjjjmobUCC8RVtYTyb3X5inN7xoyweQ3mcD/QDY8A1bMbtGwch1Rl1rJtd14Jzwb1qKnCx0xI2HFxXaa5crfyv/o8rOaghQiINLJ5W2rDwY1GHQABIx9mD8jFmAUadkDMstFhMs7RdLGRoFwtssgoBFkUscqXHYKHz9RXgMSN8bp9RL4QC2LJ5AcL2vgrb+HY1ZV7H2kbIII8oizbxFT+jD6YfWhf6hTYwP6e74FqhsP2DgKFfSVon6sf8QgZsW3a8p9MO6rYCZetFeStElZXH497zjHIoj3pMWa03aK5NWQVlMa+QF5RH2ZDxuGPCOL31Wvn0123nyYzF7Q/OAepGGyhXaX/88+DOhS2LugPLuePAnNs2Q867Pua9/ux1Wno+9Xm05z+fKOvtf2XXLyHVGbiVOtafXNe6SKlS2MC/KT9WfqLUUOKUXypXKX+Y/0Ct2dkDYvV/ZISQLCVTFxnsxGTowoSdIpDWHzs354atC3WjDbRl28RjOOZgP8icHq/YY+1xQZi+uv1DWQvK4jm/sOE1bO/d+nMZf1cNFbZasqFLlFl0D/R12jTt6/foA8DPqNv0o4q++PHOZbpnbKg/xcW2FTLe02jHXy/Km35qHZWVx+N43s6ZHTPqQX2oN6icBWVxDPpaer484/GOyV9vZX3CMd7+4Ht7DoPKWPzzYMqadqtoU58rHYdbznvebR2o29aBr6Y979jdcqVj15/9/a+oD4RUZ9Z1jlqvjvVHpaXrXNgsg4PBxeBkcLMKhe0/lV8osUpT5Urlxr/+4acvBzVGSKSCBcYuaOeDyoQi3ORPrVjY5quw4dbVgT7OAhtUnhBCyJkDt1LHukn5jdJMgXvBwaoUtn9XIGw/V6KVxsrlyg1Km3296uRkPR6jCwkhpDqRN2WIq2pOnFuiP5cvrbB1iZLkPtFmRyWoPCGEkDMjtW/MkRY1ftRB/er3yhVKEyVGgbDBxaoUtv9QfqZEKQ2VS5XrlFvfueVnHwQ1Sgi5sMkd2z3kc75ydm+QD2/7uUxoV0MWPlBL4rtGyQEKGyGEhI1J7WtMhlspv3VdC85VR4GDwcXgZHAz62km+AYG9yMFL3L7H8W+UxR/7cC88UBpv6NHVGpQw4SQC5eDfaNlf+9os5O2oGMtmX4PPgOthsy+v6Ys71RbtnWPkhQ9Jp3CRggh5wxcqukvfvSQepV9wwFcCx/pgb809VMFLgYnK91ds7HChncjYAsOn/+BF73hXiruqWKrDrdFW9/U4N/7HugddTSzf7QQQqoHELbk3nVka7coWdGplix8oKbMuq+GLHmwlqx7pLYk9IiS1D51JK1fcHlCCCGnBxyq71U/eVGdqo1ib4fiDQdwLrxDFA4GF6tS2LAFhxe7YUsOW3ONlEsUfKgbTLDdvS3+c1hGvzpCCKkepPWtIyl9omTXo1GyuWtt2dC5lqx+qJbEd6klO7rXlr09o+QghE2PCypPCCGkapJ7RR0dev1/v6Mu1V7B56/h77X/SoFrwbnwHgI4GFwMTgY/CxE2BA/gXimMDvdOcVvUfh6bd5ftduW+9hf9+LmtXWulBXWIEHJhka4YaesdJUm9ooyg7X4sSvbpV/0fjNldwzFBZQkhhFQNnAnupA51v9Jawe4aPokDu2v289fgXnAwuJh9/Vq5eHfZsBUHw7PvFm2g2Ney4e2n2MbDOxs6v3vL/0wJ6hgh5MICQnbQ7LQ54nZAwa6buRXKnTVCCDkrknvVPgpXavCzf+3julNb5Q8K/roB7mDizQZwLTiX9wNzqxQ277tFcR8Vxof7qni7Kd7FgFujaAjSdp/ysPLYwFY/+XjmPT/fmNi9Vl563yghhBBCCIk0knrWPrapc62MRR1r7Hjh9/89rv5P/3WAetIjCnbWIGv4oFy41K8VfN4t/lAB3uhpd9fsu0PLvX7NG/8uGz4HBK9ls+8Yxa1RNGClDbdH71YeUDorjyq9lX4KOjhQGeTyJCHke+Upl6eVZ5TByhBlmPKsMlwZ4QE/Azw/VMGxKIOyqMPWB4LaI4SQSMB6DpwH7gMHggvBieBGDypwJdwGhazhdWuXKfZWKN4Zal+75n2zwWkJm30tm/3boqgIn8vmlTbcHsVr2vCiOey2oTMdlb8oMMkuSjelu9JDQccJId8vj7n0VHop+J8Ktun7KvifDOjvYn/GczgGx6IMygJbV1A7hBASKcBxAJynqwIH6qTAieBG2FW7RcFr1nAbFA4FWcPHeNg3GuCOpv0ojyp31xA86d1ls7dGvdKGNyHg9ijuu+LFcjBFdALvIMWO2x1KO+Ue5V4FW4AA923ReULI9wd2wy34rQ+/YOF/LPg8IICXOHixj+MYHIsywNYR1AYhhEQKcBsAz8HLxOA+cCC4EJwIm1o3KvgDBPjzU3An3AaFS8Gp8FcNIGv2Vijcy8papcKGWGHzSxsqhLRh6w73W/EW1OYKXtcGcYM1Xq+gY9jyg8DBKP+s4JN8wW2EkO8d/E8EYHseYIcc4LfAIOzz9nhbHgTVTwghkYL1G7gOnAfuAweCC/1OwUvIIGrYVbtIwZ/8DJI13Aq1bzSocnfNG2t2QTtteE0b3oiAdzSgUYgbtvbwLlJ0CB//cZWCW6aQOHQWu3AAhkkI+f7Bn0Kx4BctL/ifjBfvc95yQfUSQkgkYf0GrgPngfvAgeBCcCK4ERwJooaXlcGd8L4AuBScyruzdsayZmOlDRVYacP9VbwoDu9kgBmiUTSOHTd89Ac6hK0+7Ly1UNBRbP8BfDAcIeSHA3bHveB/LhXhPS6oLkIIiVSs58B54D5wILzeHy8fgxthcwuuhDuUcCf86Sm4VFhkzcbustmdNrwYzr57FGaIRnGbFDtu6Ag6hI8AgcDBJPGCOnTWgs8aIYT88MBO+ekQVJYQQiIVr+PAeeA+EDS4EJwItz7hSFbU4E5wKLiUlTXrWXaj7KxjK0Bl3t02NAY7tPKGXTds8UHg0DH8LVJ0EmAnzgvkjhBCCCHkQsTvNdZ34D5wILgQnAhuhNep2R01+7Ed/l21c5Y1myBpQ4NW3HCrFB1BhwAEDh1ERy0wS0IIIYSQ6oTXdeA+AB4EH8KmlhU1u6N23mTNG6+4WXnzCpxX4qzI+UHHCSGEEEIuZPx+Y93HyhmwbuSVNK+ondfYRiy2cb/A+bGdJoQQQgipLgQ5j/WhIEmzfKfxN27xSpwX7wAIIYQQQi5kglzHEuRHF0yCOk8IIYQQcqHDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMMwFkH/5l/8P8bZpvTzWyEsAAAAASUVORK5CYII=</file>
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</file>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>a={1:7:1};
b={1:7:1};
c={1:8:1};
d={1:5:1};</text>
</varsrandom>
<varsglobal><text>ans = pow(a+b,2)+c*d;</text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
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  <text></text>
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  <text>1</text>
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 <answertype>
  <text>0</text>
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 <numbox>
  <text>1</text>
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 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>ans</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text>_err == 0</text>
 </correctness>
 <unitpenalty>
  <text>1</text>
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  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
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  <text></text>
 </otherrule>
 <subqtext format="html">
<text></text>
 </subqtext>
 <feedback format="html">
<text></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 358029  -->
  <question type="formulas">
    <name>
      <text>L08 - a (10)e</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Evaluate the Expression:</p>
<h3 style="text-align: left;">{a}(10)<sup>{e}</sup></h3>
<script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script>
<script>
    /*
                                  actualWidth    width of the input
                                  checkWidth     width at which the box becomes wider
                                  defaultWidth   default width of the box
                                  c, ctx             see https://www.w3schools.com/tags/canvas_measuretext.asp
                                  size               size of the font w/ px, e.g. '14 px'
                                                       note that the size of the font can be defined in any units,
                                                      e.g. small, medium, xx-large, 150%, 1.25cm, 22px
                                                      since it is always transformed into px units
                                  sizeN              size of the font w/o px, e.g. '14'
                                  family            family of the font, eg. "Times New Roman", Times, serif
                                  txt                 text of the input, e.g. '123456'
                */
    var defaultWidth = 30;
    document.write('<canvas id="canvas_1" style="display: none;"></canvas>');

    function newWidth() {
        var txt = $(".formulas_number").val();
        var size = $(".formulas_number").css('font-size');
        var sizeN = Number(size.substring(0, size.length - 2));
        var family = $(".formulas_number").css('font-family');
        var c = document.getElementById("canvas_1");
        var ctx = c.getContext("2d");
        ctx.font = size + " " + family;
        var actualWidth = ctx.measureText(txt).width;
        var checkWidth = defaultWidth - sizeN;
        if (actualWidth >= checkWidth) {
            $(".formulas_number").width(actualWidth + sizeN);
        } else {
            $(".formulas_number").width(defaultWidth);
        }
    }
    $(document).ready(function() {
        $(".formulas_number").css("padding-left", "10px");
        newWidth();
        $(".formulas_number").keyup(function() {
            newWidth();
        });
    });
</script>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text><![CDATA[<table>
    <tbody>
        <tr>
            <td>
                <h3></h3>
                <h3>{a}<span class="" style="color: rgb(255, 51, 102);">(10)</span><sup style="font-size: 19.6875px;">{e}</sup></h3>
            </td>
            <td>&nbsp; &nbsp; &nbsp; &nbsp; &nbsp;&nbsp;</td>
            <td>There are no operations in the parentheses.<br>Move down to Exponents&nbsp;<br>
                <h3><span>&nbsp;<span class="" style="color: rgb(255, 51, 102);">10<sup>{e}</sup>= {=pow(10,e)}</span></span></h3><br>
            </td>
            <td style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-Exponents.png" alt="Exponents" width="201" height="57"></td>
        </tr>
        <tr>
            <td>
                <h3><span class="" style="color: rgb(51, 102, 255);"></span></h3>
                <h3><span class="" style="color: rgb(51, 102, 255);">{a}({=pow(10,e)})</span></h3>
            </td>
            <td></td>
            <td>
                <h3><span>Multiply <span class="" style="color: rgb(51, 102, 255);">{a}({=pow(10,e)})</span></span></h3>
            </td>
            <td style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-Multiplication.png" alt="Multiplication" width="200" height="55" role="presentation"></td>
        </tr>
     
        <tr>
            <td>
                <h3>{ans}</h3>
            </td>
            <td></td>
            <td></td>
            <td></td>
        </tr>
    </tbody>
</table><br>]]></text>
<file name="ooo-addition.png" path="/" 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</file>
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    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>a={1:11:1};
b={1:11:1};
c={1:11:1};
d={1:11:1};
e={1:6:1};</text>
</varsrandom>
<varsglobal><text>ans = a * pow(10,e);</text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
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 <numbox>
  <text>1</text>
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 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>ans</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text>_err == 0</text>
 </correctness>
 <unitpenalty>
  <text>1</text>
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  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
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  <text></text>
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<text></text>
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<text></text>
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 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 358010  -->
  <question type="formulas">
    <name>
      <text>L08 - a + b(c+d)</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Evaluate the Expression:</p>
<h3 style="text-align: left;">{a} + {b}({c} + {d})</h3>
<script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script>
<script>
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                                  defaultWidth   default width of the box
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                                  size               size of the font w/ px, e.g. '14 px'
                                                       note that the size of the font can be defined in any units,
                                                      e.g. small, medium, xx-large, 150%, 1.25cm, 22px
                                                      since it is always transformed into px units
                                  sizeN              size of the font w/o px, e.g. '14'
                                  family            family of the font, eg. "Times New Roman", Times, serif
                                  txt                 text of the input, e.g. '123456'
                */
    var defaultWidth = 30;
    document.write('<canvas id="canvas_1" style="display: none;"></canvas>');

    function newWidth() {
        var txt = $(".formulas_number").val();
        var size = $(".formulas_number").css('font-size');
        var sizeN = Number(size.substring(0, size.length - 2));
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        var ctx = c.getContext("2d");
        ctx.font = size + " " + family;
        var actualWidth = ctx.measureText(txt).width;
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        newWidth();
        $(".formulas_number").keyup(function() {
            newWidth();
        });
    });
</script>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text><![CDATA[<table>
    <tbody>
        <tr>
            <td>
                <h3>{a} + {b}(<span class="" style="color: rgb(255, 51, 102);">{c} + {d}</span>)</h3>
            </td>
            <td>&nbsp; &nbsp; &nbsp; &nbsp; &nbsp;&nbsp;</td>
            <td>First simplify inside the parentheses<br>
                <h3><span>Add <span class="" style="color: rgb(255, 51, 102);">{c} + {d}</span></span></h3><br>
            </td>
            <td style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-parentheses.png" alt="parentheses" width="201" height="57" role="presentation"></td>
        </tr>
        <tr>
            <td>
                <h3>{a} + <span class="" style="color: rgb(51, 102, 255);">{b}({=c+d})</span></h3>
            </td>
            <td></td><td><h3><span>Multiply {b}({=c+d})</span></h3>
            </td>
            <td style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-Multiplication.png" alt="Multiplication" width="200" height="55" role="presentation"></td>
        </tr>
        <tr>
            <td>
                <h3><span class="" style="color: rgb(51, 255, 102);">{a} + {=b*(c + d)}</span></h3>
            </td>
            <td></td>
            <td>
                <h3>Add <span class="" style="color: rgb(51, 255, 102);">{a} + {=b*(c + d)}</span></h3>
            </td>
            <td style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-addition.png" alt="Addition or Subtraction" width="201" height="57" role="presentation"><br></td>
        </tr>        <tr>
            <td><h3>{ans}</h3></td>
            <td></td>
            <td></td>
            <td></td>
        </tr>
    </tbody>
</table>]]></text>
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</file>
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      <text>Your answer is correct.</text>
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      <text>Your answer is partially correct.</text>
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      <text>Your answer is incorrect.</text>
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    <shownumcorrect/>
<varsrandom><text>a={1:11:1};
b={1:11:1};
c={1:11:1};
d={1:11:1};</text>
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<varsglobal><text>ans = a + b*(c+d);</text>
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  </question>

<!-- question: 358032  -->
  <question type="formulas">
    <name>
      <text>L08 - a - (b+c)2 D (de)</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Evaluate the Expression:</p>
<h3 style="text-align: left;">{a} - ({b} + {c})<sup>2</sup> \(\div\) ({d} \(\cdot\) {e})</h3>
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    <generalfeedback format="html">
      <text><![CDATA[<tdp>&nbsp; &nbsp; &nbsp; &nbsp; &nbsp;&nbsp;<br></tdp>
<table>
    <tbody>
        <tr>
            <td>
                <h3>{a} - (<span class="" style="color: rgb(255, 51, 102);">{b} + {c}</span>)<sup>2</sup> \(\div\) ({d} \(\cdot\) {e})</h3>

            </td>
            <td></td>
            <td>
                <h3><span>Inside Parentheses Add:&nbsp; <span class="" style="color: rgb(255, 51, 102);">{b} + {c}</span></span></h3>
            </td>
            <td style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-parentheses.png" alt="parentheses" width="201" height="57" role="presentation"></td>
        </tr>
        <tr>
            <td>
                <h3>{a} - (<span class="" style="color: rgb(51, 51, 51);">{b} + {c}</span>)<sup>2</sup> \(\div\) (<span class="" style="color: rgb(51, 102, 255);">{d} \(\cdot\) {e}</span>)</h3>

            </td>
            <td></td>
            <td>
                <h3><span>Inside Parentheses Multiply:&nbsp;</span><span class="" style="color: rgb(51, 102, 255);">{d} \(\cdot\) {e}</span></h3>
            </td>
            <td style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-parentheses.png" alt="parentheses" width="201" height="57" role="presentation"></td>
        </tr>
        <tr>
            <td>
                <h3>{a} - <span class="" style="color: rgb(152, 202, 62);">({=b+c})</span><sup><span class="" style="color: rgb(152, 202, 62);">2</span></sup> \(\div\) ({=d*e})</h3>
            </td>
            <td>

            </td>
            <td>
                <h3><span class="" style="color: rgb(51, 102, 255);">
                        <h3><span class="" style="color: rgb(51, 51, 51);">Exponents&nbsp;</span><span class="" style="color: rgb(152, 202, 62);">({=b+c})</span><sup><span class="" style="color: rgb(152, 202, 62);">2</span></sup></h3>
                    </span></h3>

            </td>
            <td style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-Exponents.png?time=1624662812978" alt="exponents" width="201" height="57" role="presentation" class="img-fluid atto_image_button_middle"><br></td>
        </tr>
        <tr>
            <td>
                <h3>{a} - <span class="" style="color: rgb(255, 204, 51);">{=pow(b+c,2)} \(\div\) ({d} \(\cdot\) {e})</span></h3>

            </td>
            <td>&nbsp; &nbsp; &nbsp; &nbsp; &nbsp;&nbsp;</td>
            <td>
                <h3></h3>
                <h3>Divide: <span class="" style="color: rgb(255, 204, 51);">({=pow(b+c,2)} \(\div\) ({d} \(\cdot\) {e})</span></h3><span class="" style="color: rgb(51, 255, 102);"></span>
            </td>
            <td style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-Multiplication.png" alt="Multiplication" width="200" height="55" role="presentation"></td>
        </tr>
        <tr>
            <td>
                <h3><span class="" style="color: rgb(204, 51, 255);">{a} - {=pow(b+c,2)/(d*e)}</span></h3>

            </td>
            <td>

            </td>
            <td>
                <h3>Subtract <span class="" style="color: rgb(204, 51, 255);">{a} - {=pow(b+c,2)/(d*e)}</span></h3>
            </td>
            <td style="text-align: left;"><img src="@@PLUGINFILE@@/ooo-addition.png" alt="Addition or Subtraction" width="201" height="57" role="presentation"></td>
        </tr>

        <tr> </tr>
       

        <tr>
            <td>
                <h3>{ans}</h3>
            </td>
            <td></td>
            <td></td>
            <td></td>
        </tr>
    </tbody>
</table><br>]]></text>
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</file>
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    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>a={10:25:1};
bcde={[0,2,1,1],[2,0,2,2],[0,2,2,2],[2,0,1,1],[1,1,1,1],[1,1,2,2],[1,2,3,1],[1,2,1,3],[2,1,1,3],[2,1,3,1],[4,0,1,2],[4,0,2,2],[4,0,16,1],[4,0,8,2],[4,0,2,4],[1,3,1,2],[1,3,2,2],[1,3,16,1],[1,3,8,2],[1,3,2,4],[2,2,1,2],[2,2,2,2],[2,2,16,1],[2,2,8,2],[2,2,2,4],[3,1,1,2],[3,1,2,2],[3,1,16,1],[3,1,8,2],[3,1,2,4],[3,2,1,5],[3,2,5,1],[4,1,1,5],[1,4,5,5]};
f={1:10:1};</text>
</varsrandom>
<varsglobal><text>b=bcde[0];
c=bcde[1];
d=bcde[2];
e=bcde[3];

ans = a-(pow(b+c,2))/(d*e);</text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
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<text></text>
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<text></text>
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<text></text>
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<text></text>
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<text></text>
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</answers>
  </question>

<!-- question: 358031  -->
  <question type="formulas">
    <name>
      <text>L08 - a D b - c (d - e) + f</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Evaluate the Expression:</p>
<h3 style="text-align: left;">{a} \(\div\)&nbsp; {b}<span style="font-size: 19.6875px;">&nbsp;-&nbsp;</span>&nbsp;{c}({d} - {e}) + {f}</h3>
<script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script>
<script>
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                                  sizeN              size of the font w/o px, e.g. '14'
                                  family            family of the font, eg. "Times New Roman", Times, serif
                                  txt                 text of the input, e.g. '123456'
                */
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        $(".formulas_number").keyup(function() {
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    });
</script>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text><![CDATA[<tdp>&nbsp; &nbsp; &nbsp; &nbsp; &nbsp;&nbsp;</tdp>
<table>
    <tbody>
        <tr>
            <td>
                <h3>{a} \(\div\)&nbsp; {b}&nbsp;-&nbsp;&nbsp;{c}(<span class="" style="color: rgb(255, 51, 102);">{d} - {e}</span>) + {f}</h3>

            </td>
            <td></td>
            <td>
                <h3><span>Parentheses:&nbsp; {d} - {e}</span></h3>
            </td>
            <td style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-parentheses.png" alt="parentheses" width="201" height="57" role="presentation"></td>
        </tr>
        <tr>
            <td>
                <h3><span class="" style="color: rgb(51, 102, 255);">{a} \(\div\)&nbsp; {b}</span>&nbsp;-&nbsp;&nbsp;{c}({=d-e}) + {f}</h3>
            </td>
            <td>

            </td>
            <td>
                <h3><span class="" style="color: rgb(51, 102, 255);">
                        <h3><span class="" style="color: rgb(51, 51, 51);">Divide&nbsp;</span>{a} \(\div\)&nbsp; {b}</h3>
                    </span></h3>
            </td>
            <td style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-Multiplication.png" alt="Multiplication" width="200" height="55" role="presentation"><br></td>
        </tr>
        <tr>
            <td>
                <h3>{=a/b}&nbsp;-&nbsp;&nbsp;<span class="" style="color: rgb(51, 255, 102);">{c}({=d-e})</span> + {f}</h3>

            </td>
            <td>&nbsp; &nbsp; &nbsp; &nbsp; &nbsp;&nbsp;</td>
            <td>
                <h3>Multiply <span class="" style="color: rgb(51, 255, 102);">{c}({=d-e})</span></h3>
            </td>
            <td style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-Multiplication.png" alt="Multiplication" width="200" height="55" role="presentation"></td>
        </tr>
        <tr>
            <td>
                <h3><span class="" style="color: rgb(255, 204, 51);">{=a/b}&nbsp;-&nbsp;&nbsp;{=c*(d-e)} </span>+ {f}</h3>

            </td>
            <td>

            </td>
            <td>
                <h3>Subtract&nbsp; <span class="" style="color: rgb(255, 204, 51);">{=a/b}&nbsp;- {=c*(d-e)}</span></h3>
            </td>
            <td style="text-align: left;"><img src="@@PLUGINFILE@@/ooo-addition.png" alt="Addition or Subtraction" width="201" height="57" role="presentation"></td>
        </tr>

        <tr> </tr>
        <tr>
            <td>
                <h3><span class="" style="color: rgb(204, 51, 255);">{=a/b-c*(d-e)} </span><span class="" style="color: rgb(204, 51, 255);">+ {f}</span></h3>

            </td>
            <td></td>
            <td>
                <h3>Add <span class="" style="color: rgb(204, 51, 255);">{=a/b-c*(d-e)} + {f}</span></h3>
            </td>
            <td style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-addition.png" alt="Addition or Subtraction" width="201" height="57" role="presentation"></td>
        </tr>

        <tr>
            <td>
                <h3>{ans}</h3>
            </td>
            <td></td>
            <td></td>
            <td></td>
        </tr>
    </tbody>
</table><br>]]></text>
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</file>
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    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>a={1:5:1};
b={1:4:1};
c={1:10:1};
d={10:20:1};
e={1:10:1};
f={1:10:1};</text>
</varsrandom>
<varsglobal><text>a=a*b*c*(d-e);

ans = a/b - c*(d-e) + f;</text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
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  <text></text>
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 <answer>
  <text>ans</text>
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  <text></text>
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  <text>_err == 0</text>
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  <text>1</text>
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  <text>1</text>
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  <text></text>
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<text></text>
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 <feedback format="html">
<text></text>
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 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 358028  -->
  <question type="formulas">
    <name>
      <text>L08 - a x 10e</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Evaluate the Expression:</p>
<h3 style="text-align: left;">{a} x 10<sup>{e}</sup></h3>
<script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script>
<script>
    /*
                                  actualWidth    width of the input
                                  checkWidth     width at which the box becomes wider
                                  defaultWidth   default width of the box
                                  c, ctx             see https://www.w3schools.com/tags/canvas_measuretext.asp
                                  size               size of the font w/ px, e.g. '14 px'
                                                       note that the size of the font can be defined in any units,
                                                      e.g. small, medium, xx-large, 150%, 1.25cm, 22px
                                                      since it is always transformed into px units
                                  sizeN              size of the font w/o px, e.g. '14'
                                  family            family of the font, eg. "Times New Roman", Times, serif
                                  txt                 text of the input, e.g. '123456'
                */
    var defaultWidth = 30;
    document.write('<canvas id="canvas_1" style="display: none;"></canvas>');

    function newWidth() {
        var txt = $(".formulas_number").val();
        var size = $(".formulas_number").css('font-size');
        var sizeN = Number(size.substring(0, size.length - 2));
        var family = $(".formulas_number").css('font-family');
        var c = document.getElementById("canvas_1");
        var ctx = c.getContext("2d");
        ctx.font = size + " " + family;
        var actualWidth = ctx.measureText(txt).width;
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            $(".formulas_number").width(defaultWidth);
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    }
    $(document).ready(function() {
        $(".formulas_number").css("padding-left", "10px");
        newWidth();
        $(".formulas_number").keyup(function() {
            newWidth();
        });
    });
</script>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text><![CDATA[<table>
    <tbody>
        <tr>
            <td>
                <h3></h3>
                <h3>{a} x <span class="" style="color: rgb(255, 51, 102);">10</span><sup style="font-size: 19.6875px;"><span class="" style="color: rgb(255, 51, 102);">{e}</span></sup></h3>
            </td>
            <td>&nbsp; &nbsp; &nbsp; &nbsp; &nbsp;&nbsp;</td>
            <td>There are no operations in the parentheses.<br>Move down to Exponents&nbsp;<br>
                <h3><span>&nbsp;<span class="" style="color: rgb(255, 51, 102);">10<sup>{e}</sup>= {=pow(10,e)}</span></span></h3><br>
            </td>
            <td style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-Exponents.png" alt="Exponents" width="201" height="57"></td>
        </tr>
        <tr>
            <td>
                <h3><span class="" style="color: rgb(51, 102, 255);"></span></h3>
                <h3><span class="" style="color: rgb(51, 102, 255);">{a} x {=pow(10,e)}</span></h3>
            </td>
            <td></td>
            <td>
                <h3><span>Multiply <span class="" style="color: rgb(51, 102, 255);">{a} x {=pow(10,e)}</span></span></h3>
            </td>
            <td style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-Multiplication.png" alt="Multiplication" width="200" height="55" role="presentation"></td>
        </tr>
     
        <tr>
            <td>
                <h3>{ans}</h3>
            </td>
            <td></td>
            <td></td>
            <td></td>
        </tr>
    </tbody>
</table><br>]]></text>
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</file>
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    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>a={1:11:1};
b={1:11:1};
c={1:11:1};
d={1:11:1};
e={1:6:1};</text>
</varsrandom>
<varsglobal><text>ans = a * pow(10,e);</text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
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  <text>1</text>
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 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>ans</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text>_err == 0</text>
 </correctness>
 <unitpenalty>
  <text>1</text>
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  <text></text>
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  <text>1</text>
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<text></text>
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<text></text>
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<text></text>
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 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 358013  -->
  <question type="formulas">
    <name>
      <text>L08 - ab + c2</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Evaluate the Expression:</p>
<h3 style="text-align: left;">{a}({b}) + {c}<sup>2</sup></h3>
<script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script>
<script>
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                                  sizeN              size of the font w/o px, e.g. '14'
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</script>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text><![CDATA[<table>
    <tbody>
        <tr>
            <td>
                <h3></h3><h3>{a}({b}) + <span class="" style="color: rgb(255, 51, 102);">{c}</span><sup><span class="" style="color: rgb(255, 51, 102);">2</span></sup></h3>
            </td>
            <td>&nbsp; &nbsp; &nbsp; &nbsp; &nbsp;&nbsp;</td>
            <td>There are no operations in the parentheses.<br>Move down to Exponents&nbsp;<br>
                <h3><span>&nbsp;<span class="" style="color: rgb(255, 51, 102);">{c}<sup>2</sup>= {c} x {c}</span></span></h3><br>
            </td>
            <td style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-Exponents.png" alt="Exponents" width="201" height="57"></td>
        </tr>
        <tr>
            <td>
                <h3><span class="" style="color: rgb(51, 102, 255);"></span></h3><h3><span class="" style="color: rgb(51, 102, 255);">{a}({b})</span> + {=pow(c,2)}</h3>
            </td>
            <td></td>
            <td>
                <h3><span>Multiply <span class="" style="color: rgb(51, 102, 255);">{a}({b})</span></span></h3>
            </td>
            <td style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-Multiplication.png" alt="Multiplication" width="200" height="55" role="presentation"></td>
        </tr>
        <tr>
            <td>
                <h3><span class="" style="color: rgb(51, 255, 102);"><h3>{=a*b} + {=pow(c,2)}</h3></span></h3>
            </td>
            <td></td>
            <td>
                <h3>Add&nbsp;<span class="" style="color: rgb(51, 255, 102);">{=a*b} + {=pow(c,2)}</span></h3>
            </td>
            <td style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-addition.png" alt="Addition or Subtraction" width="201" height="57" role="presentation"><br></td>
        </tr>
        <tr>
            <td>
                <h3>{ans}</h3>
            </td>
            <td></td>
            <td></td>
            <td></td>
        </tr>
    </tbody>
</table><br>]]></text>
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</file>
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    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>a={1:11:1};
b={1:11:1};
c={1:11:1};
d={1:11:1};</text>
</varsrandom>
<varsglobal><text>ans = a * b + pow(c,2);</text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
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<text></text>
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  </question>

<!-- question: 358024  -->
  <question type="formulas">
    <name>
      <text>L08 - ab + c2</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Evaluate the Expression:</p>
<h3 style="text-align: left;">{a}({b}) + {c}<sup>2</sup></h3>
<script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script>
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                                  sizeN              size of the font w/o px, e.g. '14'
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    </questiontext>
    <generalfeedback format="html">
      <text><![CDATA[<table>
    <tbody>
        <tr>
            <td>
                <h3></h3><h3>{a}({b}) + <span class="" style="color: rgb(255, 51, 102);">{c}</span><sup><span class="" style="color: rgb(255, 51, 102);">2</span></sup></h3>
            </td>
            <td>&nbsp; &nbsp; &nbsp; &nbsp; &nbsp;&nbsp;</td>
            <td>There are no operations in the parentheses.<br>Move down to Exponents&nbsp;<br>
                <h3><span>&nbsp;<span class="" style="color: rgb(255, 51, 102);">{c}<sup>2</sup>= {c} x {c}</span></span></h3><br>
            </td>
            <td style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-Exponents.png" alt="Exponents" width="201" height="57"></td>
        </tr>
        <tr>
            <td>
                <h3><span class="" style="color: rgb(51, 102, 255);"></span></h3><h3><span class="" style="color: rgb(51, 102, 255);">{a}({b})</span> + {=pow(c,2)}</h3>
            </td>
            <td></td>
            <td>
                <h3><span>Multiply <span class="" style="color: rgb(51, 102, 255);">{a}({b})</span></span></h3>
            </td>
            <td style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-Multiplication.png" alt="Multiplication" width="200" height="55" role="presentation"></td>
        </tr>
        <tr>
            <td>
                <h3><span class="" style="color: rgb(51, 255, 102);"><h3>{=a*b} + {=pow(c,2)}</h3></span></h3>
            </td>
            <td></td>
            <td>
                <h3>Add&nbsp;<span class="" style="color: rgb(51, 255, 102);">{=a*b} + {=pow(c,2)}</span></h3>
            </td>
            <td style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-addition.png" alt="Addition or Subtraction" width="201" height="57" role="presentation"><br></td>
        </tr>
        <tr>
            <td>
                <h3>{ans}</h3>
            </td>
            <td></td>
            <td></td>
            <td></td>
        </tr>
    </tbody>
</table><br>]]></text>
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</file>
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    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>a={5:11:1};
b={5:11:1};
c={1:5};
d={1:11:1};</text>
</varsrandom>
<varsglobal><text>ans = a * b + pow(c,2);</text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
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  <text>ans</text>
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  <text></text>
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<text></text>
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<text></text>
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<text></text>
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</answers>
  </question>

<!-- question: 358025  -->
  <question type="formulas">
    <name>
      <text>L08 - ab + c3</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Evaluate the Expression:</p>
<h3 style="text-align: left;">{a}({b}) + {c}<sup>3</sup></h3>
<script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script>
<script>
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                                                      e.g. small, medium, xx-large, 150%, 1.25cm, 22px
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                                  sizeN              size of the font w/o px, e.g. '14'
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</script>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text><![CDATA[<table>
    <tbody>
        <tr>
            <td>
                <h3></h3><h3>{a}({b}) + <span class="" style="color: rgb(255, 51, 102);">{c}</span><sup><span class="" style="color: rgb(255, 51, 102);">3</span></sup></h3>
            </td>
            <td>&nbsp; &nbsp; &nbsp; &nbsp; &nbsp;&nbsp;</td>
            <td>There are no operations in the parentheses.<br>Move down to Exponents&nbsp;<br>
                <h3><span>&nbsp;<span class="" style="color: rgb(255, 51, 102);">{c}<sup>3</sup>= {c} x {c} x {c}</span></span></h3><br>
            </td>
            <td style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-Exponents.png" alt="Exponents" width="201" height="57"></td>
        </tr>
        <tr>
            <td>
                <h3><span class="" style="color: rgb(51, 102, 255);"></span></h3><h3><span class="" style="color: rgb(51, 102, 255);">{a}({b})</span> + {=pow(c,3)}</h3>
            </td>
            <td></td>
            <td>
                <h3><span>Multiply <span class="" style="color: rgb(51, 102, 255);">{a}({b})</span></span></h3>
            </td>
            <td style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-Multiplication.png" alt="Multiplication" width="200" height="55" role="presentation"></td>
        </tr>
        <tr>
            <td>
                <h3><span class="" style="color: rgb(51, 255, 102);"><h3>{=a*b} + {=pow(c,3)}</h3></span></h3>
            </td>
            <td></td>
            <td>
                <h3>Add&nbsp;<span class="" style="color: rgb(51, 255, 102);">{=a*b} + {=pow(c,3)}</span></h3>
            </td>
            <td style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-addition.png" alt="Addition or Subtraction" width="201" height="57" role="presentation"><br></td>
        </tr>
        <tr>
            <td>
                <h3>{ans}</h3>
            </td>
            <td></td>
            <td></td>
            <td></td>
        </tr>
    </tbody>
</table><br>]]></text>
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</file>
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    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>a={1:11:1};
b={1:11:1};
c={1:11:1};
d={1:11:1};</text>
</varsrandom>
<varsglobal><text>ans = a * b + pow(c,3);</text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
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<text></text>
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<text></text>
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</answers>
  </question>

<!-- question: 358047  -->
  <question type="formulas">
    <name>
      <text>L08 - ab - c2</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Evaluate the Expression:</p>
<h3 style="text-align: left;">{a}({b}) - {c}<sup>2</sup></h3>
<script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script>
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                                  sizeN              size of the font w/o px, e.g. '14'
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    </questiontext>
    <generalfeedback format="html">
      <text><![CDATA[<table>
    <tbody>
        <tr>
            <td>
                <h3></h3><h3>{a}({b}) - <span class="" style="color: rgb(255, 51, 102);">{c}</span><sup><span class="" style="color: rgb(255, 51, 102);">2</span></sup></h3>
            </td>
            <td>&nbsp; &nbsp; &nbsp; &nbsp; &nbsp;&nbsp;</td>
            <td>There are no operations in the parentheses.<br>Move down to Exponents&nbsp;<br>
                <h3><span>&nbsp;<span class="" style="color: rgb(255, 51, 102);">{c}<sup>2</sup>= {c} x {c}</span></span></h3><br>
            </td>
            <td style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-Exponents.png" alt="Exponents" width="201" height="57"></td>
        </tr>
        <tr>
            <td>
                <h3><span class="" style="color: rgb(51, 102, 255);"></span></h3><h3><span class="" style="color: rgb(51, 102, 255);">{a}({b})</span> - {=pow(c,2)}</h3>
            </td>
            <td></td>
            <td>
                <h3><span>Multiply <span class="" style="color: rgb(51, 102, 255);">{a}({b})</span></span></h3>
            </td>
            <td style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-Multiplication.png" alt="Multiplication" width="200" height="55" role="presentation"></td>
        </tr>
        <tr>
            <td>
                <h3><span class="" style="color: rgb(51, 255, 102);"><h3>{=a*b} - {=pow(c,2)}</h3></span></h3>
            </td>
            <td></td>
            <td>
                <h3>Add&nbsp;<span class="" style="color: rgb(51, 255, 102);">{=a*b} - {=pow(c,2)}</span></h3>
            </td>
            <td style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-addition.png" alt="Addition or Subtraction" width="201" height="57" role="presentation"><br></td>
        </tr>
        <tr>
            <td>
                <h3>{ans}</h3>
            </td>
            <td></td>
            <td></td>
            <td></td>
        </tr>
    </tbody>
</table><br>]]></text>
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</file>
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MVM8/vX3yp8LWXLDyLRUwc4/n0QZ8Kby9YmI0sj+Z67jNnuXOl5olr0P62VhDHOn76mdI5pY5Td/GO8VuPdA42fR73k0aJRxxfjTqGOiaVosdIx86bK1XHrdLfPz0Wlc6rmCr2O5ZSze+zTB+DYmj/+ufLmwOxN2uNRbAhbu9gW2axNtVi7bu6UjegOdzSMDjc09QW5jYPC0ss1lYMHvHBWnTy6wmVnOTy6KRfKtZEsWCr5sSeR/sqFlN581SyzhSN9eJQX+suXpx4wfb6zTOzzypDQZXOW0wFRzXHIaLHqlxcVXuMRbkA0j4riWwPHUdvzry/K/GcUQ8dB28exN6sNVZtg01XCRDrzZXm+u0QbLqd+m9/c7bFWlPhyppuq/7EYu3OwnPhhoUFLcMLsab9x7Wkt2Z18tTJThGg70Xf1K0f5wqLrkzkfzbPPBqfP0HrY50AtT/9vz7XftI5nrKTsHf1SNv8xk6ycZ362Duhal7Nkc6bN09+jRHtX6GTX2uKt3apMMkfyzw6ocfv5dU23lxpsHnHJT6Gsljkah/e/Hm1hhT93DoOCqe41mK/H8WORzRdWzzGcV6pz/M/o34mb66oF2tah9YY59TaNa/3GOr73rxS26Vof+nvYLoGby7E3qw1Vo2DrcUmRqwzV5rrz6tdsL1poaaratP6NYVL9Jy1/oPC9QNawi0NQ8Kdja3hoaahhVuhS5ot1mzfq3JrkTpp6YT22rXf7/R1T52MUsptVwydrJ8786wu45860MIq+Vp6Aiy2bVTfS2NAkeWNjRZDx8f7GbVOL4Ze+qqFVjI274bksS9EjTOumGmw5dFx8o6f97hpbDour+ZJY1DH0Js/qp8tjSDt2xur45RH+yo1t+bRmFLH9827Osew1qI1eWOl9pcGvvbhjZXp76H2542T+h3U3OWOM2Jv1BqrtsG2Sq92Q6wzV5jdDbZ333yzcCXtxV/OL7yoYMaU08LUfo3hIvMyi7WrBwwKPxzYEn7aMDjcbbE2d9DQML95WFimq2vJOrpreoLTlQpvXNRDJ8V/P/AId3xqGjiVbvsrO2GmlNrO4/1NmwrzeOOl5ksD5a1H5rpjo12DbZ07rpia3+PNu+5xx0e97bxx0XS8wsMbl/qbm3+abbENHUNvXDp/ueNWTu+xWPfV/+2OTdXvVJ5N117vjkvxxiDuDFpjEWyIpYLtdYuxf+7bEM7t1xAutAi71CLsu+YV/QcVvDLnVRZnCrTrBjSH75s3WqjdaqF2e+OQcF9TW5hjsbZAz1tr3hZrK3Nr6InpCblccKTopFrpiVSmgVjsZOqZbqu1e+NkikKjkjBUsOYpdzy2R7CV+rmi+llStBZvrEwjppJjEU239aK31sGW/l6W+w+JvOm2+r3xxqV4YxB3Bq2xahxszTYxYp25wiwVbOdasF3QtzFc1q8pXGthdr3F2A8KtoQfZv7IvNGcoatpAweHWQ1DwuyG1vDzxrYwt2lomD9oWFg8yELN9rUyt+9a6AaHMy6aUrgS5IwrZv6qiT72xhTzNzd1PhEXosAZJ1PWfcWi0hmXqoDMU+54VHv8UtPQKVz5csZ5vv/qpmyrbRSCzRmnnz1PNfuQaSh7+0kfG63t3w+wKEzGVWp6u7LSx0+mV2OLPSZpiOpn8MYh1rvWWLUNtpXNw+1khFhfLjdfPu/C7F/5nXn9hRfC+RZsl/RrDNMt1m6yILtNV80syO7Qc9Iy71Kg6S8XNLaG+80HLNTmNLWFxwqxNtRibVhY2jzMgk3R5q+ju76SrF0nN29cNMUbU8x0X/9pJ3V9rVIVh3lKrTXFG+Op/aR446Lp+HLHL/W3SbDpc2+cp/aVR8fHG5fuQwGWP67lTIPNW+PaAw7vcgtTj++LFlrp2EpM8dZVyhRvH+lxEdUcf8R60RqLYEMsF2x6PtqV/ZvCTyzWFGWKMYXY49Ji7InMX5qKsyctzhaZS8xl2fy1ijSdPNMTWzURJFO8McX8j+QqTE8h2DoHW7Ft0+DqKcX2k/4sEa1Tj723jef/O/ML2Za1w9uPF5lCX9MtWK3D2w6x3rTGqm2wxasHiPWkoqpcsF1lwXazBdt9ja2FK2eKMrkwU4EW1dW0Jc26orZt7hhs1brGTkY6SW59+pkut35K8Z6dXL35oinemGIWO6F3l1JrTfHGeK53HktvXDQdX+74pabHRJ974zy1rzzFtk3H9ZRSa9ySPAcwj0JI33/WQsjbNuo9Bj3F24/Uf8SU+udDx07/HHnbItaL1lg1DjY7USHWm8vMl8+dmv3rvTMKtml9G8I1/ZrCTAu2hyzYnrBg0zbLc3PU2jfuutu9clAJheBw5oymeGOK+duHaxds+vk2XTPd3Y9M8cZ4rnceS29cNB1f7vilpsdEn3vjPLsEW5Ftaxlsiptnz/i8u5+ojkm5ff5u5aqwZv/Dim5fS8odU61DY0r9M6Ofu9TvG2Jv1hqrtsGmExhivbnUfKlEsF1kwXa1BdtPLdgezIJN28Roq7Xv2ImwJ+hE680bTfHGFDONk3L76okp3hhPLxa8cVEv2LxxxUyPiT73xnmmUVRs20rH1VodG/0+FguhGH/edinpmO3hags3/ceOnntXjB117BBrqTUWwYbYm4JNJ5sUnRR1ktFJUCekdJtqgyPFG1PMdH06MXrjamGKN8az2lio9vil6rHJU00QVBpi7z79TDZiG7ot6Y3bXur37j9uutW99ej9DrzwlW9k3/0Q73d3e6o1FPuPn1evme5ug9hbtcaqcbA12cSIdeZS86XvVBBsAyzYGizYGi3YbJtluTlq5R/e7HxCfGfFqm0nOmdsdH2y9kJwOOOiKd6YYqb7Et64WpjijfGsdo3VHr9UN9iccZ5usDnj0n1Uu8Zamq5FFAIoGZei45yO2RG+cPY3ulxxK0SmMxaxt2qNVdtgW9Y01E5iiPXlErN8sDWGWwc0hwcahoTHG1sL2yzNzVELnz/769leP0Sx5o3N+7ITHN64aIo3pphaT4rW7Y3tqSneGM/0eAhvXLTa45e6OQkYfe6N80yDrdi2CqI8ukXpjdtRplf8vHWnkfTGnXd3GbOj9P7Z8sYh9latsWocbI02MWKducQsGWx9LNj6WrD1t2AbaMHWYMFm2yzNzVEL3dBwxqW6weGMi6Z4Y0qZnoh1FdAb11NTvDGe1R7Hao9fqhtszjhPN9iccasndw3lX8+41R27I6zkZ94y/8nsu9vQ1eN0zI40xRuD2Fu1xqptsOkEhlhvLjbXlQi2Cy3YrrJgu8WC7RcWbI9ZsGmbGG210guNDjtRe2Oj+n4aUIoAb2w0xRtTSoVCitbujS2m1v30aZ9zvxdN8cZ4esfRGxftznHP68WLN87TCzZvnFQY59FVtmrWKXXMq93GM42x1++8u8sY7SulmmMT1dUx7+vVqJ85j46dNw6xt2qNVetga7OJEevLxea671yQ/au8M9uCbWAWbIMs2AZbsA0pbLMkN0etTNFJ2hsnX7Y1p895E9uCzd9GpnhjypnuVyfAjVdf547Nq5O4TvYav73WqeOS4o2Ldkw+NBv1IZsfntNl3LbA7Pw1qbF5vG2L2TXYim/rBZBifVvQ+NtEdUxi8BXbhx5TrUdjve9HtT89fnmKrSGNTFHJ8dFjogiMv2femF/PuKWwDs2n8d6YaLqOd596xh2H2Fu1xqptsOkEhlhvLjJfLBFsUy3YrsyC7ecWbI9asGmbGG211DvB6SSqk9dLtkapj9MTfR59z5s7muKNKafW4aETrE6gire4Xn2sr3lXAr25oyneGE9vbd64vOnahNandb9lgRm/325hkG6rMXn0eTqmmOnjWG7bdF+RuNZ4zOVrFjRaexrXxfaRR9to2/zjqPmK/X5680kdrzTuhL6m+TVnfs1am2IqxZs7PRbaLv/PSZwv/fmFvufNidhbtcaqcbA12MSIdeYi88V/LhJsz78QLtxjYLiqjwVbPwu2ARZsAy3YbJvFuTlqZft+/gmuFIqJfHAUTqDO3NEUb0wl6mRb7Vrz6ITtzRtN8cZ4vuQ8lt64vAqTStDc6babH0qCzT5PxxSzS7BVsK2OW0/Qz+rN2x30e6ffWW++6HNf/robTZWifXjzpse9UvR7682H2Ju1xiLYEHtTsMmnTvtcpwArhU7eOmHmT/w7KtikTsZpdJRDJ+9KTpop3hjP7gSb9K4epXjb7ehgk4quaiNI+/KCM1ptgOuKVrlYi2pcJcc3j9ai41FsH+nvfTk0X7FYReztWmP1KNg0WBtpY00yZbGejI1YZy4y15z238PbTz2d/at9G1s2vhqW/Pgn4dI+A8N1fRvDTD2H7YNg27adN1+t3GAnl7ftJJeemHWSUqg9ZWuOY/NXXbRNfp7U/Hz62BtTrb/68tcKJ1etLT3pax/6ur6vcd72nt1d56r9Dum0rfbtjfNU0ChE0n3ra/qet41CJ48+98Z5/uaO2dlW24JCj7k3rpgar8feCxdFv9atfeR/V0qpY6f163conVPr09fS371q1HZaT3qMRX7+ao5D/ncvnTMeg2oeE8TeqDVWt4Otj9k12AbaxIh15iJzoTnHYuze/i2FK2nX9mkIl5vT9hgYrrb/v8GCbVa/5vCQjXlsgAVbbntERMTtqRora61uB9twMwbbyTqJIdabirUnzUctxB60ILujf3O4qe+g8OO+TRZqTWGGeZtF3D0Wc3NtzBOmtvHmQkRErLXWWDUJtr3Mw8yT5g8Y8rtFul2EWGcuNH+pV4BasD0woCXcbdF2p3m7hdps+//7zUfs60/Y9xdk4715EBERa6011slZa6m51F5NplqsomDT4GHmnuah5okP9Wt+aaGuPiDWofYfHIUgm9d/cHi4f0t40HzAfMicY197zNSYBbltEBERt6dqK2usk7LWqijY5J+Yu5l7mI3mUHOCebB5/Iw+jQ94O0OsF580FWRScRaNX9P3ve0QERG3h3f2HbTcGusE85CsuXSxTA2mFl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    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>a={5:11:1};
b={5:11:1};
c={1:5};
d={1:11:1};</text>
</varsrandom>
<varsglobal><text>ans = a * b - pow(c,2);</text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
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  <text></text>
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<text></text>
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<text></text>
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<text></text>
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</answers>
  </question>

<!-- question: 358048  -->
  <question type="formulas">
    <name>
      <text>L08 - ab - c2</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Evaluate the Expression:</p>
<h3 style="text-align: left;">{a}({b}) + {c}<sup>2</sup></h3>
<script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script>
<script>
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                                  sizeN              size of the font w/o px, e.g. '14'
                                  family            family of the font, eg. "Times New Roman", Times, serif
                                  txt                 text of the input, e.g. '123456'
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</script>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text><![CDATA[<table>
    <tbody>
        <tr>
            <td>
                <h3></h3><h3>{a}({b}) - <span class="" style="color: rgb(255, 51, 102);">{c}</span><sup><span class="" style="color: rgb(255, 51, 102);">2</span></sup></h3>
            </td>
            <td>&nbsp; &nbsp; &nbsp; &nbsp; &nbsp;&nbsp;</td>
            <td>There are no operations in the parentheses.<br>Move down to Exponents&nbsp;<br>
                <h3><span>&nbsp;<span class="" style="color: rgb(255, 51, 102);">{c}<sup>2</sup>= {c} x {c}</span></span></h3><br>
            </td>
            <td style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-Exponents.png" alt="Exponents" width="201" height="57"></td>
        </tr>
        <tr>
            <td>
                <h3><span class="" style="color: rgb(51, 102, 255);"></span></h3><h3><span class="" style="color: rgb(51, 102, 255);">{a}({b})</span> - {=pow(c,2)}</h3>
            </td>
            <td></td>
            <td>
                <h3><span>Multiply <span class="" style="color: rgb(51, 102, 255);">{a}({b})</span></span></h3>
            </td>
            <td style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-Multiplication.png" alt="Multiplication" width="200" height="55" role="presentation"></td>
        </tr>
        <tr>
            <td>
                <h3><span class="" style="color: rgb(51, 255, 102);"><h3>{=a*b} - {=pow(c,2)}</h3></span></h3>
            </td>
            <td></td>
            <td>
                <h3>Add&nbsp;<span class="" style="color: rgb(51, 255, 102);">{=a*b} - {=pow(c,2)}</span></h3>
            </td>
            <td style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-addition.png" alt="Addition or Subtraction" width="201" height="57" role="presentation"><br></td>
        </tr>
        <tr>
            <td>
                <h3>{ans}</h3>
            </td>
            <td></td>
            <td></td>
            <td></td>
        </tr>
    </tbody>
</table><br>]]></text>
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</file>
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    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>a={5:11:1};
b={5:11:1};
c={1:5};
d={1:11:1};</text>
</varsrandom>
<varsglobal><text>ans = a * b - pow(c,2);</text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
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  <text></text>
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  <text>ans</text>
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  <text></text>
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  <text>_err == 0</text>
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<text></text>
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<text></text>
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<text></text>
 </partiallycorrectfeedback>
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<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 358012  -->
  <question type="formulas">
    <name>
      <text>L08 - b(c+d) + a</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Evaluate the Expression:</p>
<h3 style="text-align: left;">{b}({c} + {d}) + {a}</h3>
<script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script>
<script>
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                                  c, ctx             see https://www.w3schools.com/tags/canvas_measuretext.asp
                                  size               size of the font w/ px, e.g. '14 px'
                                                       note that the size of the font can be defined in any units,
                                                      e.g. small, medium, xx-large, 150%, 1.25cm, 22px
                                                      since it is always transformed into px units
                                  sizeN              size of the font w/o px, e.g. '14'
                                  family            family of the font, eg. "Times New Roman", Times, serif
                                  txt                 text of the input, e.g. '123456'
                */
    var defaultWidth = 30;
    document.write('<canvas id="canvas_1" style="display: none;"></canvas>');

    function newWidth() {
        var txt = $(".formulas_number").val();
        var size = $(".formulas_number").css('font-size');
        var sizeN = Number(size.substring(0, size.length - 2));
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        var ctx = c.getContext("2d");
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        newWidth();
        $(".formulas_number").keyup(function() {
            newWidth();
        });
    });
</script>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text><![CDATA[<table>
    <tbody>
        <tr>
            <td>
                <h3>{b}(<span class="" style="color: rgb(255, 51, 102);">{c} + {d}</span>)+{a}</h3>
            </td>
            <td>&nbsp; &nbsp; &nbsp; &nbsp; &nbsp;&nbsp;</td>
            <td>First simplify inside the parentheses<br>
                <h3><span>Add <span class="" style="color: rgb(255, 51, 102);">{c} + {d}</span></span></h3><br>
            </td>
            <td style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-parentheses.png" alt="parentheses" width="201" height="57" role="presentation"></td>
        </tr>
        <tr>
            <td>
                <h3><span class="" style="color: rgb(51, 102, 255);">{b}({=c+d})</span>+{a}</h3>
            </td>
            <td></td>
            <td>
                <h3><span>Multiply <span class="" style="color: rgb(51, 102, 255);">{b}({=c+d})</span></span></h3>
            </td>
            <td style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-Multiplication.png" alt="Multiplication" width="200" height="55" role="presentation"></td>
        </tr>
        <tr>
            <td>
                <h3><span class="" style="color: rgb(51, 255, 102);">{=b*(c + d)}+{a}</span></h3>
            </td>
            <td></td>
            <td>
                <h3>Add&nbsp;<span class="" style="color: rgb(51, 255, 102);">{=b*(c + d)}+{a}</span></h3>
            </td>
            <td style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-addition.png" alt="Addition or Subtraction" width="201" height="57" role="presentation"><br></td>
        </tr>
        <tr>
            <td>
                <h3>{ans}</h3>
            </td>
            <td></td>
            <td></td>
            <td></td>
        </tr>
    </tbody>
</table>]]></text>
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</file>
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    <defaultgrade>1.0000000</defaultgrade>
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    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
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    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
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    <shownumcorrect/>
<varsrandom><text>a={1:11:1};
b={1:11:1};
c={1:11:1};
d={1:11:1};</text>
</varsrandom>
<varsglobal><text>ans = b*(c+d)+a;</text>
</varsglobal>
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  </question>

<!-- question: 358011  -->
  <question type="formulas">
    <name>
      <text>L08 - b(c+d) -a</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Evaluate the Expression:</p>
<h3 style="text-align: left;">{b}({c} + {d}) - {a}</h3>
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                                  sizeN              size of the font w/o px, e.g. '14'
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    <generalfeedback format="html">
      <text><![CDATA[<table>
    <tbody>
        <tr>
            <td>
                <h3>{b}(<span class="" style="color: rgb(255, 51, 102);">{c} + {d}</span>)-{a}</h3>
            </td>
            <td>&nbsp; &nbsp; &nbsp; &nbsp; &nbsp;&nbsp;</td>
            <td>First simplify inside the parentheses<br>
                <h3><span>Add <span class="" style="color: rgb(255, 51, 102);">{c} + {d}</span></span></h3><br>
            </td>
            <td style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-parentheses.png" alt="parentheses" width="201" height="57" role="presentation"></td>
        </tr>
        <tr>
            <td>
                <h3><span class="" style="color: rgb(51, 102, 255);">{b}({=c+d})</span>-{a}</h3>
            </td>
            <td></td>
            <td>
                <h3><span>Multiply <span class="" style="color: rgb(51, 102, 255);">{b}({=c+d})</span></span></h3>
            </td>
            <td style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-Multiplication.png" alt="Multiplication" width="200" height="55" role="presentation"></td>
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        <tr>
            <td>
                <h3><span class="" style="color: rgb(51, 255, 102);">{=b*(c + d)}-{a}</span></h3>
            </td>
            <td></td>
            <td>
                <h3>Subtract&nbsp;<span class="" style="color: rgb(51, 255, 102);">{=b*(c + d)}-{a}</span></h3>
            </td>
            <td style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-addition.png" alt="Addition or Subtraction" width="201" height="57" role="presentation"><br></td>
        </tr>
        <tr>
            <td>
                <h3>{ans}</h3>
            </td>
            <td></td>
            <td></td>
            <td></td>
        </tr>
    </tbody>
</table>]]></text>
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</file>
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j2sfT9CLLBDy8GP9ykxYVFhgWHeCmX9X2Awf5l2IeWZdk/5qN/LjL2mjtVWOXwIP7O2M6tccVubq1pEmbN5OYQV2spR5FD15y6h7vwsZtDrY2Y/+zDbrUTtnKrn7eTW/OaSW4tCcfKdmqxyvfh9/IxI8WyHSNlS9pebD93nHGJKY3VuuJvzdv2cy1BBd+acz4VpnE9Fkn8rXzYJ9yEozZ1R8z+Ufi0Hjz4MeHozdyqp23jVrt0olvjukluzZn7ujVnfyrf3gB88q8vhJr74Ns4YmM3QclsleO2CJ/WY5HE38qHfNytcuwWblWJv9Uv28Wt0bu3W/NW2ZJpZ7h55OOXBssKPPn68271q3bzXOP6SX224f9M+SVmGE/v/0j+XtrtNMlKP0zZ3a0xbU+3xi1aXIiX1L4W60NLsuwj7x/z0T8Vw/hXgXzpc/MZyodX7OrnWy1WcvWlJI5m6TjlqDVu2sutfs0e7pW//znUXI83/u/vbsIxyrtnqp3LlXeV37JrQCvN62U1f2K7DW2XjjMOidJYrSv+Vr/tU64lqMBbfc6+YRrXA/E3/vBPuJWP3tRNOKmjcvLvcO6X3YQTO9wq5+3gVr16N7faLXu71Wftm2+vH35xwRmhxnqcd/e1brzE38pHbuImnLBl+LQe3tZDPuZWPnZzN+H0bdyql010q/Uqad26T7atYaV8+u3HLwmWFXjytefcKufu4Lnq5bLt+j3cajfLPu//Uvkl5MwX53vxDG/9/X1utZv2LEg7M+WH2YMfkyEx54dXgx/O39Gt2rOrt2/1GYqX4IdTnrq+1of5f3rC/evsg4s+xLGkD0vJX8sd1W/myCOv/87755E/P+2+MP/Uwj/T9+qbdyM9zsZlQ+aBxroKRe7ezE04Q/nwil3catMmDX7+cKxyBznk/CduCTU34qS5F/s1ws/rKTq5Y07HNUB1tMS87s+OEZg/pzyptt9I2p6jtm8sfLAa/iJH44Ph9sM/AaWxWlf8rXLbvq4lKOG3ypx9whSuB4JqnBLIShJ/40/pcFOfuD18U4+fLrzPrfT9zd34M7dxK1+2s5tw0yS3yq1759urouyY/+oTocY+cFY57tCPuZW+vbFb6ZjN3PjTtgrf1MPbKvG30rE65vStCzt69xy8HUuD6ssRJdGz6E+L3fiTtvRc+dzt3YQpuxZ+ku/9GOTqGQTPf2ZmaKkP5z9xc9HOtD3chJvli5nyxVJoq2nm/PCK/HByhxt/6lZu5Qt3dBOu272wTcfuNP/ocFQf7vvj427CVPWB46bLX/RhtnyWa+/NTvnolf97PXimwCv/++dijK/ZzU24Uf6ZsZdbZdY/qX/+2chc1lyoQi13n6F8eMVEnwf83BlsDiCelEcnXL+7e6Pi3j+/BnRt4caftW3RVpJ7d5rf+G7WZTGvK+0Ygfmz0/0VbV+1i5twrXxA27eo7SUZH2MDpbFaV/xN0AC3BHWWM6EigXhBddgn3DglkJV+uJV7/5QDwzf14MEPf4zO/MZfsKNbmQmtsxlfd67NDP/lzv90b2Qe9Pjpovlu3Dc+5sYdtYlb6Qef9MklB28rx0kgriTxN/7Snd3K0/d0E3RGlWtvWKl+H/5YWfQ8K4G8hef4HytB9uziVr5hkpugRFPzkx8LUWeAE0i2EPuVGIvjxHJbodyMF+eHlvow4+l73PhztnfjL58YxkT+oI7Y3nBTbR3+aMkPL8sPWiRWOkFCWCJ45am7FeMkm8rHgkWvSiyet4Mbf/FObuUpOpY+4Jdce8sL8T/jyTgzvpA+8XcaD2Xquxz8GDPviCktIhO0iIzYGBuXHUMcVaGWuzkZJgdwEthffFWR4zWXmacPv/p0qL0ez736Bzfuu8q9WifGX6S5egMnnEUclnMhWBbzOm/HcyMyfw4vnQSDRa+p7R9vJ3+pbYlAPz74gDHK1GFsntJYrSv+xs/Zx7UENanHz947hGM9EFRjD/u4G3v0Jm7cqVu5lS7e0T30ylPh23qce8+1buxxm7txEjYrKZBX0uQfP2vvov5cuyVOef6OUFM9tjv3y27soR9zYyXqsGHc+duHb+qBrWO+8e/FcafL1kt3cuN1RjleZ3K59oaV6vNhj10cLCuA6Bn73U09x+lMfKXLd3YrTdu9zkf3JTufr/zjdbfD3UcWfbh5Tzf+VvVDIjDrT32W89/VD892Y0/4pBt3znZLNCZDpuLqsEczfvie/ECsdCtWrpZdN8ouHfu5X50WjurDQ39Y5MadvKUbd6Z8pjH1fcAfI9WHpczPLTi97iRnxu/vK8YY3hLGmTHKlGX8yydIfmf8RI3xqR1u3AU7uJWu2a2oS/5cXn1kbJKMr2KlCrXcLfGXyzeDImUUn1Oe+VmovRFjdYLu881527uVro1xqJhvkXn9uV9X2DHc8wcfPJhp+8Un3djvKw9qfMZdqLan7lrkAPJ8rh5j05TGal3xN04GtgQVmOP6EX+jlUDGKIGMOW0rN1aT9IQHrw7f1mPRHyW+vhOOu2QnN1aTf5wWsnFKNtl2S0TslEGdtO9t+MEWbqzEAjbk4G2V+Bsj8TdG4o/jxmkSj5P4y7U3rJRPv5kRf2Mk/Dwl/sYqGY9VMvb+YQxUbtEb9Q+7HHr/eW7sFTpOSWGcBNI4JQbGKh6ftvfeO77iFv3l+VBS7b2y2G3Uva8bc/wn3dizt3Njeya6cUqwaXvDTtn6zYz4GyPxN0biz4+nxJ/vG/3SWP30jwvCkc69/Lc/u89c/z035qQtC58prsbhMy0SI9aHpcxvli+D//k5N/bKiQWZMzFmc/3TonDu0zNqAvCN//d3d85917sxWnDH/LDDjdXiNfYaxQp15OLE+OYi49uP+KvlbomLXL4ZNJXPv/nwRaH2Rnzm6qNae15r/tTZ8fdgx3DPH+pRfT996cHQcvDBTcd4f/n1iranqG1yvOzM1mNsmtJYrSv+xs7Z27UEFZRjZ+8VQrIeUfyN9glkKzfmsp3cmJ6d3cv/m3/wY5tzD3ajT9jCjTl3OzfmKi1mN09yY2fumW834QlP5l8iffycC93oI9T+kRu70acoUVy4vW8/hyj+Rh8jYYGtl+7oxk7fw42dMXD7S53y6aGP1SdJRM/o727iOeYM2Xe5BPK03dzYWXsVY6Byi/7aJ97AoXef7cb8eBs35uId3Jipu7ixN6k/yfFpe/7zG3b3/hnTvY0b/YPNa+RvPuf7bPnhouLq0EczfpD4G32cRDp2Xa04uVF26Vg/Vr2Tij6cs60b/cMt3ehjN3OjdWbux1R+8D4jrkaqD0uTsvnQx0v+eHWxG3P2tgU1v8Zep/7JB94f5T7O1GfqOz4bc77mwmkd3o+jj9+imB98do3ihLjPlTe+ucj4aj5XYfRhH+vL3Zl8M2gSf5qjVThk+ql+bo/50db1+aZV5vWymj/UQ32ql/pph/Z8u+RB2eHbJhf6NVPH5uoxNk1prNYVf6Pn7OVaggrK0bPzE3qhBNUoJZAVj97YrXh6h1vx8h3d6KkT3c0v3BuOqMdPnrjPrXjspm7FM3TsZTr2pt3d6BmT8u1Gqv2HXn861NCHl994zY3q/Khb8Vsfdyses4lb8UdbuRWv3MmN1uTJwdv6DR3Psdh66Q5u9PQm2h8Oqk+HlMTfQomeFSX8PPEPvpy2qxs9a89iDFSuLP4O+elZbsWTtnArnr1N0XeOl5hmvMrt+c/o77W7+L6vKGFVI77Q5/57jgvtDTvV1iEl8ef98D354DjFSffWbrQS3ugbdyvsom+MF31Q/Kx43rbFuJ+jPkj4j75652U3pkuDubj402K34imfLHj+dm70FPmDeZPERY18dqv6fr3iQPGw4gXbFf5hjOUrPht9g3x58x5F2ZEaZ+OyIeOrmKhCQ+4u5ZtBM8RfFc6++xq34neS9ohTX0ZshXm9rOZPrIt6qZ+28QHt0r7s8G1jF/ZhZ64eY9OUxmpd8TdKBrYEFZSjtPDmgKBaQQlkBSWQUZrQozShR0l8bX33t8MR9eDBD45dQYJllBayUZrso3p3D20kbSbc+t6jQul69D56p1tBYm4FJZMVjt/cjTp3W7U90Y1SAsvB28rxEn/eVgmeUUooo5RQcu0OK9XXb2TE3woSfnCUxJ/3pfoyShM9+mZhSfx9Y/YZxfE6Mxx1ifqDP5UcfJlMm76v9JnjenbqI39HX1SMw7BQcfWNjPhbQeJvBYm/URJ/oyT+Rkn8cazvlwSgt/U62axFwfvpKv3USccoJU7fB47JtdfqrIoLnTDBUVoIRmkRGDVN/UziIi3vP+/do4gdCUXvH8YYX/GZFhgfIyM5zsZlwxAPVWjI3aV8M2gyRzX3Fv/tj6GFevQ+codb4chPuBVO3bLIv9epPebqrDBnl/W8Xpbzh/qol/pph/Zol/axg8+wayjjY6xRGqt1xV/bnD1dS1ATum12/mwOQdV22L+7tqM/4dpO39K1Xb6Da7t2omu7eXe38PXnwlH16L7nGtemhb3tx1u5tqt2cm037OraNPl9O5n2577cdx9Eio5zDnJth3zUtUnMtZ36Sdd28fZFXTftFo6oh7f1Gx8pjsdWJZ+26bu5thl7NLar/nqbbtV3fA/5fSZ2Vtta+ErkOI6P5fnb91H0x01ynY9dGCwrwCLf9t2NC0r8eV9ev0tRNtS3MLlnD3TOOt21fUe+P2UL13b+toU/6ZP8X2dz9C9/8x1+klCukb/5nO/r+hPKUkdDfcl3fM73t0DVw89c+2ndof7ORzN++J58QIxI/LUpCbbdKPtiexBb+UwLRdsUfU/MTdPv9J02OabcViR2DGR3tD3anbUd6vvKuiLD53W+EMt18bmO6Xz4guCJAnVxcZri9hLF+VT1ubc0zpSPpE18QfxwLGOMrzQ3asem7Zc5YL/CZ2m/KJPzU8pynbFs9Ev6Xa3N8Hs8luPK/lvaTPtfZ0t/Y0q5Uj1l9tf/yPhduY1m/FtmiKsqNORu5lDsS66+gRjaK+epCMRf27c/7tp+qHxNHDNv6RttwoHmdTyWn/gmMn4+kN18H2z09UVfp3VDfD/Y+RPrpZ5Yby1mwt9pW7nxjHbRDu3RLu1jB/ZQvr84KPcvtlmzoyp2xVx9kb5eHRP7Fpn6LO13rc3we11bob5cOyNJE39NMAx8DlnxR9BqwLsX5f/dz8I/qgyCJS5kTHCCg8DItJ97vcuCFxa6tsPV7uEfc23Hb1aIhCt31IKo4BZzaFb89b54XyjhfNtdv5laHAcJZoK4YrLMe/U3oWRRdvL9JxflorDyZXWsyjcj/nqfnxe+HRx6nvlJkUQRCNhM22rz5eQdcJyde9EH8VtpDLqfmRGOdO7lf7xe9IPjguDo/t0Mt+D1p+vGh+MWvPZb1/X4lCKBcXzSfsOkxw+DEX9i2ccddxxRfB/HMiaYtJ1ae0W/qGPx3+t3J1iwep75qeu4U/XFMauqT39PfvCHruf5n3kflHdkAf7FF91P3lz4IhcHqqv9roOzMT4QKBNPdtJ603EDfiyifxiL/vwjtt95cG1sGc8UtImfel+4102en8Q2fkqTe6bedNzwly8b4qnjF0e63j/c1+DHOCbtc75Y6b+lzY77jvLjii3lcYnx3RAnce70Y1M693p/f2+t/+23H+Tm/ek3db6m37U5xHED5J1KYo/sqsIyEX/fUs4+JZysR/EnDjSvO+49sm488Ff7baW4GMD2zscvqqtj3p8eb8hTDXYwzgPNH/3d9eQ1lXll7ou/bmq+ZNtmjtfFQNJuiU3H7l3fqvfbAPVmYzeUn/yrHzb0m7Z97ntKuS/6rskxGjG2tPgLi90yJ4M1a48wrPWoiT/EHAnkMsSfJvQMDbQGvRyAEX7X7gSJtnO0uPdItN2s4CAwSm2XF7KIrtkXFO0eqbNIdr0u3LY4Q6JdBVkO3tZOiT+ExWnhzPMmBSZnQ7FN9XXhG/WJq/fZe1zbFeoX4pK+IahoJ7Ezsrx4dc4/p/DJFHY4lVjpp3zZNnOPvOghEcdkrHJVu6cDYeFri4v+4VsSLP2UzWV42yC+i77w4z2pTgQDvziovs4HzlUiyT/Qk2Lhn59zHbMOlXhT36+XDSQA/Bbq9z6TLxr9oHFCAB8rkc7uMOVJIMFvDT6ed3YxPhzH4kUbOq5ubNRe16Jr6hbY/uDHnPG+JghPxo06RZJ8OcEPBB6A6rxXdl4VxoM68bVivnwSMBj4vl+mcWaXJNiJiErR+0yIX9rGP7Sb8U/7HQer7L2VczYHP8azNcbET9yhyfq/cdy83fJx7+JfhE+qwYuDux7sKXa2o/9y7Swp1X/ERbr4NoO5L/zKtd94YBEnzG9yg19MG/ufgnlN/yffdXzlS5EXvqZjLi181Hat6p8eYibOnWbIsbKlCm3f/Gh97maeYvtg2khJOca6Svw9/DPXdoTE38mlnH3r7gPPa/W9HJvdj08P8a9j0vxaYX95fOe99FhRvpajdm20g3lbNX/UDieBzeaDBX96yrXfkMRLzCvB3uz6QQxEHxBfmf51zFsKsYst5fwcmMLHrvzRPu2zbsGrvw2fVmPxX19yk+84vn4t8nE8hDhbGjTx1wR9MAxS/JEAFaic8eQwd+F9xeJ+hsoQ3HExLLWbm1Q86OFFHGeQx0gknNlRTE4mL+2qnhyaFn+lCdj71M9dW7dECEKVdpiEPskktgY2TN67f+zafiT7LtquSFD0k8kuNiP+5r38ePh2cJj7u/uLOs7dphBtTDrZXIYXV5AxYNxYvJmUsq9B/Om4niduC381B1410tHbWfgt1p8kO9oalPjT+Db4+GdnFWPjfaxExtgQB8m4VN060B/m/f7RIkbiwqLE2P7TL4Vvlww+HvA1dhJ7OlEhcS8p2i/ct4ivi9V3FlL5CQGXwscv/rlAiy2+zJy8IPwGK2gjGOPJc7saT47S+aExL49b+yX7ucV/eSn81Ry6HriiWKzpa3oykfRlScgCPhjRm4I+tF/z6SAgyA2yifgr9T8FJ2eTZx7rfVeFhX9SPjhTc/hsjR19Tudns33muFLbKYZL/FX5svuuqX3ij/mK8GAMxf7ntXyrvs97pT4f4nsf/wjJmCeq7NdnZbu65l9elGduIE7U/wY77gh2ZObPksSNb5P5Sl0hr3ibVV/T60fSv6USu5xURXFZ9p9+T+Fjd85x/cZuGX4duPHrRRwz5uQ+P0eKfi8TmvhrggSCBimHrPiLCUSiquPn3wpH1oMHP3yZEzd3bedLoNQSW1+7k3/9w3B0PXp+eatE3Idd21EfLy75nquJGXeuCCZNphyaE3+Ni1TvwruKZEUZkgxCKtqaThKxYfL+5EdFHxGPqUAVmxF/7Td/znUuON913n+O67ynu2Gx7Hlghuu84RTXOf2HrvOW01znzNNd55wzXPu5exf31cSFgwmniV2G7xc8T2OQJk+xvIM07/lHwm99WPDHJ13vk3d7Hy14cVH4tB5+EaP/+JtxSsWH2hmy+FN//T2f0cfskMT6NT5cBslh8esvert7n7jLzf3tfLf4zy+Gb/rQdZ8SNfdSsjDIhvL9eOzaRB903nZGjT0Pz3ILX3k2HNWHl/+mExcW9LhYhZ0ELgl1/vo8v8vQ8/iccHSBxa/+oRhj2KtxvlXjPOt0N/mm7xa73pxAUR+CUotJg/gjfvHPWVpEOBEoxXx/wo+xwz+RuT4BXiQ9edZxxaIW7EgXtdy4USYFC8S8Fx5xvYvudnOfvt/7qgzKIBprQp+4GMoiovioWjxpa8FLi2p9r4oRsPh1LaJX7l+9uOn3FLw/Lu0/v8e+z3vuEf83vvbjS7xEoRRzXCnvVJLjNAZVGC7xV4XOG08pTtrL4k/xOOC81lh3PTYlfNuHjiu+2ncCRH3Edoy7xC527FP4uYh/T1J+Jk+GE9QGOzSfq+ZPed4wrpx4d96uPCD7YTmWGeMiH8pe8mFystr0+hH6xxqZjV3NJfJxc7H7omvvSWI3PakKTJHGbcTLf3/NzX3mgRC/D2eP8etAKtSXZCd7abKlxV/i/GVKf09GP+LvmxJ/RymBcA8fCQQhR4ByX4POghe/kV9Y/IMfLPBnKbDZNWAh9IFdtFu1jd1+vIKGBz0QcUxKkghn3P6sRWUVUDnUiT/Kcc8Jiwdn6rGvar88AXsfu7Mo8/14D5oCl/swmIDB1siGycsDGYi5aCeTnYCXb5oRf8VCqrbwjwQar/1IgSBo+7qEMGPAJXBEE/fKIYpPUmJDPNFP6tGkLsPf/wjZPSWxcb9mGLuyiEix4A+LiqRLW5THP2q746Ivu8WvNSaZ7vuvLyY+AjAdK7XV+UhG/B2t+qiX2IgPBeFv+a7BxzefWoyNH1P5mGPDmOZ21Uh2k6cdXcSsp/zGAqg2O2ec5neWI0icXkQjAPGhYpRky6WPrl9eWdyb2aW2iWN8j838Do/bxHXf2/h+yq47Li7mSi0JyhfEPicVsp8djxQ+brlXFXKPK7bSDn1mYaDf8WEf+ZZ7clL0Pq745VgWXNr0Z/gh5jUG3NtXBgKk/TR9T1vEFX4Ksdl+qubmsw+FI/vA4uL9EYWZF/kaM9rRz/K4pfA2yl++X/gRajxy7fQsmFnMD8baL57FfIpzcDBs/9nB2VsBeh6eXcQg/U/iA1bFOIu8j1d2drlRP7VLP6tAXdRZm0ehHfzsY4txYwc/nQelvFPJMMeq4MVfLnc3W3+ZKtff7nhN/CG6auJP7clX/c5rjg1zpPwO2Z5f3eraTtA8INddoTzJfIqiIrGrvJ7MfWp+n8+JJ8ZN8dRgh3JC4/zZrWFzAuHXfrZOumMOh9Qd8gG5gNwy+XrlHvrPWoK9rEHB3qbXD41RZew+NKtoN85bH7tiP/m5LnbjRoyPs4JVQOT5fIYfk/htP3WPrNicfIP6TqzRF38JOLaTjNVIsbXFn5zSCvSD04+g8glEgcbOmL88oQC9lQAt2L2oNxxdD//gB+V+qIlQO2tTMKhM+x35BDLvdwuK9g4Tf6AJ6Se8kpY/i1BZ7NXPHArxJ6H0vTCZaPNGTWR/CTf0NXPvSe9jd2jiqAyL04+1uHHvBzsb8on3TSwrZidv7COJY6oSOHbqzKrz0cxTnTFpnB58yfGcaeIb9ZMt9xTs+LUdIlFAG/iDdjhD5UyRHdFL1cerZS9njLnLvvQLsnvkx47kr37Jvirx50U7NuIP2jxRQvOUIEJO3cK1n79Pw5mfFwbc43m27GIXbZra4ewSPzxS9gPiT/VzSZ++pP6W7xp83CsfYItfUORjjg1jyg3dKbCr/UxNfJ+k1Mb3Vc7br7LEb7A/7mKyg9d2svqGL7Gb2CbWGBfO3OkPPo9k3NipQehiu/zKjk6KuU/eV4jzH7HgqA58wYKC3epr5y+6w5EF/Dwh5iFjhR+xlVj0l6MkDK4MC7fiuUH8cfKCf9jh4FhiAWEm/5RjEPidQo7HP8fKT4wxZeUb3y5UX3M7wV7k03/mVvQVcyQzboDx8ONH/DLeiJ00njQu7Bik8PGBD+j/5YrZ8hweBHMx3jlbc5Z+xxhnrIiB2Hex/bx9/ElEGR1X6YQIu5hLjKs/yVFbFTkJMdB+onwU+x99HeOROGKMqY/7/sgFPh/X96OSHKf5XIXK3N1s/WWqXC6mInyu+rbEH3Ml5nzyQDPzGn8qdsu3Ei1+7Q/FPKYP1Bn9ntqlPpV3yLzgJg/QBnPVz6GM+LtFIrQ8fxTXvS+W5lmcN9+RP+PxxDBjyJwgx5IfmEe0xxUvcpvfSSzsHcz6kY1ddinJEV50iscrnvAfbfq2FbvKb9nYvVKxy7rBnCIOQjtVaz9XJDrO+1LR37q5q7Zkb/sFjeuAP8njOOZI3MkMbdSN10iwpcVfnOTLmpwJViSQhS8qER8aEgiBzpkDSYoBhSrXPus//OWxHDrOPkgJTwETt7WZCErkPc/lL9X5nS6EHwmEM7HyfRjYmxE5wIs/dsmYHOzmkChYcGOChqqjPAF7H5X4iwHORPbiReVIkv4suY8Nk3emzhpTW7lvg4VKZ2+Nokfij7M0SCILZ6LePs4ONVHKD4D4s2Muu5NsmNzxHj92CvELY0EfWYQzfmloL46d7CuLCNB999RiB4qzd3ZnWIQ5a2b86F9g+dIl6Ljg4L4kFv0gNvgBsRPFX9nfOr58M7kXwBzLAk37Pjnvlt2B6J5/XXHPEfFKgqQMJxBc9iYesI2krOTc8+js4vK5Fxo6xotx+YcY5Sd/cyzfcdmIOjijxY+MAfGs37sfuSm0XsD3L4q4eMsC/eNsW7bzQE0Kfzz+hogDfEI/qZ/FA1+GBYlYaRB/xC/+oT1s9Gf2OlbxuuDP9bt+/tIMvomkPeKK8cU39A8/0W/1uXxpdsHvF4bkruOJwZjcZVd53Lj1Y/IV3yriiTGJ8cRCiT/DWHTdf0Uo0Qc/diyu2IGAYExKc3FA6viyIPA7vfiZvhOD0Z547xl9h/Jjx7T/CaX60PPgzKIMxzMuzL0Qt2XU9Z82YwzjO+ZxjCXGmRiJuWow/eRY+b8Klbl7sL6MVF97nvtpqL0eL//11eKKDTtS/lUv6p8/4c/HR3Zea57wBGwZXsiltwDF2wGCXV0Lp4YjC/iT0ZjDiHHijfFS/Q05/OZgRzp/FG8Nt1cgbIgZ/MmxjCN2kwvIFfiXmMZGPieOaDOsedg5mPWjIXZ/o9ilfeYS8wMbEJzYTLv4m5hSPR3Xfy2U6oPfQWVOxRPdsGYwpmUguNuPkZ8ZT966QXtchaA9yjMv1ebcxQ+EEgV8LmP807WbNoi5GEMjRRN/TZBJlAkA0K/4I+lRVkFUvlE3Yu4T9xaBUztrK4RKbjvbP+jxPxJvBBuTlkDzlyrDAhMneybRguVS/JEcOR4b5ZeFfymJPy5JMNlJfCQbLqtShkRJ30gslA1tljEY8Td30X2F7xGbXjipT7SJH1mg6Ftg+3WfCaX60HX7RYWdqdCXbcMj/nZ1XYvqEz5nod5ukj6XYrCfpM+ZLm2waGA/CYlkTV0kMvpI0kRoUTf+xB78zGdRbPM7dXA5g5iE+jsr5ugfgp26Y72MkXzS+eD54cgCtYQJSc4k8xj32MFCh3CkvNi0+FPsluHFcbooInzoexxf+ke/8dGVO7iehY0PAPm+kQsoRxnskn3lceN+1WIXX/GEfewYEBssUuzCUFa+ab/hs6FEH3wbiEyOxxYvsjQHS/Oxkjout0PVcelX+oQYixmXwrw9YWxj/8O4L3j5yVCygN+VpCy5iRhiPgVxU0Zf/8XYf+KRcjEeaYvxinmKunL9qSL+0HyuwnCIP15bk8OC557oa6+Wb9Q32lPfmprX7PIqdsu3Es19cn4xp8kXxCrH+n4U/ipfAfCXRhln5iB+RxzhZ82lZsVf99O3hCMKcDmVy50+NjnJRQAxTxnDSGKasSVm+Z35y/zAVtnZ7PpRvvcYdFwoAUzbkDzB3Ih5i3K0T0zRtny/4OWnQskCPs9weZvYJeaxjbySiZ/JVx9Z3EKFD8mpMXZZC5L+8YR+Ct9GXK+wj3lOLhpsXC8Nmvhrgj6pLqH4o7yClRvac/APfsQzpXDWlrupF/Q8oDMTxBuLILuFBFst8dNesFft5bBcir+SkG5IkLX6NdlJNvgjLhLRvjB+uUk8GPHn/cBkh4xXXKhC0vT9itRn5QTt3/FFgqat6HtN/OESf+Uz8wW/X1TEWmo/yTnY4X0W7eczkiVt00cSKAsV/YzHkRgRsF58ifidz4P/PPVZ50MZMUc8xRMYFit8GMoNGBdxxyS2VRtjUX83Jf4QmRnx4/2OwI87ySwesd+0l/SLOjpu/2Yo2Qc/HiR3/BuTu45tGDfu/zpCbUVRy/yPCzd+jT5W22X4S3Gp/yiTmY+V1HHl+Cj8LFtYnBC+XJpjTkR7Yt8hdilGun8zPZTug4+vuCvJfAz9KMPnTXxdjkdiPfY/tufHGWb60h9DTFRhqYs/lc09gAB67rul78SRe4yJjSjSFE9Nzevgl56nfxKOKuA3BuhHzOuIHPynunNXANrPmFT4Pe6kM8f9PJYdzYg/Hds+96CGviIAJ1/7nSIu8Sd2ECsxN/CTvyP5LBnXZteP8hz3DwcRS+QI5i6xy7xgPGPbxBE/oXzZ/UTj7Vi1KxL0kxyDTzLx423iEj75gpMkYpdciW+S/vIQWxn+hAcbo49ibinH0nCzpcWfD4oWIJNzRoWgevF3SiAKgiMVDJzt+IVJARrvF6A8v/c2nq1FdP/8GiUEBRG7DJfrjCTz7iBEYvv3FVjcs+fFm9ryZ2sK0JuULGNbUIGXQ038EbCUj/eRsDjFsrI1K/5ILNHGWtJK+hjYkMBuDZO3thhogsSJ0bDIyz7a8cm47EuxmfoRKfJ1zf/RPsrrszIq25N9WRHBOOM/FouL5T/6w9l4bDNSC2P5EvW83z1UjF20lbFT2Yb/aBHFUc7faie7SLCgUC/35Pjk3Hj5xt/7Rl+pO8YP9jP+JJ/gI08+QwDSLj7hZ+xnPI4y/M2CRAyKk+efVDyd/eB5xdO7vzpXC9XcYEEB3z/8iB1edCOw5IvQdlNxwb0/tE+ZJP74Oztu+If7fxBYtKW+lC/P+UthtIEgi2fm7IrWxHFoj/7HvquuMjpvkqiLyR1bKU88lMeN4/ADtp0R/BDvcY3xRDtquwy/IKf+Y6HytiW+6I86tnzJ29+LSf/9ZakQoyxojG0c98hgV+cv63d1gV+EERX+vib5j/Lydxl+EWTuMieiqGdxT/sf/Z3O5cGQMqqjCgPm7kGy64n63fYUHWd8vogtYgPfkKvIv/RPgqGpeY0vZV/7jM+Fo/rgd6O8iA47SmHcyjt0PKzmfU6/qZs50aPjiXEdnxV/mfmDHb3P5d9RiRjrXnBDIUQZU8owDygX2vHrQMnXzeZ3XqCcwj+8wg5y9Nd5spN28S9t+HbCTyg7On+diV3mVDo+5D0dX4b3XSriWEujX2JeEstXMYAvh5gml8U1GH8kcTQiNPHXBH3iGYL4C8my53f1Z2sRXpRRXgmXd8LlMO/pBUU7BE6XAo4zG87WmFDlwHlTir9B1k+ZxC5fXp+VUdme7MuKCHzHhPeX25LkXfIDY9L7Qv1/J6mJOhZG7omiLZUfMfEXx5HEw8MW/Yyj/5vP8UUYr3QcYPtPDvILCyKi2ZdHA98/xiznd3FJ4qJGfdas+GvYPYiiFHIZh/kRd6rxRdoOpG0tsOX/4+p3eGkvXk7DxxrnhnFD/BFPMR4QfiweaZ/4XX0qwy/IMedgZxTDOTtzVJ2V8YEwYEEr3/herkOfcT9zGb5f3GzPziljFRb9MnwuI865fI1g6W8+LSkr/BextMVf2acRPBzQ9j8fKtpCoBGHtBXHW3OsqXmNMOZ4+bS8SeDfHcuDH/GkA1/q+LLI77732iLuYG0nPcSPOBjxR3zwsuQq8MqVuc//sngROico2MR6E2O15OcB83sQf+Xbf/z9hoi/KMY4IcqtjZGyvf22L4TSffB99fEvvxD/9FW2luHnCUKeBzy8eJZd9AufJO2Ur3oAH/fkdk6wYn5I1+CRoom/JkiAKlBzaE78FeXbZ34+lGrE5Cu/7ZPg3GfrbxCNmHzZEUXQMBH8ZYAodBoDzsSfji/7hPL6rIzK9mRfVkSQGFisztFilVusIylfJf5I0IjHcGY6LOJPia9hHBEl1BvPbGuLbcZ+yOe06f0P42fFTe1Vl7cGgo9DEmfO7+KIiD/5p1L84aNmd9Q0dxoWIvxMnKTjIT83jBsiieP8ZaZgF7s1af20q/bL8IsUcR9F6mDFn46tjA+EGyeX6c5UVf8zos73q7yzIX+X4Rdr+s8ua1kM5dpaElb4L2Jpir9y3KbovnNKcsuN2iov+oMRfxyvn+W3SPhLv/EyMblQ8VRec97gvl/mEXaQBxjnmF/odyYuKsUfcYHAUh7r/PmPG55KL2PeHx517dfxQmXFVayD9QtfB38PmN+rxB9XNdIdZ4Qbc4k5EcanjvRV9ZTh+1o3/xUPmfXUHxNvb+hnLR5Q/FHWxF9G/Pmk0wJkQG9pDBTgxV/t8X0NJpcCfSIOgZDWceNEN+/lx0LJerCz137q7g2PhgP/KD9njYeHZMkZdQxM3w4TKGlLgZSDX3Sph8DlVRIXEnhhwYllVV92USBB0vaZaptLOX5HoNRHseGBDCbvt8IZEgvcVUo0BLomSufDpXvB/CKvdiAJMuPLpuunTGKXL6/PyqhsT/blRYR8QII5V+LNL1aauGk7kaqj9/cZ8UdbJOizJOq41CI/Zu+Jiwm67O/pXD4s+YDFFrvwwfkhOU/buTFBxsWdnWN2WqYqYd1QYX8V5cfyzeODhY9DEqBfdEtzRlySuKjR+72JcZMgqRR/R8tHzLHLNceu1bGZOK9R41He+fNPhFPHCWrPizrVoXnW1LilcxFWxK1fpIh7v3ugeTwlLj5iWr6KOrYyPjg5OVsLKHUSH1V9F9vnNO78dXR/sYjdk9UvL1qKeCyjuEw3QP+Hygr/RTSVu5tg++1fqNz99rfsHKu+ITSP09yPrzjCt+Qq6tDPQcUH5VS+/BaJrp9eVIyfv2y5g+teWC8QeQGxP/GiXuKT+RDzQPBVg/jjlTPl+UPe43js0dh6saWc0jn3DDdv8UPZdQzwMuSO6V8v5hb10G7i7wYflPM7OTOTA/3ryFgfEaicmCNodZyvO4xRHTVPcjt/Hed/KZxUKR78zr98o3rK8Pn52wPPv6z4Iw6+q/LDGffN0MRfEyQwNag5NC3+oIKIe6FyIEHwnzty8P8SCNFGGz8IC3fctSm34dsx8dcw6Smvz8qobG8piL/yWaz3I235nZVhFn8ZsdH7yM+GLP56Fje+xoKE3rvoLv9+uPazJhWLD6Qdkc9T+Dhk4W9l8Zde9snEeY2ZhcE/yLFcir9SfETxlysfWL24qV9xZ+PNLv50bH8nRP5BD+7VZmcqXvINIsa3RR2DFX+U0+/z/li/mcBLwb3vwwYB/0s3xeTrv1PEDbt+fmc2jE9Sb9Pij+OJOcriN+YL8a65wyuieHI+919qeMee33FEXJGviTFytupr8EFO/Km9htiN4o85h/gr+7dMzZNyngE+FsgBJv6WsfhjArYC2TpWEOVQJ/5qAaOJQCBQLq2HAL9xl4Y3tPcHf9Z4nIIjPuhBGyRUf9akgEnrj7ypH/H3tSD+0sTM9nssK7vLr6WpE39190I09jE7eTnTJNBj0uPShXzRsMjHxdeLAhJToy+brt9PxMQ2yuuzMirbk31ZEYEPSILxsm88Yy5Tdbz8j9Kb+Hm1BW35nT8lP2yVH/sVf2V/ZxKfXyQ4Nl4+5FKlxrU8jguef6Kot3bZWQkrnkA0yfLuBi869k8OElMk6Wg3ffQCcNO8+Iu3MJTnjLgkcVGjPmtq3K6f6Lp+0/hUvbcp7vxxTy2+zMR5ZMddmXeu/fiLhT/Se7s0Hk2NWzoXYUXc+gWZuE8vO5FfsDUtX0UdW35ZsB+XQcZH91M3h9IF/KVH8iH9ipfqiF2J3zJ8DAzU/6Gywn8R/h2DzeTuHEPdVa/xAv5ev//+t75L3PEeO9pJx0s5a1DxEdouP3DDjpvvz0mb+R22FP7fuVEfccNcqN03HsQX9arOhkuvxBrlcnkPO+gDdrGRwGVZ+sfJA32V7b2/uTPU1Ieuuy4p5hiXv/1apvpU14D5nR09tTX3D/X3GfocgY/TnT8EFWOJnWXK5u7fZmIX38V4iA/EqZ4y/Dwh3w0w/3j4rQw/P/zJ4TDGfTM08dcEQ4DnMCjxR2AoQKqekMph3m8XFMKPswWSMhOWSwYkZUROWn/kEMVfefGc94zOJll46xbFfB8bJq9/D18yeZdj8eff84cP4uIYd1/L4yzmRIFP5uniSnn5f1jEn8RNzzP1Dxj51wrR13hPF74iYWfsr5HvaFc+mfxA4+uK/E4fdRJT7A6QfNlR4KZrLj2pn513Zf5dG2NGufTBCvwujpT467i7cYy65l5U+D7eW8ixuXYCe57NvHIj7nxpAa6JnxYUf91P1i9+oP1kfYdw5/UfLKDkh37io/zUpd95ov/UwVj5e9uKeCxjuRZ/+r7j50c0XPJPwXybfMkRRc6lDeKPeY9A8vMuaWdJxB/lNT7lzYSu2y/0u7flF80jwvz93swj8j+x6fOl6qTP1KufgxJ/0RZiD9uIF3zI1Qr8yfFnbun/R3QK/4CG90caZxkfVIi/8uVs0P4Dtc+udU7Ulql+LvhzKXZZ5xindP7Tl8x6auJvydGk+MORLUA/SRvVPyjEn8QZW8A+gSgQ/BawBtMHQqkefd7x08Z3g1XBvx6A+n2gKVjYJu5RYLPtThtp/ZGZMxVQiD+dhX6Hya+6LlBd1ym4/f0boaz6Wb5XzS9oR6p9yp2mSXGpJjWXDEt9LJ9Jgc5bWKSU5OP9JdhOspnOK076W+TzvmxMDqfW139lqL/sm+D7Mirbk31lP4Duefw/ZsQTl23VFv6Tz8pjXd4NeIMzchZFRJK/cZokqramVYk/2cSlAS/+lIS4dEg7N/HgQG6RIJmo3vNUL8Jci8vk+SeGI/rg/zVdrt6S/bDriSl+gfOXTxiv3CUMYuKbIZnRLy5TcxnkMtXNJR2x84FzwtEFfP+YLzm/i0sSFzXqs/K4FeJP9nHLhF+8Cr/Tp/LCWbON+UE/rlYf6D8+StsRi/u86sv716Uwzghh8kGcYxqPpsYtnYuwIm4L8ae4JyfQRj92Zqk6O+48PNTWh5qvTtc8ZwyxqSI+cicDXT+ReCYe/NO+LKDKFfg6d9mX4wbq/1BZ4b+Itm+E3JqOd8hPPr5S8pnmH37rb7cvovuOKUX9h6mf3OvHnCN2mXP0M/Wp2hx0fFBefi3vgvl/Aar4K/8Ls44Lwr8ii+Oby+P6vVH8BTvS+ePFXyiT2hP9xPfEPf5UHPU+/fNQWwEfZ+S4UzVHLu6bz5X5/UT5oJbfNQaZNdTfthDjjkv4CGwd22CnOPmBk0KpPnTdJtHM3K+Lf9ml/pThbY9rcj/zr3NB5j1/rOde/A1j3DfDlhZ/BFMrkLMiBWYOXvzVEogC2SeQImCKM8gS+UwTdsGr9fdi5ODr/uq/FosJweKFlwKSyVdVPxxI/BG4UUiSiPyWeyirfuYW+a65YWJE0cgZI+VCoiw/2RrhF6m67fggzsSs6OHMK56JZ3xZTg5+seVeDxITO01MWL8rSplIlaUOsYzK9lQ+J/5A9y8koPzCruM5E2VxY/KGNibf35hY/I5I7XJY8D2TXmWzfkDoMOZ+pzUswvRF7WQXiZhM4j05JD4du/iNl8JRBRDyfneHccQGxiOOI/WHPsTFrff5XxSJWWf7vLOvDF+X3+lRvxBmMUHjR8VW+y0HNrzf0vePs/l4wpT6XczFX/vJGsO6EyD5HZ/XxpnYLcY5K/7wT3ovG/7h2MWNu/DdP59aHEs8Md/YlcBHwT7fntrNCQB/wzg7WnGxj4tQlfgrj1s6F/18LPpURk38sSOCPxDa0Rdp+SrSDx1ffhclJymTr/524Wd2WtjBYT7ha+/ngjzoUd71ql02K89H+lQl/gbq/1BZ4b8If1XF76AmcYUNIbboJ/HY9fjV/jJ5fzt9Kbzw+y/lWuYG+Za1gV2eON/wf2onY7Ek8aG/y0LIj+HUI8NfBYp/56Z+Up+/gqSTV2wh//sxDfXJrqz4K88fcl7wrY87GOdj/J24oX4dz+teUvh/pVZbTzT//b3aGR/MSE7u4/pB3ZqTDbHLTus1RxXHYid1MnexEdJP/Wy/rSJ2iUfGirmb+kdlyvD5OY2bivmXu8ffiz9/W8gwxn0zNPHXBAlyDWoOgxZ/UMHb9ejVoYZqdP/s6uJ+EeqOixHJiYBOJ2yZCsIcmhN/omwvP0VGQvFJABHHxCKpa0HjLLicLFJ0TlcZFsOlJP7K9ylhl9/uJ6HxFN0l2/oXoLbP+nzRDmUjM35ZEvEH5v52vmu/5FPhJvEgJuiTzvRyr0DpOO+gQvwhkhDx7AAEUTFs4k/2dD/R+B8YeHp88g1H1/zlYyAIZmxJE2Pvs/cUfWSXULFXhr9UQtKMC0oilqirvDMG6sRfec6IJOcyvICjjL/8oz5KlHTccXjfgkPZkNwHI/7abz4w+3+3uSzVfv7exRzBNvpEOyKX9MuXO4G/6Zw+sVgR71zS4pI980v+bSnxF+ot78oCFtHu+67t26lK4gmWYyTC20SuwgfkF8QO+Ypy6lcZrSD+ljbwXdfM8/tu1WEXiTEiFhDS9DE3TvpsieKDuhRbi/9af5LHHE/hT1jjAzZxbPwOuOoLudVTvmpK/CkemNsci8DxYpAYwT5sgqqLn5PvO7Fhjk2ecmRf/CZx0pT4833WSXPmZJT1wL/HkLxJbmPuYlPIE5Wxy3/MSccLfyd5ogwTf0uO5sQfQdkK5Fp+RQLx4q929qiFzJ/FKGgIBMrl6vPBO7HfBz/8/VlflVCLT+f6ezSYsAoUJmxV3fDGClsRf4hJAjcmAAIvJgBIvbKv6r5EziB5srP3tz93C15p3L1c/Jf6JOSffET8xftFSIDc3yBmRU8UY/Q348uuxxpFM77if1v2LrzLLfjjkz7R8OJRn1CYwPQxJKYyKtuTfVW7mREkGtrrffoe1/vMPQ27bBE14QLxQ9wR4f1Osql8X0jND4w7N0373V71gWSq4xsSZHy6NApsjo2LtX5f+Of64yO4LNT71N2u93f3yF+/zNrf85s5/p4dvwskO+a9+Gj4pg/EFf/Qn9c8dN59lut56vaGs/IUPg5ZiOIJU+r3wNx/w8Ev3Lc095n7a3HG/731Zf0Yy5+K5fK4+QeW8E/pXkvvz2t3dl0L6v//ZoQf35cW+UtWjC+7hFX98jsrjK8X7eyCSuAjalkUiHfZ1dS4pXMxmY9leKHFDlu6eNIOfUrLV5F6OVZ+q3pJLw8IzHvhER8f9H/u739VGeP+PyxgDyeW3O+HcPT3TIVxVb/KqF3R6K//Q2WF/4YDrAX+Nh1yLH0jFrivK+4gc+8n/Qu5rI4auyWKD3yrnJD7N3sp2o/Xccw5drUQRtyPhz2IjlJ9DeKPE/jy/FHZFKxl7O51PXil65x/tuu8/xx/4ll+Ghk05Pnk3sOs+COuog/i+oEfNIfLO4oRtdhl7uoEtt/Y5epRFHP00Z/0BP/QTiZ+vO0cP8D8y4o/Nou4Z3A4474Ztrb4w5EtQAZ0emPyAn3iTwGKoOKSqD8L0GD6QMiQ73QmQkBWYe7j84pdOs4SmLDcS8WZTLxHL1dvpL7PYeFLspXEFHf+/P0Gmsh+Cz+UDX3l86rJUoWeR2c3PNnZecPJxRm+v1+Es18lQewXOx+qnxhFUtCEql0OyPhStlb9m7wUC19bXJTHZ5wtht25Mirbk31lETF34b3+fYyDQXG5N8QHfveXi0kWJLHgh9J9ITU/lO+xZFxuyFw+rC0S+JhkUvTV+0zx0n7TZxtEeTNAHLZ371mc8Z8hO2R3+9TJ2Z2y/kDb6f1HXvyxOHrxV/K7H+uJruuRq8LR/YOXy3qRxc4k/b52p37En+YROzDcn3O95hH+IfZVrvuRG8PRgwevovGXpekTY+Z36SWYiXV/z9Agxi2di3E+yidl+N0YL/60gDCPYzzRVlq+P1I3fpA/eAHvksIvnowl89zvnLCoyc+MKfmKdtT/MvrEXz/9Hyor/Lc0wRO9XbPZ7dOJOn1irrPDT44lDpi/xBx9Y4xydurzocRHe++BoVQj/H+HIgd5EaW6/I60YpO6mG9pffq7wY6a+Evmj+J6ScBJUvuJaof8Rj6M9/BSZ67tOvGXrB+KJ0/l9iHF7lOKXe7JJH6xh3zEfPK3O4Tx0pwqw9vvdy77n3+dD2b+hZwXf2prOOO+GZr4a4JMsEwAgCUSf6G+jp8cGmppRMepn3NtX1cySQMMEUOAlSdsmTomhwbxx05iWfxB7NOi0D79s27By0+G0tXgLKtzzul+0eMfcafwly6YvHHb3p+5yX4xK/44A4O1y7AlX2rCT/7FCQMKEHYn/c3EJCuSS3g4o4zK9mRfo4j4mU+ivQ/9LHxSDXaNen4d7mthDL+n5IkP/OWfIApoR8yKP8YovfGYBEFiyYkIfMyx8TJCmkz4qbbar5ns5j57fyjRP7C99wn571gtYCR8hPuPwsmHbOmYfUjTYnLu7+537Wfv6f/XZ0Rt54+HiE5RHKZ+j2OtscrtGpThFw/O1InlIPIbxo2dV/zjL1vJ/1PUFuIY/xCL/K7FcPJtxw34XwpS+DF+cGYRP4xXTOjYQ58YhyjCBztukZSVT8qoXfaN83hJxB9kAeWyvwRK1/zLsu9lq4Kf99yQzzjSdwQCuQrBE28noH7akW1l+EV3oP4PlcF/gz1hGQgv//VV/yaGzutPKk7SWQPSe8bIPfSJuetvqyAOQmzn7JR/ljg+oNoov9Mvwl+GjrbFk8+rKtYS/d1gR3zgI50/yin8h5HB+JX/Kdx+2u5FTvTvDVR9pZOkhrbTB/pK64e3HZ/Ix0scu/gEexDrtIE9Md/GNmRXGb4cgnGA+ZcVf/GkZzjjvhm2kPijYQzAEAyaWAvsZU221kUe0kiDnZtE/b/tQdxwiY4JH89ifOCU6knJd5qw7P69/Pe+y7/+EuYT9xaXe71oUFDGp5eaqRfeUPwnkTpblaz8fx7gDJA6WTS53OYv+5KYGuvwSUtJvPPOH/k3w9PfCOxc8MLC4ulRJg/b4FoEJ089yi+K/hj99DePM0n8bkCYvNQt8jRqamPxj+VVT0xSLKAI6bTPlL1uZ/9vgrj0nIoKgHBisW8/ZTclLPWTMzkEF2ff6mt6qd3f5FvVntrJij8mrnzYcc5B3t7yvTW03/PLGcVllrgLgDjgzJV77IgPJjuigD6prfI9Mf6VMtiE/fGeP8qQiDRW6X+J8T7ukY/9KyFCMknuVfF9YXxJThrvjmv+y186xU7GMAJfxPGsPVwBiRVs534+7KAe6lc/uu67rCEuAHXjm44LD675l78j/NOIR6junN/pI37BfrXDzh6XXtM2iGVs9QKIRYlLNeyMM0dUT/nfXhVPOKsfcfFiHsXLvmEM4iJCrHTefoa/jEk/ymC8uc/R18nYMveh3xlR/YwX8wohSh+oO8TtoMYtMtiXPiCGLzrOP6hx8WFu+MUqKT8QsY9y+ATBphjl5bzsWJdjG/ixVXzWLjtD/EA/YoxTD/VRb9L/9P5PFl9/AjBQ/4fK4L+uh3v6vc2mP3CyAsnL3XdNcZMvP6KY2wgq+k/+i3HIZUx8wJiwu0afmH9+bEq2pdT3SxQfkfp88s+Pr1tLgD/R4oQfOxE4nJik+aRsk3yVPshUy+Hl+UN5ripcd4DrXjDN5wF2wFNQls98LuBBKOI1rhXUxVUNhCj9CvfUznu51Pa1R+XXD+IK2/EH5cmrxO79TcYuMUv8YU+8/y7m5+hn6vesv0Wrtm5QdoD51z7zc3Vxv/DlZ/t2yIcz7pthi4i/VcTWFX+QIEAokdS5h4OzFhI+AUQgpJdmGczcxCqTpECdBByTkglBoMfAZOHlngJusu3RhEOMDVQnJAiZTNxngq0EGQKEYKV+2qE9Fkvq5PhyHUwu7GNR5jgWfwKdnSD6HUlSIKn4HSK1wzG8I4mfLAa0xXcsinGRj5MX4iuEGROPYyP5G/v5Pk70aBflo10cRzs84s8k9jaJ/M0Y0S6Tk6TBJSjKVbanz2N7aiN7+ZAkig/pMwkp9pHxZ7zwB+1D/uY7fIH/GGfGkYkefU6c0B4Jlf4wLnG3jfpJtsQccYIPKEf5IFS8eIpnrZwk4ONU0Mf6Y+ziC9rAJnzkbQ72Yjt/Ux/9wXZOEqLt2MgZOrFFXbSF32gbmykbSR3Uz+fUg5/oD7/7z/XT7yiW/B7HmX4yXiygJH1iKvq4Ns76PfoXX+AT6vFiV7ZiHz6hHDb6Ex71n4Wr5p/AuIgwf5lvLEzEM2XTMU39BKOfGAf6EoUf/qYPcTEY7LhFYht+wTbmQ4xb/EfbcR4zNqn/mmWsnzzA3GCc2f3AV3Gs0n5Hpv1nHBkfcg3lqYf6yuO5JP0fKmmfMYjiHv/hO3I2i3A4matmOCaSvBwFH3GIf4jtOE+IL2I23lfqY6BkU45D9Q/l8TlzifFj3WCORJHCOFEnYoPxYW7l7MJX1MUx/c0f2krnWcwDMWYi6UMkf/M9trFWpnmZNmkfH1A/7dAeddJ+9AF2cSyxxfH8jp+xw8du8B1zlzaJ0fKchdGeOHYxdqknjpv3R2DMn4wNNhHz5LaG+RfKRVIPvgonVr7vtN/suA4n0VgtJP7eKUbxt3OxTd4iZFAJUra8L1JgchnMB6eCgEtX/p4oRJoC5FoFL8f7QOiHXBLhnpsrNeEJduo8SUHBIkm9p6n+bgXMJQqQqWp3mo7N1VPmjaqXY9naj8mcHTDqhn7iyVbapX2OL9fh7dfnsc8klXMV+PSTOri81aXgZxJg6w+Z0PoOsUJfuD+DdvmMHVH+vkx1UBftQepHTGAHl7Xpb6S/zK3P+Z7joi9rdunzq5P+0QZ2YA924UPGJfoPX9BX2m+mPdmX3fkjkZJM8AHtMmZMYtrCJ7F9bMHn+JqE6wWO2vZJt9QffMH4eqEjP9EX6sR3F8qX9NOXC8cytj06Fj+fpfppO/oeH+MbYisdS/6mDvyAP2iHNrAxtbs8nviFOrEB/1EPNhDjfMY7us6WH6gLn1A21kO9J+sz+oOfOA57OTaycpz1O23hFy4LcVy0l7qjvfzN58Qzc496KIevsRuf0BfilvFiHLA99U/aXoxH/M7xxIYX+aG9yOin2Dfa935Su9FPsS9wScbN2wUTu6IfsCvOK+IGP6X+GwwpE+3Db9RHf+hXeV5F4g/8gh34iT4xTpSnHupbGv0fKr3/ROom9hlX5iRt+zhK+tQfY8zhi5hb6LuPa9lPn4gt+sdYMNfoC/3O2VXmUP1Deb6LOZ/yzMcYu9ga68nFf2SMhYHmTxzjGJfYHOMlN1/wG/ZQD3WSN7CVuqgnxgp28Rnt0B7H0360HbvS4/346m/mnM+hOoZ1mP5TjjbLscvffI6tMXbjHKKe8jzid8aTfEf8YFNu/qV2RfIZdcYcho/IWdEPwxX3zbAFxd+/iJuJO8lpfy0GtwWIqkedE5icARC8nLkw+PxkwsVFjMGOZwH9kWMYdMqwcHF2QIAgFiBnBZwJlheUgVhVb6wb2wnGuAMSgzZXD9/7wGdiqQz9pA4CF2HFmRC/s1jwHcGMf7CbdvkM/zCZazsCtBnqp26faHQ8kzCStvic7zkuZxdjEftHGW9TsItxob98F0WBL1PRHn+n7cl/WfHH/U2cuTHxKUcyYJxoK9c+/acv+I+6vb9LfcEf2MUx+A9/+bpVNt4PwxmxP14/GVvGju8YS9rBDnxcFSv8TdvU5dtRWcrU7JbNJELsT2M62o591AGxGXvwPwkcm6mrLi5Efucz+oKdHMdP7zORz6vGOfolxgfH5fzs54nqifHM8djobVM5fEJscgxtEws5/8T2+I56OI6ylMMftIl/Ivmbz2PfaB87o5+oq1w/nw923GLZ1A+0CRkjfErZ6D9YLt8Mo32xnWgj7QzUf+YYcz71f9mOWP+S9H+opO00X9A2vqMPMMZrluGYSOIt2k09jAdzIPbdz+9M/wfiUP0Ty8ecT3lsjWPHODVbD/YTx/3Nn5jH+B2bWfv4Po2X1I98hj1xjcBnPq+pvG8ztI9dfBb7QLu0jx3l9SO1GXti7GILMckY02bMFcRtHFM+T2OXcrXxS+qOJN9hL2ODTZRN51/OLkh/qDPOXfpP282O63CSDbZCa6G50F7riGixERd/NPwO8QPipuKOGsSns0YvK8aBJAgIRIKGYOBnGszNDiSBAilDWQKBwKVOSJ0xKKkzF5Q5Dliv/mbC8n0ziYrvaT/Wh03UiX3Uxe/UR3KNE4if/M3nHJ/6Jm0v+pRjOS6Sv/m8ype+j6EsbdGOtwnKLn7Ptdtse/qZFX/xEj9ncPiSdup8Avtpv9wPmPMvpE+1hBTsiseX+83P2FZ/Y5pry9stm0m40XbqwydVtvN36v+0rlgPjP2grjQmIkmaqd/LrLQXJvVHP0Vby2ViexyX60/aXrlfsT36FZnGPcdV+Skl3y3puFE3ZfEXZegTTOO2v7abZbn/0c6q/mM7x3F8f/bDofR/qIz+i+NJzmYxhpwIVTEeE8mcpyw+iPbH8R/qOAzVP3xH+xwb+xlJPXE+D7ae/uZPemyc27QX4yXmAT6jHurrL15ifdEHMJajjbTtMmPZ1IeUjTak9sQ+RVv6qxdia7neZuziM8qW/cPPWHag8RgOoq3YYCu01oiLP7iiOE6cIK4tvl18v7ixuH3bDzebkTV8WTIOJoMdAy3+vqSDmNZJfZFDqRMuzXo5NtZDwDIJUvJZrDsyHpt+V26zXO9Ax6ccjE2xnmbb0+/9ij/u72ERYBIPpv0q9mdXbqzSYwfTFt+V24r2IiyqbM/VGesp10U9VXXF4yLTNsr1xzZiO2kbKWM9qZ/KZSJjW/G4HGNZyBl/bCf2a7B+SpnalCufKwOjTeX+NFN2sCy31W//Q/vN2lCud7j6kCP1x3wY7RgsY1lvLyy1MVRGu5bUPxwT64hjNNR6KBsZy8c64u/psbHN/uZKlR1pfWm7zdo+kC05e5oZR29XUu9g7MrZ1GzZ4eJ5HfOlsXYQNwmai403NBhaDE2GNhsR8beyuJb4NvG94sfFbdu+/C8nFQPTYmTAatQgpn/njm+GdfVFhs9yxzfL4ar3zc5pO/l/bZaidtmXV6BwT0m8zJ8rbzQaW4+1fAiVC7l3bSDmcmdkrg2jsdWJtmpr2078hPg+Ee2FBhtR8TdWRPytKW4gbiT+u7i1OKntqu3/mDXeaBxOKulnxR8v8T0uiD9uzjbxZzQajcblhdfu+EZb+4TPSF9tI35MfI/4VhHxhxYbUfE3XlxDXE98l/hh8ZPirm1f/9B52Q4YjcNJib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      <text>Your answer is partially correct.</text>
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      <text>Your answer is incorrect.</text>
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    <shownumcorrect/>
<varsrandom><text>a={1:11:1};
b={1:11:1};
c={1:11:1};
d={1:11:1};</text>
</varsrandom>
<varsglobal><text>ans = b*(c+d)-a;</text>
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  </question>

<!-- question: 358033  -->
  <question type="formulas">
    <name>
      <text>L08 - d(a+b)2+c</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Evaluate the Expression:</p>
<h3 style="text-align: left;">{d}({a} + {b})<sup>2&nbsp;</sup>+ {c}</h3>
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    <generalfeedback format="html">
      <text><![CDATA[<table>
    <tbody>
        <tr>
            <td>
                <h3></h3>
                <h3>{d}(<span class="" style="color: rgb(255, 51, 102);">{a} + {b}</span>)<sup>2&nbsp;</sup>+ {c}</h3>
            </td>
            <td>&nbsp; &nbsp; &nbsp; &nbsp; &nbsp;&nbsp;</td>
            <td>First simplify inside the parentheses<br>
                <h3><span>Add <span class="" style="color: rgb(255, 51, 102);">{a} + {b}</span></span></h3><br>
            </td>
            <td style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-parentheses.png" alt="parentheses" width="201" height="57" role="presentation"></td>
        </tr>
        <tr>
            <td>
                <h3></h3>
                <h3><span class="" style="color: rgb(51, 102, 255);">{d}({=a+b})</span><sup><span class="" style="color: rgb(51, 102, 255);">2</span>&nbsp;</sup>+ {c}</h3>
            </td>
            <td>&nbsp; &nbsp; &nbsp; &nbsp; &nbsp;&nbsp;</td>
            <td>
                <h3><span>Exponents<span class="" style="color: rgb(51, 102, 255);">&nbsp;</span><span class="" style="color: rgb(255, 51, 102);"><span class="" style="color: rgb(51, 102, 255);">{=a+b}</span><sup><span class="" style="color: rgb(51, 102, 255);">2</span></sup></span></span></h3><br>
            </td>
            <td style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-Exponents.png" alt="exponents" width="201" height="57" role="presentation" class="img-fluid atto_image_button_middle"></td>
        </tr><tr>
            <td>
                <h3></h3>
                <h3><span class="" style="color: rgb(51, 102, 255);"></span></h3><h3><span class="" style="color: rgb(152, 202, 62);">{d}({=pow(a+b,2)})</span><sup><span>&nbsp;</span></sup><span>+ {c}</span></h3>
            </td>
            <td>&nbsp; &nbsp; &nbsp; &nbsp; &nbsp;&nbsp;</td>
            <td>
                <h3><span>Multiply:<span class="" style="color: rgb(51, 102, 255);">&nbsp;</span><span class="" style="color: rgb(255, 51, 102);"><sup><span class="" style="color: rgb(51, 102, 255);"></span></sup></span></span><span class="" style="color: rgb(152, 202, 62);">{d}({=pow(a+b,2)})</span></h3>
            </td>
            <td style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-Multiplication.png?time=1624663720836" alt="Multiplication and Division" width="200" height="55" role="presentation" class="img-fluid atto_image_button_middle"></td>
        </tr>
        <tr>
            <td>
                <h3></h3>
                <h3><span class="" style="color: rgb(204, 51, 255);">{=d*pow(a+b,2)}</span><sup><span class="" style="color: rgb(204, 51, 255);">&nbsp;</span></sup><span class="" style="color: rgb(204, 51, 255);">+ {c}</span></h3><span class="" style="color: rgb(51, 102, 255);"></span>
            </td>
            <td></td>
            <td>
                <h3><span>Add&nbsp;&nbsp;<span class="" style="color: rgb(204, 51, 255);">{=d*pow(a+b,2)}</span><sup><span class="" style="color: rgb(204, 51, 255);">&nbsp;</span></sup><span class="" style="font-size: 1.64062rem; color: rgb(204, 51, 255);">+ {c}</span></span></h3>
            </td>
            <td style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-addition.png" alt="Addition or Subtraction" width="201" height="57" role="presentation"></td>
        </tr>

        <tr>
            <td>
                <h3>{ans}</h3>
            </td>
            <td></td>
            <td></td>
            <td></td>
        </tr>
    </tbody>
</table><br>]]></text>
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</file>
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    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>d={1:11:1};
a={1:7:1};
b={1:7:1};
c={1:8:1};</text>
</varsrandom>
<varsglobal><text>d=4;
a=2;
b=5;
c=4;
ans = d*pow(a+b,2)+c;</text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
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  <text></text>
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  <text>_err == 0</text>
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<text></text>
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<text></text>
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<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
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<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 358021  -->
  <question type="formulas">
    <name>
      <text>L08- (a D b) P (c-d)</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[Simplify by adding, subtracting, multiplying or dividing, as indicated:
<script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script>
<script>
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                          actualWidth    width of the input
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                          defaultWidth   default width of the box
                          c, ctx             see https://www.w3schools.com/tags/canvas_measuretext.asp
                          size               size of the font w/ px, e.g. '14 px'
                                               note that the size of the font can be defined in any units,
                                              e.g. small, medium, xx-large, 150%, 1.25cm, 22px
                                              since it is always transformed into px units
                          sizeN              size of the font w/o px, e.g. '14'
                          family            family of the font, eg. "Times New Roman", Times, serif
                          txt                 text of the input, e.g. '123456'
        */
    var defaultWidth = 30;
    document.write('<canvas id="canvas_1" style="display: none;"></canvas>');

    function newWidth() {
        var txt = $(".formulas_number").val();
        var size = $(".formulas_number").css('font-size');
        var sizeN = Number(size.substring(0, size.length - 2));
        var family = $(".formulas_number").css('font-family');
        var c = document.getElementById("canvas_1");
        var ctx = c.getContext("2d");
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    });
</script>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text><![CDATA[<h3></h3>
<h3></h3>
<h3></h3>
<table>
    <tbody>
        <tr>
            <td>
                <h3>Simplify:&nbsp;&nbsp;</h3>
            </td>
            <td>
                <h3><span class="" style="color: rgb(51, 51, 51);"><span><span class="" style="color: rgb(255, 51, 102);">({a}&nbsp;\( \div \)</span></span></span><span><span class="" style="color: rgb(51, 51, 51);"><span><span class="" style="color: rgb(255, 51, 102);"> </span></span></span><span class="" style="color: rgb(51, 51, 51);"><span><span class="" style="color: rgb(255, 51, 102);">{b})</span></span> + ({c} - {d})</span></span></h3>
            </td>
            <td>
                <h3>&nbsp; &nbsp; &nbsp;</h3>
            </td>
            <td>
                <h3 style="text-align: left;">First divide&nbsp;<span class="" style="color: rgb(255, 51, 102);">{a} \( \div \) {b}</span></h3>
            </td>
            <td>
                <h3><img src="@@PLUGINFILE@@/ooo-parentheses.png?time=1624551225235" alt="parentheses" width="201" height="57" role="presentation" class="img-fluid atto_image_button_middle"></h3>
            </td>
        </tr>
        <tr>
            <td>
                <h3><br></h3>
            </td>
            <td>
                <h3><span class="" style="color: rgb(51, 51, 51);"><span><span class="" style="color: rgb(51, 51, 51);">({=a/b})</span></span> + <span class="" style="color: rgb(51, 102, 255);">({c} - {d})</span></span></h3>
            </td>
            <td>
                <h3>&nbsp; &nbsp; &nbsp;</h3>
            </td>
            <td>
                <h3 style="text-align: left;">Subtract&nbsp;<span class="" style="color: rgb(51, 102, 255);">{c} - {d}</span></h3>
            </td>
            <td>
                <h3><img src="@@PLUGINFILE@@/ooo-parentheses.png?time=1624551225235" alt="parentheses" width="201" height="57" role="presentation" class="img-fluid atto_image_button_middle"></h3>
            </td>
        </tr>
        <tr>
            <td></td>
            <td>
                <h3><span class="" style="color: rgb(51, 102, 255);">&nbsp; <span class="" style="color: rgb(51, 255, 102);">{=a/b} + {=c-d}</span></span></h3>
            </td>
            <td></td>
            <td>
                <h3>Now add&nbsp;<span class="" style="color: rgb(51, 102, 255);">{=a/b} + {=c-d}</span></h3>
            </td>
            <td>
                <h3></h3>
                <h3 style="text-align: center;"></h3>
                <h3 style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-addition.png?time=1624553477152" alt="add or subt" width="201" height="57" role="presentation" class="img-fluid atto_image_button_middle"></h3>
            </td>
        </tr>
        <tr>
            <td></td>
            <td style="text-align: center;">
                <h3 style="text-align: left;">&nbsp; &nbsp; {ans}</h3>
            </td>
            <td>
                <h3><br></h3>
            </td>
            <td></td>
        </tr>
    </tbody>
</table><br>
<p></p>]]></text>
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</file>
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</file>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>b={1:11:1};
c={1:10:1};
a={1:5:1};
d={1:7:1};</text>
</varsrandom>
<varsglobal><text><![CDATA[a=a*b*c;
c=c+d;
ans=(a / b) + (c-d);
ques=join("","(",a," \\( \\div \\) ",b,") + (",c," - ",d,")");]]></text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
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  <text>0</text>
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  <text>1</text>
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 <vars1>
  <text></text>
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 <answer>
  <text>ans</text>
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  <text></text>
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  <text>_err == 0</text>
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  <text></text>
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 <ruleid>
  <text>1</text>
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  <text></text>
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 <subqtext format="html">
<text><![CDATA[<h3>Simplify:&nbsp; {ques}</h3>]]></text>
 </subqtext>
 <feedback format="html">
<text></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 358017  -->
  <question type="formulas">
    <name>
      <text>L08- (a D b) T (c-d)</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[Simplify by adding, subtracting, multiplying or dividing, as indicated:
<script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script>
<script>
    /*
                          actualWidth    width of the input
                          checkWidth     width at which the box becomes wider
                          defaultWidth   default width of the box
                          c, ctx             see https://www.w3schools.com/tags/canvas_measuretext.asp
                          size               size of the font w/ px, e.g. '14 px'
                                               note that the size of the font can be defined in any units,
                                              e.g. small, medium, xx-large, 150%, 1.25cm, 22px
                                              since it is always transformed into px units
                          sizeN              size of the font w/o px, e.g. '14'
                          family            family of the font, eg. "Times New Roman", Times, serif
                          txt                 text of the input, e.g. '123456'
        */
    var defaultWidth = 30;
    document.write('<canvas id="canvas_1" style="display: none;"></canvas>');

    function newWidth() {
        var txt = $(".formulas_number").val();
        var size = $(".formulas_number").css('font-size');
        var sizeN = Number(size.substring(0, size.length - 2));
        var family = $(".formulas_number").css('font-family');
        var c = document.getElementById("canvas_1");
        var ctx = c.getContext("2d");
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        newWidth();
        $(".formulas_number").keyup(function() {
            newWidth();
        });
    });
</script>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text><![CDATA[<h3></h3>
<h3></h3>
<h3></h3>
<table>
    <tbody>
        <tr>
            <td>
                <h3>Simplify:&nbsp;&nbsp;</h3>
            </td>
            <td>
                <h3><span class="" style="color: rgb(51, 51, 51);"><span><span class="" style="color: rgb(255, 51, 102);">({a}&nbsp;\( \div \)</span></span></span><span><span class="" style="color: rgb(51, 51, 51);"><span><span class="" style="color: rgb(255, 51, 102);"> </span></span></span><span class="" style="color: rgb(51, 51, 51);"><span><span class="" style="color: rgb(255, 51, 102);">{b})</span></span> x ({c} - {d})</span></span></h3>
            </td>
            <td>
                <h3>&nbsp; &nbsp; &nbsp;</h3>
            </td>
            <td>
                <h3 style="text-align: left;">First divide&nbsp;<span class="" style="color: rgb(255, 51, 102);">{a} \( \div \) {b}</span></h3>
            </td>
            <td>
                <h3><img src="@@PLUGINFILE@@/ooo-parentheses.png?time=1624551225235" alt="parentheses" width="201" height="57" role="presentation" class="img-fluid atto_image_button_middle"></h3>
            </td>
        </tr>
        <tr>
            <td>
                <h3><br></h3>
            </td>
            <td>
                <h3><span class="" style="color: rgb(51, 51, 51);"><span><span class="" style="color: rgb(51, 51, 51);">({=a/b})</span></span> x <span class="" style="color: rgb(51, 102, 255);">({c} - {d})</span></span></h3>
            </td>
            <td>
                <h3>&nbsp; &nbsp; &nbsp;</h3>
            </td>
            <td>
                <h3 style="text-align: left;">Subtract&nbsp;<span class="" style="color: rgb(51, 102, 255);">{c} - {d}</span></h3>
            </td>
            <td>
                <h3><img src="@@PLUGINFILE@@/ooo-parentheses.png?time=1624551225235" alt="parentheses" width="201" height="57" role="presentation" class="img-fluid atto_image_button_middle"></h3>
            </td>
        </tr>
        <tr>
            <td></td>
            <td>
                <h3><span class="" style="color: rgb(51, 102, 255);">&nbsp; <span class="" style="color: rgb(51, 255, 102);">{=a/b} x {=c-d}</span></span></h3>
            </td>
            <td></td>
            <td>
                <h3>Now multiply&nbsp;<span class="" style="color: rgb(51, 102, 255);">{=a/b} x {=c-d}</span></h3>
            </td>
            <td>
                <h3></h3>
                <h3 style="text-align: center;"></h3>
                <h3 style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-Multiplication.png?time=1624463020172" alt="mult or division" width="200" height="55" role="presentation"></h3>
            </td>
        </tr>
        <tr>
            <td></td>
            <td style="text-align: center;">
                <h3 style="text-align: left;">&nbsp; &nbsp; {ans}</h3>
            </td>
            <td>
                <h3><br></h3>
            </td>
            <td></td>
        </tr>
    </tbody>
</table><br>
<p></p>]]></text>
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</file>
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MVM8/vX3yp8LWXLDyLRUwc4/n0QZ8Kby9YmI0sj+Z67jNnuXOl5olr0P62VhDHOn76mdI5pY5Td/GO8VuPdA42fR73k0aJRxxfjTqGOiaVosdIx86bK1XHrdLfPz0Wlc6rmCr2O5ZSze+zTB+DYmj/+ufLmwOxN2uNRbAhbu9gW2axNtVi7bu6UjegOdzSMDjc09QW5jYPC0ss1lYMHvHBWnTy6wmVnOTy6KRfKtZEsWCr5sSeR/sqFlN581SyzhSN9eJQX+suXpx4wfb6zTOzzypDQZXOW0wFRzXHIaLHqlxcVXuMRbkA0j4riWwPHUdvzry/K/GcUQ8dB28exN6sNVZtg01XCRDrzZXm+u0QbLqd+m9/c7bFWlPhyppuq/7EYu3OwnPhhoUFLcMLsab9x7Wkt2Z18tTJThGg70Xf1K0f5wqLrkzkfzbPPBqfP0HrY50AtT/9vz7XftI5nrKTsHf1SNv8xk6ycZ362Duhal7Nkc6bN09+jRHtX6GTX2uKt3apMMkfyzw6ocfv5dU23lxpsHnHJT6Gsljkah/e/Hm1hhT93DoOCqe41mK/H8WORzRdWzzGcV6pz/M/o34mb66oF2tah9YY59TaNa/3GOr73rxS26Vof+nvYLoGby7E3qw1Vo2DrcUmRqwzV5rrz6tdsL1poaaratP6NYVL9Jy1/oPC9QNawi0NQ8Kdja3hoaahhVuhS5ot1mzfq3JrkTpp6YT22rXf7/R1T52MUsptVwydrJ8786wu45860MIq+Vp6Aiy2bVTfS2NAkeWNjRZDx8f7GbVOL4Ze+qqFVjI274bksS9EjTOumGmw5dFx8o6f97hpbDour+ZJY1DH0Js/qp8tjSDt2xur45RH+yo1t+bRmFLH9827Osew1qI1eWOl9pcGvvbhjZXp76H2542T+h3U3OWOM2Jv1BqrtsG2Sq92Q6wzV5jdDbZ333yzcCXtxV/OL7yoYMaU08LUfo3hIvMyi7WrBwwKPxzYEn7aMDjcbbE2d9DQML95WFimq2vJOrpreoLTlQpvXNRDJ8V/P/AId3xqGjiVbvsrO2GmlNrO4/1NmwrzeOOl5ksD5a1H5rpjo12DbZ07rpia3+PNu+5xx0e97bxx0XS8wsMbl/qbm3+abbENHUNvXDp/ueNWTu+xWPfV/+2OTdXvVJ5N117vjkvxxiDuDFpjEWyIpYLtdYuxf+7bEM7t1xAutAi71CLsu+YV/QcVvDLnVRZnCrTrBjSH75s3WqjdaqF2e+OQcF9TW5hjsbZAz1tr3hZrK3Nr6InpCblccKTopFrpiVSmgVjsZOqZbqu1e+NkikKjkjBUsOYpdzy2R7CV+rmi+llStBZvrEwjppJjEU239aK31sGW/l6W+w+JvOm2+r3xxqV4YxB3Bq2xahxszTYxYp25wiwVbOdasF3QtzFc1q8pXGthdr3F2A8KtoQfZv7IvNGcoatpAweHWQ1DwuyG1vDzxrYwt2lomD9oWFg8yELN9rUyt+9a6AaHMy6aUrgS5IwrZv6qiT72xhTzNzd1PhEXosAZJ1PWfcWi0hmXqoDMU+54VHv8UtPQKVz5csZ5vv/qpmyrbRSCzRmnnz1PNfuQaSh7+0kfG63t3w+wKEzGVWp6u7LSx0+mV2OLPSZpiOpn8MYh1rvWWLUNtpXNw+1khFhfLjdfPu/C7F/5nXn9hRfC+RZsl/RrDNMt1m6yILtNV80syO7Qc9Iy71Kg6S8XNLaG+80HLNTmNLWFxwqxNtRibVhY2jzMgk3R5q+ju76SrF0nN29cNMUbU8x0X/9pJ3V9rVIVh3lKrTXFG+Op/aR446Lp+HLHL/W3SbDpc2+cp/aVR8fHG5fuQwGWP67lTIPNW+PaAw7vcgtTj++LFlrp2EpM8dZVyhRvH+lxEdUcf8R60RqLYEMsF2x6PtqV/ZvCTyzWFGWKMYXY49Ji7InMX5qKsyctzhaZS8xl2fy1ijSdPNMTWzURJFO8McX8j+QqTE8h2DoHW7Ft0+DqKcX2k/4sEa1Tj723jef/O/ML2Za1w9uPF5lCX9MtWK3D2w6x3rTGqm2wxasHiPWkoqpcsF1lwXazBdt9ja2FK2eKMrkwU4EW1dW0Jc26orZt7hhs1brGTkY6SW59+pkut35K8Z6dXL35oinemGIWO6F3l1JrTfHGeK53HktvXDQdX+74pabHRJ974zy1rzzFtk3H9ZRSa9ySPAcwj0JI33/WQsjbNuo9Bj3F24/Uf8SU+udDx07/HHnbItaL1lg1DjY7USHWm8vMl8+dmv3rvTMKtml9G8I1/ZrCTAu2hyzYnrBg0zbLc3PU2jfuutu9clAJheBw5oymeGOK+duHaxds+vk2XTPd3Y9M8cZ4rnceS29cNB1f7vilpsdEn3vjPLsEW5Ftaxlsiptnz/i8u5+ojkm5ff5u5aqwZv/Dim5fS8odU61DY0r9M6Ofu9TvG2Jv1hqrtsGmExhivbnUfKlEsF1kwXa1BdtPLdgezIJN28Roq7Xv2ImwJ+hE680bTfHGFDONk3L76okp3hhPLxa8cVEv2LxxxUyPiT73xnmmUVRs20rH1VodG/0+FguhGH/edinpmO3hags3/ceOnntXjB117BBrqTUWwYbYm4JNJ5sUnRR1ktFJUCekdJtqgyPFG1PMdH06MXrjamGKN8az2lio9vil6rHJU00QVBpi7z79TDZiG7ot6Y3bXur37j9uutW99ej9DrzwlW9k3/0Q73d3e6o1FPuPn1evme5ug9hbtcaqcbA12cSIdeZS86XvVBBsAyzYGizYGi3YbJtluTlq5R/e7HxCfGfFqm0nOmdsdH2y9kJwOOOiKd6YYqb7Et64WpjijfGsdo3VHr9UN9iccZ5usDnj0n1Uu8Zamq5FFAIoGZei45yO2RG+cPY3ulxxK0SmMxaxt2qNVdtgW9Y01E5iiPXlErN8sDWGWwc0hwcahoTHG1sL2yzNzVELnz/769leP0Sx5o3N+7ITHN64aIo3pphaT4rW7Y3tqSneGM/0eAhvXLTa45e6OQkYfe6N80yDrdi2CqI8ukXpjdtRplf8vHWnkfTGnXd3GbOj9P7Z8sYh9latsWocbI02MWKducQsGWx9LNj6WrD1t2AbaMHWYMFm2yzNzVEL3dBwxqW6weGMi6Z4Y0qZnoh1FdAb11NTvDGe1R7Hao9fqhtszjhPN9iccasndw3lX8+41R27I6zkZ94y/8nsu9vQ1eN0zI40xRuD2Fu1xqptsOkEhlhvLjbXlQi2Cy3YrrJgu8WC7RcWbI9ZsGmbGG210guNDjtRe2Oj+n4aUIoAb2w0xRtTSoVCitbujS2m1v30aZ9zvxdN8cZ4esfRGxftznHP68WLN87TCzZvnFQY59FVtmrWKXXMq93GM42x1++8u8sY7SulmmMT1dUx7+vVqJ85j46dNw6xt2qNVetga7OJEevLxea671yQ/au8M9uCbWAWbIMs2AZbsA0pbLMkN0etTNFJ2hsnX7Y1p895E9uCzd9GpnhjypnuVyfAjVdf547Nq5O4TvYav73WqeOS4o2Ldkw+NBv1IZsfntNl3LbA7Pw1qbF5vG2L2TXYim/rBZBifVvQ+NtEdUxi8BXbhx5TrUdjve9HtT89fnmKrSGNTFHJ8dFjogiMv2femF/PuKWwDs2n8d6YaLqOd596xh2H2Fu1xqptsOkEhlhvLjJfLBFsUy3YrsyC7ecWbI9asGmbGG211DvB6SSqk9dLtkapj9MTfR59z5s7muKNKafW4aETrE6gire4Xn2sr3lXAr25oyneGE9vbd64vOnahNandb9lgRm/325hkG6rMXn0eTqmmOnjWG7bdF+RuNZ4zOVrFjRaexrXxfaRR9to2/zjqPmK/X5680kdrzTuhL6m+TVnfs1am2IqxZs7PRbaLv/PSZwv/fmFvufNidhbtcaqcbA12MSIdeYi88V/LhJsz78QLtxjYLiqjwVbPwu2ARZsAy3YbJvFuTlqZft+/gmuFIqJfHAUTqDO3NEUb0wl6mRb7Vrz6ITtzRtN8cZ4vuQ8lt64vAqTStDc6babH0qCzT5PxxSzS7BVsK2OW0/Qz+rN2x30e6ffWW++6HNf/robTZWifXjzpse9UvR7682H2Ju1xiLYEHtTsMmnTvtcpwArhU7eOmHmT/w7KtikTsZpdJRDJ+9KTpop3hjP7gSb9K4epXjb7ehgk4quaiNI+/KCM1ptgOuKVrlYi2pcJcc3j9ai41FsH+nvfTk0X7FYReztWmP1KNg0WBtpY00yZbGejI1YZy4y15z238PbTz2d/at9G1s2vhqW/Pgn4dI+A8N1fRvDTD2H7YNg27adN1+t3GAnl7ftJJeemHWSUqg9ZWuOY/NXXbRNfp7U/Hz62BtTrb/68tcKJ1etLT3pax/6ur6vcd72nt1d56r9Dum0rfbtjfNU0ChE0n3ra/qet41CJ48+98Z5/uaO2dlW24JCj7k3rpgar8feCxdFv9atfeR/V0qpY6f163conVPr09fS371q1HZaT3qMRX7+ao5D/ncvnTMeg2oeE8TeqDVWt4Otj9k12AbaxIh15iJzoTnHYuze/i2FK2nX9mkIl5vT9hgYrrb/v8GCbVa/5vCQjXlsgAVbbntERMTtqRora61uB9twMwbbyTqJIdabirUnzUctxB60ILujf3O4qe+g8OO+TRZqTWGGeZtF3D0Wc3NtzBOmtvHmQkRErLXWWDUJtr3Mw8yT5g8Y8rtFul2EWGcuNH+pV4BasD0woCXcbdF2p3m7hdps+//7zUfs60/Y9xdk4715EBERa6011slZa6m51F5NplqsomDT4GHmnuah5okP9Wt+aaGuPiDWofYfHIUgm9d/cHi4f0t40HzAfMicY197zNSYBbltEBERt6dqK2usk7LWqijY5J+Yu5l7mI3mUHOCebB5/Iw+jQ94O0OsF580FWRScRaNX9P3ve0QERG3h3f2HbTcGusE85CsuXSxTA2mFlOTqc2KBtvuZoPZZo4zDzSP+6dP9r984YDBtgPE+vXJnAuSz73xiIiI20u1lTXWp82DzPGm2ksNVjbYdjUVbAPNIeYYc3/zGPPMOf2aX3+yv53cEBEREbHbPt6v+d1Ru+zyP6yvjjUPMMearaaCTS1WNtg+aQ4wW8xR5r7mp8xTz9u9/4+8nSIiIiJi5V63+8DZaivzyKy11FyDTTWYWkxNpjaLnVZAH6jgPm7qSW79zPhKUf21g8ILD8wv/LzvoFcW2I4QERERsXrVUiN22eVvrKviCw7UWnpLD/2lqf6mWkxN9sHVtUgMNr0aQZfg9P4fetKb7qXqnqou1em26BmH/umu//Bo3+atC/q1BERERESsXDXUX+22x2XWVGea8XaoXnCg5tIrRNVgarGywaZLcHqymy7J6dLcaHOSqTd1Uwl+fsqun5g633aKiIiIiJU5z2Lta7v2+b611BdMvf+a/l77PqZaS82l1xCowdRiajL1WadgE/qC7pWq6HTvVLdF4/ux5a+ynW5+8aSP73bxvX0GbfQWhIiIiIgfqmZSO1lD/YV5hqmra3onDl1di++/pvZSg6nF4vPXupC/yqZLcSq8+GrRkWZ8LptefqrLeHplw5fP+0S/u+f3bQ6IiIiI2Nl5fQZtVSu17bLL32ft9BnzeFN/3UB3MPViA7WWmiv/hrllgy3/alHdR1Xx6b6qXm6qVzHo1qh2pGj7ovm35jf+dtc9bv7h7gNX/mKPps2/tAUiIiIiftSc02fQe7P7NG66ZfeGp/5+tz4/a91ll3+yTvqSqStrijW9Ua5aaj9T73erP1SgF3rGq2vx1aFdnr+WJ73KpvcB0XPZ4itGdWtUO4jRptujZ5l/ZX7Z/Lr5d+Y/mlrgt83/k/l/EREREXcyY+eoedQ+aiC1kJpIbfQ/TbWSboMq1vS8tclmvBWqV4bG567lX2xQUbDF57LFvy2qifS+bPlo0+1RPadNT5rT1TYt5i/NvzZVkmebXzXPMb9mauGIiIiIO5NqHKnm+YqpBvpfpppIbaSralNMPWdNt0HVUIo1vY1HfKGB7mjGt/Ioe3VN6Jv5q2zx1mg+2vQiBN0e1X1XPVlOpahF6BWkuuL2WfPz5p+Zf27qEqDUfVstHhEREXFnUG0j1Tl6mpjaRw2kFlIT6aLWcab+AIH+/JTaSbdB1VJqKv1VA8VavBWq9oqxVjLYRAy2NNo0oaJNl+50v1UvQd3T1PPaFG6qxqNMLUyX/BRwKspTTL2TrzwNERERcScx9o1aR82j9lEDqYWONvUUMoWarqrtZepPfnqxpluh8YUGZa+u5Yll511p03Pa9EIEvaJBO1W46dKeXkWqBentPw42dctUEafF6iqcVGEiIiIi7gzGvlHrqHnUPmogtZCaSG2kRlKo6Wllaie9LkAtpabKX1mrOtYiMdo0QYw23V/Vk+L0SgaVoXaqneuKm976QwvSpT5dedvb1EJ1+U/qjeEQERERdyZj56h51D5qID3fX08fUxvp4pZaSXco1U7601NqqZrEWiReZYtX2vRkuPjqUZWhdqrbpLripoVoQXoLEAWcSlJPqNNio3qvEURERMSdwXzjqHnUPgo0tZCaSLc+1Ugx1NROaii1VIy12FnxQlm3iRNosvzVNu1MdRjjTVfddIlPAaeF6W+RapFSV+LyKu4QERER69G0a2LvqH3UQGohNZHaSM9Ti1fU4tt2pFfVehxrES/atMMYbrpVqoVoQVIBpwVqoVGVJSIiIuLOZL511D5SHaQe0kWtGGrxitp2i7U8+XCL8ZYPuHzExZBL1cIRERER69m0b2L7xDiTsY3ykZYPte1K3Ek07jwNuNS4aERERMSdRa95Yg95kRbdoaQ7j+YjLm/+B0BERESsZ73WiXp9VDd4i0dERESsdwEAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAACgDvjYx/4/vt1HHhcNtOEAAAAASUVORK5CYII=</file>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>b={1:11:1};
c={1:10:1};
a={1:5:1};
d={1:7:1};</text>
</varsrandom>
<varsglobal><text><![CDATA[a=a*b*c;
c=c+d;
ans=(a / b) * (c-d);
ques=join("","(",a," \\( \\div \\) ",b,") x (",c," - ",d,")");]]></text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
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  <text></text>
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  <text>1</text>
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 <answertype>
  <text>0</text>
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 <numbox>
  <text>1</text>
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 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>ans</text>
 </answer>
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  <text></text>
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 <correctness>
  <text>_err == 0</text>
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 <unitpenalty>
  <text>1</text>
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  <text></text>
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 <ruleid>
  <text>1</text>
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  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<h3>Simplify:&nbsp; {ques}</h3>]]></text>
 </subqtext>
 <feedback format="html">
<text></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 358019  -->
  <question type="formulas">
    <name>
      <text>L08- (a T b) T (c-d)</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[Simplify by adding, subtracting, multiplying or dividing, as indicated:
<script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script>
<script>
    /*
                          actualWidth    width of the input
                          checkWidth     width at which the box becomes wider
                          defaultWidth   default width of the box
                          c, ctx             see https://www.w3schools.com/tags/canvas_measuretext.asp
                          size               size of the font w/ px, e.g. '14 px'
                                               note that the size of the font can be defined in any units,
                                              e.g. small, medium, xx-large, 150%, 1.25cm, 22px
                                              since it is always transformed into px units
                          sizeN              size of the font w/o px, e.g. '14'
                          family            family of the font, eg. "Times New Roman", Times, serif
                          txt                 text of the input, e.g. '123456'
        */
    var defaultWidth = 30;
    document.write('<canvas id="canvas_1" style="display: none;"></canvas>');

    function newWidth() {
        var txt = $(".formulas_number").val();
        var size = $(".formulas_number").css('font-size');
        var sizeN = Number(size.substring(0, size.length - 2));
        var family = $(".formulas_number").css('font-family');
        var c = document.getElementById("canvas_1");
        var ctx = c.getContext("2d");
        ctx.font = size + " " + family;
        var actualWidth = ctx.measureText(txt).width;
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        $(".formulas_number").css("padding-left", "10px");
        newWidth();
        $(".formulas_number").keyup(function() {
            newWidth();
        });
    });
</script>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text><![CDATA[<h3></h3>
<h3></h3>
<h3></h3>
<table>
    <tbody>
        <tr>
            <td>
                <h3>Simplify:&nbsp;&nbsp;</h3>
            </td>
            <td>
                <h3><span class="" style="color: rgb(51, 51, 51);"><span><span class="" style="color: rgb(255, 51, 102);">({a} x&nbsp;</span></span></span><span><span class="" style="color: rgb(51, 51, 51);"><span><span class="" style="color: rgb(255, 51, 102);">{b})</span></span> x ({c} - {d})</span></span></h3>
            </td>
            <td>
                <h3>&nbsp; &nbsp; &nbsp;</h3>
            </td>
            <td>
                <h3 style="text-align: left;">First multipy&nbsp;<span class="" style="color: rgb(255, 51, 102);">{a} x {b}</span></h3>
            </td>
            <td>
                <h3><img src="@@PLUGINFILE@@/ooo-parentheses.png?time=1624551225235" alt="parentheses" width="201" height="57" role="presentation" class="img-fluid atto_image_button_middle"></h3>
            </td>
        </tr>
        <tr>
            <td>
                <h3><br></h3>
            </td>
            <td>
                <h3><span class="" style="color: rgb(51, 51, 51);"><span><span class="" style="color: rgb(51, 51, 51);">({=a*b})</span></span> x <span class="" style="color: rgb(51, 102, 255);">({c} - {d})</span></span></h3>
            </td>
            <td>
                <h3>&nbsp; &nbsp; &nbsp;</h3>
            </td>
            <td>
                <h3 style="text-align: left;">Subtract&nbsp;<span class="" style="color: rgb(51, 102, 255);">{c} - {d}</span></h3>
            </td>
            <td>
                <h3><img src="@@PLUGINFILE@@/ooo-parentheses.png?time=1624551225235" alt="parentheses" width="201" height="57" role="presentation" class="img-fluid atto_image_button_middle"></h3>
            </td>
        </tr>
        <tr>
            <td></td>
            <td>
                <h3><span class="" style="color: rgb(51, 102, 255);">&nbsp; <span class="" style="color: rgb(51, 255, 102);">{=a*b} x {=c-d}</span></span></h3>
            </td>
            <td></td>
            <td>
                <h3>Now multiply&nbsp;<span class="" style="color: rgb(51, 102, 255);">{=a*b} x {=c-d}</span></h3>
            </td>
            <td>
                <h3></h3>
                <h3 style="text-align: center;"></h3>
                <h3 style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-Multiplication.png?time=1624463020172" alt="mult or division" width="200" height="55" role="presentation"></h3>
            </td>
        </tr>
        <tr>
            <td></td>
            <td style="text-align: center;">
                <h3 style="text-align: left;">&nbsp; &nbsp; {ans}</h3>
            </td>
            <td>
                <h3><br></h3>
            </td>
            <td></td>
        </tr>
    </tbody>
</table><br>
<p></p>]]></text>
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</file>
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    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>b={1:11:1};
c={1:10:1};
a={1:5:1};
d={1:7:1};</text>
</varsrandom>
<varsglobal><text><![CDATA[c=c+d;
ans=(a *b) * (c-d);
ques=join("","(",a," x ",b,") x (",c," - ",d,")");]]></text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
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 <vars1>
  <text></text>
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 <answer>
  <text>ans</text>
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  <text></text>
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 <correctness>
  <text>_err == 0</text>
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 <unitpenalty>
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 <ruleid>
  <text>1</text>
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  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<h3>Simplify:&nbsp; {ques}</h3>]]></text>
 </subqtext>
 <feedback format="html">
<text></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 357993  -->
  <question type="formulas">
    <name>
      <text>L08- a D b D c</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[Simplify by adding, subtracting, multiplying or dividing, as indicated:
<script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script>
<script>
    /*
                          actualWidth    width of the input
                          checkWidth     width at which the box becomes wider
                          defaultWidth   default width of the box
                          c, ctx             see https://www.w3schools.com/tags/canvas_measuretext.asp
                          size               size of the font w/ px, e.g. '14 px'
                                               note that the size of the font can be defined in any units,
                                              e.g. small, medium, xx-large, 150%, 1.25cm, 22px
                                              since it is always transformed into px units
                          sizeN              size of the font w/o px, e.g. '14'
                          family            family of the font, eg. "Times New Roman", Times, serif
                          txt                 text of the input, e.g. '123456'
        */
    var defaultWidth = 30;
    document.write('<canvas id="canvas_1" style="display: none;"></canvas>');

    function newWidth() {
        var txt = $(".formulas_number").val();
        var size = $(".formulas_number").css('font-size');
        var sizeN = Number(size.substring(0, size.length - 2));
        var family = $(".formulas_number").css('font-family');
        var c = document.getElementById("canvas_1");
        var ctx = c.getContext("2d");
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        newWidth();
        $(".formulas_number").keyup(function() {
            newWidth();
        });
    });
</script>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text><![CDATA[<table>
    <tbody>
        <tr>
            <td>
                <h3>Simplify:&nbsp;&nbsp;</h3>
            </td>
            <td>
                <h3><span class="" style="color: rgb(255, 51, 102);">{a}&nbsp;\( \div \) {b}</span> \(\div \) {c}</h3>
            </td>
            <td>
                <h3>&nbsp; &nbsp; &nbsp;</h3>
            </td>
            <td>
                <h3 style="text-align: left;">First divide&nbsp;<span class="" style="color: rgb(255, 51, 102);">{a} \( \div \) {b}</span></h3>
            </td>
            <td>
                <h3><img src="@@PLUGINFILE@@/ooo-Multiplication.png?time=1624463020172" alt="mult or division" width="200" height="55" role="presentation" class="img-fluid atto_image_button_middle"></h3>
            </td>
        </tr>

        <tr>
            <td></td>
            <td>
                <h3><span class="" style="color: rgb(51, 102, 255);">&nbsp; {=a/b} \( \div \) {c}</span></h3>
            </td>
            <td></td>
            <td>
                <h3>Now divide&nbsp;<span class="" style="color: rgb(51, 102, 255);">{=a/b} \( \div\) {c}</span></h3>
            </td>
            <td>
                <h3></h3>
                <h3 style="text-align: center;"></h3>
                <h3 style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-Multiplication.png?time=1624463020172" alt="mult or division" width="200" height="55" role="presentation"></h3>
            </td>
        </tr>
        <tr>
            <td></td>
            <td style="text-align: center;">
                <h3>{ans}</h3>
            </td>
            <td>
                <h3><br></h3>
            </td>
            <td></td>
        </tr>
    </tbody>
</table><br>
<p></p>]]></text>
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xPO+2filBexvr1n27sttubjeeYELvCgvxNFuTnG5c2HnnkiSJVGWeddbOlRSwh7hZa+cuNa0r1dZdrGtdcUxVsvzIbLmxy992vMTvmGBdb2tXN9PlyOmFdsHk9F1g9V1kd+GeRpaOe1VkRfPXVH7O011q62YVN4Z+wK/5PGauMKwvy/zRdlWsmWZ+4Y9H79uabv1mMgDzWr/+8jYurjbNsXCyxPCuezJsvVxTFnZGmsbor2HbffcgCjzg5rml88IP5n6I6/PBLG7vu+hbj20y0zTBhMte42PKsaNx554NFqjLuvPP7RfprLO2gcYmlX92sJ1//VLnGRMkXitod9933S7PhvCZ32+1Ks+Em4yJLOxU7yFcXbF7POVbP5VbHLONCS0c9qxrf/e5vilQtnHnmeyztpcZrLe0849IivduVPjxx332P2nfLjKRZYVxlbNeG1ZOqT9wRSd8ua3tSFbjzzh82jjhigY2J2cYFlme5caVxWx4f2AV9jrWoMb31WO0PxpD6ZEehaazuCrbddhuyBUmcHNeURELgnnt+2nj6009v7LLLucZLTJRcZ1xo6ZcZVzfOOmukSFnGww//ztKfY7zc0s8q8qxq1pOvf6pc07jqqrpg22WX8wpeaTbcZFxkaVc30+fLGY/kqws2r6PaXupZZT66w/zRWjQ/97l7Ld3FRvw50zjP0i0p0rtdVey66xzjbON8O77UuPLJtGXSJxOvT9wRSd+uaMyf/5ViJLTHww//e2P9+q/Y2GCOMHYZY8zXbXOMPP64vyeSv2ed9XH7bnnBiDEa19PLNRZvWzv7H//4/fYdY4g+WWHckrFfnA6axuquYNt11yELNuJkeOaZnyqmWhnr1n3GBNsZxgtswb/CeKOlX2JcYVxjXFoSBynmzfuo5bvE8lxrnFvkWW3M2zA1rmlceWVdsD396ec1iWDbZRcXbG4DtufKGY/kqws2r8cF2y67uGDzelY1ucsuC4w3Gq+ydBcaLzbim5lGfINPw66cIJxhvMZIGQsszbIn05bt8zonVl+aX9yxuNK4rPG1r20uRtLYePjhx23Ob7AxMsfIGI65zjjeVsZLeX5ceeWnmmN6l13m2zHsDVtzeTtlzK2UuXQ7Ojvzw5VXlm9HYU0g3nqsYRwRrxRvtmeaxuquYHv609fYoiROhp/7XP2nqMBhh13eeOpTz2w87WkXGWdY2jnGZcaVxtXG5Y2PfSz/g/AbNtxned5mvMp4k6VdWuTL2zA1rm5ccUVZsG3a9Eur99yCVxQ2LDSuaqbPlzMeybe6qKEFr+OtxsuNN1qaBUbqCS42zrVj1xuvNl5jnGGcZd9jEz71svPlX2a8xPgOO04fUF6uHXyeaH1pfnHHImNhhXG+ibb8HM8B4faBD3yncfjhlLHIGHM3N+amkz5mU1xxxYiN6+uM19uxecblxqnEmZgXtDUY3+XS76js3A/V2Mv48bhPv8y2NMScGD/lvOL2QdNY3RVsT33qGhMX4sS5+slLDCk2bvxJ4ylPOct4tvFSS/dO4zzjCuMqI3lXNE466UNFjjIef/z/Ng49dEaSd6FxmXG1sWrDVLm6cfnldcH2lKec2+RTn3qF8SYjNmD7ZG0gX11QeT1vtWMI3BuNC4zUE3UtNy424j/smG2cYyQdPllp9LLz5V+QtGOWsV07ooxO60vzijse6WPGCWNhrp2Y5U+u2uHxx//LTsjutRM3xsv8ohzGVjpec/VuKXqdKS6//Hb77irjDCPjfKkR+3L5x+aGDa0nrNeu/aZ9t8RIm2PO4Mt83h2JDz/st8fQ/6efPmLf4Qf8St/n4s5Ki7ePNvOAD3zgmxavBux7+iTiYbpuiNsbTWN1V7D19FCoODGubgwO/ksxzcoYHLzdjp9lPNd4pfEm40LjKuNqI/n5//LG5s3/VuQqY2jos3b8QuMM4zzjEiN5I38njPTUtdK4ouDy5P8rGgMDny9qdSDY3HZ4hTFn/8TrgVV4HW81Xm680bjASDlRF/mWGRcZ8QOcb1xspHzqI53XW0Wr/MuM7zTONS41UiZlk28i9ZGu2v6UOV+Qr8q07siTKy9YLZO/af44Fsej3vh/mjZXfreYsyXX9qpN49mVlht5I38wrS+to5PycyQPZdH3s21ej9pC/J/FyOoM7JgMDX3N8g8aGVOMvbB7MjZNlu6/FAMD/2DfXWKMuUeMwWe5/GNz06bWfVgjI/9q3zHPIHGD+RT9kM+/Y7AsiAcGPm3f4QPiB77N+YDv8M8c40wj8fZi41XG643EH8Yg4yXNJ24/lGDbBri6dFYZIKD39PQb32IMwcWkrQouX2CGh79b5Cxj48af2vHzjO0E33hcbQvFd6yc35hNrV1A7pHYsOFnFkxGLQ02LbX/31kcdUxMsK22/F+wMn/+5Nkl4Axz48Zfmw3ftDQseC6Sqmgv2FY3+vs/VbJ9dPTH9j1lQV8E0oViIujvH0nK8YW9k/rG9r+LeHyxefNvi1Ja4EyaMgcHv2Jp8T1lEozHXsDpxwD29fbeat+7P3t73908jh9S26mfuvr6PlikHb+eqbK3971Pjrl0LADGA+0fGbmv8H0qmsOmvF3pPKMMz+v5R0but7b+rjjq7aaOGNutdk+2zeSlDMblbGvjQiv/nqK2zrFp02+sL95lZbAwM5ewLfojV2+3Sfurgu3v7bu3GweMNxjxWTcE2732HSdH1xlpL/MHH26Zcbdt0MdvioGBj9l3+AHfItrwQbW/+Rzja5YRn7FmINbwHSJ/OseJ2H12XbD5YBM7Z2/ve4ppWQb3n7lgO8fI2SsTkMlIgE4XJv6/0oL4B4qcdfT1MckvNTLpOdOq7hjkuKopGqoLZg4bN/7C2sEOW/nBCRds2A8RUgQS2hCBw+vq77+jFKjbgV3E/n7O5mcX37TgdSDYYtGgzdSzsikEU2za9LB9jy0ISNItLY5MHCMjP7D8CER2PnwBre801uvzPqj7HKHSic8D7LwMDNxheakf37JYhrgoj5ORkQeKXA7Px47PXU0hNB58AZ1tZAzF4lmtZ/JkLiCcOrElgG/7+t5r+WMXJnxbHd+ramOMPuntXdkcV+3gY4l+o83h28m01+epi0sWT/x4rdnOCVu5X8YDJ3P9/X9n+avjqTv9MDa9HSkGBj5k311kZPcZgUD78FMu/9hML+uNjHzPviNuMKeJf9EH2DAdbd0azPn3H+07/HC1kT4PQVzNx3fMS/xEPCBtOi+6N1fFrUEJtq3OoaFvF9OyjMHBD9vxvzZeYGR3ClGQnmGmZBIuMeH0qyJ3GcPDX7bj7NJdY2ShaCcYWkx3YzoBryUYHv5W8cnhgg0R1V6wIdbSHZ3xwGI1NFR/TYLX006wVQXUb+x7fPEOI0Ftodk/9ruy2mFw8FOWn91LFhS/XDV+fSxoLNxp8FxV2gGaKIaGvmpl4N+qsIg6coLtI1bnT4pPnWF0lBMJFmXaGjuGaT2TI2It3eGaCBB4/f2IBsZ2nNRUBUxdsPX2zrU6/0/xKQ+feyyUMaamIhjIg134jEUUH+LLq82Wm6x/vtMc353ARdv7LW9cnmdMUXZdqPp3HGNM8DfS5doQbYs81fR+LEVLsMVJIW0LUUGdtJe/UX9aVsryfVjsQPrOHZf2mD+pQM2VVbW5yrBhLDuiDNJgdzCXr+q7KtPy0vpz5UWZfC5fQSjvYBJn8EGsBWl+iG8YC8wDxkV6EhdtHMvOsGsybU/LSRm28f8oK2WkaVeu6JRg2+pMA1SAhwV6es4wnmkkELK1zbY2k4fBnStruS3a+beqb978iB3nsiiiiYVn7DPg6o5UAFE2OvrD5sLCrgCfx8KmTb+w8rikmxdsXPrKiTUWow0bftSsZ3T0XrO/7qMqvB7YiWD7lX3P4tIKgH19w5bus8Y7jPV32w0M/K3xfcb3G//O+CFjeu/OtUa/TFW/NJzWx4IWiw4Bysnlzxw2b36s6YORkY1Nbtz4UNtFfWjoS1YW7YnLZfQxPqBf64ItV87GjT+zdPc062rn94EB7q1stbcVcOtjqROOJdY2bfr1k21nPODLHFzADFt5CCAWKhY07IpFoC7Y8G2KaDtjPMZ2q3/xa5Qb/VZvy/iMvNjGGGA+4EfKv8p8cWOzne36OAVp+vq4VBKirSxU05MhRK1f1mbxTtOV25GeNIyO/sS+Iy2MseRMkQo2Thw2bXqkOOIgxvktDcQd6o845vVP5ISNEysfc/SD29Xf/8niaNjsbRwa+lbpRAw7+vrYmUxt4OrEP9rJ5r3N8ZHu7vL/sL239+ZavqrvUjKmo8wUcYuBX86Pvii3oRNs2PCQ5Sv7c+PG1gu72/u7bCdjZHT0p812psBvbAB429db2patubZTTiAdN319f9/8nN7aEbfTcFVovHLFlBJsW5UEihw2bNhkxxFrZxtZ6GOxKAe6MpfbxLqlKKGO/n4mHWeq3JCa7hRU7VplE6p+SW54+F/sGDtYiCLs8p2z4eGvWmDLLy4u2N7cTJcTbLkdJYRaby9n09RDXhd8iCReBtwOrbRclhlPsLHzd77xbUbqYqeD9CwE2HhNkbKFnp7TjVyipl9oOwKY/PiUOmP3bEFGsKX1xb2IrYWfwF4FYqKvjzTcm0e73N9xTyB+r8IXcPowRBt9TCCknpUmBO4vUtaxceNm8zv5sJO2eT1DQ6NFihZI621GtOE7Ai7jsjqWOuGq0kIT8HGAr2hzuf18v2FDvS0ITN/tDNEW88XrqS6eAfw2MICYYTeb9nvbvX76jN2NOGliEZzqwuL94bbhO8rEXsYePo0dt42Fhe3hJwPMrbjdgT6PcV8+8fJL4LSBuqiT+knbsi31EcLL00PmbWthTYFg6+9/V00AV8GlZy5B+5hhrnl5E4X3L3ON9rKj3ZpvbvNsGx/59975ZX38PNdsWW/pflYcGRvceuC3Y+ALYkWcEJT9R99ydaITETo6+oClp7x51obPFt92Br/NIr0VY4l9l+5O8sCGt9P7mrng8QY7EZQbM/MuB4Tr4OAXLB872NF2yqPtXl4aY2PcjIzkf7knhT9IE+Wm8crLFVN2XbCFo8XxyYMC9YUaDAxwTw7CgAUqdowITkwSBjSBokqOcVn0l0UpZYyOcj8ICzFPDTFB0p2Rll2Dg18rcrQwNPR5O0ZeFk4Ws1SoXGaB7H3ZYO2CLQQO7YiHAVZYwHh3kaoFFmlfMKMeFtBWPSxi7DDl0BK4pCWg4y/3TV6wRflc7kqDMAHuhiJlC77jySVq2hL36+BLFnJEMMGxvoCAfH2+8OOHanBnV8l9TP9XhSF+ZIG+zPqlvhPqPiQNCz9tiYVlRVvB5pfM8XlaFztL1Hep5avfHO+X2LEDX8diXh5LnbDaNwCh4r6i/YwH6kI0Rfvhpc22VuFjlcuYYVcImBXm1/yOYX8/L6VM209dsSOKAETUxxzEn5Q38bbm6bb5/KVs6mB++o5bfz+7j2PvMPsOF20OG4kRy2u+5RK4n1hQdgjtdIEsX5L0S/mMb8j4dmGAvSmGhzc0RW8n4BJ0by9jn/Lon8U2p39tdT3SZLrDxQkaMcT5S+OvkvGNTbR3rrWrdVKBkNmw4cfFpzpGRr5redjJXNLc6amCNjvrP9pPG3lYJOptCYzWWJjorSTDw+yEXW8nWu+1OvHBw02m4ApJ1Q/Dw3dbvrgVwwVPWbBxby3jlnlAX7cE+mRvPxgaIk5Eefgh1iLmcSqa6YPOb7UYGPiolUG51ROJGJeiU4JtK3JldicLbNr0c2NMToIZAYSJ7EFtLHImmAPBzxelVNC0JlyQ4JnCz+ARQkEWNAImwYCzegLGtRYEuB+oLNpoRzvBNjz8gyKVw4NhurPGgs2iicChjuA1FgweLHK14IIK+8gT7aNt7QRbiCFEFwIKu2LRnF+kbMFtoi20n0CJIOIsn7wEmljMlpWCF8jX54JtbD/QHvxAn4UfaBsLBr6fWVucyO8iJ+57RIj6Ap4TbEND/2zH2Dnk9THYiBglLwti9O2iInUL7Hi2nl4mgE9OyOTHG20PhjCkHtoc7ce2GTauy5fl/alo8uCv9MQkL9i8/W8yxutzEGv0EcKGuvBhulMRwrSbCwplYSP9xBjCZnxKvfm5lcLbjMhm3DAmYxxWBVt68zplh+Bo2VEWbJw4MG8h/g7B2n5XDLHNCRxjtrd3lvn3C80xmcLvTcPW2CHCry5UiXWBkRHEDHMOMjbp17hEnRdsqeDDZ97my0wQMdf+xf7Szivs+48VqfwS3dDQBrMXGxj7zDc/QazGGred+R+XofGHC4yqv7GFByf6+jjOuLrY0vxvK7N1ouECMuY24xWfvLM46hgYuM2+wwfEIOY2ZdEnjNPIVxVsnKATC/FTiGOfB1WxhogeHPxnay91U/bbm3bmTo4HBri3mhNUxhnj1OdDNeYF6PuhoS82fYlP+/vfWyvX53y0hfFQHZeiU4Jtq3Gi9yx0A4ODnGET2FmMEA1MNiZxy6404IGhoTvtewIFARPxQLBkYhEECHAELSbZjTZpW0EQIDp9IawLtupC7WfOCBTSImwImgQG8lBHkIlfDmjAAxr5U0HqAaozwRZnjL5TWUVLSIb/IgiSj6AduxXsbHQu2KoiouWH8Dd+QxyGH2gXIoz/z7FxVH9p8sAA94awsOG/6Gd/dUUKX+jxG2I3xAqLB/7Dz9RB385pBvUULthYPGhPBG9fuNLxNDbLl9ZAa7xhDwt0XOKkDtoe7ceu2bYIlx90Ae47/BbjwPul6mtvf+yckifajxBgEYy66Oe0j7sp1qoM8ZbuuN1ki/7NNeGTwv0Vt09g75LaOPTLvgjy8A1jkHqi3qpgYyGlDyACK8RVXbBhW3//WjsW45YTG8/L5dLUdv7f24uPw9et/qwLNuJHTrAxB+uCLcCuZG8vYxO/ME6xifwudvr61jdPbv0SKT4jLceY3/iI/+PPS5p+CPhl9zhpo/50fJVFtQtXysIG5n7YcFHTJ5Tlt5rQpvAF/XJdUYLDBRt+IC7kBBtzfF6p71xYRryOy+Xc51x+yI2dMK+fNoWv+D92X2zpq7GTMUH6WEN83g8MfK5I0QI7g319HKftUa63P/Up6OtjHKY74y4E6/NjZ2bXBZtPenF8ciPmdMPvjWPixOWT8o5BTkT6fTwsaky6EAEs5BHsg9xs/+kil8MFG4svYocAE8F5eU0YDg5+3L6nHgIzwYIFgoDA5E3rod52O2AENIJsnP2OJaBCGBJ4yzsx5KnC01fLxx7qiHzOzuur1+OLKgtU+JvAyGJG+vABdfKXvptb21X1hY5gHf3sYqMq2FoLIiSQpgsoeaIO7o8p30g+MvIt+55+ze3Y1sd7nXUhDdxPtB/7GTP4OrUn2o9diy3Q/22RswUeDGmNIYQeZ+xLrQ1lwebpqAumi3AItLS+tJ9z7ekmqSP6GDto/yzz+fcLy+vo719naejDEFb1h198bJEmhB1jKua/t60u2OgHyNhg3Pp8TOFijfoZRyz6+J5xgaAg3zVme/k9kYODn7Dv04Wf+YToaF0OHBn5tn0X8w67Y+eXMcEJE3m4Z7Qs2LDHX2VETGAeIcLCHvJzAkQ/0x7KYfzyPeUzBrA50s2s+b0ljklDGUus/R8vjjp8h4sxBfEfbaX8KJu/1BWM2yoYr+XXFg0M8DANfqBeyqGPow34jrYuLPWd31ZA25lD9DVjYllzNzFA3OjtxX7sCzFFu1IfXG3llk+u+/t5fyPlYgP1c3JQ7gMXzIhFYgR2MCbIQ9nXNHf0Uvh4oJ+okzKJ89M137YXSrBtJa6oCZbpAE+f9vYyETlDI0Aw0VnMfFJUF1AuN7mAqi5oBPrIF4sZ7x8r3zjrgo1gS7AJweYLexV9fUxQ6kFQVhfqqMPr4bsqvJ5uCbbcLx3EwtFOsLX6trP6Fljg+0SRogXvHxa+nL+jrtTvBOqqmEKIUReLFLZ6/rxgi/6JtAR26qJtUc+yTB0Itpw/Ul+Mxfplcd+9wJbYyQzBxRig36PtLbvwYxUuxFiEUsFavikbeDrawKJCO2K3Im1/lbm2bElSp/dzTpwGfBeGBZ02s/DPt+/Kux6+K8q4YtHvVLAxHyFix8ctvkkxOMgTj/gx5i++pO/wPbbMNtv/pkjtGB3lHivSMsZDfC0ujTOelvU0tCuER9hAvKCf6i/s9l93YQxhD+OAvLErTn7qIg4RX+hvvwzpafhLuhBC7OCVT0R9vISApI2LzNbyT475ZVDGMvUzlpnXpGU8M8f4y2fqIxbzf77HroVFKY7WbnZ6EkIb8EHMjepDBwg2/Ma8RlgN1kTl8PDX7XvaQXsYF/Qbggl/hJ9usv4trwvDw7ywu9z+auz3eM7ONeMC27Ej2knZ5fuEXZwTsyiT+vE9435rzLltlRJsW4ErbALUb+yfLgwNfcZsIIgQQAhKIVTq2+UuNJjMBL8QeeQhQDCZyu3KCxXyE7hago1HvavwNARYAkEEpVg4y/VQdxWevyogsHFLCrZcQOlcsFXTgby/8UHV38Gltvg9WOR2uFBGaLNQhDBfbEExJ9jiEhbjgQWjembr/88LNuyMxR9/TEywVe1pjRcYArKdn70Mxkj11yBagjX6ygVrXbDFzgULSgiSdBxU69saDFuYC+WFPIULNtrSmmfTJdi8XOqGlB2LPuKD9NQzWDpJ9b5m7MXJGWOPXdBUsCE6sJf6QxwwHlyo+Xir3zPaijmQMcAccBHrtiBygtiHnSGimG/UEbbjx6pgo1ziFLazO1fe3eLeOT9OOuYgcz7GcohN/rog9DpdqPmx8i0ZrSeYKQtRSZ7ou4gN5R3knGAbHi7vFPb3v9u+p9zYuYt+S/2EnXOLHA6e0PZ85KFsTg4+Uxx1+PzjxJO+ow+wm/ETts8tjQcX5yHMJ7NjvzOw64ItgovYnsttwOffuTU4yA2yf2V8o5EbwTlD4TIhQmZi5Ifjc+B7DyStwB6BL7+AIlJCQMQWeASKcrvaC7ZYgJmInLHW73fwNExwghKBg8md2+lgEo8l2KoCot1DAKQnQLAQEKgJTF72xMqPoNKyr7P66jsgoOXvCIa+kNXrCXKps3x274KN+ljs8KUHyfaCjXSIZNKxYKR1uT/ygo3+qo6LdnZWWX8Iov2ObM7Pwdzl2m/Y9/g6bPNFMi/YcoK10zZMJ/FB+1/k4B2BrXHjAmigcpnKhRVtTf3CHKP8ej/7uGXhjRMNH7dVO7xc/M3iHDtmnq7Vd/g/LRsxSF9jS8z3nOgIwYZgrM5Ttzsv2LCHtkY+7Albgu5TfMB70YaHv9c8+cEGpz/IVf0lDC8/FSwLmukCLaHLOEasxPyIeFav38n/3WcpXLDhh1y/BXO+Y2yHYOU1G+U40epbGDtbzLe03/jLSVHLB61xEfNmjtlYFbW0n/6N3UXGhItRLze3m5r6a7y4tzNSgm3a2dtbvjQQ8JflItZ43xcLYSyknKkx6CfG6s2iKfr6WJhJx0QOYVS/x8knJpMOMpHiLDEmc9q2bgi2ToQKn3d0wRb+dn/l6wkus0Wm/KSo/6wZ9aVCZEGtf12wYROXWjgDZlHjrDot3/2RBldQFmyxEziRADuWYGPsc/9LLPxuQ76cpbUdNn/ykzJijFNGO8FG+5ljiAYWq2r7txXS/m1ZsLFAx+44Y4FdlOg3WF6gW4KNPmrtqHdHsDH2ycO4jhOWEOKtfHBw8Ku18TMe3M+UH34s31PrbcNnjMHYMcKGdH6ELR6jWnPc/5+iO4Jtdu1BLz9OOyjbhVe538LO8i0R9XExy2ws/yyhjzP6gfGYrjPRzvKJVl2wTTSe7AyUYJt28vbtHPyBAHbWWASZCAx0JhEBhwE/UV5jIjD/VNnwMG/EZ0IRBDmr8jOfauAjf1lAdEew5RYef7EvgTCCkgRbp4KtKkRciFHf9ijYGCssJPgJwVZdoKusjyW/PDhRwUb7t23BVh1XKXxHfmsJtlRQhL/HFhQtwcbYiziEqOuWYCNfzNWcwFnR9krHeCg/Ve3tTdHyW8z3Tk48ghzfMoKtOv7dT/g2nSe58c+4qPYd7aN8TqxuMBurgg17OZ4K1jSO5ezFnrBXgq1OCbZpZ/UsJzA4yM/9xI+9MzE56ySIEaQYvBPlLAtIPy1KL2PzZt6SHZOZgOYTNbcg+KPxnQiIqQm2wUFenpheYtvxBVtv761FihZcRExMsFVfAOr3KVIfizPjaNsUbOxuVDFRwdbXV3+tSV8ftlBGp4JtrPZPhWG3j0P3T/Rlvj3tuaytwPD5zM484ybdyd4ago1ySTMRwUbZ3RRs9D35Ir7VBc7g4IYitYP7qYaHv2FlEYeZ45D2+DvJUtQF27zMJUOOx3zv5MQjyPEtI9iqO/E+1zoTbOkupPcd+Sh/LMFG+9N70tI4Np69E40nOwO7LthiQIo55m62B345lJd3EnQJqAQw7t9hYsZ1/4lyoQWlLxU11OHvTGJSxSUMDwJV1IVUTKR04YHLaguwBy6CMoGBiehn/tRTFQCjo9+377n/jgDOriLBmeARk7ZVT07oeB2xw0CQDsHHU2Tlnaz8Tg7BKhbWcsAE7cuv+6Gz+ghg9bet+y9SpDuN7fzt7O8vv/sOuGBBsMWlvhBs5XtYWoItvSSYXjqC7o+8YKO/CPaIneolj/G4LCu2fLzhq7LAb1cu9x2l8BdEp+9VCwGRE2w8JTpe+yfLZU0RQJ3+u5GUC2NMd+onZ85XgeHhuywNsSP85jfn1wUb7+djoQ2hEQs0ddT7OS88fNymKAvBarnBJU1/BPznzRjn+J6ysbn8xHNZsPmlt/I8dbur883HflWwle0p/7Zl+noL6qK9/KWMC638nGBjfMXYn1uy25925njqt6rd7cjxqiDuzL91AYQfiFfYyE+dVZ9kpRzEeLSDvq2WC8vx0C9fko82uiDjZ89SuL1xPK7MpON+PHsnGk92BkqwTSOXWWAtv8YgsGEDv/sW967F5AnBEoN2oiTvwlKQTOHCgIDCGRJnt0yoxaUzReD3Q+UWZiZfq308Ml6tq3VPEgtJKtjqTzb6QksgJEhyNk2Qow3lergHMHfPidez/Qk2fsQ5hb9UlDRj+ztY3bH1xSIEC2UQ4KmLhw62LcFGm6qC1X3ViZ99LNQFL8Kf9tOudMGeXsFWHQP8rmJvL8fwk/dHq1/dx7ly+J4TlHb3WfmrejjJoS/SnbB5NTHvr99AiKTjIhZot2Eygm1w8GP2HQt0jAViSdmPVVt80aefsT0uidJHOcEW7coJn8kJthT+zjRsp53RDoQvdl1t5Y8UKR0ep1OhM9fGXfln0lq/g+s7UO63dv2cfsf/2wm2XL8Fxxdsg4NfKY46/PUntCPGf73fsKe6G+nvzCRfjAtemp67h02CrbuUYJtGLmsbdP3pUBYZBmxnOwvjk7xLaoEk8PDDv7Xj6cLIBFlsorL8gkvg9wQxAQma2BYB0INLTqwBX3wJboipEGzerv7+jxapWvCn+wgE+ACbCEwEEK9nrIXL69lygs0XuxDUBE33l9fRygc7F2zYVn6BJHCRjL9JG/7GD2ldS7P3Q/Jj7S58WZjxIz73/NuiYONHqqvwS7rYxP13LOTxioFou+fN/XC37xpgV/jPd27IvzUFG0CM8xLWvr53WZrY1a6OobQcH0tVUZpiZIR3afGwEnMs2sHYp+yysPLXMYRgo8/S9i6rjadOBRvt8peppvXj81Z7qn3l6UOw0c+UXX4wgZ8w8n4kJuTmactHKcYXbOX5PTj4SfsOvzBHaQN1McepD6FzV5HS4elIHzte82ppWi/9HS+eR1tSlgXb8PBX7Tv8MDXB1tt7c3HU4SfJ9C2+Sh8WwYaWfWm5fkJJH9Mn+MBPECTYpoNdF2wx4MQqc5eugF8O/UtjeoYcgYkBngbziZB8PK5+e1FTHYOD/C5c7GixMC6wyThUE1/Y6Gd5MZkIyNjHu73KIiCFCxXEQ1VIMRHrL3wFHpxisfadAurh7LDdbiHwehBUcRmM4EM99bdwu10scHEGTNupJ/zNk4flnUZfvOgjbPP7C/v6uMTEguf1hM87r488/AZg+ceeAT+b1NfHJCU4Erzc37C395as31uXoPEFAZOxFIKlnWDDpgjYBNUI2Ok44n6TdoItdwk7zd+O7qve3jXZfmXB898fZIEKAUL5S8wvH8zeC+o2MdYYB9hFm5hL9FE7wTZe+yfH6hioYuPGn9tY/7al+6S1k5+doW76mPfzfbZ54pSbHyn83rW4lYLYweIYJzq0o/w6BhdWt9j3jI24J8zn18jIpiJVCz6eWETTcYud9RdXt8qOBZr5h995qWrZF/5CboQCY5X52ho/aZs9HaKA+uPkI8r1sQCr5bvNtJGY07ok3uqfsiDasOEB+w57EGKIIsYCIouXzd5eG58+xvB3CF98Un7PnPuDX38gDe1jHPo89DH8d83xyJWG6Pe0XSlcaFNfKqzIk8ad3O5kCKDw7yIra3ORwuFl499qv7kd1fve/CevKBd7IhbmXusRgi1OviPuR3zI3a9YtXci8WRnoATbtLE68AP+dCiCjeAVi1+coU5lsJIXzrfAl/9BeK87nVQEgfk2eeq7HoDLbfzEDLsEPNBQDWT83mT6I9X+4+/tBBuBvPyyxQBnfqOjP2zWMzp6v30u7zBQ78aN5TN236HsnmCrXrIF2IWQIGjFbx5yZu1tikWyvkCNXR9vsL+t5ssAPwuDH0ZGfmD8obX7l9m0LBB9fZRJPSw8+DvdCayL660v2OCC2u5EgDbRz97+e40/rNkR8EvB9H/sZMYCFONtegVbb+/6opYtA8Raby8LZvxwf12g0u7h4XuKHA586pcw3T/4vuqXQH7c5gVbgIW3rw+hcoPZN2SfN9XGq9dPmSzQsQvm87UqHBFT/usfl1h/fczaw8KOuKGffFxX59vYgi0/nv1EMezhB/dX1mwJ5AXbXEtfjpv4mku/fX2r7Tht5L7Cz1ibWrELO3zupDGkLFyB23e+2TVo/vuC8Yv2mTZFX3cm2HKxBmHuu4yMH798Ozj4Zfu+PC4Q0L29tIP2I6QjxuReLizB1n1KsE0b213WGBh4rx3nLDkd3NUzwsmSwb7QxEf+sqjf/8KZdioUPWi0e8K0HRAWvb3XNyd/wAUbQion2DzIDA1N7FcfCBr9/e9pBsIUrXsAuyPY+vqGa4EtB8SEt4uFkrbxuo52P9GVqw8/LLQ2/UMzwE8GCEl/LQq+jss1XNaJBdb9sG0JNkhaxvk8Gwf1J0Y7BWPOx3HcVpDu0DKXqKd8CQZsScGGL4aGvl7U1F24WGM+ETcYVyyOcfmXMUg/+OLY27vWxkf+hK0KTrg2bGidqPi4Ze6m47Yu2BgLnWLDhh9ZfvqIHS3sZhe4NR/YtR4P3s4QOfX55uW3E2yQWxHqJ4vMP56ArP52ZjUO+Eko9qeCjTp4gW59t3wsjI5y+wPzh5ML2oQfGDt3FynyoB6POcQ58vA7rOMJNsbF/HHLzgHf8IP1Hlsol7bHDj67wtVfOpBg6z4l2KaFuftZgN9Hlj4dyqITl7AY3PnyJkZ+IPv9RY11+KLF2aLfi9BatHgMvPwaiBz8LJLJxsJ9gU3CVLAR8GPXI+5hi4kLmZCDFkA2dCRWCPa9vZTxNquzKtioh8UrgvR4gi0WjRA2qWDDb4jJ8QPbwAD3H7KYEbh9QcsLtnb1hR/mWNsWlxbMTsBvMvoOBOXjZ8QHuyf4AF/Tl15PXrBhEwKHIDlRwYbPY9Fqf0/f2KT91HmTLQhcJsq/9iYHxszw8AbLS7tpP2QcMpYZJ/iYhdrbXxds1Rfndlew+UL2iQm1aTz4PWvsyLOzhmBmAY3+Dvu9z5ycDNw+rmhjJ7O398bSvGrN37EFG/OO+w45ARwLo6P3WlrKih0qTq4YO+k4XWTp2s8B+tzjJDs7xMrZ5uOqWGAcjC3YqK+T+e0niOXfcPV4TR0x9hlnfkmTnbkNG/K/MlMFcx2fux9oE8KGuIWtc01Al2/LSEF/+UkGeYjbc0pztL0Aws+I3E8029YJGL99ffiM8ug/+i7GnM97Cbbp4NQEG4nJRGYKMcGGc8UqueemOvnYFRka+pQd52wNoRHBi4HKhI3BOlX6wjE6+oAFu/KZIoLRL6MxAdMdGern+1l2fJ3l/aHZX17sCOb8CHDrPW2+aHIJI+D3R8RiysRlESUgYZOLKQ+miJWFVt7dVm5L8IHNmx+x+r9ndpCuVc/QUEsE+82zfA8jSLcuBfJahbTtbhc2sVinC1HYhN/wwXyr912W/sel9rMw0f7W+87SRRPh8ZEJ1hd+wOZ3WJ1cjvlOs46qkKWt3N/mvqfPWFBh2IGfWcwYRwTnGEdLzN5vFqU43P5UsKQLZ9DtSx9GwabyQxjpuA3/dUrSY6OPNxYhXqOAEKX9VTAe8KfbHm2HLA6IVfzLAoEvy+1PL0XRBn+1zXjtnyypl7Lwy0xr0z9Z/a25MREw3rh9oa8P/yAWiBmMdRZFxh39zbG4DyrtA2yYZ2MFwf7dyjj+z6ZNAwP/YGkQuhfZ/1uvHvKHX/Ar9SCCqcMFW4xvFnP34Vubc5S+YYwGEAWcaA0MfKhIR6wJsUbs4F4x+j78jv1cJv98U5Sk8Et3n7Dj5GXse7v7+z9cpPD6vB7aE2KB8ik3fNLyCz9KPzr6rzW/8MDD0NAXLA11XfzkcY75eGOuEWuwAZ/EPZaMIV5z8ZFmu+tx81fNeNrXxwLMuGP+UAcnXfgiBJvHxeHhb1kZrdtM3LbN1mZ+B5T2IdrId5N9/6siFXP78/YdfuBEGRsjHlJ2jMtrLd0Xm+WlfQaw2/uNscG8or0xVyiT+dIaD8S8gPcB6ehn5mOcqFN/jM3FHdo70XiyI3Pygm0PowRbR2TAQQY2CzWBjwDIAkvg5S+fCUCcMfoE6N5ApRwmKYGA4EWAZ2IgfiLwMxmr9ROA+D/fERQIDkxcJiFBHFIOn7GfAEkAo3zKYuL5IuAkOOeESgQnjrHwk5/Jjk3VeviOYwQ47CEYpPVwDP/6DcPejqAHUreNdpCWYEnbCA7YkPqcPAQ2jiHEqCvaT5+FXXxHObH44Gfy8beT+qp+IAgSsMhHevJSTzviE9Lge/L4IlYfR/zlM3YRQGkP/UYd6cIWC2dK8mIbdhOo8T/tIX8EZMpN65sIyUO9Md6og3LpU+rItRvG2MMWxkHsUmAnbelW+yfDqI8y6Q/Gts8hxC67mwhSTpqq4DtuJ2A3rfX7wrETH+IUu+lvxiZton9y/ue76jgOn/rJjzP1JWXzN8YWnxm3LPLhV+YTfcV8Iw0kP39jbFAm9UQdMHyezhfGPmWGvXwOe4kH2BH20nbKZbyHyMEmbKNfY77FfOA7fEOZOb+4oHa/kC/md4wvSP3BaBNjE9vScYPviZv4hnrxDXOFPNgdPojYAfEVtuLfiI9hG3bTPnxFOaQnP36gTOzFbvwUc570+IX5kB6P+RmM+Rxtpz2UX7UzGPXRZuYntqbt5i+fY42JGIEPcutatJFyxrK3Op53ZqKxpibYDjGGYHttvhLRB11MkAiaITT4S2BhoEfgJX23BirlMPAjqDFBmVAECernb0wS7EvrJ8gx0QgGHGfyhd1MRiYYwTeCIxOZdExQ6iHQkCcWlmr5Vfs4jh/Ih42UTV3Uw1+CALYS3Cif4JTWwzE+Yy/lUW6Qz7FwUjZpw+8EWAJt2JTahb30C+mog0UXW8IHtJ3yKDeCZuq3ydZH2/AneagDX+CHIPXzXYwf6sHv5KVsbMiVj10EScqmLeSNxSLyRZ40L8GVvLEQ0R7yR/DmGOWndU6EYV+MA+rBLuqh32McVNuPb+l/xlf4H1urtkyl/ZMh9cFYyLANG7GVerE9FSKcQHGpsMrYVSZdiB3ajM2MkZhT1f5O7Qi/+q5Ka34xroJ8xhcsnviGv/QzaSH9EeOW8qgz5ivpgqQlL2VRJuOT8vkbY5XysT3iXdpXOXspN+ylDPxHHdiEDdiEbZE++pT/812Mh078wngLWyH1xtzFjmgXaWPOp/ONv3zGrpjDMVdSf0fZUU6IGvKGbdgdsYD2pP6MsRvxLvom5g71Ym8cT+cnpGx8T9vpw5hrOTshx7AVP1XnGf6MdnOM9lAe9VN2jNGom/TkIw/tG8/etN92ZnZHsP2B8Y+Nr7EO+/dWp4gtMvAYzAxCBiODmIHJIGUCpIE3JkGunMmS8ig3ghMTJOrnL/bEJMFO0gfDbvJhJ/aSjwkJowzKZNEjHZOQ8kjP97nyU9uiHuzDDwSvtB6CM38JBJTF8Vw95MGGdGFJy+d7jpOOciDlhN9Tn4Vtqd9y7cemtF7KIhDxd7L1cTzalvZV+CL8wXeUTRrSpvVTVrVsmLOLdlEfPiJvmi8YdsWCQL5qu6OOXP7xGHmr44B6YgGItlfbj/34lfG1pdo/WVJnOh7oJ+rEdhbcEG9xAoQoC/KZ7zlOOhY08uF/2ouf0nGeqx+GDaSlnbQ9/ApTP3IM32Mn/od8X41P0U8xLyIt+WNOUmaM3ZgnfB99RVnt+iqdBzEOohzKrJZDWv4fc4Y86fGcf6r1YHvMt/AL/48xEr6I8mPORTuiTFj1D22nvCDl8h3l4NvUH9Vy0nET/oz82Mxx6iI/5VBetCVspI1RZpSfjsucnRHfqCvKwk/kqfqUsvgubKVd5KHcdJxG+qifY53YK5rGem2htdBcaK/9jGixjgQbiX/feJTxFcbTzPEP5isSfXAyaJlQDHoGMoOTwZpOuC01QGNCUQ/1Uy/1Y0cEDOwjXZovJhZ5mUTkx15IOfwlL8fIT7poa6SHuUlerQeShry5eiDft6sn7IhjUSZM20A6GGVF2nZ2pXlzdvFdtd6p1JfLH/WlbFd3rlyYK5f8ndrFcdJFHvJ3WnenpIxqXam/07ZH+0m3pds/WUZ7qJM6qBP7mXuxQIY4aCdKU7FDPvJj80T8Hm2PdlMGcz8YcSj6lL/h4/BzWh9/q/1DHhjfUWbEubSOTvyd2kueqr3VcsK/fBfjI45TVif1tPNLlBc+ST/n2hFlhj2kTX1R9Qd1j1dO2EaeNH/YEH0TdUZ6/lI+x9OyJ2InTMuq2lkti3Thp+gDjqXpIw92dWrvzky0FZtiTa3VkWCDTzPuZnymcV/j84wvNB5v/NOenoFP5CsTnQzAGNhVxrFcvm5xsvWneSIwVhkBI62D74Lj1QGreaPsCGjj1VM9Xi07LTfypGWl6VNG3jR/ylw5kWey9VXzp8z5I8rNlZeyWm7VrlyeYJo3zd9p3Z2Ssqp2QtodjO/S+juxoVouf7dEG3IMG9P6Y6GMBa7KOBYL31RtTW2oMo7l0sR37cqK/6dM8wfjWFrOWJxIWWna+H96fCymeXNMy6t+hmOVCavlBcfKHxyrjGr++Bzp089pmSnTNNXyU3ZazmTyRL70cy79zsqZd5vGOtX48kJzsVmGBkOLocnQZm0F2zOM+xifazzC+DLjKT09/3Nh2eFinelgrjKXvtvM1RvMpRdFsXtM51uItlSIQsRZ9btUrE11rqY2VDlWmrSMsdKNx1w5YzFXRnC8tNXjY7GatxPmyqkyly9lLk+VuXzBTtJW0+SYy1dlLl/K6cqzsxFt1fNq4x8ZjzSivdBg4wq2XY0Itr2NBxsPN77EeJLxL+xs8Df5CkVRFEVRFMXOOf9xk1pnmL462fhS4wuMzzEi2NBi4wq23Y3PNh5oPMx4nPGVxv/W0/Omm/OViqIoiqIoip3z/H9ybdVzYqG10FwHGdFgaDE0GdosdFoT/AcFt4uRm9z2NMaTovzaQfHgQc9f9fTc+NN8xaIoiqIoiuL4REsd+FbTVfHAAVqLV3rwS1N7GdFiaLInd9cCIdh4GoEtON7/wU1vXEvlmipbdVwW/fOenhde3tMz74n8tWlRFEVRFEWxPdFQp8w3TfUXxrgcygMHaC6eEEWDocXGFWxswXGzG1tybM0933iMkZe6oQT/0sqelTdCFEVRFEVRzBOx9mdrTEv9lZH3r/2J8VgjWgvNxTMEaDC0GJoMfVYSbIAvuFaKouPaKZdF431s6S7bG4yn9/S8ZLCn5/qH8gaJoiiKoiiKLaKZ0E49f238cyO7a7yJg921eP8a2gsNhhaL+9dqSHfZ2IpD4cXTooca4142Hj9lG48nG87r6XnT7f5IuiiKoiiKoljm3CdcK+0zUGin/278UyO/bsAVTB42QGuhudIX5o4r2NKnRbmOiuLjuiqPm/IUA5dGqQjRdrrxHOPbe3pOfU9Pz8Xf6OmZ9WjeYFEURVEUxR2dc/+jp+e6n/f0XP49k0ofNB12temkc43srCHWeFEuWuoPjbzvlh8q4EHP2F2Lp0Nr96+lqO6y8R4Q7mWLJ0a5NEoFIdq4PPpG41nG84wXGy8zXmHEwGuM7yg4UxRFcSfitRNgLr8oitsHQ+egedA+aCC0EJoIbfRmI1qJy6CINe5be7ExLoXyZGjcu5Y+bNCRYIt72eK3RSmI97Kloo3Lo9zTxk1z7LZhzJnGs40oyfONbzNeaLzIiOGiKIqiKIo7EtE4EM1zgREN9BYjmghtxK7a64zcs8ZlUDQUYo3XeMSDBlzRjFd5jLu7BjiY7rLFpdFUtPEQApdHue7KzXIoRYzgCVJ23P6H8S+NbzL2G9kChFy3xXhRFEVRFMUdgWgbiM7hNjG0DxoILYQmYlPrFCM/QMDPT6GduAyKlkJT8asGiLW4FIr2CrE2pmADIdiqoo0CEW1s3XG9lUdQjzJyXxvCDdXYZ8QwtvwQcCjKPzPyJl/4elEURVEUxR2EoW/QOmgetA8aCC30KiO3kCHU2FX7AyM/+ZkTa1wKjQcNxt1dSxHKLrfTxj1tPIjAEw1UinBja4+nSDGI138cb+SSKSIOY9mFgyhMURRFURTFHYGhb9A6aB60DxoILYQmQhuhkRBq3FaGduK5ALQUmirdWZuwWAuEaKOAEG1cX+WmOJ5kQBlSKZWz48arPzCIrT523o42Yijbf5AXw4miKIqiKO5IDJ2D5kH7oIG435/bx9BGbG6hlbhCiXbip6fQUl0Ra4HYZYudNm6Gi6dHUYZUymVSdtwwBIN4BQgCDiXJDXUYG+RdI6IoiqIoijsCU42D5kH7INDQQmgiLn2ikUKooZ3QUGipEGuhs2KjbNKIAigs3W2jMtRhiDd23djiQ8BhGL9FipGQnbiUiDtRFEVRFMXtkVVdE3oH7YMGQguhidBG3KcWO2rx2o7qrtqUxVogJ9qoMIQbl0oxBIMgAg4DMTSIshRFURRFUdyRmGodtA9EB6GH2NQKoRY7altMrKVIhVuIt1TApSIuhFyVGC6KoiiKorg9s6pvQvuEOIOhjVKRlgq1LYqoJBiVVwVclWG0KIqiKIrijsKc5gk9lBNpwWlFtfJgKuJSpg0QRVEURVHcnpnTOsGcPtpukDNeFEVRFEVxe6cgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCNsBenr+P/GJbf3IDe/dAAAAAElFTkSuQmCC</file>
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</file>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>b={1:11:1};
c={1:10:1};
a={1:5:1};
</text>
</varsrandom>
<varsglobal><text><![CDATA[a=a*b*c;

ans=(a / b) / c;
ques=join("",a," \\( \\div \\) ",b," \\( \\div \\) ",c);]]></text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>1</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>ans</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text>_err == 0</text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<h3>Simplify:&nbsp; {ques}</h3>]]></text>
 </subqtext>
 <feedback format="html">
<text></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 357988  -->
  <question type="formulas">
    <name>
      <text>L08- a D b M c</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[Simplify by adding, subtracting, multiplying or dividing, as indicated:
<script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script>
<script>
    /*
                          actualWidth    width of the input
                          checkWidth     width at which the box becomes wider
                          defaultWidth   default width of the box
                          c, ctx             see https://www.w3schools.com/tags/canvas_measuretext.asp
                          size               size of the font w/ px, e.g. '14 px'
                                               note that the size of the font can be defined in any units,
                                              e.g. small, medium, xx-large, 150%, 1.25cm, 22px
                                              since it is always transformed into px units
                          sizeN              size of the font w/o px, e.g. '14'
                          family            family of the font, eg. "Times New Roman", Times, serif
                          txt                 text of the input, e.g. '123456'
        */
    var defaultWidth = 30;
    document.write('<canvas id="canvas_1" style="display: none;"></canvas>');

    function newWidth() {
        var txt = $(".formulas_number").val();
        var size = $(".formulas_number").css('font-size');
        var sizeN = Number(size.substring(0, size.length - 2));
        var family = $(".formulas_number").css('font-family');
        var c = document.getElementById("canvas_1");
        var ctx = c.getContext("2d");
        ctx.font = size + " " + family;
        var actualWidth = ctx.measureText(txt).width;
        var checkWidth = defaultWidth - sizeN;
        if (actualWidth >= checkWidth) {
            $(".formulas_number").width(actualWidth + sizeN);
        } else {
            $(".formulas_number").width(defaultWidth);
        }
    }
    $(document).ready(function() {
        $(".formulas_number").css("padding-left", "10px");
        newWidth();
        $(".formulas_number").keyup(function() {
            newWidth();
        });
    });
</script>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text><![CDATA[<h3></h3>
<h3></h3>
<h3></h3>
<table>
    <tbody>
        <tr>
            <td>
                <h3>Simplify:&nbsp;&nbsp;</h3>
            </td>
            <td>
                <h3><span class="" style="color: rgb(51, 51, 51);"><u><span class="" style="color: rgb(255, 51, 102);">{a}&nbsp;\(  \div  \)</span></u></span><span><span class="" style="color: rgb(51, 51, 51);"><u><span class="" style="color: rgb(255, 51, 102);"> </span></u></span><span class="" style="color: rgb(51, 51, 51);"><u><span class="" style="color: rgb(255, 51, 102);">{b}</span></u> - {c}</span></span></h3>
            </td>
            <td>
                <h3>&nbsp; &nbsp; &nbsp;</h3>
            </td>
            <td>
                <h3 style="text-align: left;">First divide&nbsp;<span class="" style="color: rgb(255, 51, 102);">{a} \( \div \) {b}</span></h3>
            </td>
            <td>
                <h3><img src="@@PLUGINFILE@@/ooo-Multiplication.png?time=1624463020172" alt="mult or division" width="200" height="55" role="presentation" class="img-fluid atto_image_button_middle"></h3>
            </td>
        </tr>

        <tr>
            <td></td>
            <td>
                <h3><span class="" style="color: rgb(51, 102, 255);">&nbsp; {=a/b} - {c}</span></h3>
            </td>
            <td></td>
            <td>
                <h3>Now subtract&nbsp;<span class="" style="color: rgb(51, 102, 255);">{=a/b} - {c}</span></h3>
            </td>
            <td>
                <h3></h3>
                <h3 style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-addition.png" alt="Parentheses" width="201" height="57" role="presentation"></h3>
            </td>
        </tr>
        <tr>
            <td></td>
            <td style="text-align: center;">
                <h3>{ans}</h3>
            </td>
            <td>
                <h3><br></h3>
            </td>
            <td></td>
        </tr>
    </tbody>
</table><br>
<p></p>]]></text>
<file name="ooo-addition.png" path="/" 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</file>
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</file>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>b={1:11:1};
c={1:10:1};
a={1:5:1};
</text>
</varsrandom>
<varsglobal><text><![CDATA[a=a*b*c;
ans=(a / b) - c;
ques=join("",a," \\( \\div \\) ",b," - ",c);]]></text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
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 <answertype>
  <text>0</text>
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 <numbox>
  <text>1</text>
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 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>ans</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text>_err == 0</text>
 </correctness>
 <unitpenalty>
  <text>1</text>
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 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<h3>Simplify:&nbsp; {ques}</h3>]]></text>
 </subqtext>
 <feedback format="html">
<text></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 357991  -->
  <question type="formulas">
    <name>
      <text>L08- a D b P c</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[Simplify by adding, subtracting, multiplying or dividing, as indicated:
<script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script>
<script>
    /*
                          actualWidth    width of the input
                          checkWidth     width at which the box becomes wider
                          defaultWidth   default width of the box
                          c, ctx             see https://www.w3schools.com/tags/canvas_measuretext.asp
                          size               size of the font w/ px, e.g. '14 px'
                                               note that the size of the font can be defined in any units,
                                              e.g. small, medium, xx-large, 150%, 1.25cm, 22px
                                              since it is always transformed into px units
                          sizeN              size of the font w/o px, e.g. '14'
                          family            family of the font, eg. "Times New Roman", Times, serif
                          txt                 text of the input, e.g. '123456'
        */
    var defaultWidth = 30;
    document.write('<canvas id="canvas_1" style="display: none;"></canvas>');

    function newWidth() {
        var txt = $(".formulas_number").val();
        var size = $(".formulas_number").css('font-size');
        var sizeN = Number(size.substring(0, size.length - 2));
        var family = $(".formulas_number").css('font-family');
        var c = document.getElementById("canvas_1");
        var ctx = c.getContext("2d");
        ctx.font = size + " " + family;
        var actualWidth = ctx.measureText(txt).width;
        var checkWidth = defaultWidth - sizeN;
        if (actualWidth >= checkWidth) {
            $(".formulas_number").width(actualWidth + sizeN);
        } else {
            $(".formulas_number").width(defaultWidth);
        }
    }
    $(document).ready(function() {
        $(".formulas_number").css("padding-left", "10px");
        newWidth();
        $(".formulas_number").keyup(function() {
            newWidth();
        });
    });
</script>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text><![CDATA[<h3></h3>
<h3></h3>
<h3></h3>
<table>
    <tbody>
        <tr>
            <td>
                <h3>Simplify:&nbsp;&nbsp;</h3>
            </td>
            <td>
                <h3><span class="" style="color: rgb(51, 51, 51);"><u><span class="" style="color: rgb(255, 51, 102);">{a}&nbsp;\(  \div  \)</span></u></span><span><span class="" style="color: rgb(51, 51, 51);"><u><span class="" style="color: rgb(255, 51, 102);"> </span></u></span><span class="" style="color: rgb(51, 51, 51);"><u><span class="" style="color: rgb(255, 51, 102);">{b}</span></u> + {c}</span></span></h3>
            </td>
            <td>
                <h3>&nbsp; &nbsp; &nbsp;</h3>
            </td>
            <td>
                <h3 style="text-align: left;">First divide&nbsp;<span class="" style="color: rgb(255, 51, 102);">{a} \( \div \) {b}</span></h3>
            </td>
            <td>
                <h3><img src="@@PLUGINFILE@@/ooo-Multiplication.png?time=1624463020172" alt="mult or division" width="200" height="55" role="presentation" class="img-fluid atto_image_button_middle"></h3>
            </td>
        </tr>

        <tr>
            <td></td>
            <td>
                <h3><span class="" style="color: rgb(51, 102, 255);">&nbsp; {=a/b} + {c}</span></h3>
            </td>
            <td></td>
            <td>
                <h3>Now add&nbsp;<span class="" style="color: rgb(51, 102, 255);">{=a/b} + {c}</span></h3>
            </td>
            <td>
                <h3></h3>
                <h3 style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-addition.png" alt="Parentheses" width="201" height="57" role="presentation"></h3>
            </td>
        </tr>
        <tr>
            <td></td>
            <td style="text-align: center;">
                <h3>{ans}</h3>
            </td>
            <td>
                <h3><br></h3>
            </td>
            <td></td>
        </tr>
    </tbody>
</table><br>
<p></p>]]></text>
<file name="ooo-addition.png" path="/" 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</file>
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</file>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>b={1:11:1};
c={1:10:1};
a={1:5:1};
</text>
</varsrandom>
<varsglobal><text><![CDATA[a=a*b*c;
ans=(a / b) + c;
ques=join("",a," \\( \\div \\) ",b," + ",c);]]></text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
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 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
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  <text>0</text>
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 <numbox>
  <text>1</text>
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 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>ans</text>
 </answer>
 <vars2>
  <text></text>
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 <correctness>
  <text>_err == 0</text>
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 <unitpenalty>
  <text>1</text>
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  <text></text>
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 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<h3>Simplify:&nbsp; {ques}</h3>]]></text>
 </subqtext>
 <feedback format="html">
<text></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 358023  -->
  <question type="formulas">
    <name>
      <text>L08- a D b P c D d</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[Simplify by adding, subtracting, multiplying or dividing, as indicated:
<script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script>
<script>
    /*
                          actualWidth    width of the input
                          checkWidth     width at which the box becomes wider
                          defaultWidth   default width of the box
                          c, ctx             see https://www.w3schools.com/tags/canvas_measuretext.asp
                          size               size of the font w/ px, e.g. '14 px'
                                               note that the size of the font can be defined in any units,
                                              e.g. small, medium, xx-large, 150%, 1.25cm, 22px
                                              since it is always transformed into px units
                          sizeN              size of the font w/o px, e.g. '14'
                          family            family of the font, eg. "Times New Roman", Times, serif
                          txt                 text of the input, e.g. '123456'
        */
    var defaultWidth = 30;
    document.write('<canvas id="canvas_1" style="display: none;"></canvas>');

    function newWidth() {
        var txt = $(".formulas_number").val();
        var size = $(".formulas_number").css('font-size');
        var sizeN = Number(size.substring(0, size.length - 2));
        var family = $(".formulas_number").css('font-family');
        var c = document.getElementById("canvas_1");
        var ctx = c.getContext("2d");
        ctx.font = size + " " + family;
        var actualWidth = ctx.measureText(txt).width;
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        $(".formulas_number").css("padding-left", "10px");
        newWidth();
        $(".formulas_number").keyup(function() {
            newWidth();
        });
    });
</script>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text><![CDATA[<h3></h3>
<h3></h3>
<h3></h3>
<table>
    <tbody>
        <tr>
            <td>
                <h3>Simplify:&nbsp;&nbsp;</h3>
            </td>
            <td>
                <h3><span class="" style="color: rgb(51, 51, 51);"><span><span class="" style="color: rgb(255, 51, 102);">{a}&nbsp;\( \div \)</span></span></span><span><span class="" style="color: rgb(51, 51, 51);"><span><span class="" style="color: rgb(255, 51, 102);"> </span></span></span><span class="" style="color: rgb(51, 51, 51);"><span><span class="" style="color: rgb(255, 51, 102);">{b}</span></span>&nbsp;+ {c} &nbsp;\( \div \)&nbsp; {d}</span></span></h3>
            </td>
            <td>
                <h3>&nbsp; &nbsp; &nbsp;</h3>
            </td>
            <td>
                <h3 style="text-align: left;">First divide&nbsp;<span class="" style="color: rgb(255, 51, 102);">{a} \( \div \) {b}</span></h3>
            </td>
            <td>
                <h3></h3>
                <h3><img src="@@PLUGINFILE@@/ooo-Multiplication.png?time=1624463020172" alt="mult or division" width="200" height="55" role="presentation"></h3>
            </td>
        </tr>
        <tr>
            <td>
                <h3><br></h3>
            </td>
            <td>
                <h3>{=a/b} + <span class="" style="color: rgb(51, 102, 255);">{c} \(\div\) {d}</span></h3>
            </td>
            <td>
                <h3>&nbsp; &nbsp; &nbsp;</h3>
            </td>
            <td>
                <h3 style="text-align: left;">Divide <span class="" style="color: rgb(51, 102, 255);">{c} \( \div \) {d}</span></h3>
            </td>
            <td>
                <h3></h3>
                <h3></h3>
                <h3></h3>
                <h3><img src="@@PLUGINFILE@@/ooo-Multiplication.png?time=1624463020172" alt="mult or division" width="200" height="55" role="presentation"></h3>
            </td>
        </tr>
        <tr>
            <td></td>
            <td>
                <h3><span class="" style="color: rgb(51, 255, 102);">{=a/b} +{=c/d}</span></h3>
            </td>
            <td></td>
            <td>
                <h3>Now add&nbsp;<span class="" style="color: rgb(51, 255, 102);">{=a/b} + {=c/d}</span></h3>
            </td>
            <td>
                <h3></h3>
                <h3 style="text-align: center;"></h3>
                <h3 style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-addition.png?time=1624552853609" alt="add or subt" width="201" height="57" role="presentation" class="img-fluid atto_image_button_middle"><br></h3>
            </td>
        </tr>
        <tr>
            <td></td>
            <td style="text-align: center;">
                <h3 style="text-align: left;">&nbsp; &nbsp; {ans}</h3>
            </td>
            <td>
                <h3><br></h3>
            </td>
            <td></td>
        </tr>
    </tbody>
</table><br>
<p></p>]]></text>
<file name="ooo-addition.png" path="/" 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</file>
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j2sfT9CLLBDy8GP9ykxYVFhgWHeCmX9X2Awf5l2IeWZdk/5qN/LjL2mjtVWOXwIP7O2M6tccVubq1pEmbN5OYQV2spR5FD15y6h7vwsZtDrY2Y/+zDbrUTtnKrn7eTW/OaSW4tCcfKdmqxyvfh9/IxI8WyHSNlS9pebD93nHGJKY3VuuJvzdv2cy1BBd+acz4VpnE9Fkn8rXzYJ9yEozZ1R8z+Ufi0Hjz4MeHozdyqp23jVrt0olvjukluzZn7ujVnfyrf3gB88q8vhJr74Ns4YmM3QclsleO2CJ/WY5HE38qHfNytcuwWblWJv9Uv28Wt0bu3W/NW2ZJpZ7h55OOXBssKPPn68271q3bzXOP6SX224f9M+SVmGE/v/0j+XtrtNMlKP0zZ3a0xbU+3xi1aXIiX1L4W60NLsuwj7x/z0T8Vw/hXgXzpc/MZyodX7OrnWy1WcvWlJI5m6TjlqDVu2sutfs0e7pW//znUXI83/u/vbsIxyrtnqp3LlXeV37JrQCvN62U1f2K7DW2XjjMOidJYrSv+Vr/tU64lqMBbfc6+YRrXA/E3/vBPuJWP3tRNOKmjcvLvcO6X3YQTO9wq5+3gVr16N7faLXu71Wftm2+vH35xwRmhxnqcd/e1brzE38pHbuImnLBl+LQe3tZDPuZWPnZzN+H0bdyql010q/Uqad26T7atYaV8+u3HLwmWFXjytefcKufu4Lnq5bLt+j3cajfLPu//Uvkl5MwX53vxDG/9/X1utZv2LEg7M+WH2YMfkyEx54dXgx/O39Gt2rOrt2/1GYqX4IdTnrq+1of5f3rC/evsg4s+xLGkD0vJX8sd1W/myCOv/87755E/P+2+MP/Uwj/T9+qbdyM9zsZlQ+aBxroKRe7ezE04Q/nwil3catMmDX7+cKxyBznk/CduCTU34qS5F/s1ws/rKTq5Y07HNUB1tMS87s+OEZg/pzyptt9I2p6jtm8sfLAa/iJH44Ph9sM/AaWxWlf8rXLbvq4lKOG3ypx9whSuB4JqnBLIShJ/40/pcFOfuD18U4+fLrzPrfT9zd34M7dxK1+2s5tw0yS3yq1759urouyY/+oTocY+cFY57tCPuZW+vbFb6ZjN3PjTtgrf1MPbKvG30rE65vStCzt69xy8HUuD6ssRJdGz6E+L3fiTtvRc+dzt3YQpuxZ+ku/9GOTqGQTPf2ZmaKkP5z9xc9HOtD3chJvli5nyxVJoq2nm/PCK/HByhxt/6lZu5Qt3dBOu272wTcfuNP/ocFQf7vvj427CVPWB46bLX/RhtnyWa+/NTvnolf97PXimwCv/++dijK/ZzU24Uf6ZsZdbZdY/qX/+2chc1lyoQi13n6F8eMVEnwf83BlsDiCelEcnXL+7e6Pi3j+/BnRt4caftW3RVpJ7d5rf+G7WZTGvK+0Ygfmz0/0VbV+1i5twrXxA27eo7SUZH2MDpbFaV/xN0AC3BHWWM6EigXhBddgn3DglkJV+uJV7/5QDwzf14MEPf4zO/MZfsKNbmQmtsxlfd67NDP/lzv90b2Qe9Pjpovlu3Dc+5sYdtYlb6Qef9MklB28rx0kgriTxN/7Snd3K0/d0E3RGlWtvWKl+H/5YWfQ8K4G8hef4HytB9uziVr5hkpugRFPzkx8LUWeAE0i2EPuVGIvjxHJbodyMF+eHlvow4+l73PhztnfjL58YxkT+oI7Y3nBTbR3+aMkPL8sPWiRWOkFCWCJ45am7FeMkm8rHgkWvSiyet4Mbf/FObuUpOpY+4Jdce8sL8T/jyTgzvpA+8XcaD2Xquxz8GDPviCktIhO0iIzYGBuXHUMcVaGWuzkZJgdwEthffFWR4zWXmacPv/p0qL0ez736Bzfuu8q9WifGX6S5egMnnEUclnMhWBbzOm/HcyMyfw4vnQSDRa+p7R9vJ3+pbYlAPz74gDHK1GFsntJYrSv+xs/Zx7UENanHz947hGM9EFRjD/u4G3v0Jm7cqVu5lS7e0T30ylPh23qce8+1buxxm7txEjYrKZBX0uQfP2vvov5cuyVOef6OUFM9tjv3y27soR9zYyXqsGHc+duHb+qBrWO+8e/FcafL1kt3cuN1RjleZ3K59oaV6vNhj10cLCuA6Bn73U09x+lMfKXLd3YrTdu9zkf3JTufr/zjdbfD3UcWfbh5Tzf+VvVDIjDrT32W89/VD892Y0/4pBt3znZLNCZDpuLqsEczfvie/ECsdCtWrpZdN8ouHfu5X50WjurDQ39Y5MadvKUbd6Z8pjH1fcAfI9WHpczPLTi97iRnxu/vK8YY3hLGmTHKlGX8yydIfmf8RI3xqR1u3AU7uJWu2a2oS/5cXn1kbJKMr2KlCrXcLfGXyzeDImUUn1Oe+VmovRFjdYLu881527uVro1xqJhvkXn9uV9X2DHc8wcfPJhp+8Un3djvKw9qfMZdqLan7lrkAPJ8rh5j05TGal3xN04GtgQVmOP6EX+jlUDGKIGMOW0rN1aT9IQHrw7f1mPRHyW+vhOOu2QnN1aTf5wWsnFKNtl2S0TslEGdtO9t+MEWbqzEAjbk4G2V+Bsj8TdG4o/jxmkSj5P4y7U3rJRPv5kRf2Mk/Dwl/sYqGY9VMvb+YQxUbtEb9Q+7HHr/eW7sFTpOSWGcBNI4JQbGKh6ftvfeO77iFv3l+VBS7b2y2G3Uva8bc/wn3dizt3Njeya6cUqwaXvDTtn6zYz4GyPxN0biz4+nxJ/vG/3SWP30jwvCkc69/Lc/u89c/z035qQtC58prsbhMy0SI9aHpcxvli+D//k5N/bKiQWZMzFmc/3TonDu0zNqAvCN//d3d85917sxWnDH/LDDjdXiNfYaxQp15OLE+OYi49uP+KvlbomLXL4ZNJXPv/nwRaH2Rnzm6qNae15r/tTZ8fdgx3DPH+pRfT996cHQcvDBTcd4f/n1iranqG1yvOzM1mNsmtJYrSv+xs7Z27UEFZRjZ+8VQrIeUfyN9glkKzfmsp3cmJ6d3cv/m3/wY5tzD3ajT9jCjTl3OzfmKi1mN09yY2fumW834QlP5l8iffycC93oI9T+kRu70acoUVy4vW8/hyj+Rh8jYYGtl+7oxk7fw42dMXD7S53y6aGP1SdJRM/o727iOeYM2Xe5BPK03dzYWXsVY6Byi/7aJ97AoXef7cb8eBs35uId3Jipu7ixN6k/yfFpe/7zG3b3/hnTvY0b/YPNa+RvPuf7bPnhouLq0EczfpD4G32cRDp2Xa04uVF26Vg/Vr2Tij6cs60b/cMt3ehjN3OjdWbux1R+8D4jrkaqD0uTsvnQx0v+eHWxG3P2tgU1v8Zep/7JB94f5T7O1GfqOz4bc77mwmkd3o+jj9+imB98do3ihLjPlTe+ucj4aj5XYfRhH+vL3Zl8M2gSf5qjVThk+ql+bo/50db1+aZV5vWymj/UQ32ql/pph/Z8u+RB2eHbJhf6NVPH5uoxNk1prNYVf6Pn7OVaggrK0bPzE3qhBNUoJZAVj97YrXh6h1vx8h3d6KkT3c0v3BuOqMdPnrjPrXjspm7FM3TsZTr2pt3d6BmT8u1Gqv2HXn861NCHl994zY3q/Khb8Vsfdyses4lb8UdbuRWv3MmN1uTJwdv6DR3Psdh66Q5u9PQm2h8Oqk+HlMTfQomeFSX8PPEPvpy2qxs9a89iDFSuLP4O+elZbsWTtnArnr1N0XeOl5hmvMrt+c/o77W7+L6vKGFVI77Q5/57jgvtDTvV1iEl8ef98D354DjFSffWbrQS3ugbdyvsom+MF31Q/Kx43rbFuJ+jPkj4j75652U3pkuDubj402K34imfLHj+dm70FPmDeZPERY18dqv6fr3iQPGw4gXbFf5hjOUrPht9g3x58x5F2ZEaZ+OyIeOrmKhCQ+4u5ZtBM8RfFc6++xq34neS9ohTX0ZshXm9rOZPrIt6qZ+28QHt0r7s8G1jF/ZhZ64eY9OUxmpd8TdKBrYEFZSjtPDmgKBaQQlkBSWQUZrQozShR0l8bX33t8MR9eDBD45dQYJllBayUZrso3p3D20kbSbc+t6jQul69D56p1tBYm4FJZMVjt/cjTp3W7U90Y1SAsvB28rxEn/eVgmeUUooo5RQcu0OK9XXb2TE3woSfnCUxJ/3pfoyShM9+mZhSfx9Y/YZxfE6Mxx1ifqDP5UcfJlMm76v9JnjenbqI39HX1SMw7BQcfWNjPhbQeJvBYm/URJ/oyT+Rkn8cazvlwSgt/U62axFwfvpKv3USccoJU7fB47JtdfqrIoLnTDBUVoIRmkRGDVN/UziIi3vP+/do4gdCUXvH8YYX/GZFhgfIyM5zsZlwxAPVWjI3aV8M2gyRzX3Fv/tj6GFevQ+codb4chPuBVO3bLIv9epPebqrDBnl/W8Xpbzh/qol/pph/Zol/axg8+wayjjY6xRGqt1xV/bnD1dS1ATum12/mwOQdV22L+7tqM/4dpO39K1Xb6Da7t2omu7eXe38PXnwlH16L7nGtemhb3tx1u5tqt2cm037OraNPl9O5n2577cdx9Eio5zDnJth3zUtUnMtZ36Sdd28fZFXTftFo6oh7f1Gx8pjsdWJZ+26bu5thl7NLar/nqbbtV3fA/5fSZ2Vtta+ErkOI6P5fnb91H0x01ynY9dGCwrwCLf9t2NC0r8eV9ev0tRNtS3MLlnD3TOOt21fUe+P2UL13b+toU/6ZP8X2dz9C9/8x1+klCukb/5nO/r+hPKUkdDfcl3fM73t0DVw89c+2ndof7ORzN++J58QIxI/LUpCbbdKPtiexBb+UwLRdsUfU/MTdPv9J02OabcViR2DGR3tD3anbUd6vvKuiLD53W+EMt18bmO6Xz4guCJAnVxcZri9hLF+VT1ubc0zpSPpE18QfxwLGOMrzQ3asem7Zc5YL/CZ2m/KJPzU8pynbFs9Ev6Xa3N8Hs8luPK/lvaTPtfZ0t/Y0q5Uj1l9tf/yPhduY1m/FtmiKsqNORu5lDsS66+gRjaK+epCMRf27c/7tp+qHxNHDNv6RttwoHmdTyWn/gmMn4+kN18H2z09UVfp3VDfD/Y+RPrpZ5Yby1mwt9pW7nxjHbRDu3RLu1jB/ZQvr84KPcvtlmzoyp2xVx9kb5eHRP7Fpn6LO13rc3we11bob5cOyNJE39NMAx8DlnxR9BqwLsX5f/dz8I/qgyCJS5kTHCCg8DItJ97vcuCFxa6tsPV7uEfc23Hb1aIhCt31IKo4BZzaFb89b54XyjhfNtdv5laHAcJZoK4YrLMe/U3oWRRdvL9JxflorDyZXWsyjcj/nqfnxe+HRx6nvlJkUQRCNhM22rz5eQdcJyde9EH8VtpDLqfmRGOdO7lf7xe9IPjguDo/t0Mt+D1p+vGh+MWvPZb1/X4lCKBcXzSfsOkxw+DEX9i2ccddxxRfB/HMiaYtJ1ae0W/qGPx3+t3J1iwep75qeu4U/XFMauqT39PfvCHruf5n3kflHdkAf7FF91P3lz4IhcHqqv9roOzMT4QKBNPdtJ603EDfiyifxiL/vwjtt95cG1sGc8UtImfel+4102en8Q2fkqTe6bedNzwly8b4qnjF0e63j/c1+DHOCbtc75Y6b+lzY77jvLjii3lcYnx3RAnce70Y1M693p/f2+t/+23H+Tm/ek3db6m37U5xHED5J1KYo/sqsIyEX/fUs4+JZysR/EnDjSvO+49sm488Ff7baW4GMD2zscvqqtj3p8eb8hTDXYwzgPNH/3d9eQ1lXll7ou/bmq+ZNtmjtfFQNJuiU3H7l3fqvfbAPVmYzeUn/yrHzb0m7Z97ntKuS/6rskxGjG2tPgLi90yJ4M1a48wrPWoiT/EHAnkMsSfJvQMDbQGvRyAEX7X7gSJtnO0uPdItN2s4CAwSm2XF7KIrtkXFO0eqbNIdr0u3LY4Q6JdBVkO3tZOiT+ExWnhzPMmBSZnQ7FN9XXhG/WJq/fZe1zbFeoX4pK+IahoJ7Ezsrx4dc4/p/DJFHY4lVjpp3zZNnOPvOghEcdkrHJVu6cDYeFri4v+4VsSLP2UzWV42yC+i77w4z2pTgQDvziovs4HzlUiyT/Qk2Lhn59zHbMOlXhT36+XDSQA/Bbq9z6TLxr9oHFCAB8rkc7uMOVJIMFvDT6ed3YxPhzH4kUbOq5ubNRe16Jr6hbY/uDHnPG+JghPxo06RZJ8OcEPBB6A6rxXdl4VxoM68bVivnwSMBj4vl+mcWaXJNiJiErR+0yIX9rGP7Sb8U/7HQer7L2VczYHP8azNcbET9yhyfq/cdy83fJx7+JfhE+qwYuDux7sKXa2o/9y7Swp1X/ERbr4NoO5L/zKtd94YBEnzG9yg19MG/ufgnlN/yffdXzlS5EXvqZjLi181Hat6p8eYibOnWbIsbKlCm3f/Gh97maeYvtg2khJOca6Svw9/DPXdoTE38mlnH3r7gPPa/W9HJvdj08P8a9j0vxaYX95fOe99FhRvpajdm20g3lbNX/UDieBzeaDBX96yrXfkMRLzCvB3uz6QQxEHxBfmf51zFsKsYst5fwcmMLHrvzRPu2zbsGrvw2fVmPxX19yk+84vn4t8nE8hDhbGjTx1wR9MAxS/JEAFaic8eQwd+F9xeJ+hsoQ3HExLLWbm1Q86OFFHGeQx0gknNlRTE4mL+2qnhyaFn+lCdj71M9dW7dECEKVdpiEPskktgY2TN67f+zafiT7LtquSFD0k8kuNiP+5r38ePh2cJj7u/uLOs7dphBtTDrZXIYXV5AxYNxYvJmUsq9B/Om4niduC381B1410tHbWfgt1p8kO9oalPjT+Db4+GdnFWPjfaxExtgQB8m4VN060B/m/f7RIkbiwqLE2P7TL4Vvlww+HvA1dhJ7OlEhcS8p2i/ct4ivi9V3FlL5CQGXwscv/rlAiy2+zJy8IPwGK2gjGOPJc7saT47S+aExL49b+yX7ucV/eSn81Ry6HriiWKzpa3oykfRlScgCPhjRm4I+tF/z6SAgyA2yifgr9T8FJ2eTZx7rfVeFhX9SPjhTc/hsjR19Tudns33muFLbKYZL/FX5svuuqX3ij/mK8GAMxf7ntXyrvs97pT4f4nsf/wjJmCeq7NdnZbu65l9elGduIE7U/wY77gh2ZObPksSNb5P5Sl0hr3ibVV/T60fSv6USu5xURXFZ9p9+T+Fjd85x/cZuGX4duPHrRRwz5uQ+P0eKfi8TmvhrggSCBimHrPiLCUSiquPn3wpH1oMHP3yZEzd3bedLoNQSW1+7k3/9w3B0PXp+eatE3Idd21EfLy75nquJGXeuCCZNphyaE3+Ni1TvwruKZEUZkgxCKtqaThKxYfL+5EdFHxGPqUAVmxF/7Td/znUuON913n+O67ynu2Gx7Hlghuu84RTXOf2HrvOW01znzNNd55wzXPu5exf31cSFgwmniV2G7xc8T2OQJk+xvIM07/lHwm99WPDHJ13vk3d7Hy14cVH4tB5+EaP/+JtxSsWH2hmy+FN//T2f0cfskMT6NT5cBslh8esvert7n7jLzf3tfLf4zy+Gb/rQdZ8SNfdSsjDIhvL9eOzaRB903nZGjT0Pz3ILX3k2HNWHl/+mExcW9LhYhZ0ELgl1/vo8v8vQ8/iccHSBxa/+oRhj2KtxvlXjPOt0N/mm7xa73pxAUR+CUotJg/gjfvHPWVpEOBEoxXx/wo+xwz+RuT4BXiQ9edZxxaIW7EgXtdy4USYFC8S8Fx5xvYvudnOfvt/7qgzKIBprQp+4GMoiovioWjxpa8FLi2p9r4oRsPh1LaJX7l+9uOn3FLw/Lu0/v8e+z3vuEf83vvbjS7xEoRRzXCnvVJLjNAZVGC7xV4XOG08pTtrL4k/xOOC81lh3PTYlfNuHjiu+2ncCRH3Edoy7xC527FP4uYh/T1J+Jk+GE9QGOzSfq+ZPed4wrpx4d96uPCD7YTmWGeMiH8pe8mFystr0+hH6xxqZjV3NJfJxc7H7omvvSWI3PakKTJHGbcTLf3/NzX3mgRC/D2eP8etAKtSXZCd7abKlxV/i/GVKf09GP+LvmxJ/RymBcA8fCQQhR4ByX4POghe/kV9Y/IMfLPBnKbDZNWAh9IFdtFu1jd1+vIKGBz0QcUxKkghn3P6sRWUVUDnUiT/Kcc8Jiwdn6rGvar88AXsfu7Mo8/14D5oCl/swmIDB1siGycsDGYi5aCeTnYCXb5oRf8VCqrbwjwQar/1IgSBo+7qEMGPAJXBEE/fKIYpPUmJDPNFP6tGkLsPf/wjZPSWxcb9mGLuyiEix4A+LiqRLW5THP2q746Ivu8WvNSaZ7vuvLyY+AjAdK7XV+UhG/B2t+qiX2IgPBeFv+a7BxzefWoyNH1P5mGPDmOZ21Uh2k6cdXcSsp/zGAqg2O2ec5neWI0icXkQjAPGhYpRky6WPrl9eWdyb2aW2iWN8j838Do/bxHXf2/h+yq47Li7mSi0JyhfEPicVsp8djxQ+brlXFXKPK7bSDn1mYaDf8WEf+ZZ7clL0Pq745VgWXNr0Z/gh5jUG3NtXBgKk/TR9T1vEFX4Ksdl+qubmsw+FI/vA4uL9EYWZF/kaM9rRz/K4pfA2yl++X/gRajxy7fQsmFnMD8baL57FfIpzcDBs/9nB2VsBeh6eXcQg/U/iA1bFOIu8j1d2drlRP7VLP6tAXdRZm0ehHfzsY4txYwc/nQelvFPJMMeq4MVfLnc3W3+ZKtff7nhN/CG6auJP7clX/c5rjg1zpPwO2Z5f3eraTtA8INddoTzJfIqiIrGrvJ7MfWp+n8+JJ8ZN8dRgh3JC4/zZrWFzAuHXfrZOumMOh9Qd8gG5gNwy+XrlHvrPWoK9rEHB3qbXD41RZew+NKtoN85bH7tiP/m5LnbjRoyPs4JVQOT5fIYfk/htP3WPrNicfIP6TqzRF38JOLaTjNVIsbXFn5zSCvSD04+g8glEgcbOmL88oQC9lQAt2L2oNxxdD//gB+V+qIlQO2tTMKhM+x35BDLvdwuK9g4Tf6AJ6Se8kpY/i1BZ7NXPHArxJ6H0vTCZaPNGTWR/CTf0NXPvSe9jd2jiqAyL04+1uHHvBzsb8on3TSwrZidv7COJY6oSOHbqzKrz0cxTnTFpnB58yfGcaeIb9ZMt9xTs+LUdIlFAG/iDdjhD5UyRHdFL1cerZS9njLnLvvQLsnvkx47kr37Jvirx50U7NuIP2jxRQvOUIEJO3cK1n79Pw5mfFwbc43m27GIXbZra4ewSPzxS9gPiT/VzSZ++pP6W7xp83CsfYItfUORjjg1jyg3dKbCr/UxNfJ+k1Mb3Vc7br7LEb7A/7mKyg9d2svqGL7Gb2CbWGBfO3OkPPo9k3NipQehiu/zKjk6KuU/eV4jzH7HgqA58wYKC3epr5y+6w5EF/Dwh5iFjhR+xlVj0l6MkDK4MC7fiuUH8cfKCf9jh4FhiAWEm/5RjEPidQo7HP8fKT4wxZeUb3y5UX3M7wV7k03/mVvQVcyQzboDx8ONH/DLeiJ00njQu7Bik8PGBD+j/5YrZ8hweBHMx3jlbc5Z+xxhnrIiB2Hex/bx9/ElEGR1X6YQIu5hLjKs/yVFbFTkJMdB+onwU+x99HeOROGKMqY/7/sgFPh/X96OSHKf5XIXK3N1s/WWqXC6mInyu+rbEH3Ml5nzyQDPzGn8qdsu3Ei1+7Q/FPKYP1Bn9ntqlPpV3yLzgJg/QBnPVz6GM+LtFIrQ8fxTXvS+W5lmcN9+RP+PxxDBjyJwgx5IfmEe0xxUvcpvfSSzsHcz6kY1ddinJEV50iscrnvAfbfq2FbvKb9nYvVKxy7rBnCIOQjtVaz9XJDrO+1LR37q5q7Zkb/sFjeuAP8njOOZI3MkMbdSN10iwpcVfnOTLmpwJViSQhS8qER8aEgiBzpkDSYoBhSrXPus//OWxHDrOPkgJTwETt7WZCErkPc/lL9X5nS6EHwmEM7HyfRjYmxE5wIs/dsmYHOzmkChYcGOChqqjPAF7H5X4iwHORPbiReVIkv4suY8Nk3emzhpTW7lvg4VKZ2+Nokfij7M0SCILZ6LePs4ONVHKD4D4s2Muu5NsmNzxHj92CvELY0EfWYQzfmloL46d7CuLCNB999RiB4qzd3ZnWIQ5a2b86F9g+dIl6Ljg4L4kFv0gNvgBsRPFX9nfOr58M7kXwBzLAk37Pjnvlt2B6J5/XXHPEfFKgqQMJxBc9iYesI2krOTc8+js4vK5Fxo6xotx+YcY5Sd/cyzfcdmIOjijxY+MAfGs37sfuSm0XsD3L4q4eMsC/eNsW7bzQE0Kfzz+hogDfEI/qZ/FA1+GBYlYaRB/xC/+oT1s9Gf2OlbxuuDP9bt+/tIMvomkPeKK8cU39A8/0W/1uXxpdsHvF4bkruOJwZjcZVd53Lj1Y/IV3yriiTGJ8cRCiT/DWHTdf0Uo0Qc/diyu2IGAYExKc3FA6viyIPA7vfiZvhOD0Z547xl9h/Jjx7T/CaX60PPgzKIMxzMuzL0Qt2XU9Z82YwzjO+ZxjCXGmRiJuWow/eRY+b8Klbl7sL6MVF97nvtpqL0eL//11eKKDTtS/lUv6p8/4c/HR3Zea57wBGwZXsiltwDF2wGCXV0Lp4YjC/iT0ZjDiHHijfFS/Q05/OZgRzp/FG8Nt1cgbIgZ/MmxjCN2kwvIFfiXmMZGPieOaDOsedg5mPWjIXZ/o9ilfeYS8wMbEJzYTLv4m5hSPR3Xfy2U6oPfQWVOxRPdsGYwpmUguNuPkZ8ZT966QXtchaA9yjMv1ebcxQ+EEgV8LmP807WbNoi5GEMjRRN/TZBJlAkA0K/4I+lRVkFUvlE3Yu4T9xaBUztrK4RKbjvbP+jxPxJvBBuTlkDzlyrDAhMneybRguVS/JEcOR4b5ZeFfymJPy5JMNlJfCQbLqtShkRJ30gslA1tljEY8Td30X2F7xGbXjipT7SJH1mg6Ftg+3WfCaX60HX7RYWdqdCXbcMj/nZ1XYvqEz5nod5ukj6XYrCfpM+ZLm2waGA/CYlkTV0kMvpI0kRoUTf+xB78zGdRbPM7dXA5g5iE+jsr5ugfgp26Y72MkXzS+eD54cgCtYQJSc4k8xj32MFCh3CkvNi0+FPsluHFcbooInzoexxf+ke/8dGVO7iehY0PAPm+kQsoRxnskn3lceN+1WIXX/GEfewYEBssUuzCUFa+ab/hs6FEH3wbiEyOxxYvsjQHS/Oxkjout0PVcelX+oQYixmXwrw9YWxj/8O4L3j5yVCygN+VpCy5iRhiPgVxU0Zf/8XYf+KRcjEeaYvxinmKunL9qSL+0HyuwnCIP15bk8OC557oa6+Wb9Q32lPfmprX7PIqdsu3Es19cn4xp8kXxCrH+n4U/ipfAfCXRhln5iB+RxzhZ82lZsVf99O3hCMKcDmVy50+NjnJRQAxTxnDSGKasSVm+Z35y/zAVtnZ7PpRvvcYdFwoAUzbkDzB3Ih5i3K0T0zRtny/4OWnQskCPs9weZvYJeaxjbySiZ/JVx9Z3EKFD8mpMXZZC5L+8YR+Ct9GXK+wj3lOLhpsXC8Nmvhrgj6pLqH4o7yClRvac/APfsQzpXDWlrupF/Q8oDMTxBuLILuFBFst8dNesFft5bBcir+SkG5IkLX6NdlJNvgjLhLRvjB+uUk8GPHn/cBkh4xXXKhC0vT9itRn5QTt3/FFgqat6HtN/OESf+Uz8wW/X1TEWmo/yTnY4X0W7eczkiVt00cSKAsV/YzHkRgRsF58ifidz4P/PPVZ50MZMUc8xRMYFit8GMoNGBdxxyS2VRtjUX83Jf4QmRnx4/2OwI87ySwesd+0l/SLOjpu/2Yo2Qc/HiR3/BuTu45tGDfu/zpCbUVRy/yPCzd+jT5W22X4S3Gp/yiTmY+V1HHl+Cj8LFtYnBC+XJpjTkR7Yt8hdilGun8zPZTug4+vuCvJfAz9KMPnTXxdjkdiPfY/tufHGWb60h9DTFRhqYs/lc09gAB67rul78SRe4yJjSjSFE9Nzevgl56nfxKOKuA3BuhHzOuIHPynunNXANrPmFT4Pe6kM8f9PJYdzYg/Hds+96CGviIAJ1/7nSIu8Sd2ECsxN/CTvyP5LBnXZteP8hz3DwcRS+QI5i6xy7xgPGPbxBE/oXzZ/UTj7Vi1KxL0kxyDTzLx423iEj75gpMkYpdciW+S/vIQWxn+hAcbo49ibinH0nCzpcWfD4oWIJNzRoWgevF3SiAKgiMVDJzt+IVJARrvF6A8v/c2nq1FdP/8GiUEBRG7DJfrjCTz7iBEYvv3FVjcs+fFm9ryZ2sK0JuULGNbUIGXQ038EbCUj/eRsDjFsrI1K/5ILNHGWtJK+hjYkMBuDZO3thhogsSJ0bDIyz7a8cm47EuxmfoRKfJ1zf/RPsrrszIq25N9WRHBOOM/FouL5T/6w9l4bDNSC2P5EvW83z1UjF20lbFT2Yb/aBHFUc7faie7SLCgUC/35Pjk3Hj5xt/7Rl+pO8YP9jP+JJ/gI08+QwDSLj7hZ+xnPI4y/M2CRAyKk+efVDyd/eB5xdO7vzpXC9XcYEEB3z/8iB1edCOw5IvQdlNxwb0/tE+ZJP74Oztu+If7fxBYtKW+lC/P+UthtIEgi2fm7IrWxHFoj/7HvquuMjpvkqiLyR1bKU88lMeN4/ADtp0R/BDvcY3xRDtquwy/IKf+Y6HytiW+6I86tnzJ29+LSf/9ZakQoyxojG0c98hgV+cv63d1gV+EERX+vib5j/Lydxl+EWTuMieiqGdxT/sf/Z3O5cGQMqqjCgPm7kGy64n63fYUHWd8vogtYgPfkKvIv/RPgqGpeY0vZV/7jM+Fo/rgd6O8iA47SmHcyjt0PKzmfU6/qZs50aPjiXEdnxV/mfmDHb3P5d9RiRjrXnBDIUQZU8owDygX2vHrQMnXzeZ3XqCcwj+8wg5y9Nd5spN28S9t+HbCTyg7On+diV3mVDo+5D0dX4b3XSriWEujX2JeEstXMYAvh5gml8U1GH8kcTQiNPHXBH3iGYL4C8my53f1Z2sRXpRRXgmXd8LlMO/pBUU7BE6XAo4zG87WmFDlwHlTir9B1k+ZxC5fXp+VUdme7MuKCHzHhPeX25LkXfIDY9L7Qv1/J6mJOhZG7omiLZUfMfEXx5HEw8MW/Yyj/5vP8UUYr3QcYPtPDvILCyKi2ZdHA98/xiznd3FJ4qJGfdas+GvYPYiiFHIZh/kRd6rxRdoOpG0tsOX/4+p3eGkvXk7DxxrnhnFD/BFPMR4QfiweaZ/4XX0qwy/IMedgZxTDOTtzVJ2V8YEwYEEr3/herkOfcT9zGb5f3GzPziljFRb9MnwuI865fI1g6W8+LSkr/BextMVf2acRPBzQ9j8fKtpCoBGHtBXHW3OsqXmNMOZ4+bS8SeDfHcuDH/GkA1/q+LLI77732iLuYG0nPcSPOBjxR3zwsuQq8MqVuc//sngROico2MR6E2O15OcB83sQf+Xbf/z9hoi/KMY4IcqtjZGyvf22L4TSffB99fEvvxD/9FW2luHnCUKeBzy8eJZd9AufJO2Ur3oAH/fkdk6wYn5I1+CRoom/JkiAKlBzaE78FeXbZ34+lGrE5Cu/7ZPg3GfrbxCNmHzZEUXQMBH8ZYAodBoDzsSfji/7hPL6rIzK9mRfVkSQGFisztFilVusIylfJf5I0IjHcGY6LOJPia9hHBEl1BvPbGuLbcZ+yOe06f0P42fFTe1Vl7cGgo9DEmfO7+KIiD/5p1L84aNmd9Q0dxoWIvxMnKTjIT83jBsiieP8ZaZgF7s1af20q/bL8IsUcR9F6mDFn46tjA+EGyeX6c5UVf8zos73q7yzIX+X4Rdr+s8ua1kM5dpaElb4L2Jpir9y3KbovnNKcsuN2iov+oMRfxyvn+W3SPhLv/EyMblQ8VRec97gvl/mEXaQBxjnmF/odyYuKsUfcYHAUh7r/PmPG55KL2PeHx517dfxQmXFVayD9QtfB38PmN+rxB9XNdIdZ4Qbc4k5EcanjvRV9ZTh+1o3/xUPmfXUHxNvb+hnLR5Q/FHWxF9G/Pmk0wJkQG9pDBTgxV/t8X0NJpcCfSIOgZDWceNEN+/lx0LJerCz137q7g2PhgP/KD9njYeHZMkZdQxM3w4TKGlLgZSDX3Sph8DlVRIXEnhhwYllVV92USBB0vaZaptLOX5HoNRHseGBDCbvt8IZEgvcVUo0BLomSufDpXvB/CKvdiAJMuPLpuunTGKXL6/PyqhsT/blRYR8QII5V+LNL1aauGk7kaqj9/cZ8UdbJOizJOq41CI/Zu+Jiwm67O/pXD4s+YDFFrvwwfkhOU/buTFBxsWdnWN2WqYqYd1QYX8V5cfyzeODhY9DEqBfdEtzRlySuKjR+72JcZMgqRR/R8tHzLHLNceu1bGZOK9R41He+fNPhFPHCWrPizrVoXnW1LilcxFWxK1fpIh7v3ugeTwlLj5iWr6KOrYyPjg5OVsLKHUSH1V9F9vnNO78dXR/sYjdk9UvL1qKeCyjuEw3QP+Hygr/RTSVu5tg++1fqNz99rfsHKu+ITSP09yPrzjCt+Qq6tDPQcUH5VS+/BaJrp9eVIyfv2y5g+teWC8QeQGxP/GiXuKT+RDzQPBVg/jjlTPl+UPe43js0dh6saWc0jn3DDdv8UPZdQzwMuSO6V8v5hb10G7i7wYflPM7OTOTA/3ryFgfEaicmCNodZyvO4xRHTVPcjt/Hed/KZxUKR78zr98o3rK8Pn52wPPv6z4Iw6+q/LDGffN0MRfEyQwNag5NC3+oIKIe6FyIEHwnzty8P8SCNFGGz8IC3fctSm34dsx8dcw6Smvz8qobG8piL/yWaz3I235nZVhFn8ZsdH7yM+GLP56Fje+xoKE3rvoLv9+uPazJhWLD6Qdkc9T+Dhk4W9l8Zde9snEeY2ZhcE/yLFcir9SfETxlysfWL24qV9xZ+PNLv50bH8nRP5BD+7VZmcqXvINIsa3RR2DFX+U0+/z/li/mcBLwb3vwwYB/0s3xeTrv1PEDbt+fmc2jE9Sb9Pij+OJOcriN+YL8a65wyuieHI+919qeMee33FEXJGviTFytupr8EFO/Km9htiN4o85h/gr+7dMzZNyngE+FsgBJv6WsfhjArYC2TpWEOVQJ/5qAaOJQCBQLq2HAL9xl4Y3tPcHf9Z4nIIjPuhBGyRUf9akgEnrj7ypH/H3tSD+0sTM9nssK7vLr6WpE39190I09jE7eTnTJNBj0uPShXzRsMjHxdeLAhJToy+brt9PxMQ2yuuzMirbk31ZEYEPSILxsm88Yy5Tdbz8j9Kb+Hm1BW35nT8lP2yVH/sVf2V/ZxKfXyQ4Nl4+5FKlxrU8jguef6Kot3bZWQkrnkA0yfLuBi869k8OElMk6Wg3ffQCcNO8+Iu3MJTnjLgkcVGjPmtq3K6f6Lp+0/hUvbcp7vxxTy2+zMR5ZMddmXeu/fiLhT/Se7s0Hk2NWzoXYUXc+gWZuE8vO5FfsDUtX0UdW35ZsB+XQcZH91M3h9IF/KVH8iH9ipfqiF2J3zJ8DAzU/6Gywn8R/h2DzeTuHEPdVa/xAv5ev//+t75L3PEeO9pJx0s5a1DxEdouP3DDjpvvz0mb+R22FP7fuVEfccNcqN03HsQX9arOhkuvxBrlcnkPO+gDdrGRwGVZ+sfJA32V7b2/uTPU1Ieuuy4p5hiXv/1apvpU14D5nR09tTX3D/X3GfocgY/TnT8EFWOJnWXK5u7fZmIX38V4iA/EqZ4y/Dwh3w0w/3j4rQw/P/zJ4TDGfTM08dcEQ4DnMCjxR2AoQKqekMph3m8XFMKPswWSMhOWSwYkZUROWn/kEMVfefGc94zOJll46xbFfB8bJq9/D18yeZdj8eff84cP4uIYd1/L4yzmRIFP5uniSnn5f1jEn8RNzzP1Dxj51wrR13hPF74iYWfsr5HvaFc+mfxA4+uK/E4fdRJT7A6QfNlR4KZrLj2pn513Zf5dG2NGufTBCvwujpT467i7cYy65l5U+D7eW8ixuXYCe57NvHIj7nxpAa6JnxYUf91P1i9+oP1kfYdw5/UfLKDkh37io/zUpd95ov/UwVj5e9uKeCxjuRZ/+r7j50c0XPJPwXybfMkRRc6lDeKPeY9A8vMuaWdJxB/lNT7lzYSu2y/0u7flF80jwvz93swj8j+x6fOl6qTP1KufgxJ/0RZiD9uIF3zI1Qr8yfFnbun/R3QK/4CG90caZxkfVIi/8uVs0P4Dtc+udU7Ulql+LvhzKXZZ5xindP7Tl8x6auJvydGk+MORLUA/SRvVPyjEn8QZW8A+gSgQ/BawBtMHQqkefd7x08Z3g1XBvx6A+n2gKVjYJu5RYLPtThtp/ZGZMxVQiD+dhX6Hya+6LlBd1ym4/f0boaz6Wb5XzS9oR6p9yp2mSXGpJjWXDEt9LJ9Jgc5bWKSU5OP9JdhOspnOK076W+TzvmxMDqfW139lqL/sm+D7Mirbk31lP4Duefw/ZsQTl23VFv6Tz8pjXd4NeIMzchZFRJK/cZokqramVYk/2cSlAS/+lIS4dEg7N/HgQG6RIJmo3vNUL8Jci8vk+SeGI/rg/zVdrt6S/bDriSl+gfOXTxiv3CUMYuKbIZnRLy5TcxnkMtXNJR2x84FzwtEFfP+YLzm/i0sSFzXqs/K4FeJP9nHLhF+8Cr/Tp/LCWbON+UE/rlYf6D8+StsRi/u86sv716Uwzghh8kGcYxqPpsYtnYuwIm4L8ae4JyfQRj92Zqk6O+48PNTWh5qvTtc8ZwyxqSI+cicDXT+ReCYe/NO+LKDKFfg6d9mX4wbq/1BZ4b+Itm+E3JqOd8hPPr5S8pnmH37rb7cvovuOKUX9h6mf3OvHnCN2mXP0M/Wp2hx0fFBefi3vgvl/Aar4K/8Ls44Lwr8ii+Oby+P6vVH8BTvS+ePFXyiT2hP9xPfEPf5UHPU+/fNQWwEfZ+S4UzVHLu6bz5X5/UT5oJbfNQaZNdTfthDjjkv4CGwd22CnOPmBk0KpPnTdJtHM3K+Lf9ml/pThbY9rcj/zr3NB5j1/rOde/A1j3DfDlhZ/BFMrkLMiBWYOXvzVEogC2SeQImCKM8gS+UwTdsGr9fdi5ODr/uq/FosJweKFlwKSyVdVPxxI/BG4UUiSiPyWeyirfuYW+a65YWJE0cgZI+VCoiw/2RrhF6m67fggzsSs6OHMK56JZ3xZTg5+seVeDxITO01MWL8rSplIlaUOsYzK9lQ+J/5A9y8koPzCruM5E2VxY/KGNibf35hY/I5I7XJY8D2TXmWzfkDoMOZ+pzUswvRF7WQXiZhM4j05JD4du/iNl8JRBRDyfneHccQGxiOOI/WHPsTFrff5XxSJWWf7vLOvDF+X3+lRvxBmMUHjR8VW+y0HNrzf0vePs/l4wpT6XczFX/vJGsO6EyD5HZ/XxpnYLcY5K/7wT3ovG/7h2MWNu/DdP59aHEs8Md/YlcBHwT7fntrNCQB/wzg7WnGxj4tQlfgrj1s6F/18LPpURk38sSOCPxDa0Rdp+SrSDx1ffhclJymTr/524Wd2WtjBYT7ha+/ngjzoUd71ql02K89H+lQl/gbq/1BZ4b8If1XF76AmcYUNIbboJ/HY9fjV/jJ5fzt9Kbzw+y/lWuYG+Za1gV2eON/wf2onY7Ek8aG/y0LIj+HUI8NfBYp/56Z+Up+/gqSTV2wh//sxDfXJrqz4K88fcl7wrY87GOdj/J24oX4dz+teUvh/pVZbTzT//b3aGR/MSE7u4/pB3ZqTDbHLTus1RxXHYid1MnexEdJP/Wy/rSJ2iUfGirmb+kdlyvD5OY2bivmXu8ffiz9/W8gwxn0zNPHXBAlyDWoOgxZ/UMHb9ejVoYZqdP/s6uJ+EeqOixHJiYBOJ2yZCsIcmhN/omwvP0VGQvFJABHHxCKpa0HjLLicLFJ0TlcZFsOlJP7K9ylhl9/uJ6HxFN0l2/oXoLbP+nzRDmUjM35ZEvEH5v52vmu/5FPhJvEgJuiTzvRyr0DpOO+gQvwhkhDx7AAEUTFs4k/2dD/R+B8YeHp88g1H1/zlYyAIZmxJE2Pvs/cUfWSXULFXhr9UQtKMC0oilqirvDMG6sRfec6IJOcyvICjjL/8oz5KlHTccXjfgkPZkNwHI/7abz4w+3+3uSzVfv7exRzBNvpEOyKX9MuXO4G/6Zw+sVgR71zS4pI980v+bSnxF+ot78oCFtHu+67t26lK4gmWYyTC20SuwgfkF8QO+Ypy6lcZrSD+ljbwXdfM8/tu1WEXiTEiFhDS9DE3TvpsieKDuhRbi/9af5LHHE/hT1jjAzZxbPwOuOoLudVTvmpK/CkemNsci8DxYpAYwT5sgqqLn5PvO7Fhjk2ecmRf/CZx0pT4833WSXPmZJT1wL/HkLxJbmPuYlPIE5Wxy3/MSccLfyd5ogwTf0uO5sQfQdkK5Fp+RQLx4q929qiFzJ/FKGgIBMrl6vPBO7HfBz/8/VlflVCLT+f6ezSYsAoUJmxV3fDGClsRf4hJAjcmAAIvJgBIvbKv6r5EziB5srP3tz93C15p3L1c/Jf6JOSffET8xftFSIDc3yBmRU8UY/Q348uuxxpFM77if1v2LrzLLfjjkz7R8OJRn1CYwPQxJKYyKtuTfVW7mREkGtrrffoe1/vMPQ27bBE14QLxQ9wR4f1Osql8X0jND4w7N0373V71gWSq4xsSZHy6NApsjo2LtX5f+Of64yO4LNT71N2u93f3yF+/zNrf85s5/p4dvwskO+a9+Gj4pg/EFf/Qn9c8dN59lut56vaGs/IUPg5ZiOIJU+r3wNx/w8Ev3Lc095n7a3HG/731Zf0Yy5+K5fK4+QeW8E/pXkvvz2t3dl0L6v//ZoQf35cW+UtWjC+7hFX98jsrjK8X7eyCSuAjalkUiHfZ1dS4pXMxmY9leKHFDlu6eNIOfUrLV5F6OVZ+q3pJLw8IzHvhER8f9H/u739VGeP+PyxgDyeW3O+HcPT3TIVxVb/KqF3R6K//Q2WF/4YDrAX+Nh1yLH0jFrivK+4gc+8n/Qu5rI4auyWKD3yrnJD7N3sp2o/Xccw5drUQRtyPhz2IjlJ9DeKPE/jy/FHZFKxl7O51PXil65x/tuu8/xx/4ll+Ghk05Pnk3sOs+COuog/i+oEfNIfLO4oRtdhl7uoEtt/Y5epRFHP00Z/0BP/QTiZ+vO0cP8D8y4o/Nou4Z3A4474Ztrb4w5EtQAZ0emPyAn3iTwGKoOKSqD8L0GD6QMiQ73QmQkBWYe7j84pdOs4SmLDcS8WZTLxHL1dvpL7PYeFLspXEFHf+/P0Gmsh+Cz+UDX3l86rJUoWeR2c3PNnZecPJxRm+v1+Es18lQewXOx+qnxhFUtCEql0OyPhStlb9m7wUC19bXJTHZ5wtht25Mirbk31lETF34b3+fYyDQXG5N8QHfveXi0kWJLHgh9J9ITU/lO+xZFxuyFw+rC0S+JhkUvTV+0zx0n7TZxtEeTNAHLZ371mc8Z8hO2R3+9TJ2Z2y/kDb6f1HXvyxOHrxV/K7H+uJruuRq8LR/YOXy3qRxc4k/b52p37En+YROzDcn3O95hH+IfZVrvuRG8PRgwevovGXpekTY+Z36SWYiXV/z9Agxi2di3E+yidl+N0YL/60gDCPYzzRVlq+P1I3fpA/eAHvksIvnowl89zvnLCoyc+MKfmKdtT/MvrEXz/9Hyor/Lc0wRO9XbPZ7dOJOn1irrPDT44lDpi/xBx9Y4xydurzocRHe++BoVQj/H+HIgd5EaW6/I60YpO6mG9pffq7wY6a+Evmj+J6ScBJUvuJaof8Rj6M9/BSZ67tOvGXrB+KJ0/l9iHF7lOKXe7JJH6xh3zEfPK3O4Tx0pwqw9vvdy77n3+dD2b+hZwXf2prOOO+GZr4a4JMsEwAgCUSf6G+jp8cGmppRMepn3NtX1cySQMMEUOAlSdsmTomhwbxx05iWfxB7NOi0D79s27By0+G0tXgLKtzzul+0eMfcafwly6YvHHb3p+5yX4xK/44A4O1y7AlX2rCT/7FCQMKEHYn/c3EJCuSS3g4o4zK9mRfo4j4mU+ivQ/9LHxSDXaNen4d7mthDL+n5IkP/OWfIApoR8yKP8YovfGYBEFiyYkIfMyx8TJCmkz4qbbar5ns5j57fyjRP7C99wn571gtYCR8hPuPwsmHbOmYfUjTYnLu7+537Wfv6f/XZ0Rt54+HiE5RHKZ+j2OtscrtGpThFw/O1InlIPIbxo2dV/zjL1vJ/1PUFuIY/xCL/K7FcPJtxw34XwpS+DF+cGYRP4xXTOjYQ58YhyjCBztukZSVT8qoXfaN83hJxB9kAeWyvwRK1/zLsu9lq4Kf99yQzzjSdwQCuQrBE28noH7akW1l+EV3oP4PlcF/gz1hGQgv//VV/yaGzutPKk7SWQPSe8bIPfSJuetvqyAOQmzn7JR/ljg+oNoov9Mvwl+GjrbFk8+rKtYS/d1gR3zgI50/yin8h5HB+JX/Kdx+2u5FTvTvDVR9pZOkhrbTB/pK64e3HZ/Ix0scu/gEexDrtIE9Md/GNmRXGb4cgnGA+ZcVf/GkZzjjvhm2kPijYQzAEAyaWAvsZU221kUe0kiDnZtE/b/tQdxwiY4JH89ifOCU6knJd5qw7P69/Pe+y7/+EuYT9xaXe71oUFDGp5eaqRfeUPwnkTpblaz8fx7gDJA6WTS53OYv+5KYGuvwSUtJvPPOH/k3w9PfCOxc8MLC4ulRJg/b4FoEJ089yi+K/hj99DePM0n8bkCYvNQt8jRqamPxj+VVT0xSLKAI6bTPlL1uZ/9vgrj0nIoKgHBisW8/ZTclLPWTMzkEF2ff6mt6qd3f5FvVntrJij8mrnzYcc5B3t7yvTW03/PLGcVllrgLgDjgzJV77IgPJjuigD6prfI9Mf6VMtiE/fGeP8qQiDRW6X+J8T7ukY/9KyFCMknuVfF9YXxJThrvjmv+y186xU7GMAJfxPGsPVwBiRVs534+7KAe6lc/uu67rCEuAHXjm44LD675l78j/NOIR6junN/pI37BfrXDzh6XXtM2iGVs9QKIRYlLNeyMM0dUT/nfXhVPOKsfcfFiHsXLvmEM4iJCrHTefoa/jEk/ymC8uc/R18nYMveh3xlR/YwX8wohSh+oO8TtoMYtMtiXPiCGLzrOP6hx8WFu+MUqKT8QsY9y+ATBphjl5bzsWJdjG/ixVXzWLjtD/EA/YoxTD/VRb9L/9P5PFl9/AjBQ/4fK4L+uh3v6vc2mP3CyAsnL3XdNcZMvP6KY2wgq+k/+i3HIZUx8wJiwu0afmH9+bEq2pdT3SxQfkfp88s+Pr1tLgD/R4oQfOxE4nJik+aRsk3yVPshUy+Hl+UN5ripcd4DrXjDN5wF2wFNQls98LuBBKOI1rhXUxVUNhCj9CvfUznu51Pa1R+XXD+IK2/EH5cmrxO79TcYuMUv8YU+8/y7m5+hn6vesv0Wrtm5QdoD51z7zc3Vxv/DlZ/t2yIcz7pthi4i/VcTWFX+QIEAokdS5h4OzFhI+AUQgpJdmGczcxCqTpECdBByTkglBoMfAZOHlngJusu3RhEOMDVQnJAiZTNxngq0EGQKEYKV+2qE9Fkvq5PhyHUwu7GNR5jgWfwKdnSD6HUlSIKn4HSK1wzG8I4mfLAa0xXcsinGRj5MX4iuEGROPYyP5G/v5Pk70aBflo10cRzs84s8k9jaJ/M0Y0S6Tk6TBJSjKVbanz2N7aiN7+ZAkig/pMwkp9pHxZ7zwB+1D/uY7fIH/GGfGkYkefU6c0B4Jlf4wLnG3jfpJtsQccYIPKEf5IFS8eIpnrZwk4ONU0Mf6Y+ziC9rAJnzkbQ72Yjt/Ux/9wXZOEqLt2MgZOrFFXbSF32gbmykbSR3Uz+fUg5/oD7/7z/XT7yiW/B7HmX4yXiygJH1iKvq4Ns76PfoXX+AT6vFiV7ZiHz6hHDb6Ex71n4Wr5p/AuIgwf5lvLEzEM2XTMU39BKOfGAf6EoUf/qYPcTEY7LhFYht+wTbmQ4xb/EfbcR4zNqn/mmWsnzzA3GCc2f3AV3Gs0n5Hpv1nHBkfcg3lqYf6yuO5JP0fKmmfMYjiHv/hO3I2i3A4matmOCaSvBwFH3GIf4jtOE+IL2I23lfqY6BkU45D9Q/l8TlzifFj3WCORJHCOFEnYoPxYW7l7MJX1MUx/c0f2krnWcwDMWYi6UMkf/M9trFWpnmZNmkfH1A/7dAeddJ+9AF2cSyxxfH8jp+xw8du8B1zlzaJ0fKchdGeOHYxdqknjpv3R2DMn4wNNhHz5LaG+RfKRVIPvgonVr7vtN/suA4n0VgtJP7eKUbxt3OxTd4iZFAJUra8L1JgchnMB6eCgEtX/p4oRJoC5FoFL8f7QOiHXBLhnpsrNeEJduo8SUHBIkm9p6n+bgXMJQqQqWp3mo7N1VPmjaqXY9naj8mcHTDqhn7iyVbapX2OL9fh7dfnsc8klXMV+PSTOri81aXgZxJg6w+Z0PoOsUJfuD+DdvmMHVH+vkx1UBftQepHTGAHl7Xpb6S/zK3P+Z7joi9rdunzq5P+0QZ2YA924UPGJfoPX9BX2m+mPdmX3fkjkZJM8AHtMmZMYtrCJ7F9bMHn+JqE6wWO2vZJt9QffMH4eqEjP9EX6sR3F8qX9NOXC8cytj06Fj+fpfppO/oeH+MbYisdS/6mDvyAP2iHNrAxtbs8nviFOrEB/1EPNhDjfMY7us6WH6gLn1A21kO9J+sz+oOfOA57OTaycpz1O23hFy4LcVy0l7qjvfzN58Qzc496KIevsRuf0BfilvFiHLA99U/aXoxH/M7xxIYX+aG9yOin2Dfa935Su9FPsS9wScbN2wUTu6IfsCvOK+IGP6X+GwwpE+3Db9RHf+hXeV5F4g/8gh34iT4xTpSnHupbGv0fKr3/ROom9hlX5iRt+zhK+tQfY8zhi5hb6LuPa9lPn4gt+sdYMNfoC/3O2VXmUP1Deb6LOZ/yzMcYu9ga68nFf2SMhYHmTxzjGJfYHOMlN1/wG/ZQD3WSN7CVuqgnxgp28Rnt0B7H0360HbvS4/346m/mnM+hOoZ1mP5TjjbLscvffI6tMXbjHKKe8jzid8aTfEf8YFNu/qV2RfIZdcYcho/IWdEPwxX3zbAFxd+/iJuJO8lpfy0GtwWIqkedE5icARC8nLkw+PxkwsVFjMGOZwH9kWMYdMqwcHF2QIAgFiBnBZwJlheUgVhVb6wb2wnGuAMSgzZXD9/7wGdiqQz9pA4CF2HFmRC/s1jwHcGMf7CbdvkM/zCZazsCtBnqp26faHQ8kzCStvic7zkuZxdjEftHGW9TsItxob98F0WBL1PRHn+n7cl/WfHH/U2cuTHxKUcyYJxoK9c+/acv+I+6vb9LfcEf2MUx+A9/+bpVNt4PwxmxP14/GVvGju8YS9rBDnxcFSv8TdvU5dtRWcrU7JbNJELsT2M62o591AGxGXvwPwkcm6mrLi5Efucz+oKdHMdP7zORz6vGOfolxgfH5fzs54nqifHM8djobVM5fEJscgxtEws5/8T2+I56OI6ylMMftIl/Ivmbz2PfaB87o5+oq1w/nw923GLZ1A+0CRkjfErZ6D9YLt8Mo32xnWgj7QzUf+YYcz71f9mOWP+S9H+opO00X9A2vqMPMMZrluGYSOIt2k09jAdzIPbdz+9M/wfiUP0Ty8ecT3lsjWPHODVbD/YTx/3Nn5jH+B2bWfv4Po2X1I98hj1xjcBnPq+pvG8ztI9dfBb7QLu0jx3l9SO1GXti7GILMckY02bMFcRtHFM+T2OXcrXxS+qOJN9hL2ODTZRN51/OLkh/qDPOXfpP282O63CSDbZCa6G50F7riGixERd/NPwO8QPipuKOGsSns0YvK8aBJAgIRIKGYOBnGszNDiSBAilDWQKBwKVOSJ0xKKkzF5Q5Dliv/mbC8n0ziYrvaT/Wh03UiX3Uxe/UR3KNE4if/M3nHJ/6Jm0v+pRjOS6Sv/m8ype+j6EsbdGOtwnKLn7Ptdtse/qZFX/xEj9ncPiSdup8Avtpv9wPmPMvpE+1hBTsiseX+83P2FZ/Y5pry9stm0m40XbqwydVtvN36v+0rlgPjP2grjQmIkmaqd/LrLQXJvVHP0Vby2ViexyX60/aXrlfsT36FZnGPcdV+Skl3y3puFE3ZfEXZegTTOO2v7abZbn/0c6q/mM7x3F8f/bDofR/qIz+i+NJzmYxhpwIVTEeE8mcpyw+iPbH8R/qOAzVP3xH+xwb+xlJPXE+D7ae/uZPemyc27QX4yXmAT6jHurrL15ifdEHMJajjbTtMmPZ1IeUjTak9sQ+RVv6qxdia7neZuziM8qW/cPPWHag8RgOoq3YYCu01oiLP7iiOE6cIK4tvl18v7ixuH3bDzebkTV8WTIOJoMdAy3+vqSDmNZJfZFDqRMuzXo5NtZDwDIJUvJZrDsyHpt+V26zXO9Ax6ccjE2xnmbb0+/9ij/u72ERYBIPpv0q9mdXbqzSYwfTFt+V24r2IiyqbM/VGesp10U9VXXF4yLTNsr1xzZiO2kbKWM9qZ/KZSJjW/G4HGNZyBl/bCf2a7B+SpnalCufKwOjTeX+NFN2sCy31W//Q/vN2lCud7j6kCP1x3wY7RgsY1lvLyy1MVRGu5bUPxwT64hjNNR6KBsZy8c64u/psbHN/uZKlR1pfWm7zdo+kC05e5oZR29XUu9g7MrZ1GzZ4eJ5HfOlsXYQNwmai403NBhaDE2GNhsR8beyuJb4NvG94sfFbdu+/C8nFQPTYmTAatQgpn/njm+GdfVFhs9yxzfL4ar3zc5pO/l/bZaidtmXV6BwT0m8zJ8rbzQaW4+1fAiVC7l3bSDmcmdkrg2jsdWJtmpr2078hPg+Ee2FBhtR8TdWRPytKW4gbiT+u7i1OKntqu3/mDXeaBxOKulnxR8v8T0uiD9uzjbxZzQajcblhdfu+EZb+4TPSF9tI35MfI/4VhHxhxYbUfE3XlxDXE98l/hh8ZPirm1f/9B52Q4YjcNJib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</file>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>b={1:11:1};
c={1:10:1};
a={1:5:1};
d={1:7:1};</text>
</varsrandom>
<varsglobal><text><![CDATA[a=a*b*c;
c=c*d;
ans=a / b + c/d;
ques=join("","",a," \\( \\div \\) ",b," + ",c," \\( \\div \\) ",d,"");]]></text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
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  <text>1</text>
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  <text></text>
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 <answer>
  <text>ans</text>
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 <ruleid>
  <text>1</text>
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 <subqtext format="html">
<text><![CDATA[<h3>Simplify:&nbsp; {ques}</h3>]]></text>
 </subqtext>
 <feedback format="html">
<text></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 358022  -->
  <question type="formulas">
    <name>
      <text>L08- a D b P c-d</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[Simplify by adding, subtracting, multiplying or dividing, as indicated:
<script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script>
<script>
    /*
                          actualWidth    width of the input
                          checkWidth     width at which the box becomes wider
                          defaultWidth   default width of the box
                          c, ctx             see https://www.w3schools.com/tags/canvas_measuretext.asp
                          size               size of the font w/ px, e.g. '14 px'
                                               note that the size of the font can be defined in any units,
                                              e.g. small, medium, xx-large, 150%, 1.25cm, 22px
                                              since it is always transformed into px units
                          sizeN              size of the font w/o px, e.g. '14'
                          family            family of the font, eg. "Times New Roman", Times, serif
                          txt                 text of the input, e.g. '123456'
        */
    var defaultWidth = 30;
    document.write('<canvas id="canvas_1" style="display: none;"></canvas>');

    function newWidth() {
        var txt = $(".formulas_number").val();
        var size = $(".formulas_number").css('font-size');
        var sizeN = Number(size.substring(0, size.length - 2));
        var family = $(".formulas_number").css('font-family');
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        var ctx = c.getContext("2d");
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        newWidth();
        $(".formulas_number").keyup(function() {
            newWidth();
        });
    });
</script>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text><![CDATA[<h3></h3>
<h3></h3>
<h3></h3>
<table>
    <tbody>
        <tr>
            <td>
                <h3>Simplify:&nbsp;&nbsp;</h3>
            </td>
            <td>
                <h3><span class="" style="color: rgb(51, 51, 51);"><span><span class="" style="color: rgb(255, 51, 102);">{a}&nbsp;\( \div \)</span></span></span><span><span class="" style="color: rgb(51, 51, 51);"><span><span class="" style="color: rgb(255, 51, 102);"> </span></span></span><span class="" style="color: rgb(51, 51, 51);"><span><span class="" style="color: rgb(255, 51, 102);">{b}</span></span>&nbsp;+ {c} - {d}</span></span></h3>
            </td>
            <td>
                <h3>&nbsp; &nbsp; &nbsp;</h3>
            </td>
            <td>
                <h3 style="text-align: left;">First divide&nbsp;<span class="" style="color: rgb(255, 51, 102);">{a} \( \div \) {b}</span></h3>
            </td>
            <td>
                <h3></h3>
                <h3><img src="@@PLUGINFILE@@/ooo-Multiplication.png?time=1624463020172" alt="mult or division" width="200" height="55" role="presentation"></h3>
            </td>
        </tr>
        <tr>
            <td>
                <h3><br></h3>
            </td>
            <td>
                <h3><span class="" style="color: rgb(51, 51, 51);"><span><span class="" style="color: rgb(51, 102, 255);">{=a/b}</span></span><span class="" style="color: rgb(51, 102, 255);">&nbsp;+ </span><span class="" style="color: rgb(51, 51, 51);"><span class="" style="color: rgb(51, 102, 255);">{c}</span> - {d}</span></span></h3>
            </td>
            <td>
                <h3>&nbsp; &nbsp; &nbsp;</h3>
            </td>
            <td>
                <h3 style="text-align: left;">Add&nbsp;<span class="" style="color: rgb(51, 102, 255);">{=a/b} + {c}</span></h3>
            </td>
            <td>
                <h3></h3>
                <h3></h3><h3><img src="@@PLUGINFILE@@/ooo-addition.png?time=1624552853609" alt="add or subt" width="201" height="57" role="presentation"></h3>
            </td>
        </tr>
        <tr>
            <td></td>
            <td>
                <h3><span class="" style="color: rgb(51, 255, 102);">{=a/b+c}- {d}</span></h3>
            </td>
            <td></td>
            <td>
                <h3>Now subtract&nbsp;<span class="" style="color: rgb(51, 255, 102);">{=a/b+c} - {d}</span></h3>
            </td>
            <td>
                <h3></h3>
                <h3 style="text-align: center;"></h3>
                <h3 style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-addition.png?time=1624552853609" alt="add or subt" width="201" height="57" role="presentation" class="img-fluid atto_image_button_middle"><br></h3>
            </td>
        </tr>
        <tr>
            <td></td>
            <td style="text-align: center;">
                <h3 style="text-align: left;">&nbsp; &nbsp; {ans}</h3>
            </td>
            <td>
                <h3><br></h3>
            </td>
            <td></td>
        </tr>
    </tbody>
</table><br>
<p></p>]]></text>
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</file>
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</file>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>b={1:11:1};
c={1:10:1};
a={1:5:1};
d={1:7:1};</text>
</varsrandom>
<varsglobal><text><![CDATA[a=a*b*c;
c=c+d;
ans=a / b + c-d;
ques=join("","",a," \\( \\div \\) ",b," + ",c," - ",d,"");]]></text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
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 <placeholder>
  <text></text>
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 <answermark>
  <text>1</text>
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 <answertype>
  <text>0</text>
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 <numbox>
  <text>1</text>
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 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>ans</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text>_err == 0</text>
 </correctness>
 <unitpenalty>
  <text>1</text>
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 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<h3>Simplify:&nbsp; {ques}</h3>]]></text>
 </subqtext>
 <feedback format="html">
<text></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 358016  -->
  <question type="formulas">
    <name>
      <text>L08- a D b P c2</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[Simplify by adding, subtracting, multiplying or dividing, as indicated:
<script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script>
<script>
    /*
                          actualWidth    width of the input
                          checkWidth     width at which the box becomes wider
                          defaultWidth   default width of the box
                          c, ctx             see https://www.w3schools.com/tags/canvas_measuretext.asp
                          size               size of the font w/ px, e.g. '14 px'
                                               note that the size of the font can be defined in any units,
                                              e.g. small, medium, xx-large, 150%, 1.25cm, 22px
                                              since it is always transformed into px units
                          sizeN              size of the font w/o px, e.g. '14'
                          family            family of the font, eg. "Times New Roman", Times, serif
                          txt                 text of the input, e.g. '123456'
        */
    var defaultWidth = 30;
    document.write('<canvas id="canvas_1" style="display: none;"></canvas>');

    function newWidth() {
        var txt = $(".formulas_number").val();
        var size = $(".formulas_number").css('font-size');
        var sizeN = Number(size.substring(0, size.length - 2));
        var family = $(".formulas_number").css('font-family');
        var c = document.getElementById("canvas_1");
        var ctx = c.getContext("2d");
        ctx.font = size + " " + family;
        var actualWidth = ctx.measureText(txt).width;
        var checkWidth = defaultWidth - sizeN;
        if (actualWidth >= checkWidth) {
            $(".formulas_number").width(actualWidth + sizeN);
        } else {
            $(".formulas_number").width(defaultWidth);
        }
    }
    $(document).ready(function() {
        $(".formulas_number").css("padding-left", "10px");
        newWidth();
        $(".formulas_number").keyup(function() {
            newWidth();
        });
    });
</script>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text><![CDATA[<table>
    <tbody><tr>
            <td>
                <h3>Simplify:&nbsp;&nbsp;</h3>
            </td>
            <td>
                <h3><span class="" style="color: rgb(51, 51, 51);"><span><span class="" style="color: rgb(51, 51, 51);">{a}&nbsp;\( \div \)</span></span></span><span><span class="" style="color: rgb(51, 51, 51);"><span><span class="" style="color: rgb(51, 51, 51);"> </span></span></span><span class="" style="color: rgb(51, 51, 51);"><span><span class="" style="color: rgb(51, 51, 51);">{b}</span></span> + <span class="" style="color: rgb(255, 51, 102);">{c}</span><sup><span class="" style="color: rgb(255, 51, 102);">2</span></sup></span></span></h3>
            </td>
            <td>
                <h3>&nbsp; &nbsp; &nbsp;</h3>
            </td>
            <td>
                <h3 style="text-align: left;">Exponents:&nbsp;<span class="" style="color: rgb(255, 51, 102);"> {c}</span><sup><span class="" style="color: rgb(255, 51, 102);">2</span></sup></h3>
            </td>
            <td>
                <h3><img src="@@PLUGINFILE@@/ooo-Exponents.png" alt="exponents" width="201" height="57" role="presentation" class="img-fluid atto_image_button_middle"></h3>
            </td>
        </tr>
        <tr>
            <td>
                <h3>&nbsp;</h3>
            </td>
            <td>
                <h3><span class="" style="color: rgb(51, 51, 51);"><u><span class="" style="color: rgb(51, 102, 255);">{a}&nbsp;\( \div \)</span></u></span><span><span class="" style="color: rgb(51, 51, 51);"><u><span class="" style="color: rgb(51, 102, 255);"> </span></u></span><span class="" style="color: rgb(51, 51, 51);"><u><span class="" style="color: rgb(51, 102, 255);">{b}</span></u> + {=c*c}</span></span></h3>
            </td>
            <td>
                <h3>&nbsp; &nbsp; &nbsp;</h3>
            </td>
            <td>
                <h3 style="text-align: left;">divide&nbsp;<span class="" style="color: rgb(51, 102, 255);">{a} \( \div \) {b}</span></h3>
            </td>
            <td>
                <h3><img src="@@PLUGINFILE@@/ooo-Multiplication.png?time=1624463020172" alt="mult or division" width="200" height="55" role="presentation" class="img-fluid atto_image_button_middle"></h3>
            </td>
        </tr>

        <tr>
            <td></td>
            <td>
                <h3><span class="" style="color: rgb(51, 255, 102);">&nbsp; {=a/b} + {=c*c}</span></h3>
            </td>
            <td></td>
            <td>
                <h3>Now add<span class="" style="color: rgb(51, 255, 102);">&nbsp;</span><span class="" style="color: rgb(51, 255, 102);">{=a/b} + {=c*c}</span></h3>
            </td>
            <td>
                <h3></h3>
                <h3 style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-addition.png" alt="Parentheses" width="201" height="57" role="presentation"></h3>
            </td>
        </tr>
        <tr>
            <td></td>
            <td style="text-align: center;">
                <h3>{ans}</h3>
            </td>
            <td>
                <h3><br></h3>
            </td>
            <td></td>
        </tr>
    </tbody>
</table><br>
<p></p>]]></text>
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</file>
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</file>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>b={1:11:1};
c={1:10:1};
a={1:5:1};
</text>
</varsrandom>
<varsglobal><text><![CDATA[a=a*b;
ans=(a / b) + pow(c,2);
ques=join("",a," \\( \\div \\) ",b," + ",c,"<sup>2</sup>");]]></text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
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 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>1</text>
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 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>ans</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text>_err == 0</text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<h3>Simplify:&nbsp; {ques}</h3>]]></text>
 </subqtext>
 <feedback format="html">
<text></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 357992  -->
  <question type="formulas">
    <name>
      <text>L08- a D b T c</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[Simplify by adding, subtracting, multiplying or dividing, as indicated:
<script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script>
<script>
    /*
                          actualWidth    width of the input
                          checkWidth     width at which the box becomes wider
                          defaultWidth   default width of the box
                          c, ctx             see https://www.w3schools.com/tags/canvas_measuretext.asp
                          size               size of the font w/ px, e.g. '14 px'
                                               note that the size of the font can be defined in any units,
                                              e.g. small, medium, xx-large, 150%, 1.25cm, 22px
                                              since it is always transformed into px units
                          sizeN              size of the font w/o px, e.g. '14'
                          family            family of the font, eg. "Times New Roman", Times, serif
                          txt                 text of the input, e.g. '123456'
        */
    var defaultWidth = 30;
    document.write('<canvas id="canvas_1" style="display: none;"></canvas>');

    function newWidth() {
        var txt = $(".formulas_number").val();
        var size = $(".formulas_number").css('font-size');
        var sizeN = Number(size.substring(0, size.length - 2));
        var family = $(".formulas_number").css('font-family');
        var c = document.getElementById("canvas_1");
        var ctx = c.getContext("2d");
        ctx.font = size + " " + family;
        var actualWidth = ctx.measureText(txt).width;
        var checkWidth = defaultWidth - sizeN;
        if (actualWidth >= checkWidth) {
            $(".formulas_number").width(actualWidth + sizeN);
        } else {
            $(".formulas_number").width(defaultWidth);
        }
    }
    $(document).ready(function() {
        $(".formulas_number").css("padding-left", "10px");
        newWidth();
        $(".formulas_number").keyup(function() {
            newWidth();
        });
    });
</script>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text><![CDATA[<h3></h3>
<h3></h3>
<h3></h3>
<table>
    <tbody>
        <tr>
            <td>
                <h3>Simplify:&nbsp;&nbsp;</h3>
            </td>
            <td>
                <h3><span class="" style="color: rgb(51, 51, 51);"><u><span class="" style="color: rgb(255, 51, 102);">{a}&nbsp;\(  \div  \)</span></u></span><span><span class="" style="color: rgb(51, 51, 51);"><u><span class="" style="color: rgb(255, 51, 102);"> </span></u></span><span class="" style="color: rgb(51, 51, 51);"><u><span class="" style="color: rgb(255, 51, 102);">{b}</span></u> x {c}</span></span></h3>
            </td>
            <td>
                <h3>&nbsp; &nbsp; &nbsp;</h3>
            </td>
            <td>
                <h3 style="text-align: left;">First divide&nbsp;<span class="" style="color: rgb(255, 51, 102);">{a} \( \div \) {b}</span></h3>
            </td>
            <td>
                <h3><img src="@@PLUGINFILE@@/ooo-Multiplication.png?time=1624463020172" alt="mult or division" width="200" height="55" role="presentation" class="img-fluid atto_image_button_middle"></h3>
            </td>
        </tr>

        <tr>
            <td></td>
            <td>
                <h3><span class="" style="color: rgb(51, 102, 255);">&nbsp; {=a/b} x {c}</span></h3>
            </td>
            <td></td>
            <td>
                <h3>Now multiply&nbsp;<span class="" style="color: rgb(51, 102, 255);">{=a/b} x {c}</span></h3>
            </td>
            <td>
                <h3></h3>
                <h3 style="text-align: center;"></h3><h3 style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-Multiplication.png?time=1624463020172" alt="mult or division" width="200" height="55" role="presentation"></h3>
            </td>
        </tr>
        <tr>
            <td></td>
            <td style="text-align: center;">
                <h3>{ans}</h3>
            </td>
            <td>
                <h3><br></h3>
            </td>
            <td></td>
        </tr>
    </tbody>
</table><br>
<p></p>]]></text>
<file name="ooo-addition.png" path="/" 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</file>
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</file>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>b={1:11:1};
c={1:10:1};
a={1:5:1};
</text>
</varsrandom>
<varsglobal><text><![CDATA[a=a*b*c;
ans=(a / b) * c;
ques=join("",a," \\( \\div \\) ",b," x ",c);]]></text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
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  <text>0</text>
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 <placeholder>
  <text></text>
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 <answermark>
  <text>1</text>
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  <text>0</text>
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 <numbox>
  <text>1</text>
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 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>ans</text>
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  <text></text>
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 <correctness>
  <text>_err == 0</text>
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 <unitpenalty>
  <text>1</text>
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  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
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 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<h3>Simplify:&nbsp; {ques}</h3>]]></text>
 </subqtext>
 <feedback format="html">
<text></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 358018  -->
  <question type="formulas">
    <name>
      <text>L08- a D b T c-d</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[Simplify by adding, subtracting, multiplying or dividing, as indicated:
<script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script>
<script>
    /*
                          actualWidth    width of the input
                          checkWidth     width at which the box becomes wider
                          defaultWidth   default width of the box
                          c, ctx             see https://www.w3schools.com/tags/canvas_measuretext.asp
                          size               size of the font w/ px, e.g. '14 px'
                                               note that the size of the font can be defined in any units,
                                              e.g. small, medium, xx-large, 150%, 1.25cm, 22px
                                              since it is always transformed into px units
                          sizeN              size of the font w/o px, e.g. '14'
                          family            family of the font, eg. "Times New Roman", Times, serif
                          txt                 text of the input, e.g. '123456'
        */
    var defaultWidth = 30;
    document.write('<canvas id="canvas_1" style="display: none;"></canvas>');

    function newWidth() {
        var txt = $(".formulas_number").val();
        var size = $(".formulas_number").css('font-size');
        var sizeN = Number(size.substring(0, size.length - 2));
        var family = $(".formulas_number").css('font-family');
        var c = document.getElementById("canvas_1");
        var ctx = c.getContext("2d");
        ctx.font = size + " " + family;
        var actualWidth = ctx.measureText(txt).width;
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        newWidth();
        $(".formulas_number").keyup(function() {
            newWidth();
        });
    });
</script>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text><![CDATA[<h3></h3>
<h3></h3>
<h3></h3>
<table>
    <tbody>
        <tr>
            <td>
                <h3>Simplify:&nbsp;&nbsp;</h3>
            </td>
            <td>
                <h3><span class="" style="color: rgb(51, 51, 51);"><span><span class="" style="color: rgb(255, 51, 102);">{a}&nbsp;\( \div \)</span></span></span><span><span class="" style="color: rgb(51, 51, 51);"><span><span class="" style="color: rgb(255, 51, 102);"> </span></span></span><span class="" style="color: rgb(51, 51, 51);"><span><span class="" style="color: rgb(255, 51, 102);">{b}</span></span>&nbsp;x {c} - {d}</span></span></h3>
            </td>
            <td>
                <h3>&nbsp; &nbsp; &nbsp;</h3>
            </td>
            <td>
                <h3 style="text-align: left;">First divide&nbsp;<span class="" style="color: rgb(255, 51, 102);">{a} \( \div \) {b}</span></h3>
            </td>
            <td>
                <h3></h3>
                <h3><img src="@@PLUGINFILE@@/ooo-Multiplication.png?time=1624463020172" alt="mult or division" width="200" height="55" role="presentation"></h3>
            </td>
        </tr>
        <tr>
            <td>
                <h3><br></h3>
            </td>
            <td>
                <h3><span class="" style="color: rgb(51, 51, 51);"><span><span class="" style="color: rgb(51, 102, 255);">{=a/b}</span></span><span class="" style="color: rgb(51, 102, 255);">&nbsp;x </span><span class="" style="color: rgb(51, 51, 51);"><span class="" style="color: rgb(51, 102, 255);">{c}</span> - {d}</span></span></h3>
            </td>
            <td>
                <h3>&nbsp; &nbsp; &nbsp;</h3>
            </td>
            <td>
                <h3 style="text-align: left;">Multiply&nbsp;<span class="" style="color: rgb(51, 102, 255);">{=a/b} x {c}</span></h3>
            </td>
            <td>
                <h3></h3>
                <h3><img src="@@PLUGINFILE@@/ooo-Multiplication.png?time=1624463020172" alt="mult or division" width="200" height="55" role="presentation"></h3>
            </td>
        </tr>
        <tr>
            <td></td>
            <td>
                <h3><span class="" style="color: rgb(51, 255, 102);">{=a/b*c}- {d}</span></h3>
            </td>
            <td></td>
            <td>
                <h3>Now subtract&nbsp;<span class="" style="color: rgb(51, 255, 102);">{=a/b*c} - {d}</span></h3>
            </td>
            <td>
                <h3></h3>
                <h3 style="text-align: center;"></h3>
                <h3 style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-addition.png?time=1624552853609" alt="add or subt" width="201" height="57" role="presentation" class="img-fluid atto_image_button_middle"><br></h3>
            </td>
        </tr>
        <tr>
            <td></td>
            <td style="text-align: center;">
                <h3 style="text-align: left;">&nbsp; &nbsp; {ans}</h3>
            </td>
            <td>
                <h3><br></h3>
            </td>
            <td></td>
        </tr>
    </tbody>
</table><br>
<p></p>]]></text>
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</file>
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</file>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>b={1:11:1};
c={1:10:1};
a={1:5:1};
d={1:7:1};</text>
</varsrandom>
<varsglobal><text><![CDATA[a=a*b*c;
c=c+d;
ans=a / b * c-d;
ques=join("","",a," \\( \\div \\) ",b," x ",c," - ",d,"");]]></text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
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  <text></text>
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  <text>1</text>
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 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>ans</text>
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  <text></text>
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  <text>_err == 0</text>
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  <text></text>
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 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<h3>Simplify:&nbsp; {ques}</h3>]]></text>
 </subqtext>
 <feedback format="html">
<text></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 357997  -->
  <question type="formulas">
    <name>
      <text>L08- a D b(c)</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[Simplify by adding, subtracting, multiplying or dividing, as indicated:
<script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script>
<script>
    /*
                          actualWidth    width of the input
                          checkWidth     width at which the box becomes wider
                          defaultWidth   default width of the box
                          c, ctx             see https://www.w3schools.com/tags/canvas_measuretext.asp
                          size               size of the font w/ px, e.g. '14 px'
                                               note that the size of the font can be defined in any units,
                                              e.g. small, medium, xx-large, 150%, 1.25cm, 22px
                                              since it is always transformed into px units
                          sizeN              size of the font w/o px, e.g. '14'
                          family            family of the font, eg. "Times New Roman", Times, serif
                          txt                 text of the input, e.g. '123456'
        */
    var defaultWidth = 30;
    document.write('<canvas id="canvas_1" style="display: none;"></canvas>');

    function newWidth() {
        var txt = $(".formulas_number").val();
        var size = $(".formulas_number").css('font-size');
        var sizeN = Number(size.substring(0, size.length - 2));
        var family = $(".formulas_number").css('font-family');
        var c = document.getElementById("canvas_1");
        var ctx = c.getContext("2d");
        ctx.font = size + " " + family;
        var actualWidth = ctx.measureText(txt).width;
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            $(".formulas_number").width(defaultWidth);
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        $(".formulas_number").css("padding-left", "10px");
        newWidth();
        $(".formulas_number").keyup(function() {
            newWidth();
        });
    });
</script>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text><![CDATA[<h3></h3>
<h3></h3>
<h3></h3>
<table>
    <tbody>
        <tr>
            <td>
                <h3>Simplify:&nbsp;&nbsp;</h3>
            </td>
            <td>
                <h3><span class="" style="color: rgb(51, 51, 51);"><u><span class="" style="color: rgb(255, 51, 102);">{a}&nbsp;\(  \div  \)</span></u></span><span><span class="" style="color: rgb(51, 51, 51);"><u><span class="" style="color: rgb(255, 51, 102);"> </span></u></span><span class="" style="color: rgb(51, 51, 51);"><u><span class="" style="color: rgb(255, 51, 102);">{b}</span></u>({c})</span></span></h3>
            </td>
            <td>
                <h3>&nbsp; &nbsp; &nbsp;</h3>
            </td>
            <td>
                <h3 style="text-align: left;">First divide&nbsp;<span class="" style="color: rgb(255, 51, 102);">{a} \( \div \) {b}</span></h3>
            </td>
            <td>
                <h3><img src="@@PLUGINFILE@@/ooo-Multiplication.png?time=1624463020172" alt="mult or division" width="200" height="55" role="presentation" class="img-fluid atto_image_button_middle"></h3>
            </td>
        </tr>

        <tr>
            <td></td>
            <td>
                <h3><span class="" style="color: rgb(51, 102, 255);">&nbsp; {=a/b}({c})</span></h3>
            </td>
            <td></td>
            <td>
                <h3>Now multiply&nbsp;<span class="" style="color: rgb(51, 102, 255);">{=a/b}({c})</span></h3>
            </td>
            <td>
                <h3></h3>
                <h3 style="text-align: center;"></h3><h3 style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-Multiplication.png?time=1624463020172" alt="mult or division" width="200" height="55" role="presentation"></h3>
            </td>
        </tr>
        <tr>
            <td></td>
            <td style="text-align: center;">
                <h3>{ans}</h3>
            </td>
            <td>
                <h3><br></h3>
            </td>
            <td></td>
        </tr>
    </tbody>
</table><br>
<p></p>]]></text>
<file name="ooo-addition.png" path="/" 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</file>
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</file>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>b={1:11:1};
c={1:10:1};
a={1:5:1};
</text>
</varsrandom>
<varsglobal><text><![CDATA[a=a*b*c;
ans=(a / b) * c;
ques=join("",a," \\( \\div \\) ",b,"(",c,")");]]></text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>1</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>ans</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text>_err == 0</text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<h3>Simplify:&nbsp; {ques}</h3>]]></text>
 </subqtext>
 <feedback format="html">
<text></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 357994  -->
  <question type="formulas">
    <name>
      <text>L08- a M b M c</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[Simplify by adding, subtracting, multiplying or dividing, as indicated:
<script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script>
<script>
    /*
                          actualWidth    width of the input
                          checkWidth     width at which the box becomes wider
                          defaultWidth   default width of the box
                          c, ctx             see https://www.w3schools.com/tags/canvas_measuretext.asp
                          size               size of the font w/ px, e.g. '14 px'
                                               note that the size of the font can be defined in any units,
                                              e.g. small, medium, xx-large, 150%, 1.25cm, 22px
                                              since it is always transformed into px units
                          sizeN              size of the font w/o px, e.g. '14'
                          family            family of the font, eg. "Times New Roman", Times, serif
                          txt                 text of the input, e.g. '123456'
        */
    var defaultWidth = 30;
    document.write('<canvas id="canvas_1" style="display: none;"></canvas>');

    function newWidth() {
        var txt = $(".formulas_number").val();
        var size = $(".formulas_number").css('font-size');
        var sizeN = Number(size.substring(0, size.length - 2));
        var family = $(".formulas_number").css('font-family');
        var c = document.getElementById("canvas_1");
        var ctx = c.getContext("2d");
        ctx.font = size + " " + family;
        var actualWidth = ctx.measureText(txt).width;
        var checkWidth = defaultWidth - sizeN;
        if (actualWidth >= checkWidth) {
            $(".formulas_number").width(actualWidth + sizeN);
        } else {
            $(".formulas_number").width(defaultWidth);
        }
    }
    $(document).ready(function() {
        $(".formulas_number").css("padding-left", "10px");
        newWidth();
        $(".formulas_number").keyup(function() {
            newWidth();
        });
    });
</script>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text><![CDATA[<h3></h3>
<h3></h3>
<h3></h3>
<table>
    <tbody>
        <tr>
            <td>
                <h3>Simplify:&nbsp;&nbsp;</h3>
            </td>
            <td>
                <h3><span class="" style="color: rgb(51, 51, 51);"><u><span class="" style="color: rgb(255, 51, 102);">{a}&nbsp;-</span></u></span><span><span class="" style="color: rgb(51, 51, 51);"><u><span class="" style="color: rgb(255, 51, 102);"> </span></u></span><span class="" style="color: rgb(51, 51, 51);"><u><span class="" style="color: rgb(255, 51, 102);">{b}</span></u> - {c}</span></span></h3>
            </td>
            <td>
                <h3>&nbsp; &nbsp; &nbsp;</h3>
            </td>
            <td>
                <h3 style="text-align: left;">First subtract&nbsp;<span class="" style="color: rgb(255, 51, 102);">{a} - {b}</span></h3>
                <p>The subtraction is on the left, find<br>the difference of {a} and {b}</p>
            </td>
            <td>
                <h3><img src="@@PLUGINFILE@@/ooo-addition.png" alt="Parentheses" width="201" height="57" role="presentation" class="img-fluid atto_image_button_middle"></h3>
                <p><br></p>
            </td>
        </tr>

        <tr>
            <td></td>
            <td>
                <h3><span class="" style="color: rgb(51, 102, 255);">&nbsp; {=a-b} - {c}</span></h3>
            </td>
            <td></td>
            <td>
                <h3>Now subtract&nbsp;<span class="" style="color: rgb(51, 102, 255);">{=a-b} - {c}</span></h3>
            </td>
            <td>
                <h3></h3>
                <h3 style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-addition.png" alt="Parentheses" width="201" height="57" role="presentation"></h3>
            </td>
        </tr>
        <tr>
            <td></td>
            <td style="text-align: center;">
                <h3>{ans}</h3>
            </td>
            <td>
                <h3><br></h3>
            </td>
            <td></td>
        </tr>
    </tbody>
</table><br>
<p></p>]]></text>
<file name="ooo-addition.png" path="/" 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</file>
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a+shJTipLqfzdisPLC16mHnvBtP5OxzfjJyunyfSvzF+PFwf8AhbPiDJ53xf8AolK/Tfxt/wAg6T6V+W/x/m2/F7xCM/xw/wDomOvKzTSivX9GfpHh3HmzWov+nb/9Kgcl9o96PtHvWV9o96PtHvXy3Mf0P7I1ftHvR9o96yvtHvR9o96OYPZGr9o96PtHvWV9o96PtHvRzB7I1ftHvR9o96yvtHvR9o96OYPZGr9o96PtHvWV9o96PtHvRzB7I1ftHvR9o96yvtHvR9o96OYPZGr9o96PtHvWV9o96PtHvRzB7I1ftHvR9o96yvtHvR9o96OYPZGr9o96PtHvWV9o96PtHvRzB7I1ftHvR9o96yvtHvR9o96OYPZGr9o96+9vgP8Asu/DTxP8HvDmu69ojajqF9am5nuZL64iAyx4xHIqgAD07V+en2j3r9Vv2eW3fsy+FT/1Bj/Jq9nL1CUakpRTsuvzPzLjqviMHhaH1eo4OU7NxbT28jzBfBH7JLdNe8In/ubn/wDkmrniD9in4Z+PtBTUPBOrS6WJUJtryxvBf2cnudzMWH+64r8wPC9lb3FmC6gmvpj9ir4haj8PfjVo+k2d1J/YmvTfY7yx3ExszAiOQL0DK23n0JFdFKth69RUJ00r6K3c8nEZHnWDwcsfhsdOTgua0m2mlq921+GpxvxM8A678I/GNx4b8R26wXsaiSKaM7oriIkhZI2xypwfcEEEAiua+0e9fbf/AAUu8N20nwv8N+JwirqGm6stqJOhMM0bFl9/mjjP4GvguC88yFWz1FePiKfsKkoXvb/h/wBT7jhvM3nWBjXqK0tn6rT8TZ+0e9H2j3rK+0e9H2j3rm5j6v2Rq/aPej7R71lfaPej7R70cweyNX7R70faPesr7R70faPejmD2Rq/aPej7R71lfaPej7R70cweyNX7R70faPesr7R70faPejmD2Rq/aPej7R71lfaPej7R70cweyNX7R70faPesr7R71618Yf2b/FXwS8O6TrOvXmlXFrqUnlRLYTSO6Ns34YNGo6A9CelWlJxc0tFa/z2OOrWw9CrToVZJSqX5V3tvb0POvtHvR9o96yvtHvR9o96jmOz2Rq/aPej7R71lfaPej7R70cweyNX7R70faPesr7R70faPejmD2Rq/aPej7R71lfaPej7R70cweyNX7R70faPesr7R70faPejmD2Rq/aPej7R71lfaPej7R70cweyNX7R70faPesr7R70faPejmD2Rq/aPej7R71lfaPej7R70cweyNX7R70faPesr7R70faPejmD2Rq/aPej7R71lfaPej7R70cweyNX7R70faPesr7R70faPejmD2Rq/aPej7R71lfaPej7R70cweyNX7R70faPesr7R70faPejmD2Rq/aPej7R71lfaPej7R70cweyNX7R70faPesr7R70faPejmD2Rq/aPej7R71lfaPej7R70cweyNX7R70faPesr7R70faPejmD2R+gH7HUxb4d6Vzxum/9HPX1dD/ql+lfJP7GLbvhvpB/25v/AEdJX1rB/ql+lfc4f+DD0X5H8hZ4rZri1/08n/6UznPG3/IOk+lflP8AtEzbfjL4jGf44f8A0RHX6seNv+QdJ9K/J79o99vxp8Sj/bh/9ER15ubfwF6/oz7/AMNFfN6t/wDn2/8A0qBwP2j3o+0e9U/Mo8yvkj+leRFz7R70faPeqfmUeZQHIi59o96PtHvVPzKPMoDkRc+0e9H2j3qn5lHmUByIufaPej7R71T8yjzKA5EXPtHvR9o96p+ZR5lAciLn2j3o+0e9U/Mo8ygORFz7R70faPeqfmUeZQHIi59o96PtHvVPzKPMoDkRc+0e9H2j3qn5lHmUByIufaPev1n/AGc23fsv+Ez/ANQU/wAmr8jPMr9ef2XpIl/Zr8EPPgwDSQZNwyNuWzx34r3ssXNCqnpp/mfjviUlHB4Zr+f9D8dfCc+LEc19V/sP/CbV/Hfxc0vxJ9llTw9oEpuZ7xlIR5gp8uJT3bcVYgdAOeoz7hb/AB+/YvhXMFn4UAHOE8GTj/21rO+Iv/BS3wB4P0V9L+Gnh+61+7jj8u0d7b7Dp0PBA+U4kIHHyhFB6bhW1PD0sPVVepUTtqku5wYniLMMdgHl+CwM4ymuVylokno7ab289PMqf8FSPiLaWvg/wj4GhnDanfX/APak8KkEpBEjopYdgzvx6+W3pXwxazFbdAT2qLxZ4u8RfFTxpf8Ai3xZfNqGsXjZZiNqRqPuxovRUUcAD+ZJr3P9m/44eBPgvpOuXuveCP8AhK/FEksbaZNMkRihUA7hvfcYzk5yqEnpxivNqSjiK0pTlyp69/I+syPL8Rw/lKUKTq1P5U0rtvu9ElffseLfaPej7R719i6T/wAFLNWbXI01XwTpv/CPMwV7e1mf7RGhIyQzfKxAz8u1c8DI61U/b8+DvhzwtD4b8deF7GDTLbWHaC7gtYxHFI5TzI5VQcKSofOOuAeuSc6mHiqTrUp8yTSelrX2PRw+eYiOOpYHMsL7F1b8jU1NNpXadkrfifIv2j3o+0e9fbf/AATQtlv9N+JsDceatjGWxnAZbkVc1/8Aa68Cfsy6k3gD4feC4tb0/S28m/v/ALYIPPnHD/MI2MjZGC5wMjAGAK6JYOFOEJ1allJJrS/9W7nLiOI8Qsxr5ZgsG6tSny/aUVZxTu21ZbpJa312Phj7R70faPevpD9mn4Oad+058aPFPiLVrM2PhG1upNRuNPjkI3NNI7RW+9duFADEkY4XAxnI77xV/wAFAbHwHrEug/DbwRpEPhmwmMMc0gMS3Kg4LRxx7QgJzgksSMEgE4rCOHiqcalafLzbK136ndic6r/WngcBhXVqQSc/eUYw5ldLmad2+yX62+MftHvR9o96+8vE2g+D/wBtH4C61440Xw9F4d8d6N5pk+zhS8skaBzE7gL5qumNrMAVPsCD4R+wTtk/aT0TcoYraXZGR0PktzVxwbeIjQctJK6flb/gEUuIYVMvxWKlRcauHvz029mlf4ldWfR2+R4J9o96PtHvX6E/HT4w/DT9mb4hatqGmeGrfxV8TNWkF3dyzSACwQqAil9p8slcHYoBYHLEArnY+FvxK8Jft0+CfEOgeKPC8Onatp6KQyuJWjDghJ4JCoZGDKQV6YxksGIq44JTbpwqJzXT9LnkS4sr08NDMZ4GSwztefMrq9ldQtdxvs9L76H5vfaPevrf9q/4GeCPhf8ABPwTr3hzR2sNW1CeCO6uWu5pfNDWzO2VdyoywB+UCvGfhb8YPEH7LPxH8Sf2dY6dqd/EZtJuBeo5QbJhkqVZSOUr71/aR/aL1z4L/Cjwp4p0vTdPvbzV5oYpobwSGNA8DSErtYHquOSeK0w9OhPB1Jylr7utvh1e3r12MOIMwzGjm+BhhKd4ScrWqcqqe6tJK2ij0ve/kflz9o96+/8A/gohJs+EPgc/9RBf/Sdq+PPjt8eNY+Pviiy1zWrCw0+4tbQWaR2CMFKh2fJLMxJy574/Wv0d/aG1L4deG/h7oHiL4i2a6tZ6W6y2GksA/wBsuWi2qvlnh8DccN8o6noKmhCM8LXjzWV4avsm/wCrd9Dn4ixVahmGU4irRfPep7kXzO7UUknpf10Pym+0e9H2j3r74+Ef7dmkfFDxpYeB/EHgey0rQ9XcWNttnE8SM3ypHJG0YUqxwuRjGRxjp87/ALaXwh034O/GAwaHB9l0XVrVdQt7ZfuwMWZZI15+6Cu4DsHAHSuath1Tpxq05c0W7bW13PqMvzytWx/9m4/DOjUceaPvKakuuqS18v6fh/2j3o+0e9fYH7NPwj8G/Dr4MX3xs+I+nLq0Ee59M06aLzFCh/LVvLb5Wd5OF3cKMN3yJLX/AIKVai2sCK78BaYfDbYQ2UVwxnVOn3yuxuM8bBn1FafVYU7KtU5ZPW1r2v37GVTPcTXr1aeV4N1o0nyylzqC5lvGN07tddvyv8d/aPej7R719Z/tnfBXwpb+CvDnxZ8B2aado2teSLmyt4hHDiWPfFMqDiM4G1lHGSpwDknpP2SPAvhrwF+z/wCIPjHqOgxeJ9dsxczWkEihjAkIxhchgjFgSXxkL075mOEl7WpTqO3Irt76abd90FTifCrLIZjTptuclBQ0T5725W3ott+x8UfaPej7R719g2P/AAUQt/FE02mePfh3puq+Grhtrw2p8x4090lysh6d0r5i8E+DJPit8UdP8NaBG1omrX5itxJ832eEsWLNzzsjBJ5529axlSTnCFGXNzfLXTR+t/zPVweOxMoVZ5lh/YKCvfmU01rfVJWtbVWOb+0e9H2j3r70+Jnxf8E/sSLZeCvAnhK01TxObVJb3Ur04cZztMrgbpGbltgKqoIxjOKsfCD4+eFf2yLu78B/EHwXYQ6q9q81peW53A4Hz+WzDfE4BBBDEEBs4xg9SwkJydKnUTmr6W0ut1c+cfE2KWH/ALRWBl9V35uePNy/zcltvntrsfAf2j3o+0e9eh6z8G38PftER/DS9u2Eba3Bpv2xcBjDLImyT0DFHU46Zr7G+PHx1sf2NZdE8GeA/AmnxR3Fmt217cqyxvhimCVw0smEyzM2RuXrmsaWHUqXtqsuWN7bX13PWx2eexq0MNgKPtqlWPMveUVy97tP5Kx+e32j3o+0e9e6/tDftJeGvj34P0yRvBcegeNra8Bm1G32Ok9t5bAqZMK+d5UhWBAwcNyRXz95lctSKhJxi7rue7gKtbE0FUxNF0p9Ytp/c1o0y59o96PtHvVPzKPMrM9HkRc+0e9H2j3qn5lHmUByIufaPej7R71T8yjzKA5EXPtHvR9o96p+ZR5lAciLn2j3o+0e9U/Mo8ygORFz7R70faPeqfmUeZQHIi59o96PtHvVPzKPMoDkRc+0e9H2j3qn5lHmUByIufaPej7R71T8yjzKA5EXPtHvR9o96p+ZR5lAciP0U/Ynbd8L9GP+3P8A+j5K+uoP9Uv0r5B/YhO74V6Kf9uf/wBHyV9fQf6pfpX32G/gQ9F+R/F2f/8AI3xn/Xyf/pTOc8bf8g6T6V+TH7STY+Nnib/fg/8AREdfrR42/wCQdJ9K/JH9pZsfG7xMP9uD/wBJ4687Nv4C9f0Z954af8jer/17f/pUDznfRvqvuo3V8lY/pYsb6N9V91G6iwFjfRvqvuo3UWAsb6N9V91G6iwFjfRvqvuo3UWAsb6N9V91G6iwFjfRvqvuo3UWAsb6N9V91G6iwFjfRvqvuo3UWAsb6N9V91G6iwFjfX67/s18/ss+EP8AsCH+TV+QG6v1E+Anx3+HHhv9mXw1Y6t488O6bqFro7RzWV1qkMdwjgN8vlFt2fQAZPavby+SjSrXfT/M/JPEWjUq4XDezi3afRX6H5R+G4Y5LMFlBP0rbWGJeiKPwrD8NZWzGRitndXlVG+Zn6RgIR+rwduhPuAr6g/ZV/ZU0j4q+GdV8deONVk0nwdpruuyFxE03lqHld5GBCxKODgZJzyu3n5Y3V9o/sd/H3wJD8K9c+E3xBvU0ew1Fp1gvZmKQyRTJtkjaTpGwOSGbA565HPXgY05VJe0teztfZvS1/xPD4prY6jlzlgL35lzOKvJQ+04rv8ApdjL74ifsgeH7qSztPAGva3Ch4vYDMUk9x510jD/AL5Fejf8FDZrSb4A+BJbCJoLF9Sga3if7yRm1kKqeTyBjua4CH9nn9m74e38uva/8XbXxRo9u4eLRrC7hllk9Ek8gs7g8fdCe5ArR/bg+MHgz4l/AbwKfDOsabLO99DdHR7e7ie5sojbSAJLGjEoV3KpB6Hiu+q2sHUjPlTbjord+tvwPz2nTpVs5wFTBuvUhGUuaVXmau49Oa2v81klsaf/AAS/bdbfEn/e0/8Alc18P+JW/wCKj1X/AK+5f/QzX15/wTl+InhbwNB8QV8SeJNJ8Pm6+wmD+1L2O283aLjds3sN2Ny5x6ivjnXrqO61zUZomDxSXMjow6EFiQa48waksPZ7R/8AkT7XJ6c48QZpOUWk/ZWfR+50P0G/4JqTwt8MPG0aok9yupKzwnqymAbQfYkMPzrzOT9uDwHDI8b/ALPXh1HUlWVriAEEdR/x515T+yX+0cP2e/HVzcX8Et54c1aNYNQhgwZEKkmOVQepXcwxkZDHuBXvnxA+Cn7O3xp1a48V6D8W9K8IXGpSG4uLW5uoY4y7HLMIJmjkQkkkjOPQCu32lSpRp/V5K6Vmna/49P67nymMy/CYLOsVWzajOVKtyuE4c9k0rNS5He/a99F5mPaf8FENH0PR9QsNA+D+m6ELyNlb7HqSRoWKlQzIlsu7GfUfUV53+wG2f2lNF/687v8A9EtW98RPAn7N3wn8A69a2Pii5+IPjW6s2j0+S1uPMgtpiCFkBh2xgA4JDu5wOBXEfsQ+KtH8IftCaNqOu6pZ6Np6210jXd/OsMKsYmABdiAMnjk1nRnP67D2s07Lpay0eh6jwuA/sPHzyzDzhzxfxc152jo0pNytrboTftzNj9qLxl9LP/0jhr0//gmXIf8AhZni1c/KdIUkdv8AXJ/jXjX7ZXiTSvFX7R3i3U9F1K01fTZvsoivLGdZoZNtrCrbXUkHDAjg9Qa9G/4J3+OPDvgn4jeJrjxFr2m6Bbz6UI4ptTu47dHbzkO0M5AJxzj2rPL2ljuZvT3vyZ0ZrRqS4NjSUW5eypaW10UOh4b8cG/4vR49/wCw/f8A/pQ9fZf7ezY/Zr+G/wD192v/AKRyV8TfGPUrXVfi542vbK4iu7O41u9mhuIXDpIjTuVZWHBBBBBHrX3HpPxA+En7Un7Ovh7wr408aWvhTWtJjtxMby8itZUuIozH5imX5ZEdSxwM43diKzwsVUw1ain7z5Wvk3czz1Tw1XK8fKEnTpN81k21zRSTsvQ/PTfX6Ff8FHGx8HPAn/YRX/0navkP9ovwL4A+HfjCx0r4f+KX8W2P2JZLy98+KaNZy7DajxqFI2hTjnGevYfSn7fXxN8I+NPhR4Js/D/ifR9cu4b0Sy2+nX0c7xL5BGXVGJXkgc4rONo4SvBvW8PwkbZnUeOzXKMVRhLlbqPVNWvFWv2+Z8nfBmQr8YPAxBwf7dsen/XwlfT3/BThsePfBn/YMl/9G18p/CfULbTPin4NvLyeO1tLfWbOaaeZwqRos6FmYngAAEkn0r6N/wCCinjrw5438ceEpvDmv6Xr8Nvp0iSy6XeR3KRsZcgMUJAOO1Zy/wB0S/v/APtrO3HU5y4mwVRRfKoTu+n3n0lF4+0z4d/sQ+EvEl74Ys/GWnWek6esul3TKsTFikZYlo3GVc/3etfPf/DcngH/AKN88Of+BFv/APIdH7KX7UnhDTPhzefCn4oJt8N3Alitb5kZ4hFKSXhl2/MvzMWVx03c7doNX9Q/ZN+ANxqYu7L476XaaQTuNnLqVlJOB6B94x+KE169apWqtVMPJcrS35bp9b3PhsNl+XZZiMTQzmhUu5ylCUfacsovb4Ha/e/fc4745ftqQfF74VnwPp/gK28LWPmwurw34lSNI23BEjWGMLzjv0zxXNfs1/ta63+z79q0xtPj17wxeS+dNp8knlvHIQFLxvg4JAGVIIO0dOTUP7RVr8EPDug6PoXwunvdc1q2uHbUdduHkZZUwQE52oTuwQY0xgfeOa674M/DX9n/AOKXwr0u18QeMT4I8fW3nfbri4uxDFNmVvLP7792wCbBhGU8HNcFN15V5zhNOS9NdFt0dj66VHJ8PkypzwdRUKkneLjJyT1996uSTsrPfVaansGk/D/9n79se31H/hErebwR4zjiM7wQwiBwM43mAMYpE3EZKENyMlcivIv2SvCNz8Nf2zLTwxrgiXU9ON9ahl5VnEDkMhx0ZMkZxwfwr1j4V6T8B/2RZr7xefihbeNNda1ktoYNLmimJUkNtSKJmwx2gbncKPavkbVfjprN18eLj4oWSJaaodT/ALQhgJ3KqA4ETHjI8v5CeM5PSul1KdCvRqNJPXmtsun3210PIy7D4vH0sfgcLOcsLKm1TdS6fO1ayckm4977fn9nftKftN+F/hT8W9T0LWfg1ovii7WKCYaveTRLJcq0a4JDWzn5SCn3j9zt0HnWkft++EfD+oRX+l/ArRdNvos+Xc2d9DFKmQQcMtoCMgkfQ12/jDxN8Af2y9E03U9e8UR+AvFtnCIna9uI7aRFJJ8tmkHlzRhssNpDDP8ADkiuGsv2f/2a/hwg1Txb8XIPGEUbZFhpFzGyy8cKyW5kk/EMvua0k8VGbcakeW+j93b8zx8DQyWng4YbMMHW9vFKMor2z5mlbS0uWz33S100Pnf4wfGC6+Knxc1Lx5b2Z0C7upYJoYYZzI1u0UaIpEm1cn92Gzgc19M+Ff24vBfxM8OWvhr42eDotTRcL/a1tAsqbiCDKY+HibHVoiScnAHSvmPwzqPw8uPjml3rOn3Fv8NZtVmc2e6TzYbNmfylYoxf5QUztYng4z3+kL/9lz9njxDdw6lofxvsNH0qU+Y1jfahamUKTnavmMjpgcfOrH1rjwvt+Vyg003qnb77P9Ox9hnUMohChhsZRqQUIrknBSbh05VKN3zJJaO62ZkftNfspeFfDPw3i+KHw01VrvwpL5Ty2cshlVI5GCI8Tn5sBiqlXywJPPGK+Sd9fZP7Sfx0+HXhX4D2nwW+Gt+2v2kZjjutR3F4kRJfOY+ZgCR3kwSUGwAnGOBXxdurlxcaSryVH4f62PW4WqY6pl7ePcm+aXI5q0nDTlcl33/Asb6N9V91G6uOx9gWN9G+q+6jdRYCxvo31X3UbqLAWN9G+q+6jdRYCxvo31X3UbqLAWN9G+q+6jdRYCxvo31X3UbqLAWN9G+q+6jdRYCxvo31X3UbqLAWN9G+q+6jdRYD9Hv2HTn4U6J/vz/+lElfYEH+qX6V8ffsM/8AJJtD/wB+4/8ASiSvsGD/AFS/SvvsN/Ah6L8j+Lc//wCRvjP+vlT/ANKZh+LoTLYSAelflN+154XuND+LFzqTI32bVI0dXxxvRQjL9cBT/wACr9btUtRcwMuOor5k+P3wTs/HmmTWt5bmSMnejpw8bDoynsazxmH+s0nBb9Du4XzpZDmMcVNXg04ytvZ229Gk/PY/L3fRvr2fxJ+yt4j0u8dLG6t7iDPBuA0bAenAYGsM/s5+LR3sf+/j/wDxFfKvA4hO3If0jT4vyKpFSWKjr3un9zR5pvo316X/AMM5+LfWx/7+P/8AEUf8M5+LfWx/7+P/APEUvqWI/kZp/rZkf/QVE8030b69L/4Zz8W+tj/38f8A+Io/4Zz8W+tj/wB/H/8AiKPqWI/kYf62ZH/0FRPNN9G+vS/+Gc/FvrY/9/H/APiKP+Gc/FvrY/8Afx//AIij6liP5GH+tmR/9BUTzTfRvr0v/hnPxb62P/fx/wD4ij/hnPxb62P/AH8f/wCIo+pYj+Rh/rZkf/QVE8030b69L/4Zz8W+tj/38f8A+Io/4Zz8W+tj/wB/H/8AiKPqWI/kYf62ZH/0FRPNN9G+vS/+Gc/FvrY/9/H/APiKP+Gc/FvrY/8Afx//AIij6liP5GH+tmR/9BUTzTfRvr0v/hnPxb62P/fx/wD4ij/hnPxb62P/AH8f/wCIo+pYj+Rh/rZkf/QVE8030b69L/4Zz8W+tj/38f8A+Io/4Zz8W+tj/wB/H/8AiKPqWI/kYf62ZH/0FRPNN9G+vS/+Gc/FvrY/9/H/APiKP+Gc/FvrY/8Afx//AIij6liP5GH+tmR/9BUTzTfUM9vHcffXNeo/8M5+LfWx/wC/j/8AxFH/AAzn4t9bH/v4/wD8RR9TxK+wyZcVZFJWlio/18jzCGNYVwowKk316X/wzn4t9bH/AL+P/wDEUf8ADOfi31sf+/j/APxFH1PEfyMa4ryJKyxUf6+R5pvo316X/wAM5+LfWx/7+P8A/EUf8M5+LfWx/wC/j/8AxFH1LEfyMf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</file>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>b={1:11:1};
c={1:10:1};
a={7:21:1};
</text>
</varsrandom>
<varsglobal><text><![CDATA[ans=(a - b) - c;
ques=join("",a," - ",b," - ",c);]]></text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>1</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>ans</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text>_err == 0</text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<h3>Simplify:&nbsp; {ques}</h3>]]></text>
 </subqtext>
 <feedback format="html">
<text></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 357986  -->
  <question type="formulas">
    <name>
      <text>L08- a M b P c</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[Simplify by adding, subtracting, multiplying or dividing, as indicated:
<script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script>
<script>
    /*
                          actualWidth    width of the input
                          checkWidth     width at which the box becomes wider
                          defaultWidth   default width of the box
                          c, ctx             see https://www.w3schools.com/tags/canvas_measuretext.asp
                          size               size of the font w/ px, e.g. '14 px'
                                               note that the size of the font can be defined in any units,
                                              e.g. small, medium, xx-large, 150%, 1.25cm, 22px
                                              since it is always transformed into px units
                          sizeN              size of the font w/o px, e.g. '14'
                          family            family of the font, eg. "Times New Roman", Times, serif
                          txt                 text of the input, e.g. '123456'
        */
    var defaultWidth = 30;
    document.write('<canvas id="canvas_1" style="display: none;"></canvas>');

    function newWidth() {
        var txt = $(".formulas_number").val();
        var size = $(".formulas_number").css('font-size');
        var sizeN = Number(size.substring(0, size.length - 2));
        var family = $(".formulas_number").css('font-family');
        var c = document.getElementById("canvas_1");
        var ctx = c.getContext("2d");
        ctx.font = size + " " + family;
        var actualWidth = ctx.measureText(txt).width;
        var checkWidth = defaultWidth - sizeN;
        if (actualWidth >= checkWidth) {
            $(".formulas_number").width(actualWidth + sizeN);
        } else {
            $(".formulas_number").width(defaultWidth);
        }
    }
    $(document).ready(function() {
        $(".formulas_number").css("padding-left", "10px");
        newWidth();
        $(".formulas_number").keyup(function() {
            newWidth();
        });
    });
</script>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text><![CDATA[<h3></h3>
<h3></h3>
<h3></h3>
<table>
    <tbody>
        <tr>
            <td>
                <h3>Simplify:&nbsp;&nbsp;</h3>
            </td>
            <td>
                <h3><span class="" style="color: rgb(51, 51, 51);"><u><span class="" style="color: rgb(255, 51, 102);">{a}&nbsp;-</span></u></span><span><span class="" style="color: rgb(51, 51, 51);"><u><span class="" style="color: rgb(255, 51, 102);"> </span></u></span><span class="" style="color: rgb(51, 51, 51);"><u><span class="" style="color: rgb(255, 51, 102);">{b}</span></u> + {c}</span></span></h3>
            </td>
            <td>
                <h3>&nbsp; &nbsp; &nbsp;</h3>
            </td>
            <td>
                <h3 style="text-align: left;">First subtract&nbsp;<span class="" style="color: rgb(255, 51, 102);">{a} - {b}</span></h3>
                <p>The subtraction is on the left, find<br>the difference of {a} and {b}</p>
            </td>
            <td>
                <h3><img src="@@PLUGINFILE@@/ooo-addition.png" alt="Parentheses" width="201" height="57" role="presentation" class="img-fluid atto_image_button_middle"></h3>
                <p><br></p>
            </td>
        </tr>

        <tr>
            <td></td>
            <td>
                <h3><span class="" style="color: rgb(51, 102, 255);">&nbsp; {=a-b} + {c}</span></h3>
            </td>
            <td></td>
            <td>
                <h3>Now add&nbsp;<span class="" style="color: rgb(51, 102, 255);">{=a-b} + {c}</span></h3>
            </td>
            <td>
                <h3></h3>
                <h3 style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-addition.png" alt="Parentheses" width="201" height="57" role="presentation"></h3>
            </td>
        </tr>
        <tr>
            <td></td>
            <td style="text-align: center;">
                <h3>{ans}</h3>
            </td>
            <td>
                <h3><br></h3>
            </td>
            <td></td>
        </tr>
    </tbody>
</table><br>
<p></p>]]></text>
<file name="ooo-addition.png" path="/" 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</file>
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j2sfT9CLLBDy8GP9ykxYVFhgWHeCmX9X2Awf5l2IeWZdk/5qN/LjL2mjtVWOXwIP7O2M6tccVubq1pEmbN5OYQV2spR5FD15y6h7vwsZtDrY2Y/+zDbrUTtnKrn7eTW/OaSW4tCcfKdmqxyvfh9/IxI8WyHSNlS9pebD93nHGJKY3VuuJvzdv2cy1BBd+acz4VpnE9Fkn8rXzYJ9yEozZ1R8z+Ufi0Hjz4MeHozdyqp23jVrt0olvjukluzZn7ujVnfyrf3gB88q8vhJr74Ns4YmM3QclsleO2CJ/WY5HE38qHfNytcuwWblWJv9Uv28Wt0bu3W/NW2ZJpZ7h55OOXBssKPPn68271q3bzXOP6SX224f9M+SVmGE/v/0j+XtrtNMlKP0zZ3a0xbU+3xi1aXIiX1L4W60NLsuwj7x/z0T8Vw/hXgXzpc/MZyodX7OrnWy1WcvWlJI5m6TjlqDVu2sutfs0e7pW//znUXI83/u/vbsIxyrtnqp3LlXeV37JrQCvN62U1f2K7DW2XjjMOidJYrSv+Vr/tU64lqMBbfc6+YRrXA/E3/vBPuJWP3tRNOKmjcvLvcO6X3YQTO9wq5+3gVr16N7faLXu71Wftm2+vH35xwRmhxnqcd/e1brzE38pHbuImnLBl+LQe3tZDPuZWPnZzN+H0bdyql010q/Uqad26T7atYaV8+u3HLwmWFXjytefcKufu4Lnq5bLt+j3cajfLPu//Uvkl5MwX53vxDG/9/X1utZv2LEg7M+WH2YMfkyEx54dXgx/O39Gt2rOrt2/1GYqX4IdTnrq+1of5f3rC/evsg4s+xLGkD0vJX8sd1W/myCOv/87755E/P+2+MP/Uwj/T9+qbdyM9zsZlQ+aBxroKRe7ezE04Q/nwil3catMmDX7+cKxyBznk/CduCTU34qS5F/s1ws/rKTq5Y07HNUB1tMS87s+OEZg/pzyptt9I2p6jtm8sfLAa/iJH44Ph9sM/AaWxWlf8rXLbvq4lKOG3ypx9whSuB4JqnBLIShJ/40/pcFOfuD18U4+fLrzPrfT9zd34M7dxK1+2s5tw0yS3yq1759urouyY/+oTocY+cFY57tCPuZW+vbFb6ZjN3PjTtgrf1MPbKvG30rE65vStCzt69xy8HUuD6ssRJdGz6E+L3fiTtvRc+dzt3YQpuxZ+ku/9GOTqGQTPf2ZmaKkP5z9xc9HOtD3chJvli5nyxVJoq2nm/PCK/HByhxt/6lZu5Qt3dBOu272wTcfuNP/ocFQf7vvj427CVPWB46bLX/RhtnyWa+/NTvnolf97PXimwCv/++dijK/ZzU24Uf6ZsZdbZdY/qX/+2chc1lyoQi13n6F8eMVEnwf83BlsDiCelEcnXL+7e6Pi3j+/BnRt4caftW3RVpJ7d5rf+G7WZTGvK+0Ygfmz0/0VbV+1i5twrXxA27eo7SUZH2MDpbFaV/xN0AC3BHWWM6EigXhBddgn3DglkJV+uJV7/5QDwzf14MEPf4zO/MZfsKNbmQmtsxlfd67NDP/lzv90b2Qe9Pjpovlu3Dc+5sYdtYlb6Qef9MklB28rx0kgriTxN/7Snd3K0/d0E3RGlWtvWKl+H/5YWfQ8K4G8hef4HytB9uziVr5hkpugRFPzkx8LUWeAE0i2EPuVGIvjxHJbodyMF+eHlvow4+l73PhztnfjL58YxkT+oI7Y3nBTbR3+aMkPL8sPWiRWOkFCWCJ45am7FeMkm8rHgkWvSiyet4Mbf/FObuUpOpY+4Jdce8sL8T/jyTgzvpA+8XcaD2Xquxz8GDPviCktIhO0iIzYGBuXHUMcVaGWuzkZJgdwEthffFWR4zWXmacPv/p0qL0ez736Bzfuu8q9WifGX6S5egMnnEUclnMhWBbzOm/HcyMyfw4vnQSDRa+p7R9vJ3+pbYlAPz74gDHK1GFsntJYrSv+xs/Zx7UENanHz947hGM9EFRjD/u4G3v0Jm7cqVu5lS7e0T30ylPh23qce8+1buxxm7txEjYrKZBX0uQfP2vvov5cuyVOef6OUFM9tjv3y27soR9zYyXqsGHc+duHb+qBrWO+8e/FcafL1kt3cuN1RjleZ3K59oaV6vNhj10cLCuA6Bn73U09x+lMfKXLd3YrTdu9zkf3JTufr/zjdbfD3UcWfbh5Tzf+VvVDIjDrT32W89/VD892Y0/4pBt3znZLNCZDpuLqsEczfvie/ECsdCtWrpZdN8ouHfu5X50WjurDQ39Y5MadvKUbd6Z8pjH1fcAfI9WHpczPLTi97iRnxu/vK8YY3hLGmTHKlGX8yydIfmf8RI3xqR1u3AU7uJWu2a2oS/5cXn1kbJKMr2KlCrXcLfGXyzeDImUUn1Oe+VmovRFjdYLu881527uVro1xqJhvkXn9uV9X2DHc8wcfPJhp+8Un3djvKw9qfMZdqLan7lrkAPJ8rh5j05TGal3xN04GtgQVmOP6EX+jlUDGKIGMOW0rN1aT9IQHrw7f1mPRHyW+vhOOu2QnN1aTf5wWsnFKNtl2S0TslEGdtO9t+MEWbqzEAjbk4G2V+Bsj8TdG4o/jxmkSj5P4y7U3rJRPv5kRf2Mk/Dwl/sYqGY9VMvb+YQxUbtEb9Q+7HHr/eW7sFTpOSWGcBNI4JQbGKh6ftvfeO77iFv3l+VBS7b2y2G3Uva8bc/wn3dizt3Njeya6cUqwaXvDTtn6zYz4GyPxN0biz4+nxJ/vG/3SWP30jwvCkc69/Lc/u89c/z035qQtC58prsbhMy0SI9aHpcxvli+D//k5N/bKiQWZMzFmc/3TonDu0zNqAvCN//d3d85917sxWnDH/LDDjdXiNfYaxQp15OLE+OYi49uP+KvlbomLXL4ZNJXPv/nwRaH2Rnzm6qNae15r/tTZ8fdgx3DPH+pRfT996cHQcvDBTcd4f/n1iranqG1yvOzM1mNsmtJYrSv+xs7Z27UEFZRjZ+8VQrIeUfyN9glkKzfmsp3cmJ6d3cv/m3/wY5tzD3ajT9jCjTl3OzfmKi1mN09yY2fumW834QlP5l8iffycC93oI9T+kRu70acoUVy4vW8/hyj+Rh8jYYGtl+7oxk7fw42dMXD7S53y6aGP1SdJRM/o727iOeYM2Xe5BPK03dzYWXsVY6Byi/7aJ97AoXef7cb8eBs35uId3Jipu7ixN6k/yfFpe/7zG3b3/hnTvY0b/YPNa+RvPuf7bPnhouLq0EczfpD4G32cRDp2Xa04uVF26Vg/Vr2Tij6cs60b/cMt3ehjN3OjdWbux1R+8D4jrkaqD0uTsvnQx0v+eHWxG3P2tgU1v8Zep/7JB94f5T7O1GfqOz4bc77mwmkd3o+jj9+imB98do3ihLjPlTe+ucj4aj5XYfRhH+vL3Zl8M2gSf5qjVThk+ql+bo/50db1+aZV5vWymj/UQ32ql/pph/Z8u+RB2eHbJhf6NVPH5uoxNk1prNYVf6Pn7OVaggrK0bPzE3qhBNUoJZAVj97YrXh6h1vx8h3d6KkT3c0v3BuOqMdPnrjPrXjspm7FM3TsZTr2pt3d6BmT8u1Gqv2HXn861NCHl994zY3q/Khb8Vsfdyses4lb8UdbuRWv3MmN1uTJwdv6DR3Psdh66Q5u9PQm2h8Oqk+HlMTfQomeFSX8PPEPvpy2qxs9a89iDFSuLP4O+elZbsWTtnArnr1N0XeOl5hmvMrt+c/o77W7+L6vKGFVI77Q5/57jgvtDTvV1iEl8ef98D354DjFSffWbrQS3ugbdyvsom+MF31Q/Kx43rbFuJ+jPkj4j75652U3pkuDubj402K34imfLHj+dm70FPmDeZPERY18dqv6fr3iQPGw4gXbFf5hjOUrPht9g3x58x5F2ZEaZ+OyIeOrmKhCQ+4u5ZtBM8RfFc6++xq34neS9ohTX0ZshXm9rOZPrIt6qZ+28QHt0r7s8G1jF/ZhZ64eY9OUxmpd8TdKBrYEFZSjtPDmgKBaQQlkBSWQUZrQozShR0l8bX33t8MR9eDBD45dQYJllBayUZrso3p3D20kbSbc+t6jQul69D56p1tBYm4FJZMVjt/cjTp3W7U90Y1SAsvB28rxEn/eVgmeUUooo5RQcu0OK9XXb2TE3woSfnCUxJ/3pfoyShM9+mZhSfx9Y/YZxfE6Mxx1ifqDP5UcfJlMm76v9JnjenbqI39HX1SMw7BQcfWNjPhbQeJvBYm/URJ/oyT+Rkn8cazvlwSgt/U62axFwfvpKv3USccoJU7fB47JtdfqrIoLnTDBUVoIRmkRGDVN/UziIi3vP+/do4gdCUXvH8YYX/GZFhgfIyM5zsZlwxAPVWjI3aV8M2gyRzX3Fv/tj6GFevQ+codb4chPuBVO3bLIv9epPebqrDBnl/W8Xpbzh/qol/pph/Zol/axg8+wayjjY6xRGqt1xV/bnD1dS1ATum12/mwOQdV22L+7tqM/4dpO39K1Xb6Da7t2omu7eXe38PXnwlH16L7nGtemhb3tx1u5tqt2cm037OraNPl9O5n2577cdx9Eio5zDnJth3zUtUnMtZ36Sdd28fZFXTftFo6oh7f1Gx8pjsdWJZ+26bu5thl7NLar/nqbbtV3fA/5fSZ2Vtta+ErkOI6P5fnb91H0x01ynY9dGCwrwCLf9t2NC0r8eV9ev0tRNtS3MLlnD3TOOt21fUe+P2UL13b+toU/6ZP8X2dz9C9/8x1+klCukb/5nO/r+hPKUkdDfcl3fM73t0DVw89c+2ndof7ORzN++J58QIxI/LUpCbbdKPtiexBb+UwLRdsUfU/MTdPv9J02OabcViR2DGR3tD3anbUd6vvKuiLD53W+EMt18bmO6Xz4guCJAnVxcZri9hLF+VT1ubc0zpSPpE18QfxwLGOMrzQ3asem7Zc5YL/CZ2m/KJPzU8pynbFs9Ev6Xa3N8Hs8luPK/lvaTPtfZ0t/Y0q5Uj1l9tf/yPhduY1m/FtmiKsqNORu5lDsS66+gRjaK+epCMRf27c/7tp+qHxNHDNv6RttwoHmdTyWn/gmMn4+kN18H2z09UVfp3VDfD/Y+RPrpZ5Yby1mwt9pW7nxjHbRDu3RLu1jB/ZQvr84KPcvtlmzoyp2xVx9kb5eHRP7Fpn6LO13rc3we11bob5cOyNJE39NMAx8DlnxR9BqwLsX5f/dz8I/qgyCJS5kTHCCg8DItJ97vcuCFxa6tsPV7uEfc23Hb1aIhCt31IKo4BZzaFb89b54XyjhfNtdv5laHAcJZoK4YrLMe/U3oWRRdvL9JxflorDyZXWsyjcj/nqfnxe+HRx6nvlJkUQRCNhM22rz5eQdcJyde9EH8VtpDLqfmRGOdO7lf7xe9IPjguDo/t0Mt+D1p+vGh+MWvPZb1/X4lCKBcXzSfsOkxw+DEX9i2ccddxxRfB/HMiaYtJ1ae0W/qGPx3+t3J1iwep75qeu4U/XFMauqT39PfvCHruf5n3kflHdkAf7FF91P3lz4IhcHqqv9roOzMT4QKBNPdtJ603EDfiyifxiL/vwjtt95cG1sGc8UtImfel+4102en8Q2fkqTe6bedNzwly8b4qnjF0e63j/c1+DHOCbtc75Y6b+lzY77jvLjii3lcYnx3RAnce70Y1M693p/f2+t/+23H+Tm/ek3db6m37U5xHED5J1KYo/sqsIyEX/fUs4+JZysR/EnDjSvO+49sm488Ff7baW4GMD2zscvqqtj3p8eb8hTDXYwzgPNH/3d9eQ1lXll7ou/bmq+ZNtmjtfFQNJuiU3H7l3fqvfbAPVmYzeUn/yrHzb0m7Z97ntKuS/6rskxGjG2tPgLi90yJ4M1a48wrPWoiT/EHAnkMsSfJvQMDbQGvRyAEX7X7gSJtnO0uPdItN2s4CAwSm2XF7KIrtkXFO0eqbNIdr0u3LY4Q6JdBVkO3tZOiT+ExWnhzPMmBSZnQ7FN9XXhG/WJq/fZe1zbFeoX4pK+IahoJ7Ezsrx4dc4/p/DJFHY4lVjpp3zZNnOPvOghEcdkrHJVu6cDYeFri4v+4VsSLP2UzWV42yC+i77w4z2pTgQDvziovs4HzlUiyT/Qk2Lhn59zHbMOlXhT36+XDSQA/Bbq9z6TLxr9oHFCAB8rkc7uMOVJIMFvDT6ed3YxPhzH4kUbOq5ubNRe16Jr6hbY/uDHnPG+JghPxo06RZJ8OcEPBB6A6rxXdl4VxoM68bVivnwSMBj4vl+mcWaXJNiJiErR+0yIX9rGP7Sb8U/7HQer7L2VczYHP8azNcbET9yhyfq/cdy83fJx7+JfhE+qwYuDux7sKXa2o/9y7Swp1X/ERbr4NoO5L/zKtd94YBEnzG9yg19MG/ufgnlN/yffdXzlS5EXvqZjLi181Hat6p8eYibOnWbIsbKlCm3f/Gh97maeYvtg2khJOca6Svw9/DPXdoTE38mlnH3r7gPPa/W9HJvdj08P8a9j0vxaYX95fOe99FhRvpajdm20g3lbNX/UDieBzeaDBX96yrXfkMRLzCvB3uz6QQxEHxBfmf51zFsKsYst5fwcmMLHrvzRPu2zbsGrvw2fVmPxX19yk+84vn4t8nE8hDhbGjTx1wR9MAxS/JEAFaic8eQwd+F9xeJ+hsoQ3HExLLWbm1Q86OFFHGeQx0gknNlRTE4mL+2qnhyaFn+lCdj71M9dW7dECEKVdpiEPskktgY2TN67f+zafiT7LtquSFD0k8kuNiP+5r38ePh2cJj7u/uLOs7dphBtTDrZXIYXV5AxYNxYvJmUsq9B/Om4niduC381B1410tHbWfgt1p8kO9oalPjT+Db4+GdnFWPjfaxExtgQB8m4VN060B/m/f7RIkbiwqLE2P7TL4Vvlww+HvA1dhJ7OlEhcS8p2i/ct4ivi9V3FlL5CQGXwscv/rlAiy2+zJy8IPwGK2gjGOPJc7saT47S+aExL49b+yX7ucV/eSn81Ry6HriiWKzpa3oykfRlScgCPhjRm4I+tF/z6SAgyA2yifgr9T8FJ2eTZx7rfVeFhX9SPjhTc/hsjR19Tudns33muFLbKYZL/FX5svuuqX3ij/mK8GAMxf7ntXyrvs97pT4f4nsf/wjJmCeq7NdnZbu65l9elGduIE7U/wY77gh2ZObPksSNb5P5Sl0hr3ibVV/T60fSv6USu5xURXFZ9p9+T+Fjd85x/cZuGX4duPHrRRwz5uQ+P0eKfi8TmvhrggSCBimHrPiLCUSiquPn3wpH1oMHP3yZEzd3bedLoNQSW1+7k3/9w3B0PXp+eatE3Idd21EfLy75nquJGXeuCCZNphyaE3+Ni1TvwruKZEUZkgxCKtqaThKxYfL+5EdFHxGPqUAVmxF/7Td/znUuON913n+O67ynu2Gx7Hlghuu84RTXOf2HrvOW01znzNNd55wzXPu5exf31cSFgwmniV2G7xc8T2OQJk+xvIM07/lHwm99WPDHJ13vk3d7Hy14cVH4tB5+EaP/+JtxSsWH2hmy+FN//T2f0cfskMT6NT5cBslh8esvert7n7jLzf3tfLf4zy+Gb/rQdZ8SNfdSsjDIhvL9eOzaRB903nZGjT0Pz3ILX3k2HNWHl/+mExcW9LhYhZ0ELgl1/vo8v8vQ8/iccHSBxa/+oRhj2KtxvlXjPOt0N/mm7xa73pxAUR+CUotJg/gjfvHPWVpEOBEoxXx/wo+xwz+RuT4BXiQ9edZxxaIW7EgXtdy4USYFC8S8Fx5xvYvudnOfvt/7qgzKIBprQp+4GMoiovioWjxpa8FLi2p9r4oRsPh1LaJX7l+9uOn3FLw/Lu0/v8e+z3vuEf83vvbjS7xEoRRzXCnvVJLjNAZVGC7xV4XOG08pTtrL4k/xOOC81lh3PTYlfNuHjiu+2ncCRH3Edoy7xC527FP4uYh/T1J+Jk+GE9QGOzSfq+ZPed4wrpx4d96uPCD7YTmWGeMiH8pe8mFystr0+hH6xxqZjV3NJfJxc7H7omvvSWI3PakKTJHGbcTLf3/NzX3mgRC/D2eP8etAKtSXZCd7abKlxV/i/GVKf09GP+LvmxJ/RymBcA8fCQQhR4ByX4POghe/kV9Y/IMfLPBnKbDZNWAh9IFdtFu1jd1+vIKGBz0QcUxKkghn3P6sRWUVUDnUiT/Kcc8Jiwdn6rGvar88AXsfu7Mo8/14D5oCl/swmIDB1siGycsDGYi5aCeTnYCXb5oRf8VCqrbwjwQar/1IgSBo+7qEMGPAJXBEE/fKIYpPUmJDPNFP6tGkLsPf/wjZPSWxcb9mGLuyiEix4A+LiqRLW5THP2q746Ivu8WvNSaZ7vuvLyY+AjAdK7XV+UhG/B2t+qiX2IgPBeFv+a7BxzefWoyNH1P5mGPDmOZ21Uh2k6cdXcSsp/zGAqg2O2ec5neWI0icXkQjAPGhYpRky6WPrl9eWdyb2aW2iWN8j838Do/bxHXf2/h+yq47Li7mSi0JyhfEPicVsp8djxQ+brlXFXKPK7bSDn1mYaDf8WEf+ZZ7clL0Pq745VgWXNr0Z/gh5jUG3NtXBgKk/TR9T1vEFX4Ksdl+qubmsw+FI/vA4uL9EYWZF/kaM9rRz/K4pfA2yl++X/gRajxy7fQsmFnMD8baL57FfIpzcDBs/9nB2VsBeh6eXcQg/U/iA1bFOIu8j1d2drlRP7VLP6tAXdRZm0ehHfzsY4txYwc/nQelvFPJMMeq4MVfLnc3W3+ZKtff7nhN/CG6auJP7clX/c5rjg1zpPwO2Z5f3eraTtA8INddoTzJfIqiIrGrvJ7MfWp+n8+JJ8ZN8dRgh3JC4/zZrWFzAuHXfrZOumMOh9Qd8gG5gNwy+XrlHvrPWoK9rEHB3qbXD41RZew+NKtoN85bH7tiP/m5LnbjRoyPs4JVQOT5fIYfk/htP3WPrNicfIP6TqzRF38JOLaTjNVIsbXFn5zSCvSD04+g8glEgcbOmL88oQC9lQAt2L2oNxxdD//gB+V+qIlQO2tTMKhM+x35BDLvdwuK9g4Tf6AJ6Se8kpY/i1BZ7NXPHArxJ6H0vTCZaPNGTWR/CTf0NXPvSe9jd2jiqAyL04+1uHHvBzsb8on3TSwrZidv7COJY6oSOHbqzKrz0cxTnTFpnB58yfGcaeIb9ZMt9xTs+LUdIlFAG/iDdjhD5UyRHdFL1cerZS9njLnLvvQLsnvkx47kr37Jvirx50U7NuIP2jxRQvOUIEJO3cK1n79Pw5mfFwbc43m27GIXbZra4ewSPzxS9gPiT/VzSZ++pP6W7xp83CsfYItfUORjjg1jyg3dKbCr/UxNfJ+k1Mb3Vc7br7LEb7A/7mKyg9d2svqGL7Gb2CbWGBfO3OkPPo9k3NipQehiu/zKjk6KuU/eV4jzH7HgqA58wYKC3epr5y+6w5EF/Dwh5iFjhR+xlVj0l6MkDK4MC7fiuUH8cfKCf9jh4FhiAWEm/5RjEPidQo7HP8fKT4wxZeUb3y5UX3M7wV7k03/mVvQVcyQzboDx8ONH/DLeiJ00njQu7Bik8PGBD+j/5YrZ8hweBHMx3jlbc5Z+xxhnrIiB2Hex/bx9/ElEGR1X6YQIu5hLjKs/yVFbFTkJMdB+onwU+x99HeOROGKMqY/7/sgFPh/X96OSHKf5XIXK3N1s/WWqXC6mInyu+rbEH3Ml5nzyQDPzGn8qdsu3Ei1+7Q/FPKYP1Bn9ntqlPpV3yLzgJg/QBnPVz6GM+LtFIrQ8fxTXvS+W5lmcN9+RP+PxxDBjyJwgx5IfmEe0xxUvcpvfSSzsHcz6kY1ddinJEV50iscrnvAfbfq2FbvKb9nYvVKxy7rBnCIOQjtVaz9XJDrO+1LR37q5q7Zkb/sFjeuAP8njOOZI3MkMbdSN10iwpcVfnOTLmpwJViSQhS8qER8aEgiBzpkDSYoBhSrXPus//OWxHDrOPkgJTwETt7WZCErkPc/lL9X5nS6EHwmEM7HyfRjYmxE5wIs/dsmYHOzmkChYcGOChqqjPAF7H5X4iwHORPbiReVIkv4suY8Nk3emzhpTW7lvg4VKZ2+Nokfij7M0SCILZ6LePs4ONVHKD4D4s2Muu5NsmNzxHj92CvELY0EfWYQzfmloL46d7CuLCNB999RiB4qzd3ZnWIQ5a2b86F9g+dIl6Ljg4L4kFv0gNvgBsRPFX9nfOr58M7kXwBzLAk37Pjnvlt2B6J5/XXHPEfFKgqQMJxBc9iYesI2krOTc8+js4vK5Fxo6xotx+YcY5Sd/cyzfcdmIOjijxY+MAfGs37sfuSm0XsD3L4q4eMsC/eNsW7bzQE0Kfzz+hogDfEI/qZ/FA1+GBYlYaRB/xC/+oT1s9Gf2OlbxuuDP9bt+/tIMvomkPeKK8cU39A8/0W/1uXxpdsHvF4bkruOJwZjcZVd53Lj1Y/IV3yriiTGJ8cRCiT/DWHTdf0Uo0Qc/diyu2IGAYExKc3FA6viyIPA7vfiZvhOD0Z547xl9h/Jjx7T/CaX60PPgzKIMxzMuzL0Qt2XU9Z82YwzjO+ZxjCXGmRiJuWow/eRY+b8Klbl7sL6MVF97nvtpqL0eL//11eKKDTtS/lUv6p8/4c/HR3Zea57wBGwZXsiltwDF2wGCXV0Lp4YjC/iT0ZjDiHHijfFS/Q05/OZgRzp/FG8Nt1cgbIgZ/MmxjCN2kwvIFfiXmMZGPieOaDOsedg5mPWjIXZ/o9ilfeYS8wMbEJzYTLv4m5hSPR3Xfy2U6oPfQWVOxRPdsGYwpmUguNuPkZ8ZT966QXtchaA9yjMv1ebcxQ+EEgV8LmP807WbNoi5GEMjRRN/TZBJlAkA0K/4I+lRVkFUvlE3Yu4T9xaBUztrK4RKbjvbP+jxPxJvBBuTlkDzlyrDAhMneybRguVS/JEcOR4b5ZeFfymJPy5JMNlJfCQbLqtShkRJ30gslA1tljEY8Td30X2F7xGbXjipT7SJH1mg6Ftg+3WfCaX60HX7RYWdqdCXbcMj/nZ1XYvqEz5nod5ukj6XYrCfpM+ZLm2waGA/CYlkTV0kMvpI0kRoUTf+xB78zGdRbPM7dXA5g5iE+jsr5ugfgp26Y72MkXzS+eD54cgCtYQJSc4k8xj32MFCh3CkvNi0+FPsluHFcbooInzoexxf+ke/8dGVO7iehY0PAPm+kQsoRxnskn3lceN+1WIXX/GEfewYEBssUuzCUFa+ab/hs6FEH3wbiEyOxxYvsjQHS/Oxkjout0PVcelX+oQYixmXwrw9YWxj/8O4L3j5yVCygN+VpCy5iRhiPgVxU0Zf/8XYf+KRcjEeaYvxinmKunL9qSL+0HyuwnCIP15bk8OC557oa6+Wb9Q32lPfmprX7PIqdsu3Es19cn4xp8kXxCrH+n4U/ipfAfCXRhln5iB+RxzhZ82lZsVf99O3hCMKcDmVy50+NjnJRQAxTxnDSGKasSVm+Z35y/zAVtnZ7PpRvvcYdFwoAUzbkDzB3Ih5i3K0T0zRtny/4OWnQskCPs9weZvYJeaxjbySiZ/JVx9Z3EKFD8mpMXZZC5L+8YR+Ct9GXK+wj3lOLhpsXC8Nmvhrgj6pLqH4o7yClRvac/APfsQzpXDWlrupF/Q8oDMTxBuLILuFBFst8dNesFft5bBcir+SkG5IkLX6NdlJNvgjLhLRvjB+uUk8GPHn/cBkh4xXXKhC0vT9itRn5QTt3/FFgqat6HtN/OESf+Uz8wW/X1TEWmo/yTnY4X0W7eczkiVt00cSKAsV/YzHkRgRsF58ifidz4P/PPVZ50MZMUc8xRMYFit8GMoNGBdxxyS2VRtjUX83Jf4QmRnx4/2OwI87ySwesd+0l/SLOjpu/2Yo2Qc/HiR3/BuTu45tGDfu/zpCbUVRy/yPCzd+jT5W22X4S3Gp/yiTmY+V1HHl+Cj8LFtYnBC+XJpjTkR7Yt8hdilGun8zPZTug4+vuCvJfAz9KMPnTXxdjkdiPfY/tufHGWb60h9DTFRhqYs/lc09gAB67rul78SRe4yJjSjSFE9Nzevgl56nfxKOKuA3BuhHzOuIHPynunNXANrPmFT4Pe6kM8f9PJYdzYg/Hds+96CGviIAJ1/7nSIu8Sd2ECsxN/CTvyP5LBnXZteP8hz3DwcRS+QI5i6xy7xgPGPbxBE/oXzZ/UTj7Vi1KxL0kxyDTzLx423iEj75gpMkYpdciW+S/vIQWxn+hAcbo49ibinH0nCzpcWfD4oWIJNzRoWgevF3SiAKgiMVDJzt+IVJARrvF6A8v/c2nq1FdP/8GiUEBRG7DJfrjCTz7iBEYvv3FVjcs+fFm9ryZ2sK0JuULGNbUIGXQ038EbCUj/eRsDjFsrI1K/5ILNHGWtJK+hjYkMBuDZO3thhogsSJ0bDIyz7a8cm47EuxmfoRKfJ1zf/RPsrrszIq25N9WRHBOOM/FouL5T/6w9l4bDNSC2P5EvW83z1UjF20lbFT2Yb/aBHFUc7faie7SLCgUC/35Pjk3Hj5xt/7Rl+pO8YP9jP+JJ/gI08+QwDSLj7hZ+xnPI4y/M2CRAyKk+efVDyd/eB5xdO7vzpXC9XcYEEB3z/8iB1edCOw5IvQdlNxwb0/tE+ZJP74Oztu+If7fxBYtKW+lC/P+UthtIEgi2fm7IrWxHFoj/7HvquuMjpvkqiLyR1bKU88lMeN4/ADtp0R/BDvcY3xRDtquwy/IKf+Y6HytiW+6I86tnzJ29+LSf/9ZakQoyxojG0c98hgV+cv63d1gV+EERX+vib5j/Lydxl+EWTuMieiqGdxT/sf/Z3O5cGQMqqjCgPm7kGy64n63fYUHWd8vogtYgPfkKvIv/RPgqGpeY0vZV/7jM+Fo/rgd6O8iA47SmHcyjt0PKzmfU6/qZs50aPjiXEdnxV/mfmDHb3P5d9RiRjrXnBDIUQZU8owDygX2vHrQMnXzeZ3XqCcwj+8wg5y9Nd5spN28S9t+HbCTyg7On+diV3mVDo+5D0dX4b3XSriWEujX2JeEstXMYAvh5gml8U1GH8kcTQiNPHXBH3iGYL4C8my53f1Z2sRXpRRXgmXd8LlMO/pBUU7BE6XAo4zG87WmFDlwHlTir9B1k+ZxC5fXp+VUdme7MuKCHzHhPeX25LkXfIDY9L7Qv1/J6mJOhZG7omiLZUfMfEXx5HEw8MW/Yyj/5vP8UUYr3QcYPtPDvILCyKi2ZdHA98/xiznd3FJ4qJGfdas+GvYPYiiFHIZh/kRd6rxRdoOpG0tsOX/4+p3eGkvXk7DxxrnhnFD/BFPMR4QfiweaZ/4XX0qwy/IMedgZxTDOTtzVJ2V8YEwYEEr3/herkOfcT9zGb5f3GzPziljFRb9MnwuI865fI1g6W8+LSkr/BextMVf2acRPBzQ9j8fKtpCoBGHtBXHW3OsqXmNMOZ4+bS8SeDfHcuDH/GkA1/q+LLI77732iLuYG0nPcSPOBjxR3zwsuQq8MqVuc//sngROico2MR6E2O15OcB83sQf+Xbf/z9hoi/KMY4IcqtjZGyvf22L4TSffB99fEvvxD/9FW2luHnCUKeBzy8eJZd9AufJO2Ur3oAH/fkdk6wYn5I1+CRoom/JkiAKlBzaE78FeXbZ34+lGrE5Cu/7ZPg3GfrbxCNmHzZEUXQMBH8ZYAodBoDzsSfji/7hPL6rIzK9mRfVkSQGFisztFilVusIylfJf5I0IjHcGY6LOJPia9hHBEl1BvPbGuLbcZ+yOe06f0P42fFTe1Vl7cGgo9DEmfO7+KIiD/5p1L84aNmd9Q0dxoWIvxMnKTjIT83jBsiieP8ZaZgF7s1af20q/bL8IsUcR9F6mDFn46tjA+EGyeX6c5UVf8zos73q7yzIX+X4Rdr+s8ua1kM5dpaElb4L2Jpir9y3KbovnNKcsuN2iov+oMRfxyvn+W3SPhLv/EyMblQ8VRec97gvl/mEXaQBxjnmF/odyYuKsUfcYHAUh7r/PmPG55KL2PeHx517dfxQmXFVayD9QtfB38PmN+rxB9XNdIdZ4Qbc4k5EcanjvRV9ZTh+1o3/xUPmfXUHxNvb+hnLR5Q/FHWxF9G/Pmk0wJkQG9pDBTgxV/t8X0NJpcCfSIOgZDWceNEN+/lx0LJerCz137q7g2PhgP/KD9njYeHZMkZdQxM3w4TKGlLgZSDX3Sph8DlVRIXEnhhwYllVV92USBB0vaZaptLOX5HoNRHseGBDCbvt8IZEgvcVUo0BLomSufDpXvB/CKvdiAJMuPLpuunTGKXL6/PyqhsT/blRYR8QII5V+LNL1aauGk7kaqj9/cZ8UdbJOizJOq41CI/Zu+Jiwm67O/pXD4s+YDFFrvwwfkhOU/buTFBxsWdnWN2WqYqYd1QYX8V5cfyzeODhY9DEqBfdEtzRlySuKjR+72JcZMgqRR/R8tHzLHLNceu1bGZOK9R41He+fNPhFPHCWrPizrVoXnW1LilcxFWxK1fpIh7v3ugeTwlLj5iWr6KOrYyPjg5OVsLKHUSH1V9F9vnNO78dXR/sYjdk9UvL1qKeCyjuEw3QP+Hygr/RTSVu5tg++1fqNz99rfsHKu+ITSP09yPrzjCt+Qq6tDPQcUH5VS+/BaJrp9eVIyfv2y5g+teWC8QeQGxP/GiXuKT+RDzQPBVg/jjlTPl+UPe43js0dh6saWc0jn3DDdv8UPZdQzwMuSO6V8v5hb10G7i7wYflPM7OTOTA/3ryFgfEaicmCNodZyvO4xRHTVPcjt/Hed/KZxUKR78zr98o3rK8Pn52wPPv6z4Iw6+q/LDGffN0MRfEyQwNag5NC3+oIKIe6FyIEHwnzty8P8SCNFGGz8IC3fctSm34dsx8dcw6Smvz8qobG8piL/yWaz3I235nZVhFn8ZsdH7yM+GLP56Fje+xoKE3rvoLv9+uPazJhWLD6Qdkc9T+Dhk4W9l8Zde9snEeY2ZhcE/yLFcir9SfETxlysfWL24qV9xZ+PNLv50bH8nRP5BD+7VZmcqXvINIsa3RR2DFX+U0+/z/li/mcBLwb3vwwYB/0s3xeTrv1PEDbt+fmc2jE9Sb9Pij+OJOcriN+YL8a65wyuieHI+919qeMee33FEXJGviTFytupr8EFO/Km9htiN4o85h/gr+7dMzZNyngE+FsgBJv6WsfhjArYC2TpWEOVQJ/5qAaOJQCBQLq2HAL9xl4Y3tPcHf9Z4nIIjPuhBGyRUf9akgEnrj7ypH/H3tSD+0sTM9nssK7vLr6WpE39190I09jE7eTnTJNBj0uPShXzRsMjHxdeLAhJToy+brt9PxMQ2yuuzMirbk31ZEYEPSILxsm88Yy5Tdbz8j9Kb+Hm1BW35nT8lP2yVH/sVf2V/ZxKfXyQ4Nl4+5FKlxrU8jguef6Kot3bZWQkrnkA0yfLuBi869k8OElMk6Wg3ffQCcNO8+Iu3MJTnjLgkcVGjPmtq3K6f6Lp+0/hUvbcp7vxxTy2+zMR5ZMddmXeu/fiLhT/Se7s0Hk2NWzoXYUXc+gWZuE8vO5FfsDUtX0UdW35ZsB+XQcZH91M3h9IF/KVH8iH9ipfqiF2J3zJ8DAzU/6Gywn8R/h2DzeTuHEPdVa/xAv5ev//+t75L3PEeO9pJx0s5a1DxEdouP3DDjpvvz0mb+R22FP7fuVEfccNcqN03HsQX9arOhkuvxBrlcnkPO+gDdrGRwGVZ+sfJA32V7b2/uTPU1Ieuuy4p5hiXv/1apvpU14D5nR09tTX3D/X3GfocgY/TnT8EFWOJnWXK5u7fZmIX38V4iA/EqZ4y/Dwh3w0w/3j4rQw/P/zJ4TDGfTM08dcEQ4DnMCjxR2AoQKqekMph3m8XFMKPswWSMhOWSwYkZUROWn/kEMVfefGc94zOJll46xbFfB8bJq9/D18yeZdj8eff84cP4uIYd1/L4yzmRIFP5uniSnn5f1jEn8RNzzP1Dxj51wrR13hPF74iYWfsr5HvaFc+mfxA4+uK/E4fdRJT7A6QfNlR4KZrLj2pn513Zf5dG2NGufTBCvwujpT467i7cYy65l5U+D7eW8ixuXYCe57NvHIj7nxpAa6JnxYUf91P1i9+oP1kfYdw5/UfLKDkh37io/zUpd95ov/UwVj5e9uKeCxjuRZ/+r7j50c0XPJPwXybfMkRRc6lDeKPeY9A8vMuaWdJxB/lNT7lzYSu2y/0u7flF80jwvz93swj8j+x6fOl6qTP1KufgxJ/0RZiD9uIF3zI1Qr8yfFnbun/R3QK/4CG90caZxkfVIi/8uVs0P4Dtc+udU7Ulql+LvhzKXZZ5xindP7Tl8x6auJvydGk+MORLUA/SRvVPyjEn8QZW8A+gSgQ/BawBtMHQqkefd7x08Z3g1XBvx6A+n2gKVjYJu5RYLPtThtp/ZGZMxVQiD+dhX6Hya+6LlBd1ym4/f0boaz6Wb5XzS9oR6p9yp2mSXGpJjWXDEt9LJ9Jgc5bWKSU5OP9JdhOspnOK076W+TzvmxMDqfW139lqL/sm+D7Mirbk31lP4Duefw/ZsQTl23VFv6Tz8pjXd4NeIMzchZFRJK/cZokqramVYk/2cSlAS/+lIS4dEg7N/HgQG6RIJmo3vNUL8Jci8vk+SeGI/rg/zVdrt6S/bDriSl+gfOXTxiv3CUMYuKbIZnRLy5TcxnkMtXNJR2x84FzwtEFfP+YLzm/i0sSFzXqs/K4FeJP9nHLhF+8Cr/Tp/LCWbON+UE/rlYf6D8+StsRi/u86sv716Uwzghh8kGcYxqPpsYtnYuwIm4L8ae4JyfQRj92Zqk6O+48PNTWh5qvTtc8ZwyxqSI+cicDXT+ReCYe/NO+LKDKFfg6d9mX4wbq/1BZ4b+Itm+E3JqOd8hPPr5S8pnmH37rb7cvovuOKUX9h6mf3OvHnCN2mXP0M/Wp2hx0fFBefi3vgvl/Aar4K/8Ls44Lwr8ii+Oby+P6vVH8BTvS+ePFXyiT2hP9xPfEPf5UHPU+/fNQWwEfZ+S4UzVHLu6bz5X5/UT5oJbfNQaZNdTfthDjjkv4CGwd22CnOPmBk0KpPnTdJtHM3K+Lf9ml/pThbY9rcj/zr3NB5j1/rOde/A1j3DfDlhZ/BFMrkLMiBWYOXvzVEogC2SeQImCKM8gS+UwTdsGr9fdi5ODr/uq/FosJweKFlwKSyVdVPxxI/BG4UUiSiPyWeyirfuYW+a65YWJE0cgZI+VCoiw/2RrhF6m67fggzsSs6OHMK56JZ3xZTg5+seVeDxITO01MWL8rSplIlaUOsYzK9lQ+J/5A9y8koPzCruM5E2VxY/KGNibf35hY/I5I7XJY8D2TXmWzfkDoMOZ+pzUswvRF7WQXiZhM4j05JD4du/iNl8JRBRDyfneHccQGxiOOI/WHPsTFrff5XxSJWWf7vLOvDF+X3+lRvxBmMUHjR8VW+y0HNrzf0vePs/l4wpT6XczFX/vJGsO6EyD5HZ/XxpnYLcY5K/7wT3ovG/7h2MWNu/DdP59aHEs8Md/YlcBHwT7fntrNCQB/wzg7WnGxj4tQlfgrj1s6F/18LPpURk38sSOCPxDa0Rdp+SrSDx1ffhclJymTr/524Wd2WtjBYT7ha+/ngjzoUd71ql02K89H+lQl/gbq/1BZ4b8If1XF76AmcYUNIbboJ/HY9fjV/jJ5fzt9Kbzw+y/lWuYG+Za1gV2eON/wf2onY7Ek8aG/y0LIj+HUI8NfBYp/56Z+Up+/gqSTV2wh//sxDfXJrqz4K88fcl7wrY87GOdj/J24oX4dz+teUvh/pVZbTzT//b3aGR/MSE7u4/pB3ZqTDbHLTus1RxXHYid1MnexEdJP/Wy/rSJ2iUfGirmb+kdlyvD5OY2bivmXu8ffiz9/W8gwxn0zNPHXBAlyDWoOgxZ/UMHb9ejVoYZqdP/s6uJ+EeqOixHJiYBOJ2yZCsIcmhN/omwvP0VGQvFJABHHxCKpa0HjLLicLFJ0TlcZFsOlJP7K9ylhl9/uJ6HxFN0l2/oXoLbP+nzRDmUjM35ZEvEH5v52vmu/5FPhJvEgJuiTzvRyr0DpOO+gQvwhkhDx7AAEUTFs4k/2dD/R+B8YeHp88g1H1/zlYyAIZmxJE2Pvs/cUfWSXULFXhr9UQtKMC0oilqirvDMG6sRfec6IJOcyvICjjL/8oz5KlHTccXjfgkPZkNwHI/7abz4w+3+3uSzVfv7exRzBNvpEOyKX9MuXO4G/6Zw+sVgR71zS4pI980v+bSnxF+ot78oCFtHu+67t26lK4gmWYyTC20SuwgfkF8QO+Ypy6lcZrSD+ljbwXdfM8/tu1WEXiTEiFhDS9DE3TvpsieKDuhRbi/9af5LHHE/hT1jjAzZxbPwOuOoLudVTvmpK/CkemNsci8DxYpAYwT5sgqqLn5PvO7Fhjk2ecmRf/CZx0pT4833WSXPmZJT1wL/HkLxJbmPuYlPIE5Wxy3/MSccLfyd5ogwTf0uO5sQfQdkK5Fp+RQLx4q929qiFzJ/FKGgIBMrl6vPBO7HfBz/8/VlflVCLT+f6ezSYsAoUJmxV3fDGClsRf4hJAjcmAAIvJgBIvbKv6r5EziB5srP3tz93C15p3L1c/Jf6JOSffET8xftFSIDc3yBmRU8UY/Q348uuxxpFM77if1v2LrzLLfjjkz7R8OJRn1CYwPQxJKYyKtuTfVW7mREkGtrrffoe1/vMPQ27bBE14QLxQ9wR4f1Osql8X0jND4w7N0373V71gWSq4xsSZHy6NApsjo2LtX5f+Of64yO4LNT71N2u93f3yF+/zNrf85s5/p4dvwskO+a9+Gj4pg/EFf/Qn9c8dN59lut56vaGs/IUPg5ZiOIJU+r3wNx/w8Ev3Lc095n7a3HG/731Zf0Yy5+K5fK4+QeW8E/pXkvvz2t3dl0L6v//ZoQf35cW+UtWjC+7hFX98jsrjK8X7eyCSuAjalkUiHfZ1dS4pXMxmY9leKHFDlu6eNIOfUrLV5F6OVZ+q3pJLw8IzHvhER8f9H/u739VGeP+PyxgDyeW3O+HcPT3TIVxVb/KqF3R6K//Q2WF/4YDrAX+Nh1yLH0jFrivK+4gc+8n/Qu5rI4auyWKD3yrnJD7N3sp2o/Xccw5drUQRtyPhz2IjlJ9DeKPE/jy/FHZFKxl7O51PXil65x/tuu8/xx/4ll+Ghk05Pnk3sOs+COuog/i+oEfNIfLO4oRtdhl7uoEtt/Y5epRFHP00Z/0BP/QTiZ+vO0cP8D8y4o/Nou4Z3A4474Ztrb4w5EtQAZ0emPyAn3iTwGKoOKSqD8L0GD6QMiQ73QmQkBWYe7j84pdOs4SmLDcS8WZTLxHL1dvpL7PYeFLspXEFHf+/P0Gmsh+Cz+UDX3l86rJUoWeR2c3PNnZecPJxRm+v1+Es18lQewXOx+qnxhFUtCEql0OyPhStlb9m7wUC19bXJTHZ5wtht25Mirbk31lETF34b3+fYyDQXG5N8QHfveXi0kWJLHgh9J9ITU/lO+xZFxuyFw+rC0S+JhkUvTV+0zx0n7TZxtEeTNAHLZ371mc8Z8hO2R3+9TJ2Z2y/kDb6f1HXvyxOHrxV/K7H+uJruuRq8LR/YOXy3qRxc4k/b52p37En+YROzDcn3O95hH+IfZVrvuRG8PRgwevovGXpekTY+Z36SWYiXV/z9Agxi2di3E+yidl+N0YL/60gDCPYzzRVlq+P1I3fpA/eAHvksIvnowl89zvnLCoyc+MKfmKdtT/MvrEXz/9Hyor/Lc0wRO9XbPZ7dOJOn1irrPDT44lDpi/xBx9Y4xydurzocRHe++BoVQj/H+HIgd5EaW6/I60YpO6mG9pffq7wY6a+Evmj+J6ScBJUvuJaof8Rj6M9/BSZ67tOvGXrB+KJ0/l9iHF7lOKXe7JJH6xh3zEfPK3O4Tx0pwqw9vvdy77n3+dD2b+hZwXf2prOOO+GZr4a4JMsEwAgCUSf6G+jp8cGmppRMepn3NtX1cySQMMEUOAlSdsmTomhwbxx05iWfxB7NOi0D79s27By0+G0tXgLKtzzul+0eMfcafwly6YvHHb3p+5yX4xK/44A4O1y7AlX2rCT/7FCQMKEHYn/c3EJCuSS3g4o4zK9mRfo4j4mU+ivQ/9LHxSDXaNen4d7mthDL+n5IkP/OWfIApoR8yKP8YovfGYBEFiyYkIfMyx8TJCmkz4qbbar5ns5j57fyjRP7C99wn571gtYCR8hPuPwsmHbOmYfUjTYnLu7+537Wfv6f/XZ0Rt54+HiE5RHKZ+j2OtscrtGpThFw/O1InlIPIbxo2dV/zjL1vJ/1PUFuIY/xCL/K7FcPJtxw34XwpS+DF+cGYRP4xXTOjYQ58YhyjCBztukZSVT8qoXfaN83hJxB9kAeWyvwRK1/zLsu9lq4Kf99yQzzjSdwQCuQrBE28noH7akW1l+EV3oP4PlcF/gz1hGQgv//VV/yaGzutPKk7SWQPSe8bIPfSJuetvqyAOQmzn7JR/ljg+oNoov9Mvwl+GjrbFk8+rKtYS/d1gR3zgI50/yin8h5HB+JX/Kdx+2u5FTvTvDVR9pZOkhrbTB/pK64e3HZ/Ix0scu/gEexDrtIE9Md/GNmRXGb4cgnGA+ZcVf/GkZzjjvhm2kPijYQzAEAyaWAvsZU221kUe0kiDnZtE/b/tQdxwiY4JH89ifOCU6knJd5qw7P69/Pe+y7/+EuYT9xaXe71oUFDGp5eaqRfeUPwnkTpblaz8fx7gDJA6WTS53OYv+5KYGuvwSUtJvPPOH/k3w9PfCOxc8MLC4ulRJg/b4FoEJ089yi+K/hj99DePM0n8bkCYvNQt8jRqamPxj+VVT0xSLKAI6bTPlL1uZ/9vgrj0nIoKgHBisW8/ZTclLPWTMzkEF2ff6mt6qd3f5FvVntrJij8mrnzYcc5B3t7yvTW03/PLGcVllrgLgDjgzJV77IgPJjuigD6prfI9Mf6VMtiE/fGeP8qQiDRW6X+J8T7ukY/9KyFCMknuVfF9YXxJThrvjmv+y186xU7GMAJfxPGsPVwBiRVs534+7KAe6lc/uu67rCEuAHXjm44LD675l78j/NOIR6junN/pI37BfrXDzh6XXtM2iGVs9QKIRYlLNeyMM0dUT/nfXhVPOKsfcfFiHsXLvmEM4iJCrHTefoa/jEk/ymC8uc/R18nYMveh3xlR/YwX8wohSh+oO8TtoMYtMtiXPiCGLzrOP6hx8WFu+MUqKT8QsY9y+ATBphjl5bzsWJdjG/ixVXzWLjtD/EA/YoxTD/VRb9L/9P5PFl9/AjBQ/4fK4L+uh3v6vc2mP3CyAsnL3XdNcZMvP6KY2wgq+k/+i3HIZUx8wJiwu0afmH9+bEq2pdT3SxQfkfp88s+Pr1tLgD/R4oQfOxE4nJik+aRsk3yVPshUy+Hl+UN5ripcd4DrXjDN5wF2wFNQls98LuBBKOI1rhXUxVUNhCj9CvfUznu51Pa1R+XXD+IK2/EH5cmrxO79TcYuMUv8YU+8/y7m5+hn6vesv0Wrtm5QdoD51z7zc3Vxv/DlZ/t2yIcz7pthi4i/VcTWFX+QIEAokdS5h4OzFhI+AUQgpJdmGczcxCqTpECdBByTkglBoMfAZOHlngJusu3RhEOMDVQnJAiZTNxngq0EGQKEYKV+2qE9Fkvq5PhyHUwu7GNR5jgWfwKdnSD6HUlSIKn4HSK1wzG8I4mfLAa0xXcsinGRj5MX4iuEGROPYyP5G/v5Pk70aBflo10cRzs84s8k9jaJ/M0Y0S6Tk6TBJSjKVbanz2N7aiN7+ZAkig/pMwkp9pHxZ7zwB+1D/uY7fIH/GGfGkYkefU6c0B4Jlf4wLnG3jfpJtsQccYIPKEf5IFS8eIpnrZwk4ONU0Mf6Y+ziC9rAJnzkbQ72Yjt/Ux/9wXZOEqLt2MgZOrFFXbSF32gbmykbSR3Uz+fUg5/oD7/7z/XT7yiW/B7HmX4yXiygJH1iKvq4Ns76PfoXX+AT6vFiV7ZiHz6hHDb6Ex71n4Wr5p/AuIgwf5lvLEzEM2XTMU39BKOfGAf6EoUf/qYPcTEY7LhFYht+wTbmQ4xb/EfbcR4zNqn/mmWsnzzA3GCc2f3AV3Gs0n5Hpv1nHBkfcg3lqYf6yuO5JP0fKmmfMYjiHv/hO3I2i3A4matmOCaSvBwFH3GIf4jtOE+IL2I23lfqY6BkU45D9Q/l8TlzifFj3WCORJHCOFEnYoPxYW7l7MJX1MUx/c0f2krnWcwDMWYi6UMkf/M9trFWpnmZNmkfH1A/7dAeddJ+9AF2cSyxxfH8jp+xw8du8B1zlzaJ0fKchdGeOHYxdqknjpv3R2DMn4wNNhHz5LaG+RfKRVIPvgonVr7vtN/suA4n0VgtJP7eKUbxt3OxTd4iZFAJUra8L1JgchnMB6eCgEtX/p4oRJoC5FoFL8f7QOiHXBLhnpsrNeEJduo8SUHBIkm9p6n+bgXMJQqQqWp3mo7N1VPmjaqXY9naj8mcHTDqhn7iyVbapX2OL9fh7dfnsc8klXMV+PSTOri81aXgZxJg6w+Z0PoOsUJfuD+DdvmMHVH+vkx1UBftQepHTGAHl7Xpb6S/zK3P+Z7joi9rdunzq5P+0QZ2YA924UPGJfoPX9BX2m+mPdmX3fkjkZJM8AHtMmZMYtrCJ7F9bMHn+JqE6wWO2vZJt9QffMH4eqEjP9EX6sR3F8qX9NOXC8cytj06Fj+fpfppO/oeH+MbYisdS/6mDvyAP2iHNrAxtbs8nviFOrEB/1EPNhDjfMY7us6WH6gLn1A21kO9J+sz+oOfOA57OTaycpz1O23hFy4LcVy0l7qjvfzN58Qzc496KIevsRuf0BfilvFiHLA99U/aXoxH/M7xxIYX+aG9yOin2Dfa935Su9FPsS9wScbN2wUTu6IfsCvOK+IGP6X+GwwpE+3Db9RHf+hXeV5F4g/8gh34iT4xTpSnHupbGv0fKr3/ROom9hlX5iRt+zhK+tQfY8zhi5hb6LuPa9lPn4gt+sdYMNfoC/3O2VXmUP1Deb6LOZ/yzMcYu9ga68nFf2SMhYHmTxzjGJfYHOMlN1/wG/ZQD3WSN7CVuqgnxgp28Rnt0B7H0360HbvS4/346m/mnM+hOoZ1mP5TjjbLscvffI6tMXbjHKKe8jzid8aTfEf8YFNu/qV2RfIZdcYcho/IWdEPwxX3zbAFxd+/iJuJO8lpfy0GtwWIqkedE5icARC8nLkw+PxkwsVFjMGOZwH9kWMYdMqwcHF2QIAgFiBnBZwJlheUgVhVb6wb2wnGuAMSgzZXD9/7wGdiqQz9pA4CF2HFmRC/s1jwHcGMf7CbdvkM/zCZazsCtBnqp26faHQ8kzCStvic7zkuZxdjEftHGW9TsItxob98F0WBL1PRHn+n7cl/WfHH/U2cuTHxKUcyYJxoK9c+/acv+I+6vb9LfcEf2MUx+A9/+bpVNt4PwxmxP14/GVvGju8YS9rBDnxcFSv8TdvU5dtRWcrU7JbNJELsT2M62o591AGxGXvwPwkcm6mrLi5Efucz+oKdHMdP7zORz6vGOfolxgfH5fzs54nqifHM8djobVM5fEJscgxtEws5/8T2+I56OI6ylMMftIl/Ivmbz2PfaB87o5+oq1w/nw923GLZ1A+0CRkjfErZ6D9YLt8Mo32xnWgj7QzUf+YYcz71f9mOWP+S9H+opO00X9A2vqMPMMZrluGYSOIt2k09jAdzIPbdz+9M/wfiUP0Ty8ecT3lsjWPHODVbD/YTx/3Nn5jH+B2bWfv4Po2X1I98hj1xjcBnPq+pvG8ztI9dfBb7QLu0jx3l9SO1GXti7GILMckY02bMFcRtHFM+T2OXcrXxS+qOJN9hL2ODTZRN51/OLkh/qDPOXfpP282O63CSDbZCa6G50F7riGixERd/NPwO8QPipuKOGsSns0YvK8aBJAgIRIKGYOBnGszNDiSBAilDWQKBwKVOSJ0xKKkzF5Q5Dliv/mbC8n0ziYrvaT/Wh03UiX3Uxe/UR3KNE4if/M3nHJ/6Jm0v+pRjOS6Sv/m8ype+j6EsbdGOtwnKLn7Ptdtse/qZFX/xEj9ncPiSdup8Avtpv9wPmPMvpE+1hBTsiseX+83P2FZ/Y5pry9stm0m40XbqwydVtvN36v+0rlgPjP2grjQmIkmaqd/LrLQXJvVHP0Vby2ViexyX60/aXrlfsT36FZnGPcdV+Skl3y3puFE3ZfEXZegTTOO2v7abZbn/0c6q/mM7x3F8f/bDofR/qIz+i+NJzmYxhpwIVTEeE8mcpyw+iPbH8R/qOAzVP3xH+xwb+xlJPXE+D7ae/uZPemyc27QX4yXmAT6jHurrL15ifdEHMJajjbTtMmPZ1IeUjTak9sQ+RVv6qxdia7neZuziM8qW/cPPWHag8RgOoq3YYCu01oiLP7iiOE6cIK4tvl18v7ixuH3bDzebkTV8WTIOJoMdAy3+vqSDmNZJfZFDqRMuzXo5NtZDwDIJUvJZrDsyHpt+V26zXO9Ax6ccjE2xnmbb0+/9ij/u72ERYBIPpv0q9mdXbqzSYwfTFt+V24r2IiyqbM/VGesp10U9VXXF4yLTNsr1xzZiO2kbKWM9qZ/KZSJjW/G4HGNZyBl/bCf2a7B+SpnalCufKwOjTeX+NFN2sCy31W//Q/vN2lCud7j6kCP1x3wY7RgsY1lvLyy1MVRGu5bUPxwT64hjNNR6KBsZy8c64u/psbHN/uZKlR1pfWm7zdo+kC05e5oZR29XUu9g7MrZ1GzZ4eJ5HfOlsXYQNwmai403NBhaDE2GNhsR8beyuJb4NvG94sfFbdu+/C8nFQPTYmTAatQgpn/njm+GdfVFhs9yxzfL4ar3zc5pO/l/bZaidtmXV6BwT0m8zJ8rbzQaW4+1fAiVC7l3bSDmcmdkrg2jsdWJtmpr2078hPg+Ee2FBhtR8TdWRPytKW4gbiT+u7i1OKntqu3/mDXeaBxOKulnxR8v8T0uiD9uzjbxZzQajcblhdfu+EZb+4TPSF9tI35MfI/4VhHxhxYbUfE3XlxDXE98l/hh8ZPirm1f/9B52Q4YjcNJib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</file>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>b={1:11:1};
c={1:10:1};
a={7:21:1};
</text>
</varsrandom>
<varsglobal><text><![CDATA[ans=(a - b) + c;
ques=join("",a," - ",b," + ",c);]]></text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
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 <placeholder>
  <text></text>
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 <answermark>
  <text>1</text>
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  <text>1</text>
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 <vars1>
  <text></text>
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 <answer>
  <text>ans</text>
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  <text></text>
 </vars2>
 <correctness>
  <text>_err == 0</text>
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 <unitpenalty>
  <text>1</text>
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 <postunit>
  <text></text>
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 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<h3>Simplify:&nbsp; {ques}</h3>]]></text>
 </subqtext>
 <feedback format="html">
<text></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 357990  -->
  <question type="formulas">
    <name>
      <text>L08- a P b D c</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[Simplify by adding, subtracting, multiplying or dividing, as indicated:
<script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script>
<script>
    /*
                          actualWidth    width of the input
                          checkWidth     width at which the box becomes wider
                          defaultWidth   default width of the box
                          c, ctx             see https://www.w3schools.com/tags/canvas_measuretext.asp
                          size               size of the font w/ px, e.g. '14 px'
                                               note that the size of the font can be defined in any units,
                                              e.g. small, medium, xx-large, 150%, 1.25cm, 22px
                                              since it is always transformed into px units
                          sizeN              size of the font w/o px, e.g. '14'
                          family            family of the font, eg. "Times New Roman", Times, serif
                          txt                 text of the input, e.g. '123456'
        */
    var defaultWidth = 30;
    document.write('<canvas id="canvas_1" style="display: none;"></canvas>');

    function newWidth() {
        var txt = $(".formulas_number").val();
        var size = $(".formulas_number").css('font-size');
        var sizeN = Number(size.substring(0, size.length - 2));
        var family = $(".formulas_number").css('font-family');
        var c = document.getElementById("canvas_1");
        var ctx = c.getContext("2d");
        ctx.font = size + " " + family;
        var actualWidth = ctx.measureText(txt).width;
        var checkWidth = defaultWidth - sizeN;
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        $(".formulas_number").css("padding-left", "10px");
        newWidth();
        $(".formulas_number").keyup(function() {
            newWidth();
        });
    });
</script>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text><![CDATA[<h3></h3>
<h3></h3>
<h3></h3>
<table>
    <tbody>
        <tr>
            <td>
                <h3>Simplify:&nbsp;&nbsp;</h3>
            </td>
            <td>
                <h3>{a} + <span class="" style="color: rgb(255, 51, 102);">{b} \( \div \) {c}</span><br></h3>
            </td>
            <td>
                <h3>&nbsp; &nbsp; &nbsp;</h3>
            </td>
            <td>
                <h3 style="text-align: left;">First divide&nbsp;<span class="" style="color: rgb(255, 51, 102);">{b}<span><span class="" style="color: rgb(255, 51, 102);">&nbsp;</span></span></span><span><span class="" style="color: rgb(255, 51, 102);">\( \div \)&nbsp;</span></span><span style="font-size: 1.64062rem; color: rgb(255, 51, 102);">{c}</span></h3>
            </td>
            <td>
                <h3><img src="@@PLUGINFILE@@/ooo-Multiplication.png?time=1624486310060" alt="Multiplication or Division
" width="200" height="55" role="presentation" class="img-fluid atto_image_button_middle"></h3>
            </td>
        </tr>

        <tr>
            <td></td>
            <td>
                <h3><span class="" style="color: rgb(51, 102, 255);">&nbsp; {a} + {=b/c}</span></h3>
            </td>
            <td></td>
            <td>
                <h3>Now add&nbsp;<span class="" style="color: rgb(51, 102, 255);">{a} + {=b/c}</span></h3>
            </td>
            <td>
                <h3></h3>
                <h3 style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-addition.png" alt="Parentheses" width="201" height="57" role="presentation"></h3>
            </td>
        </tr>
        <tr>
            <td></td>
            <td style="text-align: center;">
                <h3>{ans}</h3>
            </td>
            <td>
                <h3><br></h3>
            </td>
            <td></td>
        </tr>
    </tbody>
</table><br>
<p></p>]]></text>
<file name="ooo-addition.png" path="/" 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</file>
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</file>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>b={1:11:1};
c={1:10:1};
a={7:21:1};
</text>
</varsrandom>
<varsglobal><text><![CDATA[b=b*c;
ans=a+(b/c);
ques=join("",a," + ",b," \\( \\div \\) ",c);]]></text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>1</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>ans</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text>_err == 0</text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<h3>Simplify:&nbsp; {ques}</h3>]]></text>
 </subqtext>
 <feedback format="html">
<text></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 357987  -->
  <question type="formulas">
    <name>
      <text>L08- a P b M c</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[Simplify by adding, subtracting, multiplying or dividing, as indicated:
<script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script>
<script>
    /*
                          actualWidth    width of the input
                          checkWidth     width at which the box becomes wider
                          defaultWidth   default width of the box
                          c, ctx             see https://www.w3schools.com/tags/canvas_measuretext.asp
                          size               size of the font w/ px, e.g. '14 px'
                                               note that the size of the font can be defined in any units,
                                              e.g. small, medium, xx-large, 150%, 1.25cm, 22px
                                              since it is always transformed into px units
                          sizeN              size of the font w/o px, e.g. '14'
                          family            family of the font, eg. "Times New Roman", Times, serif
                          txt                 text of the input, e.g. '123456'
        */
    var defaultWidth = 30;
    document.write('<canvas id="canvas_1" style="display: none;"></canvas>');

    function newWidth() {
        var txt = $(".formulas_number").val();
        var size = $(".formulas_number").css('font-size');
        var sizeN = Number(size.substring(0, size.length - 2));
        var family = $(".formulas_number").css('font-family');
        var c = document.getElementById("canvas_1");
        var ctx = c.getContext("2d");
        ctx.font = size + " " + family;
        var actualWidth = ctx.measureText(txt).width;
        var checkWidth = defaultWidth - sizeN;
        if (actualWidth >= checkWidth) {
            $(".formulas_number").width(actualWidth + sizeN);
        } else {
            $(".formulas_number").width(defaultWidth);
        }
    }
    $(document).ready(function() {
        $(".formulas_number").css("padding-left", "10px");
        newWidth();
        $(".formulas_number").keyup(function() {
            newWidth();
        });
    });
</script>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text><![CDATA[<h3></h3>
<h3></h3>
<h3></h3>
<table>
    <tbody>
        <tr>
            <td>
                <h3>Simplify:&nbsp;&nbsp;</h3>
            </td>
            <td>
                <h3><span class="" style="color: rgb(51, 51, 51);"><u><span class="" style="color: rgb(255, 51, 102);">{a}&nbsp;+</span></u></span><span><span class="" style="color: rgb(51, 51, 51);"><u><span class="" style="color: rgb(255, 51, 102);"> </span></u></span><span class="" style="color: rgb(51, 51, 51);"><u><span class="" style="color: rgb(255, 51, 102);">{b}</span></u> - {c}</span></span></h3>
            </td>
            <td>
                <h3>&nbsp; &nbsp; &nbsp;</h3>
            </td>
            <td>
                <h3 style="text-align: left;">First add&nbsp;<span class="" style="color: rgb(255, 51, 102);">{a} + {b}</span></h3>
                <p>The addition is on the left, find<br>the sum of {a} and {b}</p>
            </td>
            <td>
                <h3><img src="@@PLUGINFILE@@/ooo-addition.png" alt="Parentheses" width="201" height="57" role="presentation" class="img-fluid atto_image_button_middle"></h3>
                <p><br></p>
            </td>
        </tr>

        <tr>
            <td></td>
            <td>
                <h3><span class="" style="color: rgb(51, 102, 255);">&nbsp; {=a+b} - {c}</span></h3>
            </td>
            <td></td>
            <td>
                <h3>Now subtract&nbsp;<span class="" style="color: rgb(51, 102, 255);">{=a+b} - {c}</span></h3>
            </td>
            <td>
                <h3></h3>
                <h3 style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-addition.png" alt="Parentheses" width="201" height="57" role="presentation"></h3>
            </td>
        </tr>
        <tr>
            <td></td>
            <td style="text-align: center;">
                <h3>{ans}</h3>
            </td>
            <td>
                <h3><br></h3>
            </td>
            <td></td>
        </tr>
    </tbody>
</table><br>
<p></p>]]></text>
<file name="ooo-addition.png" path="/" 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</file>
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a+shJTipLqfzdisPLC16mHnvBtP5OxzfjJyunyfSvzF+PFwf8AhbPiDJ53xf8AolK/Tfxt/wAg6T6V+W/x/m2/F7xCM/xw/wDomOvKzTSivX9GfpHh3HmzWov+nb/9Kgcl9o96PtHvWV9o96PtHvXy3Mf0P7I1ftHvR9o96yvtHvR9o96OYPZGr9o96PtHvWV9o96PtHvRzB7I1ftHvR9o96yvtHvR9o96OYPZGr9o96PtHvWV9o96PtHvRzB7I1ftHvR9o96yvtHvR9o96OYPZGr9o96PtHvWV9o96PtHvRzB7I1ftHvR9o96yvtHvR9o96OYPZGr9o96PtHvWV9o96PtHvRzB7I1ftHvR9o96yvtHvR9o96OYPZGr9o96+9vgP8Asu/DTxP8HvDmu69ojajqF9am5nuZL64iAyx4xHIqgAD07V+en2j3r9Vv2eW3fsy+FT/1Bj/Jq9nL1CUakpRTsuvzPzLjqviMHhaH1eo4OU7NxbT28jzBfBH7JLdNe8In/ubn/wDkmrniD9in4Z+PtBTUPBOrS6WJUJtryxvBf2cnudzMWH+64r8wPC9lb3FmC6gmvpj9ir4haj8PfjVo+k2d1J/YmvTfY7yx3ExszAiOQL0DK23n0JFdFKth69RUJ00r6K3c8nEZHnWDwcsfhsdOTgua0m2mlq921+GpxvxM8A678I/GNx4b8R26wXsaiSKaM7oriIkhZI2xypwfcEEEAiua+0e9fbf/AAUu8N20nwv8N+JwirqGm6stqJOhMM0bFl9/mjjP4GvguC88yFWz1FePiKfsKkoXvb/h/wBT7jhvM3nWBjXqK0tn6rT8TZ+0e9H2j3rK+0e9H2j3rm5j6v2Rq/aPej7R71lfaPej7R70cweyNX7R70faPesr7R70faPejmD2Rq/aPej7R71lfaPej7R70cweyNX7R70faPesr7R70faPejmD2Rq/aPej7R71lfaPej7R70cweyNX7R70faPesr7R71618Yf2b/FXwS8O6TrOvXmlXFrqUnlRLYTSO6Ns34YNGo6A9CelWlJxc0tFa/z2OOrWw9CrToVZJSqX5V3tvb0POvtHvR9o96yvtHvR9o96jmOz2Rq/aPej7R71lfaPej7R70cweyNX7R70faPesr7R70faPejmD2Rq/aPej7R71lfaPej7R70cweyNX7R70faPesr7R70faPejmD2Rq/aPej7R71lfaPej7R70cweyNX7R70faPesr7R70faPejmD2Rq/aPej7R71lfaPej7R70cweyNX7R70faPesr7R70faPejmD2Rq/aPej7R71lfaPej7R70cweyNX7R70faPesr7R70faPejmD2Rq/aPej7R71lfaPej7R70cweyNX7R70faPesr7R70faPejmD2Rq/aPej7R71lfaPej7R70cweyNX7R70faPesr7R70faPejmD2Rq/aPej7R71lfaPej7R70cweyNX7R70faPesr7R70faPejmD2R+gH7HUxb4d6Vzxum/9HPX1dD/ql+lfJP7GLbvhvpB/25v/AEdJX1rB/ql+lfc4f+DD0X5H8hZ4rZri1/08n/6UznPG3/IOk+lflP8AtEzbfjL4jGf44f8A0RHX6seNv+QdJ9K/J79o99vxp8Sj/bh/9ER15ubfwF6/oz7/AMNFfN6t/wDn2/8A0qBwP2j3o+0e9U/Mo8yvkj+leRFz7R70faPeqfmUeZQHIi59o96PtHvVPzKPMoDkRc+0e9H2j3qn5lHmUByIufaPej7R71T8yjzKA5EXPtHvR9o96p+ZR5lAciLn2j3o+0e9U/Mo8ygORFz7R70faPeqfmUeZQHIi59o96PtHvVPzKPMoDkRc+0e9H2j3qn5lHmUByIufaPev1n/AGc23fsv+Ez/ANQU/wAmr8jPMr9ef2XpIl/Zr8EPPgwDSQZNwyNuWzx34r3ssXNCqnpp/mfjviUlHB4Zr+f9D8dfCc+LEc19V/sP/CbV/Hfxc0vxJ9llTw9oEpuZ7xlIR5gp8uJT3bcVYgdAOeoz7hb/AB+/YvhXMFn4UAHOE8GTj/21rO+Iv/BS3wB4P0V9L+Gnh+61+7jj8u0d7b7Dp0PBA+U4kIHHyhFB6bhW1PD0sPVVepUTtqku5wYniLMMdgHl+CwM4ymuVylokno7ab289PMqf8FSPiLaWvg/wj4GhnDanfX/APak8KkEpBEjopYdgzvx6+W3pXwxazFbdAT2qLxZ4u8RfFTxpf8Ai3xZfNqGsXjZZiNqRqPuxovRUUcAD+ZJr3P9m/44eBPgvpOuXuveCP8AhK/FEksbaZNMkRihUA7hvfcYzk5yqEnpxivNqSjiK0pTlyp69/I+syPL8Rw/lKUKTq1P5U0rtvu9ElffseLfaPej7R719i6T/wAFLNWbXI01XwTpv/CPMwV7e1mf7RGhIyQzfKxAz8u1c8DI61U/b8+DvhzwtD4b8deF7GDTLbWHaC7gtYxHFI5TzI5VQcKSofOOuAeuSc6mHiqTrUp8yTSelrX2PRw+eYiOOpYHMsL7F1b8jU1NNpXadkrfifIv2j3o+0e9fbf/AATQtlv9N+JsDceatjGWxnAZbkVc1/8Aa68Cfsy6k3gD4feC4tb0/S28m/v/ALYIPPnHD/MI2MjZGC5wMjAGAK6JYOFOEJ1allJJrS/9W7nLiOI8Qsxr5ZgsG6tSny/aUVZxTu21ZbpJa312Phj7R70faPevpD9mn4Oad+058aPFPiLVrM2PhG1upNRuNPjkI3NNI7RW+9duFADEkY4XAxnI77xV/wAFAbHwHrEug/DbwRpEPhmwmMMc0gMS3Kg4LRxx7QgJzgksSMEgE4rCOHiqcalafLzbK136ndic6r/WngcBhXVqQSc/eUYw5ldLmad2+yX62+MftHvR9o96+8vE2g+D/wBtH4C61440Xw9F4d8d6N5pk+zhS8skaBzE7gL5qumNrMAVPsCD4R+wTtk/aT0TcoYraXZGR0PktzVxwbeIjQctJK6flb/gEUuIYVMvxWKlRcauHvz029mlf4ldWfR2+R4J9o96PtHvX6E/HT4w/DT9mb4hatqGmeGrfxV8TNWkF3dyzSACwQqAil9p8slcHYoBYHLEArnY+FvxK8Jft0+CfEOgeKPC8Onatp6KQyuJWjDghJ4JCoZGDKQV6YxksGIq44JTbpwqJzXT9LnkS4sr08NDMZ4GSwztefMrq9ldQtdxvs9L76H5vfaPevrf9q/4GeCPhf8ABPwTr3hzR2sNW1CeCO6uWu5pfNDWzO2VdyoywB+UCvGfhb8YPEH7LPxH8Sf2dY6dqd/EZtJuBeo5QbJhkqVZSOUr71/aR/aL1z4L/Cjwp4p0vTdPvbzV5oYpobwSGNA8DSErtYHquOSeK0w9OhPB1Jylr7utvh1e3r12MOIMwzGjm+BhhKd4ScrWqcqqe6tJK2ij0ve/kflz9o96+/8A/gohJs+EPgc/9RBf/Sdq+PPjt8eNY+Pviiy1zWrCw0+4tbQWaR2CMFKh2fJLMxJy574/Wv0d/aG1L4deG/h7oHiL4i2a6tZ6W6y2GksA/wBsuWi2qvlnh8DccN8o6noKmhCM8LXjzWV4avsm/wCrd9Dn4ixVahmGU4irRfPep7kXzO7UUknpf10Pym+0e9H2j3r74+Ef7dmkfFDxpYeB/EHgey0rQ9XcWNttnE8SM3ypHJG0YUqxwuRjGRxjp87/ALaXwh034O/GAwaHB9l0XVrVdQt7ZfuwMWZZI15+6Cu4DsHAHSuath1Tpxq05c0W7bW13PqMvzytWx/9m4/DOjUceaPvKakuuqS18v6fh/2j3o+0e9fYH7NPwj8G/Dr4MX3xs+I+nLq0Ee59M06aLzFCh/LVvLb5Wd5OF3cKMN3yJLX/AIKVai2sCK78BaYfDbYQ2UVwxnVOn3yuxuM8bBn1FafVYU7KtU5ZPW1r2v37GVTPcTXr1aeV4N1o0nyylzqC5lvGN07tddvyv8d/aPej7R719Z/tnfBXwpb+CvDnxZ8B2aado2teSLmyt4hHDiWPfFMqDiM4G1lHGSpwDknpP2SPAvhrwF+z/wCIPjHqOgxeJ9dsxczWkEihjAkIxhchgjFgSXxkL075mOEl7WpTqO3Irt76abd90FTifCrLIZjTptuclBQ0T5725W3ott+x8UfaPej7R719g2P/AAUQt/FE02mePfh3puq+Grhtrw2p8x4090lysh6d0r5i8E+DJPit8UdP8NaBG1omrX5itxJ832eEsWLNzzsjBJ5529axlSTnCFGXNzfLXTR+t/zPVweOxMoVZ5lh/YKCvfmU01rfVJWtbVWOb+0e9H2j3r70+Jnxf8E/sSLZeCvAnhK01TxObVJb3Ur04cZztMrgbpGbltgKqoIxjOKsfCD4+eFf2yLu78B/EHwXYQ6q9q81peW53A4Hz+WzDfE4BBBDEEBs4xg9SwkJydKnUTmr6W0ut1c+cfE2KWH/ALRWBl9V35uePNy/zcltvntrsfAf2j3o+0e9eh6z8G38PftER/DS9u2Eba3Bpv2xcBjDLImyT0DFHU46Zr7G+PHx1sf2NZdE8GeA/AmnxR3Fmt217cqyxvhimCVw0smEyzM2RuXrmsaWHUqXtqsuWN7bX13PWx2eexq0MNgKPtqlWPMveUVy97tP5Kx+e32j3o+0e9e6/tDftJeGvj34P0yRvBcegeNra8Bm1G32Ok9t5bAqZMK+d5UhWBAwcNyRXz95lctSKhJxi7rue7gKtbE0FUxNF0p9Ytp/c1o0y59o96PtHvVPzKPMrM9HkRc+0e9H2j3qn5lHmUByIufaPej7R71T8yjzKA5EXPtHvR9o96p+ZR5lAciLn2j3o+0e9U/Mo8ygORFz7R70faPeqfmUeZQHIi59o96PtHvVPzKPMoDkRc+0e9H2j3qn5lHmUByIufaPej7R71T8yjzKA5EXPtHvR9o96p+ZR5lAciP0U/Ynbd8L9GP+3P8A+j5K+uoP9Uv0r5B/YhO74V6Kf9uf/wBHyV9fQf6pfpX32G/gQ9F+R/F2f/8AI3xn/Xyf/pTOc8bf8g6T6V+TH7STY+Nnib/fg/8AREdfrR42/wCQdJ9K/JH9pZsfG7xMP9uD/wBJ4687Nv4C9f0Z954af8jer/17f/pUDznfRvqvuo3V8lY/pYsb6N9V91G6iwFjfRvqvuo3UWAsb6N9V91G6iwFjfRvqvuo3UWAsb6N9V91G6iwFjfRvqvuo3UWAsb6N9V91G6iwFjfRvqvuo3UWAsb6N9V91G6iwFjfX67/s18/ss+EP8AsCH+TV+QG6v1E+Anx3+HHhv9mXw1Y6t488O6bqFro7RzWV1qkMdwjgN8vlFt2fQAZPavby+SjSrXfT/M/JPEWjUq4XDezi3afRX6H5R+G4Y5LMFlBP0rbWGJeiKPwrD8NZWzGRitndXlVG+Zn6RgIR+rwduhPuAr6g/ZV/ZU0j4q+GdV8deONVk0nwdpruuyFxE03lqHld5GBCxKODgZJzyu3n5Y3V9o/sd/H3wJD8K9c+E3xBvU0ew1Fp1gvZmKQyRTJtkjaTpGwOSGbA565HPXgY05VJe0teztfZvS1/xPD4prY6jlzlgL35lzOKvJQ+04rv8ApdjL74ifsgeH7qSztPAGva3Ch4vYDMUk9x510jD/AL5Fejf8FDZrSb4A+BJbCJoLF9Sga3if7yRm1kKqeTyBjua4CH9nn9m74e38uva/8XbXxRo9u4eLRrC7hllk9Ek8gs7g8fdCe5ArR/bg+MHgz4l/AbwKfDOsabLO99DdHR7e7ie5sojbSAJLGjEoV3KpB6Hiu+q2sHUjPlTbjord+tvwPz2nTpVs5wFTBuvUhGUuaVXmau49Oa2v81klsaf/AAS/bdbfEn/e0/8Alc18P+JW/wCKj1X/AK+5f/QzX15/wTl+InhbwNB8QV8SeJNJ8Pm6+wmD+1L2O283aLjds3sN2Ny5x6ivjnXrqO61zUZomDxSXMjow6EFiQa48waksPZ7R/8AkT7XJ6c48QZpOUWk/ZWfR+50P0G/4JqTwt8MPG0aok9yupKzwnqymAbQfYkMPzrzOT9uDwHDI8b/ALPXh1HUlWVriAEEdR/x515T+yX+0cP2e/HVzcX8Et54c1aNYNQhgwZEKkmOVQepXcwxkZDHuBXvnxA+Cn7O3xp1a48V6D8W9K8IXGpSG4uLW5uoY4y7HLMIJmjkQkkkjOPQCu32lSpRp/V5K6Vmna/49P67nymMy/CYLOsVWzajOVKtyuE4c9k0rNS5He/a99F5mPaf8FENH0PR9QsNA+D+m6ELyNlb7HqSRoWKlQzIlsu7GfUfUV53+wG2f2lNF/687v8A9EtW98RPAn7N3wn8A69a2Pii5+IPjW6s2j0+S1uPMgtpiCFkBh2xgA4JDu5wOBXEfsQ+KtH8IftCaNqOu6pZ6Np6210jXd/OsMKsYmABdiAMnjk1nRnP67D2s07Lpay0eh6jwuA/sPHzyzDzhzxfxc152jo0pNytrboTftzNj9qLxl9LP/0jhr0//gmXIf8AhZni1c/KdIUkdv8AXJ/jXjX7ZXiTSvFX7R3i3U9F1K01fTZvsoivLGdZoZNtrCrbXUkHDAjg9Qa9G/4J3+OPDvgn4jeJrjxFr2m6Bbz6UI4ptTu47dHbzkO0M5AJxzj2rPL2ljuZvT3vyZ0ZrRqS4NjSUW5eypaW10UOh4b8cG/4vR49/wCw/f8A/pQ9fZf7ezY/Zr+G/wD192v/AKRyV8TfGPUrXVfi542vbK4iu7O41u9mhuIXDpIjTuVZWHBBBBBHrX3HpPxA+En7Un7Ovh7wr408aWvhTWtJjtxMby8itZUuIozH5imX5ZEdSxwM43diKzwsVUw1ain7z5Wvk3czz1Tw1XK8fKEnTpN81k21zRSTsvQ/PTfX6Ff8FHGx8HPAn/YRX/0navkP9ovwL4A+HfjCx0r4f+KX8W2P2JZLy98+KaNZy7DajxqFI2hTjnGevYfSn7fXxN8I+NPhR4Js/D/ifR9cu4b0Sy2+nX0c7xL5BGXVGJXkgc4rONo4SvBvW8PwkbZnUeOzXKMVRhLlbqPVNWvFWv2+Z8nfBmQr8YPAxBwf7dsen/XwlfT3/BThsePfBn/YMl/9G18p/CfULbTPin4NvLyeO1tLfWbOaaeZwqRos6FmYngAAEkn0r6N/wCCinjrw5438ceEpvDmv6Xr8Nvp0iSy6XeR3KRsZcgMUJAOO1Zy/wB0S/v/APtrO3HU5y4mwVRRfKoTu+n3n0lF4+0z4d/sQ+EvEl74Ys/GWnWek6esul3TKsTFikZYlo3GVc/3etfPf/DcngH/AKN88Of+BFv/APIdH7KX7UnhDTPhzefCn4oJt8N3Alitb5kZ4hFKSXhl2/MvzMWVx03c7doNX9Q/ZN+ANxqYu7L476XaaQTuNnLqVlJOB6B94x+KE169apWqtVMPJcrS35bp9b3PhsNl+XZZiMTQzmhUu5ylCUfacsovb4Ha/e/fc4745ftqQfF74VnwPp/gK28LWPmwurw34lSNI23BEjWGMLzjv0zxXNfs1/ta63+z79q0xtPj17wxeS+dNp8knlvHIQFLxvg4JAGVIIO0dOTUP7RVr8EPDug6PoXwunvdc1q2uHbUdduHkZZUwQE52oTuwQY0xgfeOa674M/DX9n/AOKXwr0u18QeMT4I8fW3nfbri4uxDFNmVvLP7792wCbBhGU8HNcFN15V5zhNOS9NdFt0dj66VHJ8PkypzwdRUKkneLjJyT1996uSTsrPfVaansGk/D/9n79se31H/hErebwR4zjiM7wQwiBwM43mAMYpE3EZKENyMlcivIv2SvCNz8Nf2zLTwxrgiXU9ON9ahl5VnEDkMhx0ZMkZxwfwr1j4V6T8B/2RZr7xefihbeNNda1ktoYNLmimJUkNtSKJmwx2gbncKPavkbVfjprN18eLj4oWSJaaodT/ALQhgJ3KqA4ETHjI8v5CeM5PSul1KdCvRqNJPXmtsun3210PIy7D4vH0sfgcLOcsLKm1TdS6fO1ayckm4977fn9nftKftN+F/hT8W9T0LWfg1ovii7WKCYaveTRLJcq0a4JDWzn5SCn3j9zt0HnWkft++EfD+oRX+l/ArRdNvos+Xc2d9DFKmQQcMtoCMgkfQ12/jDxN8Af2y9E03U9e8UR+AvFtnCIna9uI7aRFJJ8tmkHlzRhssNpDDP8ADkiuGsv2f/2a/hwg1Txb8XIPGEUbZFhpFzGyy8cKyW5kk/EMvua0k8VGbcakeW+j93b8zx8DQyWng4YbMMHW9vFKMor2z5mlbS0uWz33S100Pnf4wfGC6+Knxc1Lx5b2Z0C7upYJoYYZzI1u0UaIpEm1cn92Gzgc19M+Ff24vBfxM8OWvhr42eDotTRcL/a1tAsqbiCDKY+HibHVoiScnAHSvmPwzqPw8uPjml3rOn3Fv8NZtVmc2e6TzYbNmfylYoxf5QUztYng4z3+kL/9lz9njxDdw6lofxvsNH0qU+Y1jfahamUKTnavmMjpgcfOrH1rjwvt+Vyg003qnb77P9Ox9hnUMohChhsZRqQUIrknBSbh05VKN3zJJaO62ZkftNfspeFfDPw3i+KHw01VrvwpL5Ty2cshlVI5GCI8Tn5sBiqlXywJPPGK+Sd9fZP7Sfx0+HXhX4D2nwW+Gt+2v2kZjjutR3F4kRJfOY+ZgCR3kwSUGwAnGOBXxdurlxcaSryVH4f62PW4WqY6pl7ePcm+aXI5q0nDTlcl33/Asb6N9V91G6uOx9gWN9G+q+6jdRYCxvo31X3UbqLAWN9G+q+6jdRYCxvo31X3UbqLAWN9G+q+6jdRYCxvo31X3UbqLAWN9G+q+6jdRYCxvo31X3UbqLAWN9G+q+6jdRYD9Hv2HTn4U6J/vz/+lElfYEH+qX6V8ffsM/8AJJtD/wB+4/8ASiSvsGD/AFS/SvvsN/Ah6L8j+Lc//wCRvjP+vlT/ANKZh+LoTLYSAelflN+154XuND+LFzqTI32bVI0dXxxvRQjL9cBT/wACr9btUtRcwMuOor5k+P3wTs/HmmTWt5bmSMnejpw8bDoynsazxmH+s0nBb9Du4XzpZDmMcVNXg04ytvZ229Gk/PY/L3fRvr2fxJ+yt4j0u8dLG6t7iDPBuA0bAenAYGsM/s5+LR3sf+/j/wDxFfKvA4hO3If0jT4vyKpFSWKjr3un9zR5pvo316X/AMM5+LfWx/7+P/8AEUf8M5+LfWx/7+P/APEUvqWI/kZp/rZkf/QVE8030b69L/4Zz8W+tj/38f8A+Io/4Zz8W+tj/wB/H/8AiKPqWI/kYf62ZH/0FRPNN9G+vS/+Gc/FvrY/9/H/APiKP+Gc/FvrY/8Afx//AIij6liP5GH+tmR/9BUTzTfRvr0v/hnPxb62P/fx/wD4ij/hnPxb62P/AH8f/wCIo+pYj+Rh/rZkf/QVE8030b69L/4Zz8W+tj/38f8A+Io/4Zz8W+tj/wB/H/8AiKPqWI/kYf62ZH/0FRPNN9G+vS/+Gc/FvrY/9/H/APiKP+Gc/FvrY/8Afx//AIij6liP5GH+tmR/9BUTzTfRvr0v/hnPxb62P/fx/wD4ij/hnPxb62P/AH8f/wCIo+pYj+Rh/rZkf/QVE8030b69L/4Zz8W+tj/38f8A+Io/4Zz8W+tj/wB/H/8AiKPqWI/kYf62ZH/0FRPNN9G+vS/+Gc/FvrY/9/H/APiKP+Gc/FvrY/8Afx//AIij6liP5GH+tmR/9BUTzTfUM9vHcffXNeo/8M5+LfWx/wC/j/8AxFH/AAzn4t9bH/v4/wD8RR9TxK+wyZcVZFJWlio/18jzCGNYVwowKk316X/wzn4t9bH/AL+P/wDEUf8ADOfi31sf+/j/APxFH1PEfyMa4ryJKyxUf6+R5pvo316X/wAM5+LfWx/7+P8A/EUf8M5+LfWx/wC/j/8AxFH1LEfyMf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MVM8/vX3yp8LWXLDyLRUwc4/n0QZ8Kby9YmI0sj+Z67jNnuXOl5olr0P62VhDHOn76mdI5pY5Td/GO8VuPdA42fR73k0aJRxxfjTqGOiaVosdIx86bK1XHrdLfPz0Wlc6rmCr2O5ZSze+zTB+DYmj/+ufLmwOxN2uNRbAhbu9gW2axNtVi7bu6UjegOdzSMDjc09QW5jYPC0ss1lYMHvHBWnTy6wmVnOTy6KRfKtZEsWCr5sSeR/sqFlN581SyzhSN9eJQX+suXpx4wfb6zTOzzypDQZXOW0wFRzXHIaLHqlxcVXuMRbkA0j4riWwPHUdvzry/K/GcUQ8dB28exN6sNVZtg01XCRDrzZXm+u0QbLqd+m9/c7bFWlPhyppuq/7EYu3OwnPhhoUFLcMLsab9x7Wkt2Z18tTJThGg70Xf1K0f5wqLrkzkfzbPPBqfP0HrY50AtT/9vz7XftI5nrKTsHf1SNv8xk6ycZ362Duhal7Nkc6bN09+jRHtX6GTX2uKt3apMMkfyzw6ocfv5dU23lxpsHnHJT6Gsljkah/e/Hm1hhT93DoOCqe41mK/H8WORzRdWzzGcV6pz/M/o34mb66oF2tah9YY59TaNa/3GOr73rxS26Vof+nvYLoGby7E3qw1Vo2DrcUmRqwzV5rrz6tdsL1poaaratP6NYVL9Jy1/oPC9QNawi0NQ8Kdja3hoaahhVuhS5ot1mzfq3JrkTpp6YT22rXf7/R1T52MUsptVwydrJ8786wu45860MIq+Vp6Aiy2bVTfS2NAkeWNjRZDx8f7GbVOL4Ze+qqFVjI274bksS9EjTOumGmw5dFx8o6f97hpbDour+ZJY1DH0Js/qp8tjSDt2xur45RH+yo1t+bRmFLH9827Osew1qI1eWOl9pcGvvbhjZXp76H2542T+h3U3OWOM2Jv1BqrtsG2Sq92Q6wzV5jdDbZ333yzcCXtxV/OL7yoYMaU08LUfo3hIvMyi7WrBwwKPxzYEn7aMDjcbbE2d9DQML95WFimq2vJOrpreoLTlQpvXNRDJ8V/P/AId3xqGjiVbvsrO2GmlNrO4/1NmwrzeOOl5ksD5a1H5rpjo12DbZ07rpia3+PNu+5xx0e97bxx0XS8wsMbl/qbm3+abbENHUNvXDp/ueNWTu+xWPfV/+2OTdXvVJ5N117vjkvxxiDuDFpjEWyIpYLtdYuxf+7bEM7t1xAutAi71CLsu+YV/QcVvDLnVRZnCrTrBjSH75s3WqjdaqF2e+OQcF9TW5hjsbZAz1tr3hZrK3Nr6InpCblccKTopFrpiVSmgVjsZOqZbqu1e+NkikKjkjBUsOYpdzy2R7CV+rmi+llStBZvrEwjppJjEU239aK31sGW/l6W+w+JvOm2+r3xxqV4YxB3Bq2xahxszTYxYp25wiwVbOdasF3QtzFc1q8pXGthdr3F2A8KtoQfZv7IvNGcoatpAweHWQ1DwuyG1vDzxrYwt2lomD9oWFg8yELN9rUyt+9a6AaHMy6aUrgS5IwrZv6qiT72xhTzNzd1PhEXosAZJ1PWfcWi0hmXqoDMU+54VHv8UtPQKVz5csZ5vv/qpmyrbRSCzRmnnz1PNfuQaSh7+0kfG63t3w+wKEzGVWp6u7LSx0+mV2OLPSZpiOpn8MYh1rvWWLUNtpXNw+1khFhfLjdfPu/C7F/5nXn9hRfC+RZsl/RrDNMt1m6yILtNV80syO7Qc9Iy71Kg6S8XNLaG+80HLNTmNLWFxwqxNtRibVhY2jzMgk3R5q+ju76SrF0nN29cNMUbU8x0X/9pJ3V9rVIVh3lKrTXFG+Op/aR446Lp+HLHL/W3SbDpc2+cp/aVR8fHG5fuQwGWP67lTIPNW+PaAw7vcgtTj++LFlrp2EpM8dZVyhRvH+lxEdUcf8R60RqLYEMsF2x6PtqV/ZvCTyzWFGWKMYXY49Ji7InMX5qKsyctzhaZS8xl2fy1ijSdPNMTWzURJFO8McX8j+QqTE8h2DoHW7Ft0+DqKcX2k/4sEa1Tj723jef/O/ML2Za1w9uPF5lCX9MtWK3D2w6x3rTGqm2wxasHiPWkoqpcsF1lwXazBdt9ja2FK2eKMrkwU4EW1dW0Jc26orZt7hhs1brGTkY6SW59+pkut35K8Z6dXL35oinemGIWO6F3l1JrTfHGeK53HktvXDQdX+74pabHRJ974zy1rzzFtk3H9ZRSa9ySPAcwj0JI33/WQsjbNuo9Bj3F24/Uf8SU+udDx07/HHnbItaL1lg1DjY7USHWm8vMl8+dmv3rvTMKtml9G8I1/ZrCTAu2hyzYnrBg0zbLc3PU2jfuutu9clAJheBw5oymeGOK+duHaxds+vk2XTPd3Y9M8cZ4rnceS29cNB1f7vilpsdEn3vjPLsEW5Ftaxlsiptnz/i8u5+ojkm5ff5u5aqwZv/Dim5fS8odU61DY0r9M6Ofu9TvG2Jv1hqrtsGmExhivbnUfKlEsF1kwXa1BdtPLdgezIJN28Roq7Xv2ImwJ+hE680bTfHGFDONk3L76okp3hhPLxa8cVEv2LxxxUyPiT73xnmmUVRs20rH1VodG/0+FguhGH/edinpmO3hags3/ceOnntXjB117BBrqTUWwYbYm4JNJ5sUnRR1ktFJUCekdJtqgyPFG1PMdH06MXrjamGKN8az2lio9vil6rHJU00QVBpi7z79TDZiG7ot6Y3bXur37j9uutW99ej9DrzwlW9k3/0Q73d3e6o1FPuPn1evme5ug9hbtcaqcbA12cSIdeZS86XvVBBsAyzYGizYGi3YbJtluTlq5R/e7HxCfGfFqm0nOmdsdH2y9kJwOOOiKd6YYqb7Et64WpjijfGsdo3VHr9UN9iccZ5usDnj0n1Uu8Zamq5FFAIoGZei45yO2RG+cPY3ulxxK0SmMxaxt2qNVdtgW9Y01E5iiPXlErN8sDWGWwc0hwcahoTHG1sL2yzNzVELnz/769leP0Sx5o3N+7ITHN64aIo3pphaT4rW7Y3tqSneGM/0eAhvXLTa45e6OQkYfe6N80yDrdi2CqI8ukXpjdtRplf8vHWnkfTGnXd3GbOj9P7Z8sYh9latsWocbI02MWKducQsGWx9LNj6WrD1t2AbaMHWYMFm2yzNzVEL3dBwxqW6weGMi6Z4Y0qZnoh1FdAb11NTvDGe1R7Hao9fqhtszjhPN9iccasndw3lX8+41R27I6zkZ94y/8nsu9vQ1eN0zI40xRuD2Fu1xqptsOkEhlhvLjbXlQi2Cy3YrrJgu8WC7RcWbI9ZsGmbGG210guNDjtRe2Oj+n4aUIoAb2w0xRtTSoVCitbujS2m1v30aZ9zvxdN8cZ4esfRGxftznHP68WLN87TCzZvnFQY59FVtmrWKXXMq93GM42x1++8u8sY7SulmmMT1dUx7+vVqJ85j46dNw6xt2qNVetga7OJEevLxea671yQ/au8M9uCbWAWbIMs2AZbsA0pbLMkN0etTNFJ2hsnX7Y1p895E9uCzd9GpnhjypnuVyfAjVdf547Nq5O4TvYav73WqeOS4o2Ldkw+NBv1IZsfntNl3LbA7Pw1qbF5vG2L2TXYim/rBZBifVvQ+NtEdUxi8BXbhx5TrUdjve9HtT89fnmKrSGNTFHJ8dFjogiMv2femF/PuKWwDs2n8d6YaLqOd596xh2H2Fu1xqptsOkEhlhvLjJfLBFsUy3YrsyC7ecWbI9asGmbGG211DvB6SSqk9dLtkapj9MTfR59z5s7muKNKafW4aETrE6gire4Xn2sr3lXAr25oyneGE9vbd64vOnahNandb9lgRm/325hkG6rMXn0eTqmmOnjWG7bdF+RuNZ4zOVrFjRaexrXxfaRR9to2/zjqPmK/X5680kdrzTuhL6m+TVnfs1am2IqxZs7PRbaLv/PSZwv/fmFvufNidhbtcaqcbA12MSIdeYi88V/LhJsz78QLtxjYLiqjwVbPwu2ARZsAy3YbJvFuTlqZft+/gmuFIqJfHAUTqDO3NEUb0wl6mRb7Vrz6ITtzRtN8cZ4vuQ8lt64vAqTStDc6babH0qCzT5PxxSzS7BVsK2OW0/Qz+rN2x30e6ffWW++6HNf/robTZWifXjzpse9UvR7682H2Ju1xiLYEHtTsMmnTvtcpwArhU7eOmHmT/w7KtikTsZpdJRDJ+9KTpop3hjP7gSb9K4epXjb7ehgk4quaiNI+/KCM1ptgOuKVrlYi2pcJcc3j9ai41FsH+nvfTk0X7FYReztWmP1KNg0WBtpY00yZbGejI1YZy4y15z238PbTz2d/at9G1s2vhqW/Pgn4dI+A8N1fRvDTD2H7YNg27adN1+t3GAnl7ftJJeemHWSUqg9ZWuOY/NXXbRNfp7U/Hz62BtTrb/68tcKJ1etLT3pax/6ur6vcd72nt1d56r9Dum0rfbtjfNU0ChE0n3ra/qet41CJ48+98Z5/uaO2dlW24JCj7k3rpgar8feCxdFv9atfeR/V0qpY6f163conVPr09fS371q1HZaT3qMRX7+ao5D/ncvnTMeg2oeE8TeqDVWt4Otj9k12AbaxIh15iJzoTnHYuze/i2FK2nX9mkIl5vT9hgYrrb/v8GCbVa/5vCQjXlsgAVbbntERMTtqRora61uB9twMwbbyTqJIdabirUnzUctxB60ILujf3O4qe+g8OO+TRZqTWGGeZtF3D0Wc3NtzBOmtvHmQkRErLXWWDUJtr3Mw8yT5g8Y8rtFul2EWGcuNH+pV4BasD0woCXcbdF2p3m7hdps+//7zUfs60/Y9xdk4715EBERa6011slZa6m51F5NplqsomDT4GHmnuah5okP9Wt+aaGuPiDWofYfHIUgm9d/cHi4f0t40HzAfMicY197zNSYBbltEBERt6dqK2usk7LWqijY5J+Yu5l7mI3mUHOCebB5/Iw+jQ94O0OsF580FWRScRaNX9P3ve0QERG3h3f2HbTcGusE85CsuXSxTA2mFlOTqc2KBtvuZoPZZo4zDzSP+6dP9r984YDBtgPE+vXJnAuSz73xiIiI20u1lTXWp82DzPGm2ksNVjbYdjUVbAPNIeYYc3/zGPPMOf2aX3+yv53cEBEREbHbPt6v+d1Ru+zyP6yvjjUPMMearaaCTS1WNtg+aQ4wW8xR5r7mp8xTz9u9/4+8nSIiIiJi5V63+8DZaivzyKy11FyDTTWYWkxNpjaLnVZAH6jgPm7qSW79zPhKUf21g8ILD8wv/LzvoFcW2I4QERERsXrVUiN22eVvrKviCw7UWnpLD/2lqf6mWkxN9sHVtUgMNr0aQZfg9P4fetKb7qXqnqou1em26BmH/umu//Bo3+atC/q1BERERESsXDXUX+22x2XWVGea8XaoXnCg5tIrRNVgarGywaZLcHqymy7J6dLcaHOSqTd1Uwl+fsqun5g633aKiIiIiJU5z2Lta7v2+b611BdMvf+a/l77PqZaS82l1xCowdRiajL1WadgE/qC7pWq6HTvVLdF4/ux5a+ynW5+8aSP73bxvX0GbfQWhIiIiIgfqmZSO1lD/YV5hqmra3onDl1di++/pvZSg6nF4vPXupC/yqZLcSq8+GrRkWZ8LptefqrLeHplw5fP+0S/u+f3bQ6IiIiI2Nl5fQZtVSu17bLL32ft9BnzeFN/3UB3MPViA7WWmiv/hrllgy3/alHdR1Xx6b6qXm6qVzHo1qh2pGj7ovm35jf+dtc9bv7h7gNX/mKPps2/tAUiIiIiftSc02fQe7P7NG66ZfeGp/5+tz4/a91ll3+yTvqSqStrijW9Ua5aaj9T73erP1SgF3rGq2vx1aFdnr+WJ73KpvcB0XPZ4itGdWtUO4jRptujZ5l/ZX7Z/Lr5d+Y/mlrgt83/k/l/EREREXcyY+eoedQ+aiC1kJpIbfQ/TbWSboMq1vS8tclmvBWqV4bG567lX2xQUbDF57LFvy2qifS+bPlo0+1RPadNT5rT1TYt5i/NvzZVkmebXzXPMb9mauGIiIiIO5NqHKnm+YqpBvpfpppIbaSralNMPWdNt0HVUIo1vY1HfKGB7mjGt/Ioe3VN6Jv5q2zx1mg+2vQiBN0e1X1XPVlOpahF6BWkuuL2WfPz5p+Zf27qEqDUfVstHhEREXFnUG0j1Tl6mpjaRw2kFlIT6aLWcab+AIH+/JTaSbdB1VJqKv1VA8VavBWq9oqxVjLYRAy2NNo0oaJNl+50v1UvQd3T1PPaFG6qxqNMLUyX/BRwKspTTL2TrzwNERERcScx9o1aR82j9lEDqYWONvUUMoWarqrtZepPfnqxpluh8YUGZa+u5Yll511p03Pa9EIEvaJBO1W46dKeXkWqBentPw42dctUEafF6iqcVGEiIiIi7gzGvlHrqHnUPmogtZCaSG2kRlKo6Wllaie9LkAtpabKX1mrOtYiMdo0QYw23V/Vk+L0SgaVoXaqneuKm976QwvSpT5dedvb1EJ1+U/qjeEQERERdyZj56h51D5qID3fX08fUxvp4pZaSXco1U7601NqqZrEWiReZYtX2vRkuPjqUZWhdqrbpLripoVoQXoLEAWcSlJPqNNio3qvEURERMSdwXzjqHnUPgo0tZCaSLc+1Ugx1NROaii1VIy12FnxQlm3iRNosvzVNu1MdRjjTVfddIlPAaeF6W+RapFSV+LyKu4QERER69G0a2LvqH3UQGohNZHaSM9Ti1fU4tt2pFfVehxrES/atMMYbrpVqoVoQVIBpwVqoVGVJSIiIuLOZL511D5SHaQe0kWtGGrxitp2i7U8+XCL8ZYPuHzExZBL1cIRERER69m0b2L7xDiTsY3ykZYPte1K3Ek07jwNuNS4aERERMSdRa95Yg95kRbdoaQ7j+YjLm/+B0BERESsZ73WiXp9VDd4i0dERESsdwEAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAACgDvjYx/4/vt1HHhcNtOEAAAAASUVORK5CYII=</file>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>b={1:11:1};
c={1:10:1};
a={7:21:1};
</text>
</varsrandom>
<varsglobal><text><![CDATA[ans=(a + b) - c;
ques=join("",a," + ",b," - ",c);]]></text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
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 <placeholder>
  <text></text>
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 <answermark>
  <text>1</text>
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  <text>0</text>
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  <text>1</text>
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 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>ans</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text>_err == 0</text>
 </correctness>
 <unitpenalty>
  <text>1</text>
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 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<h3>Simplify:&nbsp; {ques}</h3>]]></text>
 </subqtext>
 <feedback format="html">
<text></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 357996  -->
  <question type="formulas">
    <name>
      <text>L08- a T (b M c )</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[Simplify by adding, subtracting, multiplying or dividing, as indicated:
<script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script>
<script>
    /*
                          actualWidth    width of the input
                          checkWidth     width at which the box becomes wider
                          defaultWidth   default width of the box
                          c, ctx             see https://www.w3schools.com/tags/canvas_measuretext.asp
                          size               size of the font w/ px, e.g. '14 px'
                                               note that the size of the font can be defined in any units,
                                              e.g. small, medium, xx-large, 150%, 1.25cm, 22px
                                              since it is always transformed into px units
                          sizeN              size of the font w/o px, e.g. '14'
                          family            family of the font, eg. "Times New Roman", Times, serif
                          txt                 text of the input, e.g. '123456'
        */
    var defaultWidth = 30;
    document.write('<canvas id="canvas_1" style="display: none;"></canvas>');

    function newWidth() {
        var txt = $(".formulas_number").val();
        var size = $(".formulas_number").css('font-size');
        var sizeN = Number(size.substring(0, size.length - 2));
        var family = $(".formulas_number").css('font-family');
        var c = document.getElementById("canvas_1");
        var ctx = c.getContext("2d");
        ctx.font = size + " " + family;
        var actualWidth = ctx.measureText(txt).width;
        var checkWidth = defaultWidth - sizeN;
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        newWidth();
        $(".formulas_number").keyup(function() {
            newWidth();
        });
    });
</script>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text><![CDATA[<table>
    <tbody>
        <tr>
            <td>
                <h3>Simplify:&nbsp;&nbsp;</h3>
            </td>
            <td>
                <h3>{a} x (<span class="" style="color: rgb(255, 51, 102);">{b} - {c}</span>)</h3>
            </td>
            <td>
                <h3>&nbsp; &nbsp; &nbsp;</h3>
            </td>
            <td>
                <h3></h3><h3><span class="" style="color: rgb(255, 51, 102);"><h3><span class="" style="color: rgb(51, 51, 51);">First subtract&nbsp;</span>{b} - {c}</h3></span></h3>
            </td>
            <td>
                <h3><img src="@@PLUGINFILE@@/ooo-parentheses.png?time=1624498378776" alt="mult or division" width="201" height="57" role="presentation" class="img-fluid atto_image_button_middle"></h3>
            </td>
        </tr>

        <tr>
            <td></td>
            <td>
                <h3><span class="" style="color: rgb(51, 102, 255);">&nbsp; {a} x {=b-c}</span></h3>
            </td>
            <td></td>
            <td>
                <h3>Now multiply&nbsp;<span class="" style="color: rgb(51, 102, 255);">{a} x {=b-c}</span></h3>
            </td>
            <td>
                <h3></h3>
                <h3 style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-Multiplication.png?time=1624498477841" alt="Parentheses" width="200" height="55" role="presentation" class="img-fluid atto_image_button_text-bottom"></h3>
            </td>
        </tr>
        <tr>
            <td></td>
            <td style="text-align: center;">
                <h3>{ans}</h3>
            </td>
            <td>
                <h3><br></h3>
            </td>
            <td></td>
        </tr>
    </tbody>
</table><br>
<p></p>]]></text>
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</file>
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</file>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>b={1:11:1};
c={1:10:1};
a={1:11:1};
</text>
</varsrandom>
<varsglobal><text><![CDATA[ans=a * (b- c);
ques=join("",a," x (",b," - ",c,")");]]></text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
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  <text></text>
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 <answer>
  <text>ans</text>
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  <text>1</text>
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  <text></text>
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 <subqtext format="html">
<text><![CDATA[<h3>Simplify:&nbsp; {ques}</h3>]]></text>
 </subqtext>
 <feedback format="html">
<text></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 357995  -->
  <question type="formulas">
    <name>
      <text>L08- a T b D c</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[Simplify by adding, subtracting, multiplying or dividing, as indicated:
<script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script>
<script>
    /*
                          actualWidth    width of the input
                          checkWidth     width at which the box becomes wider
                          defaultWidth   default width of the box
                          c, ctx             see https://www.w3schools.com/tags/canvas_measuretext.asp
                          size               size of the font w/ px, e.g. '14 px'
                                               note that the size of the font can be defined in any units,
                                              e.g. small, medium, xx-large, 150%, 1.25cm, 22px
                                              since it is always transformed into px units
                          sizeN              size of the font w/o px, e.g. '14'
                          family            family of the font, eg. "Times New Roman", Times, serif
                          txt                 text of the input, e.g. '123456'
        */
    var defaultWidth = 30;
    document.write('<canvas id="canvas_1" style="display: none;"></canvas>');

    function newWidth() {
        var txt = $(".formulas_number").val();
        var size = $(".formulas_number").css('font-size');
        var sizeN = Number(size.substring(0, size.length - 2));
        var family = $(".formulas_number").css('font-family');
        var c = document.getElementById("canvas_1");
        var ctx = c.getContext("2d");
        ctx.font = size + " " + family;
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        newWidth();
        $(".formulas_number").keyup(function() {
            newWidth();
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    });
</script>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text><![CDATA[<h3></h3>
<h3></h3>
<h3></h3>
<table>
    <tbody>
        <tr>
            <td>
                <h3>Simplify:&nbsp;&nbsp;</h3>
            </td>
            <td>
                <h3><span class="" style="color: rgb(51, 51, 51);"><u><span class="" style="color: rgb(255, 51, 102);">{a}&nbsp;x</span></u></span><span><span class="" style="color: rgb(51, 51, 51);"><u><span class="" style="color: rgb(255, 51, 102);"> </span></u></span><span class="" style="color: rgb(51, 51, 51);"><u><span class="" style="color: rgb(255, 51, 102);">{b}</span></u> \(  \div  \) {c}</span></span></h3>
            </td>
            <td>
                <h3>&nbsp; &nbsp; &nbsp;</h3>
            </td>
            <td>
                <h3 style="text-align: left;">First multiply&nbsp;<span class="" style="color: rgb(255, 51, 102);">{a} x {b}</span></h3>
            </td>
            <td>
                <h3><img src="@@PLUGINFILE@@/ooo-Multiplication.png?time=1624463020172" alt="mult or division" width="200" height="55" role="presentation" class="img-fluid atto_image_button_middle"></h3>
            </td>
        </tr>

        <tr>
            <td></td>
            <td>
                <h3><span class="" style="color: rgb(51, 102, 255);">&nbsp; {=a*b}&nbsp;</span><span>\( \div \)&nbsp;</span><span style="font-size: 1.64062rem; color: rgb(51, 102, 255);">{c}</span></h3>
            </td>
            <td></td>
            <td>
                <h3>Now subtract&nbsp;<span class="" style="color: rgb(51, 102, 255);">{=a*b} \( \div \) {c}</span></h3>
            </td>
            <td>
                <h3></h3>
                <h3 style="text-align: center;"></h3><h3 style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-Multiplication.png?time=1624463020172" alt="mult or division" width="200" height="55" role="presentation"></h3>
            </td>
        </tr>
        <tr>
            <td></td>
            <td style="text-align: center;">
                <h3>{ans}</h3>
            </td>
            <td>
                <h3><br></h3>
            </td>
            <td></td>
        </tr>
    </tbody>
</table><br>
<p></p>]]></text>
<file name="ooo-addition.png" path="/" 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</file>
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MVM8/vX3yp8LWXLDyLRUwc4/n0QZ8Kby9YmI0sj+Z67jNnuXOl5olr0P62VhDHOn76mdI5pY5Td/GO8VuPdA42fR73k0aJRxxfjTqGOiaVosdIx86bK1XHrdLfPz0Wlc6rmCr2O5ZSze+zTB+DYmj/+ufLmwOxN2uNRbAhbu9gW2axNtVi7bu6UjegOdzSMDjc09QW5jYPC0ss1lYMHvHBWnTy6wmVnOTy6KRfKtZEsWCr5sSeR/sqFlN581SyzhSN9eJQX+suXpx4wfb6zTOzzypDQZXOW0wFRzXHIaLHqlxcVXuMRbkA0j4riWwPHUdvzry/K/GcUQ8dB28exN6sNVZtg01XCRDrzZXm+u0QbLqd+m9/c7bFWlPhyppuq/7EYu3OwnPhhoUFLcMLsab9x7Wkt2Z18tTJThGg70Xf1K0f5wqLrkzkfzbPPBqfP0HrY50AtT/9vz7XftI5nrKTsHf1SNv8xk6ycZ362Duhal7Nkc6bN09+jRHtX6GTX2uKt3apMMkfyzw6ocfv5dU23lxpsHnHJT6Gsljkah/e/Hm1hhT93DoOCqe41mK/H8WORzRdWzzGcV6pz/M/o34mb66oF2tah9YY59TaNa/3GOr73rxS26Vof+nvYLoGby7E3qw1Vo2DrcUmRqwzV5rrz6tdsL1poaaratP6NYVL9Jy1/oPC9QNawi0NQ8Kdja3hoaahhVuhS5ot1mzfq3JrkTpp6YT22rXf7/R1T52MUsptVwydrJ8786wu45860MIq+Vp6Aiy2bVTfS2NAkeWNjRZDx8f7GbVOL4Ze+qqFVjI274bksS9EjTOumGmw5dFx8o6f97hpbDour+ZJY1DH0Js/qp8tjSDt2xur45RH+yo1t+bRmFLH9827Osew1qI1eWOl9pcGvvbhjZXp76H2542T+h3U3OWOM2Jv1BqrtsG2Sq92Q6wzV5jdDbZ333yzcCXtxV/OL7yoYMaU08LUfo3hIvMyi7WrBwwKPxzYEn7aMDjcbbE2d9DQML95WFimq2vJOrpreoLTlQpvXNRDJ8V/P/AId3xqGjiVbvsrO2GmlNrO4/1NmwrzeOOl5ksD5a1H5rpjo12DbZ07rpia3+PNu+5xx0e97bxx0XS8wsMbl/qbm3+abbENHUNvXDp/ueNWTu+xWPfV/+2OTdXvVJ5N117vjkvxxiDuDFpjEWyIpYLtdYuxf+7bEM7t1xAutAi71CLsu+YV/QcVvDLnVRZnCrTrBjSH75s3WqjdaqF2e+OQcF9TW5hjsbZAz1tr3hZrK3Nr6InpCblccKTopFrpiVSmgVjsZOqZbqu1e+NkikKjkjBUsOYpdzy2R7CV+rmi+llStBZvrEwjppJjEU239aK31sGW/l6W+w+JvOm2+r3xxqV4YxB3Bq2xahxszTYxYp25wiwVbOdasF3QtzFc1q8pXGthdr3F2A8KtoQfZv7IvNGcoatpAweHWQ1DwuyG1vDzxrYwt2lomD9oWFg8yELN9rUyt+9a6AaHMy6aUrgS5IwrZv6qiT72xhTzNzd1PhEXosAZJ1PWfcWi0hmXqoDMU+54VHv8UtPQKVz5csZ5vv/qpmyrbRSCzRmnnz1PNfuQaSh7+0kfG63t3w+wKEzGVWp6u7LSx0+mV2OLPSZpiOpn8MYh1rvWWLUNtpXNw+1khFhfLjdfPu/C7F/5nXn9hRfC+RZsl/RrDNMt1m6yILtNV80syO7Qc9Iy71Kg6S8XNLaG+80HLNTmNLWFxwqxNtRibVhY2jzMgk3R5q+ju76SrF0nN29cNMUbU8x0X/9pJ3V9rVIVh3lKrTXFG+Op/aR446Lp+HLHL/W3SbDpc2+cp/aVR8fHG5fuQwGWP67lTIPNW+PaAw7vcgtTj++LFlrp2EpM8dZVyhRvH+lxEdUcf8R60RqLYEMsF2x6PtqV/ZvCTyzWFGWKMYXY49Ji7InMX5qKsyctzhaZS8xl2fy1ijSdPNMTWzURJFO8McX8j+QqTE8h2DoHW7Ft0+DqKcX2k/4sEa1Tj723jef/O/ML2Za1w9uPF5lCX9MtWK3D2w6x3rTGqm2wxasHiPWkoqpcsF1lwXazBdt9ja2FK2eKMrkwU4EW1dW0Jc26orZt7hhs1brGTkY6SW59+pkut35K8Z6dXL35oinemGIWO6F3l1JrTfHGeK53HktvXDQdX+74pabHRJ974zy1rzzFtk3H9ZRSa9ySPAcwj0JI33/WQsjbNuo9Bj3F24/Uf8SU+udDx07/HHnbItaL1lg1DjY7USHWm8vMl8+dmv3rvTMKtml9G8I1/ZrCTAu2hyzYnrBg0zbLc3PU2jfuutu9clAJheBw5oymeGOK+duHaxds+vk2XTPd3Y9M8cZ4rnceS29cNB1f7vilpsdEn3vjPLsEW5Ftaxlsiptnz/i8u5+ojkm5ff5u5aqwZv/Dim5fS8odU61DY0r9M6Ofu9TvG2Jv1hqrtsGmExhivbnUfKlEsF1kwXa1BdtPLdgezIJN28Roq7Xv2ImwJ+hE680bTfHGFDONk3L76okp3hhPLxa8cVEv2LxxxUyPiT73xnmmUVRs20rH1VodG/0+FguhGH/edinpmO3hags3/ceOnntXjB117BBrqTUWwYbYm4JNJ5sUnRR1ktFJUCekdJtqgyPFG1PMdH06MXrjamGKN8az2lio9vil6rHJU00QVBpi7z79TDZiG7ot6Y3bXur37j9uutW99ej9DrzwlW9k3/0Q73d3e6o1FPuPn1evme5ug9hbtcaqcbA12cSIdeZS86XvVBBsAyzYGizYGi3YbJtluTlq5R/e7HxCfGfFqm0nOmdsdH2y9kJwOOOiKd6YYqb7Et64WpjijfGsdo3VHr9UN9iccZ5usDnj0n1Uu8Zamq5FFAIoGZei45yO2RG+cPY3ulxxK0SmMxaxt2qNVdtgW9Y01E5iiPXlErN8sDWGWwc0hwcahoTHG1sL2yzNzVELnz/769leP0Sx5o3N+7ITHN64aIo3pphaT4rW7Y3tqSneGM/0eAhvXLTa45e6OQkYfe6N80yDrdi2CqI8ukXpjdtRplf8vHWnkfTGnXd3GbOj9P7Z8sYh9latsWocbI02MWKducQsGWx9LNj6WrD1t2AbaMHWYMFm2yzNzVEL3dBwxqW6weGMi6Z4Y0qZnoh1FdAb11NTvDGe1R7Hao9fqhtszjhPN9iccasndw3lX8+41R27I6zkZ94y/8nsu9vQ1eN0zI40xRuD2Fu1xqptsOkEhlhvLjbXlQi2Cy3YrrJgu8WC7RcWbI9ZsGmbGG210guNDjtRe2Oj+n4aUIoAb2w0xRtTSoVCitbujS2m1v30aZ9zvxdN8cZ4esfRGxftznHP68WLN87TCzZvnFQY59FVtmrWKXXMq93GM42x1++8u8sY7SulmmMT1dUx7+vVqJ85j46dNw6xt2qNVetga7OJEevLxea671yQ/au8M9uCbWAWbIMs2AZbsA0pbLMkN0etTNFJ2hsnX7Y1p895E9uCzd9GpnhjypnuVyfAjVdf547Nq5O4TvYav73WqeOS4o2Ldkw+NBv1IZsfntNl3LbA7Pw1qbF5vG2L2TXYim/rBZBifVvQ+NtEdUxi8BXbhx5TrUdjve9HtT89fnmKrSGNTFHJ8dFjogiMv2femF/PuKWwDs2n8d6YaLqOd596xh2H2Fu1xqptsOkEhlhvLjJfLBFsUy3YrsyC7ecWbI9asGmbGG211DvB6SSqk9dLtkapj9MTfR59z5s7muKNKafW4aETrE6gire4Xn2sr3lXAr25oyneGE9vbd64vOnahNandb9lgRm/325hkG6rMXn0eTqmmOnjWG7bdF+RuNZ4zOVrFjRaexrXxfaRR9to2/zjqPmK/X5680kdrzTuhL6m+TVnfs1am2IqxZs7PRbaLv/PSZwv/fmFvufNidhbtcaqcbA12MSIdeYi88V/LhJsz78QLtxjYLiqjwVbPwu2ARZsAy3YbJvFuTlqZft+/gmuFIqJfHAUTqDO3NEUb0wl6mRb7Vrz6ITtzRtN8cZ4vuQ8lt64vAqTStDc6babH0qCzT5PxxSzS7BVsK2OW0/Qz+rN2x30e6ffWW++6HNf/robTZWifXjzpse9UvR7682H2Ju1xiLYEHtTsMmnTvtcpwArhU7eOmHmT/w7KtikTsZpdJRDJ+9KTpop3hjP7gSb9K4epXjb7ehgk4quaiNI+/KCM1ptgOuKVrlYi2pcJcc3j9ai41FsH+nvfTk0X7FYReztWmP1KNg0WBtpY00yZbGejI1YZy4y15z238PbTz2d/at9G1s2vhqW/Pgn4dI+A8N1fRvDTD2H7YNg27adN1+t3GAnl7ftJJeemHWSUqg9ZWuOY/NXXbRNfp7U/Hz62BtTrb/68tcKJ1etLT3pax/6ur6vcd72nt1d56r9Dum0rfbtjfNU0ChE0n3ra/qet41CJ48+98Z5/uaO2dlW24JCj7k3rpgar8feCxdFv9atfeR/V0qpY6f163conVPr09fS371q1HZaT3qMRX7+ao5D/ncvnTMeg2oeE8TeqDVWt4Otj9k12AbaxIh15iJzoTnHYuze/i2FK2nX9mkIl5vT9hgYrrb/v8GCbVa/5vCQjXlsgAVbbntERMTtqRora61uB9twMwbbyTqJIdabirUnzUctxB60ILujf3O4qe+g8OO+TRZqTWGGeZtF3D0Wc3NtzBOmtvHmQkRErLXWWDUJtr3Mw8yT5g8Y8rtFul2EWGcuNH+pV4BasD0woCXcbdF2p3m7hdps+//7zUfs60/Y9xdk4715EBERa6011slZa6m51F5NplqsomDT4GHmnuah5okP9Wt+aaGuPiDWofYfHIUgm9d/cHi4f0t40HzAfMicY197zNSYBbltEBERt6dqK2usk7LWqijY5J+Yu5l7mI3mUHOCebB5/Iw+jQ94O0OsF580FWRScRaNX9P3ve0QERG3h3f2HbTcGusE85CsuXSxTA2mFlOTqc2KBtvuZoPZZo4zDzSP+6dP9r984YDBtgPE+vXJnAuSz73xiIiI20u1lTXWp82DzPGm2ksNVjbYdjUVbAPNIeYYc3/zGPPMOf2aX3+yv53cEBEREbHbPt6v+d1Ru+zyP6yvjjUPMMearaaCTS1WNtg+aQ4wW8xR5r7mp8xTz9u9/4+8nSIiIiJi5V63+8DZaivzyKy11FyDTTWYWkxNpjaLnVZAH6jgPm7qSW79zPhKUf21g8ILD8wv/LzvoFcW2I4QERERsXrVUiN22eVvrKviCw7UWnpLD/2lqf6mWkxN9sHVtUgMNr0aQZfg9P4fetKb7qXqnqou1em26BmH/umu//Bo3+atC/q1BERERESsXDXUX+22x2XWVGea8XaoXnCg5tIrRNVgarGywaZLcHqymy7J6dLcaHOSqTd1Uwl+fsqun5g633aKiIiIiJU5z2Lta7v2+b611BdMvf+a/l77PqZaS82l1xCowdRiajL1WadgE/qC7pWq6HTvVLdF4/ux5a+ynW5+8aSP73bxvX0GbfQWhIiIiIgfqmZSO1lD/YV5hqmra3onDl1di++/pvZSg6nF4vPXupC/yqZLcSq8+GrRkWZ8LptefqrLeHplw5fP+0S/u+f3bQ6IiIiI2Nl5fQZtVSu17bLL32ft9BnzeFN/3UB3MPViA7WWmiv/hrllgy3/alHdR1Xx6b6qXm6qVzHo1qh2pGj7ovm35jf+dtc9bv7h7gNX/mKPps2/tAUiIiIiftSc02fQe7P7NG66ZfeGp/5+tz4/a91ll3+yTvqSqStrijW9Ua5aaj9T73erP1SgF3rGq2vx1aFdnr+WJ73KpvcB0XPZ4itGdWtUO4jRptujZ5l/ZX7Z/Lr5d+Y/mlrgt83/k/l/EREREXcyY+eoedQ+aiC1kJpIbfQ/TbWSboMq1vS8tclmvBWqV4bG567lX2xQUbDF57LFvy2qifS+bPlo0+1RPadNT5rT1TYt5i/NvzZVkmebXzXPMb9mauGIiIiIO5NqHKnm+YqpBvpfpppIbaSralNMPWdNt0HVUIo1vY1HfKGB7mjGt/Ioe3VN6Jv5q2zx1mg+2vQiBN0e1X1XPVlOpahF6BWkuuL2WfPz5p+Zf27qEqDUfVstHhEREXFnUG0j1Tl6mpjaRw2kFlIT6aLWcab+AIH+/JTaSbdB1VJqKv1VA8VavBWq9oqxVjLYRAy2NNo0oaJNl+50v1UvQd3T1PPaFG6qxqNMLUyX/BRwKspTTL2TrzwNERERcScx9o1aR82j9lEDqYWONvUUMoWarqrtZepPfnqxpluh8YUGZa+u5Yll511p03Pa9EIEvaJBO1W46dKeXkWqBentPw42dctUEafF6iqcVGEiIiIi7gzGvlHrqHnUPmogtZCaSG2kRlKo6Wllaie9LkAtpabKX1mrOtYiMdo0QYw23V/Vk+L0SgaVoXaqneuKm976QwvSpT5dedvb1EJ1+U/qjeEQERERdyZj56h51D5qID3fX08fUxvp4pZaSXco1U7601NqqZrEWiReZYtX2vRkuPjqUZWhdqrbpLripoVoQXoLEAWcSlJPqNNio3qvEURERMSdwXzjqHnUPgo0tZCaSLc+1Ugx1NROaii1VIy12FnxQlm3iRNosvzVNu1MdRjjTVfddIlPAaeF6W+RapFSV+LyKu4QERER69G0a2LvqH3UQGohNZHaSM9Ti1fU4tt2pFfVehxrES/atMMYbrpVqoVoQVIBpwVqoVGVJSIiIuLOZL511D5SHaQe0kWtGGrxitp2i7U8+XCL8ZYPuHzExZBL1cIRERER69m0b2L7xDiTsY3ykZYPte1K3Ek07jwNuNS4aERERMSdRa95Yg95kRbdoaQ7j+YjLm/+B0BERESsZ73WiXp9VDd4i0dERESsdwEAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAACgDvjYx/4/vt1HHhcNtOEAAAAASUVORK5CYII=</file>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>b={1:11:1};
c={1:10:1};
a={1:11:1};
</text>
</varsrandom>
<varsglobal><text><![CDATA[b=b*c;
ans=(a * b) / c;
ques=join("",a," x ",b," \\(\\div\\)",c);]]></text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>1</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>ans</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text>_err == 0</text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<h3>Simplify:&nbsp; {ques}</h3>]]></text>
 </subqtext>
 <feedback format="html">
<text></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 357989  -->
  <question type="formulas">
    <name>
      <text>L08- a T b M c</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[Simplify by adding, subtracting, multiplying or dividing, as indicated:
<script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script>
<script>
    /*
                          actualWidth    width of the input
                          checkWidth     width at which the box becomes wider
                          defaultWidth   default width of the box
                          c, ctx             see https://www.w3schools.com/tags/canvas_measuretext.asp
                          size               size of the font w/ px, e.g. '14 px'
                                               note that the size of the font can be defined in any units,
                                              e.g. small, medium, xx-large, 150%, 1.25cm, 22px
                                              since it is always transformed into px units
                          sizeN              size of the font w/o px, e.g. '14'
                          family            family of the font, eg. "Times New Roman", Times, serif
                          txt                 text of the input, e.g. '123456'
        */
    var defaultWidth = 30;
    document.write('<canvas id="canvas_1" style="display: none;"></canvas>');

    function newWidth() {
        var txt = $(".formulas_number").val();
        var size = $(".formulas_number").css('font-size');
        var sizeN = Number(size.substring(0, size.length - 2));
        var family = $(".formulas_number").css('font-family');
        var c = document.getElementById("canvas_1");
        var ctx = c.getContext("2d");
        ctx.font = size + " " + family;
        var actualWidth = ctx.measureText(txt).width;
        var checkWidth = defaultWidth - sizeN;
        if (actualWidth >= checkWidth) {
            $(".formulas_number").width(actualWidth + sizeN);
        } else {
            $(".formulas_number").width(defaultWidth);
        }
    }
    $(document).ready(function() {
        $(".formulas_number").css("padding-left", "10px");
        newWidth();
        $(".formulas_number").keyup(function() {
            newWidth();
        });
    });
</script>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text><![CDATA[<h3></h3>
<h3></h3>
<h3></h3>
<table>
    <tbody>
        <tr>
            <td>
                <h3>Simplify:&nbsp;&nbsp;</h3>
            </td>
            <td>
                <h3><span class="" style="color: rgb(51, 51, 51);"><u><span class="" style="color: rgb(255, 51, 102);">{a}&nbsp;x</span></u></span><span><span class="" style="color: rgb(51, 51, 51);"><u><span class="" style="color: rgb(255, 51, 102);"> </span></u></span><span class="" style="color: rgb(51, 51, 51);"><u><span class="" style="color: rgb(255, 51, 102);">{b}</span></u> - {c}</span></span></h3>
            </td>
            <td>
                <h3>&nbsp; &nbsp; &nbsp;</h3>
            </td>
            <td>
                <h3 style="text-align: left;">First multiply&nbsp;<span class="" style="color: rgb(255, 51, 102);">{a} x {b}</span></h3>
            </td>
            <td>
                <h3><img src="@@PLUGINFILE@@/ooo-Multiplication.png?time=1624463020172" alt="mult or division" width="200" height="55" role="presentation" class="img-fluid atto_image_button_middle"></h3>
            </td>
        </tr>

        <tr>
            <td></td>
            <td>
                <h3><span class="" style="color: rgb(51, 102, 255);">&nbsp; {=a*b} - {c}</span></h3>
            </td>
            <td></td>
            <td>
                <h3>Now subtract&nbsp;<span class="" style="color: rgb(51, 102, 255);">{=a*b} - {c}</span></h3>
            </td>
            <td>
                <h3></h3>
                <h3 style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-addition.png" alt="Parentheses" width="201" height="57" role="presentation"></h3>
            </td>
        </tr>
        <tr>
            <td></td>
            <td style="text-align: center;">
                <h3>{ans}</h3>
            </td>
            <td>
                <h3><br></h3>
            </td>
            <td></td>
        </tr>
    </tbody>
</table><br>
<p></p>]]></text>
<file name="ooo-addition.png" path="/" 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</file>
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5RnBe7JJr+vRr8T6jizKcNhaMcZgo2im4yS2um1+aa+SLPne9Hne9UfNrtPg54Jf4i/EbR9G2lrZ5fNuiO0KfM/wBMgbfqwrjo03WqRprqfmNGU69SNKmryk0l6vRHvfwt/ZN0zxJ4NsNX8SajqVteXyCeO3smjQRxtyu4sjZJGD2xnHavMv2mvhfpHwQ1Dw4mmX95dQaqswKXpRnRoynIZVUYIccY7dea+mPiR8TBofxk+F/gOxdUl1W4nu7tFx8tvFbybFI7BpMEf9cjXgv/AAUabbqXw3/3r7/2hXtYuhRVLmpxtrb7j9wx2R5dhssrQjBOpTiry630f4rX5nhi3AZQQaXzves6GX90vPan+bXgH4X7cved70ed71R82ljZpJFRRuZjgD1NCTk7IX1gu+d70ed71teO/hr4n+Gcdi/iXTDpiXxYW5M8Um/aASPkZsdR1xXLeb702nF2a1Oit7bDT9nXg4y7NNP8S/53vR53vVHzaTzfepOf6wX/ADvejzveqHne9L5tAfWC953vR53vVHzaPNoD6wXvO96PO963bj4YeKbXwKPGUmlMvhsgEX3nxdC+wHZu3/e4+7XJLcBlyDkVcoyg+WSszep7WioyqRcVJXV01dPZruvM0PO96PO96oed70vm1Bh9YL3ne9Hne9UfNo82gPrBe873o873qj5tHm0B9YL3ne9Hne9UfNo82gPrBe873o873qj5tJ53vQH1gv8Ane9Hne9UfNo82gPrBe873o873qj5tHm0B9YL3ne9Hne9UfNo82gPrBe873o873qj5tHm0B9YL3ne9Hne9UfNo82gPrBe873o873qj5tHm0B9YL3ne9Hne9UfNo82gPrBe873r6X+C/7M/h34hfD3T9f1XU9UiubtpMR2ckSIiq7IB8yMSflznPevlrza+/8A9lxt3wL8Pn/r4/8AR8levgKVOoqkpq9rH23CFChmGYujiI80VFuz73iv1OZ/4Y68Df8AQa13/wACrf8A+M1R1j9izQprc/2R4j1K0m6hryOO4X8lCH9a/PbR/Ddpqd5fvKoJ+0Sdv9o133gvXvEvw1u47nwr4hvtHKNvMEMpMDn/AG4jlG/EGiNbCSsp07f18j2cTm2RYfETw1XBq0W02m+n3fmem/FL4K+KfhN/pGpwJeaOzbV1Ozy0QJOAHB5Qnjrxk4BNefrcBhkHIr7p+BXxesfj94HvrPWrC3XVbdPs+qafjdDKjggSKDn5GweDkggj0J+M/jR4Cb4P/FLUPDgZ30yVVvNOkckkwOSApPcqwZffaD3rDFYX2DUoO8Zbf1/Xn58GdZPh6eEjmmWS5qMt11X/AAL6O+z73MPzvejzveqHne9Hm+9eefn/ANYL/ne9Hne9UfNo82gPrBe873o873qj5tJ53vQH1gv+d70ed71R82jzaA+sF7zvejzveqHm+9Hne9AfWC/53vR53vVHzaPNoD6wXvO96PO96o+bR5tAfWC953vR53vVHzaPNoD6wXvO96PO96o+bR5tAfWC953vWl4Znx4k0kg8/a4v/QxXP+bWl4Yk/wCKk0n/AK+4f/QxWlP416nZg698TS/xL80fod8PJS+mxZP8I/lXb1wnw5/5BsX+6K7uvtz+rxaZJ9w0+mSfcNAHgf7RRx4R1g/9Osv/AKAa+F/O96+5v2jP+RP1r/r0m/8AQDXwfvr57M/jj6H4L4jyaxeHt/K/zLXne9Hne9Vd9G+vGPx/nkWvO96+2f2HG3fDfWj/ANRRv/RUdfDm+vt/9hU5+Gut/wDYVb/0VHXs5X/Fn/h/VH33A8m88pX7S/8ASWeOfBb4hHwV+2n48sZ5dmn65rN1YygthRJ5rGJj77vl/wCBmuh/b78AnTdW8OePbSIhJf8AiV6gyjjPLQsf/Ii5/wB0V85fEe6ks/2hfiDPBIYp4tfupI3XqrCUkEfjX6AapZ2v7TH7N0sI8v7TrGnZU44hvY+R+Cyp+VOn/tGB5PtU7Nen9XXzR+kYeqs0xWaZHU3cpSj63/R8v3s/PdLjeoYHrX2X+xP4EGm+G9U8YXaBZL5ja2rMOkKHLsD6FuP+AV8W+CdJ1DxFrFnoEcDJq010tkYHGGWUvtIPpg9fpX3J+094utv2e/2ZW0XSJPJv7uBNDsCvDbnUiWXjuEEjZ/vEetRg/wBzTniu2i82/wCkvmfEcF5f/wAKFXGYpWhh02/8Wv5JN+tj5++GXxFf4xft02/ihJDJpyXU1np/oLeOCRUI/wB7l/q5rsP+CkTbdR+G3+9ff+0K8j/Yx08WPxm8IjGGMkv/AKIkr1j/AIKTHGofDX/evv8A2hW0v9xj/iPrsDj55hk+Z4mW7k/yifO0M37tee1P873r1f8AZH0LTPE3xbtLLV9OtdUszZTube8hWWMsAMHawIyK4n4/NaaP+0J4x0bTrO30+wtbiNYra1iWONAYYyQqrwOSTx615MqLjCM/5r/g7H5DHK61TLJZopLlU+S3X4ea5z3ne9WNNm/4mFrz/wAtU/mK+gv2KvCeh+LNa8UprejWGsJDbwGJb+2ScISz5KhgcE4FfObXyyfELWbaONYYbfV5oo40ACqqzkAADoABW9Gm6dWhJ/bd/ukl+pFfK61PKoZnzLlm3G3VWPpn/gotcvb2nw4CtgNcXef++Iq5D9mT4L6N8ZpNcTWbzULVdPihaP7A6KWL7s7tyN/d7V1H/BR//j1+Gv8A18Xf/oENeqfsp/FDw94+h1e10TwRZeE5dPtrYXE9oI83RIYDO2NScFSec/er0adGnVxVXn6X0+W/yP2XM8DhsdxLRp4mStyr3Wn72j002tvqfDE99CNZ1KzhZmjtbmWBWYjJCuVyffivavgJ8ePCfwf0nXY/EegXmrTXjIYpbK3hlbYFIKN5jLgZOeM9TxWN4+/ag8Cazp/irQtK+Cmkabq0puLRNWhW3Dxy5ZfO+WANuz83XOe9eg/sN+D9D8aaT4sk8RaFp2sSQtbrH/aFpHN5YIkzt3A4zgdPSuLCU5KX7qSfu3vbc+OoZa8HxBRpZdWi5OUrXTtGylo099L7HzFaaxJq2oX919m+xW81xJJFbjGIkLEqox6AgfhV7zvej4cXEGsfELTrWaCNrVtXjhaFlBVkM4UqR6Y4r7Q+Onw7+EPw31S38beL4bXTNGt7dba28P6XbrCb65DM2dqbd5wVGOAMZY4rCjheekqiaUdtfT8e3qeVh+H8Xm1XFVITjF0pK99Fq3d36JWb/I+L/O96PO96+qPhl8XvgX8cteHhD/hXcPh+4vVZLSeawgh84gZ2iWI7kcjJHPOMZzgHwL47fDl/gz8Trnw75z3GnTxLd6fcSY3NCxI2tgY3KysD64B70VsPKiozveL6nNmHDtbCYR43D1o1acXaXLe8X5p9PM+gPHUzR/8ABPtpFOG+zRc/9vwrw/8AZt+K2hfCvXpNZ8RaVcatbNZtDGLWKOSWNyVO4B2UdARnIPNe1ePD/wAa8WP/AE7Rf+lwrzL9iXw5pHir4hPaazplnq1qulyyC3voFmjDBowG2sCM4J/OvYqqbx7VN2ev5M+vxirTWRqg0punTs3qr2W55r4/8eWvj/4o+Idd0nTZNJ0a9mV7e1lREZQEVSWCkgFmBY4J+91NUfO963fjTDaab8fPGWjaZYw2VnbXojgtbWIIi5VThVAwOT0FfRv/AAgPw1/Zg+Gtj4p+JNj/AG/rl7tRNPaNZv3jDcYo4mIQ7R952PbjGQD41Gi60PaX5Yq2vrsv6/yPmquTY3NM3xVK8Y8jk5y2itXr89bI+VfO96PO96+kPDvxT+Afx5LeHb3wmPh9qFwCLPUfs8Nqm/HGJYjtz/syDaeBycV438FtS+Hlp4y1b/hYFw97olhHMtv9mWQrdSq4Vf8AV84K5IyQOmTVPDOM1ByVmm79NN/n5dbnFi8hnh5U3SxEJwm+XmvZRf8Aevql56nJ+d70ed717tJ+1n8HbfUo7Wy+CkNzpana91cWdoJwPUIQ24/VxWh+0t8M/BzfCXTfit4Gt103T52ha5tYxsiaOUhAQnRHVyFKrxye4p1MK403UhLmStf5nZPhmU6VSeExUKsqacnFXTst2rrW39a6HnHwL8B2HxQ+JFh4f1O4ubeznjld5LRlWT5ELDBZSOo9Kw/jDo+n/D34veIPCOnTXE9rpzxKkl0ytIQ8SPyVUDqx6CveP2Qfir4dvta8PeE4/BNlHrohuGbxIoj85gAz4J8vdyp2/e6D8Kr/ABw/aX8BeCPjL4k0DUvgzpHiXWLNolm1idLfzbgtCjKWLQM3AYLyx+7XZUw1L2MGpLrrrrr/AEj18BkmAxOQuvUrRU/aK8rS933E/ZvTWz1utPM8x+BXxP0L4V+NH1rxBpc+q2f2V4US2ijkljkJUh1DlR0BHUferi/iV8QbT4ifFbXdd0bS5dI0a7dDDbzIiPwiqzMEJUFmBPBPXrXof7HGm6f46+MNzFrmi2d3YvZ3M6WN3As0SHeu0bWBBwCQOK4749Q2Wi/tAeMtH0yxt9PsbW4jEVvaxLHGmYoyQqgYHJPT1rkqc/saaltrby1/E8p0sXS4fm1KMqSq221vy737W6bnOed70ed719Q+HPhT8P8A4C/DCDx58VY/t95cBWh011LhWZSUhWLIEkhGSd/yjHbBJzPDX7THwE8a6tHpGpfDGLQLG7fyV1KTTLZUTPALtEd6DpyucZ5IHNa/UXzezckpdv09RUeF6qowqY3EQouauoyvez2bttf/AIfXQ+cfO96PO969b/al+CFv8F9Y07VNGd38L6s5iiSR97W0wG7y9x5ZSoJUnJ+U59T6V+yv8M9B+I3wd8VxX2mafLqM9zLawalc2aTS226BNrISMjaW3cEc1hSws6s509nFf5f5nJT4axzzT+yqrUZtNp7ppK+nr/w58ted70ed719C3/xm/Z9+DOqt4VsfCMnjye0fy77VntoLsGQcMFaUgEgjkIFX0PWrf7SXwt8HX/wlsvir4Ct47CxYRS3Fvbp5cUkMjBN3l9EdWIBAwPvZGRTnhXGm6sJKSW9vP9PM7qnCeJjSqezrwnVppuUE3dJb2drNrr56b7/N/ne9Hne9UobgTRq6ngipNxPA5NcXkfA80luWfO96PO96+pNH+F/w8/Z5+Gdt42+KkP8AaWpXIUw6ay+YA7KWWFIshXfGclztGO2MnL8K/tIfAXx5q0Wi6l8M4fD1peP5MeoyabbIi54Bd4jvjzx8wzjPJA5r0/qL5vZua5u3n29T7ylwtVjShPG4iFGU1dRle9ntft/V9bo+b/O96PO969W/ah+CcXwT8QaffaVJJL4Y1dmSAStua2mAyYi38SkcqTzgEHpk+o/sw/C3QviV8D/FEF5puntqlzdzWkGqXFmks1rmCPayMRkbSxYYI5rCjhZ1pTgtHFX/ABS/U4qfDeOeZvKqjUZ2bT3Tsr6ev/Dnyx53vR53vX0fq/xv/Z5+Gd/P4Lt/Bsnio2INvcaxFp9vclpRkN+9kdWYg5yVwo/h4r5V0m+lvFd3QxqWJVWHIGeBWVWkqb92Sku6ObNsmnlMY81eM57SjG94vT7/APgG353vX6Ffsqtu+Avh4/8AXx/6Pkr8699foj+yj/yQLw7/ANvP/o+SvUy7+HV9F+p9P4eybziSf/PuX/pUT81vC8pF1qHP/LxJ/wChGui873rlfDbf6VqH/XxJ/wChmug314nRHxmdzl/aVf8AxP8AM9y/ZD8Qy6T8bNPtlY+VqVtNayLng4TzF/WMfnXa/wDBRLS0t4/AWuqAsq3NxYuccsrKrgE+xRvzNeafso2sl78dvDhQEiHz5X46AQv/AFI/OvTv+CkWppH4Y8B6duxLNqktwFx/CkW0n/yIK9qpd5dBvdNW/wDAv+Cz9N4Zk63C+NjU1Scv/SYv87P1OI+Dv7Q3g/4X/DbWNI13wxd6xf3jyOsltbwyJKpjAVJC7AgAg9A3U14FoF5cTWoNwMPX1j+yx4I8N+Ivgf4vv9X0DTdUvLeSdYri8tI5ZIwturAKzAleSTxXFfsL3fhnxbrmr6B4j0HS9VmvLcXFpJf2kcxUxnDou4HGVbdx/cNZyozr1Y0pNX5E16Wdl62R4MsBi8dgctoVakVCo5qLtrHVaPvd2SPF/O96PO960Pid4dl+H/xZ8UeGJVKR2V2xtuOsD4eL6/Iy/iDX0P8Ass+A/Dlr8P8Axb488YaXY6hpdmjiIahbJMiRxIXlcBgRk8DP+yRXDQoutdvRJXfkfN4XI8XiM1/sm6U02m+ite79NNDzH4DfFPQfhT4uuNY8QaVcarataNDGLWKOSSNyyncA7KOgIzkda4L4gePLbx/8VPEGuaRpsmk6NeTK9vayoqMoCKrEhSQCzAscE/e6mvTP2M10n4ofGTWJdX0LT7nT5rS5uotPuLZJIISZU2hUIx8oYgcdK4n4vWFvD+0R4s8PaRZW9jbR6gsFvbW8axxpuCYAA4Aya6JxqOnRg1unZdtevzZ7NShi6GQTfNGVJVbbe9flet+1uhzvne9Hne9fVHxKuPhX+yLoOhafqvgxfG/iLVI2ffdxRyBym0MxMgYRjLYAVT059T5B8W/i18JviF8P/t3h3wpN4P8AGcNxEq2cduI4ZojnzMGP92QPVgrZxjjNZ1cOqabU02v87ad7dTLE8MVcHTaxGJhGqo83I732va9rc1tl1e3c1/2f/jh4X+Dy67L4j0O71VrxYxDJZQRSugXduU+Yy4ByOh7dK8Uk8QHxB4m1rUIbT+z7G6vZp7e1wB5MbSFlTjjgEDj0r6W/Yj8JaD4zuPFJ13RNP1kQxW/lLqFqk4j3GTOAwOM4H5V84CGTWPiFrOkabajzDq01na28KgDPnFEUD8hV141GqMHq2na3ql+qFXp4xcPUJycXT5pWVveTu769b/5Enne9Hne9fVmueF/hL+yf4P02+8e2I8VeJr8EJaeUs5kYY3iOJyECLkfO3Jzx121T+H/xg+BPxv1iHwtefDuLwtd358u1mayhgWR/4UE0BDKx7ZwD0zkgHRYFuXs1Nc3bz7XOiPCVaChDF4mFKpK1ou91fZNpWT+8+X/O96PO967X4/fCuX4JfEBdIE73WkX0f2nTrmTG8pnDI+B95T1I6gqe+B9EfC74N+E/iB+zLpsupwWGjzyO893rwtohcxwxXLM/75hlcohXJOAD0OMVhRwsqylrbl3v62/A83C8N4/EZhVyyVo1YRcvW1rJP+9dWZ8hed70ed719D6f+0f+zt4f1qLw9p/gE6vpEUnkvrs2nQ3APODJmUmVl75wDxwp4rJ/a9+EGifDVdD8W+F0W30HV5vs8ttGxaKORlMiPHnorKG46DAx1xRUwrhT9rF80dtOh2YjhavSw9StQrwqSp6yjG916XWtjw7zvejzveqiTB1DDoaXfXGfCc8i153vWr4Vlz4o0cZ/5fIf/QxWBvrW8JN/xVWi/wDX7D/6MWrp/GvU7sDOX1ul/ij+aP0f+HP/ACDYv90V3dcJ8Of+QbF/uiu7r7c/swWmSfcNPpkn3DQB4D+0d/yJut/9ek3/AKAa+Ct9fen7SH/Il63/ANec3/oBr4F3mvnsz+OPofgviOv9rw/+F/mTb6N9Q7zRvNeKfkPKTb6+4v2Ezn4aa5/2FW/9FR18L7zX3J+wfKp+GuuruXcNVYlc8geVHzXtZX/Fn/h/VH3vA6tnlL0l/wCks+Lvig3/ABf/AOI3/Ydu/wD0Y1fV/wCwn4/3Lrng64k+7/xMbNWPY4WVR+Ow/i1fJXxMnSf4+fEWSN1kjbXbvDqcg/vG710Pwl8dP8OfiNoXiAEiG1uALgD+KFvlkGP91jj3ArnwFX2VaF9pJJ/P/g2Z04vMP7L4qqYtfCqkr/4W2n+G3mfYvg/9nIeHf2qPEnjUQBdBltlv7NcAKL2bckoH02u//bVa+Yv26PiR/wALD+ONv4YtJfM0vwvF5L7T8rXUgVpD77QEX2Iavvb4lfEnTfh18NNZ8YTzRzWdlZtcw7XGJ2I/dop7lmKgfWvyS0Ge71vUL/W9Sk8/UNQne6nlI5aR2LMfxJNdONapKOHhoo6/e3b9fuR+g8V16GU5fUp4bSWIk5P8Lv56fie8/sqqI/jr4TQdpJv/AERJXoP/AAUpONQ+Gv8AvX3/ALQrzz9luZU+PXhMuwUebKMscf8ALGTFegf8FK5FOqfDZAwLg3xK55x+45xR/wAwEf8AEfNcM/8AJNY+/f8ASJg/sUtn41Wf/XhcfyFeZ/tINj9qfx7/ANfMP/oiOtH4B/EWD4X/ABM0XXb0P/Z8ZaC68sEkROpUtgdduQ2P9mvpP4s/sp6L8ePGQ+IfhPxhZ20eoQxreFUFxDKUAUSKysMNtABU/wB3qOahUpV8PD2erjdPyu7/ANf8BnnZNh55pw9Xy/DWdWNTn5bpNrlS0v53+7zRg/sDtnXfF/8A17W//oT18oQt/wAXO8Q/9hy4/wDShq+/f2dbP4b+A9f1LwT4V1uPxJ4nitfterajCVZBtcII8glVwWPyAkjncc4r8/IJB/wsrxCxIx/bdwc54x9oarlH2dXCRveylr/2/H/hvkaZxgZ5fwvSw1VpzjN3s72bTdr90mrn1N/wUiP+i/DX/r4vP/QIa0v2AMfaPGOP+eNr/OSsr/gpFIrWvw0AZSTPdtgHtsh5rI/Yj+ImleEfGWp6Vq13DYR6xbxpbzTuFQzIxwhJ4BYOcZ6kY6kVrRa+vTT63X4H0ebVqdDivB1KjsrJfeml+LPmaMKfFniLIH/IRue3/TVq+1f2B8f2f40x/ftf5S1w3xW/Y5t/h7Z+NvG8njS0g0hTcala2ctrtdmZi6wbjIBkkhQQDnjiuv8A+Cfd/FdaX41cOoG61PXtiXmsMBSnRlKFRWah/l/kePhMtxWB4to1K8bRnKbWqd1yz7fqfJnwfb/i5ml/9hyL/wBKBX0J/wAFIrdLnxl8OVflfs95/wChxV87/B1t3xM0og5B1yLBH/Xwtffv7THg34dfEzUNA8K+KtZj8N+KriOWfQtSkwvzAqrx5YhXySn7skE/wnINTRpyqYVKG/N9/undluHliqOcUYSScpRs27K/M7a+ey82fEXwqhNr8RPCTWq4mXVLUptHOfNWvbP+CjUkUPjb4dsn/Hw1tdh/90PFt/UtXf8Aw9/Zi0H4E6xH408ceMdPkstLPm25lQW0If8AhdmZjkjso745PSvlH9ob4xp8fvjNLrWnJIvh7ToVsdO8wFTIisxaUqehZmJx1wFzzmlUi6OHjSn8XM3bsrW+/wDT5286hgK+R5HjKeY+7Os4qMbpv3XdvRvT+uqPpXx02f8AgnZn/p1h/wDS4Vwv7Arf8XQm/wCwRN/6HFXb+O5UH/BOv76/8e8Kjkdftw4+tcH+wHIF+KUoJALaRMBk9fnir0n/AMjF/P8A9JZ2VLe0yH/BS/Q5nxbHDP8AtwatFccwv4ktVcH0LRZrtP8AgpA09z49+H9rJu+xLaXEiDPBcugb8cBa8l+OF/JZ/tQeO7u1l2TQ6mskciH7rKqEH6givqvxBYeCv23PAOixrrsWgeNNLPmiIhXlgcgCVTESDJE2AQykYIXnIK15eGi62DjTp/FFp27pxt+G51wlHEYzN8thJKrUleN3a/LJu3r/AJ+R8TR2sPkKmxcY9BXofwP+BeofGHxDNp2nSR2FlboJLy+lQssSk4ACjG5jzgZHQ817Za/sxeCPgqo1/wCKXjaxl022BaPT1XyPtDAZAxuLyH/YQZPrjisD9i341eF9F8YeLdMvp00TTtamEmmzXbiNFCs+2JmJwpKuMZPUEZyRmsPhkqyhW6pu1+q2T7X/AEsfF4XhqrhsXQhm7UITlZrmV7W0emybst76kuvfDf8AZt+HOoPpXiP4jX02rQ/u547P98I3BwwIhgfYcg/KzZFd58bl8MQ/sK6oPBl9PqXhoRw/Y7q4Vlkdftq7shkQj5tw5UdK8+uv+CfH9l+IdQ1W68dabF4Wkke5N9dxkTRoWLYbJ2HA/j3DPXA6V3fxwk8I237Dmv2PgrUBqfh6waKygvN+4TOt4gkYNgBsvu5Awe3GK7LNYeopRUXpov1+bP07AYKWDxGIX1SFKHJNRkneUuvd3Vlduy6Hi37D7bvjNoRPJ+zXP/olq4/9qHB/aw8dZAP7y1/9JYas/sr+NrH4f/E7w5q2qSi208F4J5m6RrJGUDH0AJBJ9M19JfGP9j+0+KXxLvPiHYeNLLS9K1G3ikuWaATICkYXzFcOqlSqr1Ixjqe2EoSrYaDhra6flrc+HynB1cyyHFYLC+9UVbmtdJ25FHr53+482/YlwPjQQBj/AIlk/wD6FHXD/F+GC5/bM8Rw3P8Ax7SavZpL/uFIQf0zXY/sR3ttJ8drmGC5S4jjsLqNJlPyygOmGH1AzXmn7Rc5X9qLx7JE/K3cJDKehEMf9RWUaihToTeyu/8AyZHNGlKjwnUpzWqr6r/tw9p/4KVSXEl58NrLLCwdr2RkH3S48kL+OC35mvmO3tYkt0UIuMDsK+021bwP+2Z8L9M0DWtZh0Hxtp5WWPcyiVJwu1pI0YjzY3HVQeMjkEA1h6R+xNpvg+4XVPGvjiyTw/ZnzJv3YthIg7NI74QdM9fYjrWlfC1KlVyi1yt35ulv+AevxFlWL4jr08fllp05pfaS5WlZp3endlj9qi43/sXeE579s33/ABK2jaT7xk8vn8du79at/sbyGT9nfxsx6+bc/wDpKleG/tjftCaX8ZNa0fwd4PcXHhXRJfNkvIxiO5nClF8sf3EUsAf4ixxwAT7h+x60dv8As8+OlZ1Xy5LktuIGB9lXk1dWoqs8XVjtKMn/AOkr9D6HDV6M+JcFQpyUnSp8ja6tJ/5nwx4LsIVsA+0Fj7V9toc/8E9NcB5VLS42gjpi6JH618U+D2xpi/jX2lHIv/DvPX/mH/HrcDr3+1dK5qbboYn/AAnxnCLbzqtd/wDLuf5o+P8AQJS2mxEntXYeAYoLvx14cguebaTUrZJARwVMqg/pXE+H2P8AZsX0rVhuJLeZJY2KSRsHVh1BByDXHTmqdaM3smmfmtS0azdr6n0f/wAFJWmuPEPw4s2ZhZFLyTZ/CXzEM/XH86+aobWJIVQIuMegr7Vu77wN+2h8ONK0nUtZh0Dxxp58yNWK+dFNtw7IjEebE/BIB44yQRWFo/7Fmk+CbpNX8c+N7FPD9mwkmUoLVZFHZ5HfCA98ZPoR1r0a2EqTqtp+63fm6W/4B+t8RZTjOIsTDH5ZadKaXVLlskmnd6d3/mS/tgXPmfsj+Cri/bOoGfTWRnyWMht23duu3dVv9ky4kX9mHxxNG7RyK94yupwVItEwQfWvCf2wv2gtO+N3ibSPDHhN/P8ACmhyGU3iqVS6uMFMoDzsRcgHvuY9ME+5fsrslv8AsvePwzqoQ3pbJAwPsicmtp1VWnjKsdpRk1/5Kv0Po8LiKNTibB0aclL2VPkb7tJ3f4nw34LsYVsRJtyxNdOuE+6MfhXO+D2xpi/jW9vNeJN+8z8Gxjcq8r9ybfX6Kfsnf8kB8O/9vP8A6Pkr85d5r9Fv2RLmG6+AmgRxypI0T3CSKjAlG85zg+hwQfxFezlq5o1Uuy/U++8PrRziV/5JfnE/M/w23+lah/18Sf8AoZroN9fbln/wT9+HtjJM8eteJyZXZ23XVv1JycfuK2rf4D/BP4OrFqWv3NirRH5LjxLqSbCfTYSqMfbaa545fU052kjux/BOZ4vHVa14xhKTd2+l/JHI/sT/AAnvNKivfG2qW72/2uH7NpySDBaIkF5cehwoB7gE9CK8D/bb+JEHxG+PVvothKs+neF4DaNIhypuXIabB9sIp90NeoftAft9af8A2bc+HPhUJL6/mQwv4gkiMcFsOh8lWALv6MQFHBG6vkLw/pL2avPO7TXMrF5JJG3MzE5JJ7knvVYqtDljRp/DH8X/AE2/y0O3N8Xgsiyf+xsFPnlL4pd3e/5peiVtWfc/7Ify/ADxyPSa5/8ASVK+PfgP4yl8A+J9B8QQk/6DdLJIq9WjJxIv4qWH419f/sjzIvwA8elnVdstyWyQMD7KvJr4Y8HtjTF/GliKjpV6dSO6hTf5nkZrOVPh3LKkHZpza9VJH1n+3v4NT/hIPBnj7TFE1tqkQ0yeSPkO3MkDDHXcpcZ/2RWr+1Vqo+Cv7K/hn4fWriLVdcCW9wEbB2riW4b6Fyq/Rq9H/Z1utJ+N3wR0XR9cAurrw1qEBKkjcGgkWSBvoVwh9cMK+SP2wviIPih+0RfWlrN52leHEXTYdrZUyKSZmHvvJX/gArpxUYUYSUNqjv8A9u2v+LdmvM+yxNWhTwtXiOnpKtTjFeUnpP7lFa90zv8A9gG1Fp8UJ1Awf7JmP/j8VeY/HiZ4P2nfH0kbFJE1BWVh1BCIQa9Z/YZZY/jBcoSBnSZgB6/PFXmXxWh03Uv2vPFlvql2bTSZtZiiurqMjMUR2B2BwRkDPY9K5p80o4ZRdm1L/wBLR8dC9bhKV+tb/wBtZ7jH+0N8LPjd4e0/QvjBo7WGp2v+p1ZI3MQc4BdJI/niLcEqQU45JrkPjV+y3beB/B//AAmvg/Wk8TeE1RZXZijyRxHAEqyINsiZPJABHvyR1Op/sPL4iZL3wd420zVtFnO5JLkbiqe0kW5XP4LVn4y+KvCn7OH7NOpfC618QweIvFOpRTW4tbdhuh85syO6Any1Ck4DHLHp3xtWjKdKc68eWa2fd9rfqfR08Di8fRnTz+jHlhF8tZNX021T96/a3rqy5+wBIsl14xKcr5Vr/OSvD/2dYbe6/awVLgAoPEF66gj+NWlZf/HgK9f/AOCdDFP+EvSRgH8m1OCecZkr5h0PxLc+FPi7rGu6eym5sdenuojn5WK3DHH0PT6GlOcaVXCTlsk//SoniOccNw3g5yV1Gq362k2es/t7+dfftGabBOzG2h0S3MKN90Zlm3Efj/KvK9CVrbV9OktRsuY7iN4mXghwwKke+cV9k+NfCHgH9tLR9G1jRvEUOh+LtPi2NE4V540Jy0MsW5Syhs7XBxycZyRWX4T/AGX/AAz8E9UtvFvxC8a6eLLTnE0MMgFvE0q8oSzNl8EZCKMkgdehI4apHEKpL4ea976Wvf8A4H/A1OjiDIcbnmP+uYBqVGol7/MrR0V7630/Lz0Mf/go5NDDY/Dp2wL43V0B67Nke79dtaOfM/4J3atnvp9x/wClTV83/tKfG5P2hvitBe6WkieGNHjNtp5lXa02WzJMR1XcQuAecKucHIr6NaRI/wDgnfqwLqMWNwnUdftZwPrS5lOjiprqv81/wfmfS0cZRxnEtWVF3UaMlfvbl/r0Vz4w8M2MEWnRkICSPSvr/wDazkLfsZ/DuRjl/O0w7j1/49ZK+RfD7H+zYvpX1r+1kwP7Fvw6wRkzaZ3/AOnWSopP/Za3+KH5s+L4TvKrmHN/z5n+R8s6fJus4j/sj+VWd9UNOb/Q4v8AdH8qs7zXkvc/MZx95k2+tbwi3/FWaL/1+wf+jFrD3mtfwex/4S3RP+v6D/0YtXT+Nep1YFf7XS/xR/NH6U/Dn/kGxf7oru64T4c/8g2L/dFd3X25/ZYtNk+6adSHkUAeHfHvSZNU8M6nbJ96a3kjH1Kkf1r88pN0UjI6lXU4Kkcg+lfqX440L+0rKRduciviL4ufBO6j1a4vtOQI8jbpIiMKx7kehrysdh5VkpQ3R+Z8aZBiM1p08RhFzThdNd0+3mu3W54fvo31rTeDdahYq1hJx7r/AI1H/wAIrrH/AD4yfmv+NeD9XrfyP7mfin9hZp/0C1P/AACX+Rm76q31lHqEeyQZFbn/AAiusf8APjJ+a/40f8IrrH/PjJ+a/wCNHsK38j+5jjkmaxd1han/AIBL/I5/TtKg01cRDH4Ve3Vpf8IrrH/PjJ+a/wCNH/CK6x/z4yfmv+NHsKz3g/uY5ZLm03zSw1Rv/BL/ACOYvPD9rfTeZIgLZz0rQtYUtYhGgworX/4RXWP+fGT81/xo/wCEV1j/AJ8ZPzX/ABp+xr7cj+5lSyfN5RUZYapZf3Jf5GZJiRSp6GspPD1rHdeeFG/r0rqP+EV1j/nxk/Nf8aP+EV1j/nxk/Nf8aFRrLaD+5hHJ83hdRw1RX/uS/wAjMBwuO1Zt9oNrfNudOa6X/hFdY/58ZPzX/Gj/AIRXWP8Anxk/Nf8AGhUKy2g/uYoZNm9N3jhqi/7cl/kctD4ctIVK7M59auWOnxWClYxgGt3/AIRXWP8Anxk/Nf8AGj/hFdY/58ZPzX/Gj2Nd7xf3MuWU5xNWlhqn/gEv8jnJNHgkuhOR84q8yq0ewjjGK1f+EV1j/nxk/Nf8aP8AhFdY/wCfGT81/wAaPYVv5H9zIlk2bStfDVNP7kv8jlJfDNpJN5m3Bq42mwva+QR8lb//AAiusf8APjJ+a/40f8IrrH/PjJ+a/wCNHsa/8r+5lvKc5la+Hqaf3Jf5D/hfZw6b488NbcIg1S2JJ6D98te8f8FJFjuPGnw7jJDf6Ndkr6AvFj+RrwJ/DOqqObKT9P8AGs1fAt41554spN/4V0KNb2Xs3B732fax9Fl0M0weCxWElg6jdbl15Zacrvty639UYreF7OQhiprTs7OKyQLGuK2l8LauQMWUn5j/ABpf+EV1j/nxk/Nf8a53RrveL+5nzs8pziatLDVGv8Ev8jn77S4b9lMgyVqf7Mn2fycfLjFbP/CK6x/z4yfmv+NH/CK6x/z4yfmv+NHsK38j+5kf2Nm9kvq1TT+5L/IwLHTIbBmaMYLdakvLGG+XbIua2/8AhFdY/wCfGT81/wAaP+EV1j/nxk/Nf8aPYVr35H9zH/Y+buXN9WqX/wAEv8jkV8K2avu2n6ZrUitIoYfLVcLW1/wiusf8+Mn5r/jR/wAIrrH/AD4yfmv+NDo13vF/cyp5TnFT4sNUf/bkv8jlJ/DNpNJv24PtS/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</file>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>b={1:11:1};
c={1:10:1};
a={1:11:1};
</text>
</varsrandom>
<varsglobal><text><![CDATA[ans=(a * b) - c;
ques=join("",a," x ",b," - ",c);]]></text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
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  <text>0</text>
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  <text></text>
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 <answermark>
  <text>1</text>
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 <answertype>
  <text>0</text>
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 <numbox>
  <text>1</text>
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 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>ans</text>
 </answer>
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  <text></text>
 </vars2>
 <correctness>
  <text>_err == 0</text>
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 <unitpenalty>
  <text>1</text>
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  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<h3>Simplify:&nbsp; {ques}</h3>]]></text>
 </subqtext>
 <feedback format="html">
<text></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 358020  -->
  <question type="formulas">
    <name>
      <text>L08- a T b T c-d</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[Simplify by adding, subtracting, multiplying or dividing, as indicated:
<script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script>
<script>
    /*
                          actualWidth    width of the input
                          checkWidth     width at which the box becomes wider
                          defaultWidth   default width of the box
                          c, ctx             see https://www.w3schools.com/tags/canvas_measuretext.asp
                          size               size of the font w/ px, e.g. '14 px'
                                               note that the size of the font can be defined in any units,
                                              e.g. small, medium, xx-large, 150%, 1.25cm, 22px
                                              since it is always transformed into px units
                          sizeN              size of the font w/o px, e.g. '14'
                          family            family of the font, eg. "Times New Roman", Times, serif
                          txt                 text of the input, e.g. '123456'
        */
    var defaultWidth = 30;
    document.write('<canvas id="canvas_1" style="display: none;"></canvas>');

    function newWidth() {
        var txt = $(".formulas_number").val();
        var size = $(".formulas_number").css('font-size');
        var sizeN = Number(size.substring(0, size.length - 2));
        var family = $(".formulas_number").css('font-family');
        var c = document.getElementById("canvas_1");
        var ctx = c.getContext("2d");
        ctx.font = size + " " + family;
        var actualWidth = ctx.measureText(txt).width;
        var checkWidth = defaultWidth - sizeN;
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        $(".formulas_number").css("padding-left", "10px");
        newWidth();
        $(".formulas_number").keyup(function() {
            newWidth();
        });
    });
</script>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text><![CDATA[<h3></h3>
<h3></h3>
<h3></h3>
<table>
    <tbody>
        <tr>
            <td>
                <h3>Simplify:&nbsp;&nbsp;</h3>
            </td>
            <td>
                <h3><span class="" style="color: rgb(51, 51, 51);"><span><span class="" style="color: rgb(255, 51, 102);">{a}&nbsp;\( \cdot \)</span></span></span><span><span class="" style="color: rgb(51, 51, 51);"><span><span class="" style="color: rgb(255, 51, 102);"> </span></span></span><span class="" style="color: rgb(51, 51, 51);"><span><span class="" style="color: rgb(255, 51, 102);">{b}</span></span>&nbsp;x {c} - {d}</span></span></h3>
            </td>
            <td>
                <h3>&nbsp; &nbsp; &nbsp;</h3>
            </td>
            <td>
                <h3 style="text-align: left;">First multiply&nbsp;<span class="" style="color: rgb(255, 51, 102);">{a} \( \cdot \) {b}</span></h3>
            </td>
            <td>
                <h3></h3>
                <h3><img src="@@PLUGINFILE@@/ooo-Multiplication.png?time=1624463020172" alt="mult or division" width="200" height="55" role="presentation"></h3>
            </td>
        </tr>
        <tr>
            <td>
                <h3><br></h3>
            </td>
            <td>
                <h3><span class="" style="color: rgb(51, 51, 51);"><span><span class="" style="color: rgb(51, 102, 255);">{=a*b}</span></span><span class="" style="color: rgb(51, 102, 255);">&nbsp;x </span><span class="" style="color: rgb(51, 51, 51);"><span class="" style="color: rgb(51, 102, 255);">{c}</span> - {d}</span></span></h3>
            </td>
            <td>
                <h3>&nbsp; &nbsp; &nbsp;</h3>
            </td>
            <td>
                <h3 style="text-align: left;">Multiply&nbsp;<span class="" style="color: rgb(51, 102, 255);">{=a*b} x {c}</span></h3>
            </td>
            <td>
                <h3></h3>
                <h3><img src="@@PLUGINFILE@@/ooo-Multiplication.png?time=1624463020172" alt="mult or division" width="200" height="55" role="presentation"></h3>
            </td>
        </tr>
        <tr>
            <td></td>
            <td>
                <h3><span class="" style="color: rgb(51, 255, 102);">{=a*b*c}- {d}</span></h3>
            </td>
            <td></td>
            <td>
                <h3>Now subtract&nbsp;<span class="" style="color: rgb(51, 255, 102);">{=a/b*c} - {d}</span></h3>
            </td>
            <td>
                <h3></h3>
                <h3 style="text-align: center;"></h3>
                <h3 style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-addition.png?time=1624552853609" alt="add or subt" width="201" height="57" role="presentation" class="img-fluid atto_image_button_middle"><br></h3>
            </td>
        </tr>
        <tr>
            <td></td>
            <td style="text-align: center;">
                <h3 style="text-align: left;">&nbsp; &nbsp; {ans}</h3>
            </td>
            <td>
                <h3><br></h3>
            </td>
            <td></td>
        </tr>
    </tbody>
</table><br>
<p></p>]]></text>
<file name="ooo-addition.png" path="/" 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</file>
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j2sfT9CLLBDy8GP9ykxYVFhgWHeCmX9X2Awf5l2IeWZdk/5qN/LjL2mjtVWOXwIP7O2M6tccVubq1pEmbN5OYQV2spR5FD15y6h7vwsZtDrY2Y/+zDbrUTtnKrn7eTW/OaSW4tCcfKdmqxyvfh9/IxI8WyHSNlS9pebD93nHGJKY3VuuJvzdv2cy1BBd+acz4VpnE9Fkn8rXzYJ9yEozZ1R8z+Ufi0Hjz4MeHozdyqp23jVrt0olvjukluzZn7ujVnfyrf3gB88q8vhJr74Ns4YmM3QclsleO2CJ/WY5HE38qHfNytcuwWblWJv9Uv28Wt0bu3W/NW2ZJpZ7h55OOXBssKPPn68271q3bzXOP6SX224f9M+SVmGE/v/0j+XtrtNMlKP0zZ3a0xbU+3xi1aXIiX1L4W60NLsuwj7x/z0T8Vw/hXgXzpc/MZyodX7OrnWy1WcvWlJI5m6TjlqDVu2sutfs0e7pW//znUXI83/u/vbsIxyrtnqp3LlXeV37JrQCvN62U1f2K7DW2XjjMOidJYrSv+Vr/tU64lqMBbfc6+YRrXA/E3/vBPuJWP3tRNOKmjcvLvcO6X3YQTO9wq5+3gVr16N7faLXu71Wftm2+vH35xwRmhxnqcd/e1brzE38pHbuImnLBl+LQe3tZDPuZWPnZzN+H0bdyql010q/Uqad26T7atYaV8+u3HLwmWFXjytefcKufu4Lnq5bLt+j3cajfLPu//Uvkl5MwX53vxDG/9/X1utZv2LEg7M+WH2YMfkyEx54dXgx/O39Gt2rOrt2/1GYqX4IdTnrq+1of5f3rC/evsg4s+xLGkD0vJX8sd1W/myCOv/87755E/P+2+MP/Uwj/T9+qbdyM9zsZlQ+aBxroKRe7ezE04Q/nwil3catMmDX7+cKxyBznk/CduCTU34qS5F/s1ws/rKTq5Y07HNUB1tMS87s+OEZg/pzyptt9I2p6jtm8sfLAa/iJH44Ph9sM/AaWxWlf8rXLbvq4lKOG3ypx9whSuB4JqnBLIShJ/40/pcFOfuD18U4+fLrzPrfT9zd34M7dxK1+2s5tw0yS3yq1759urouyY/+oTocY+cFY57tCPuZW+vbFb6ZjN3PjTtgrf1MPbKvG30rE65vStCzt69xy8HUuD6ssRJdGz6E+L3fiTtvRc+dzt3YQpuxZ+ku/9GOTqGQTPf2ZmaKkP5z9xc9HOtD3chJvli5nyxVJoq2nm/PCK/HByhxt/6lZu5Qt3dBOu272wTcfuNP/ocFQf7vvj427CVPWB46bLX/RhtnyWa+/NTvnolf97PXimwCv/++dijK/ZzU24Uf6ZsZdbZdY/qX/+2chc1lyoQi13n6F8eMVEnwf83BlsDiCelEcnXL+7e6Pi3j+/BnRt4caftW3RVpJ7d5rf+G7WZTGvK+0Ygfmz0/0VbV+1i5twrXxA27eo7SUZH2MDpbFaV/xN0AC3BHWWM6EigXhBddgn3DglkJV+uJV7/5QDwzf14MEPf4zO/MZfsKNbmQmtsxlfd67NDP/lzv90b2Qe9Pjpovlu3Dc+5sYdtYlb6Qef9MklB28rx0kgriTxN/7Snd3K0/d0E3RGlWtvWKl+H/5YWfQ8K4G8hef4HytB9uziVr5hkpugRFPzkx8LUWeAE0i2EPuVGIvjxHJbodyMF+eHlvow4+l73PhztnfjL58YxkT+oI7Y3nBTbR3+aMkPL8sPWiRWOkFCWCJ45am7FeMkm8rHgkWvSiyet4Mbf/FObuUpOpY+4Jdce8sL8T/jyTgzvpA+8XcaD2Xquxz8GDPviCktIhO0iIzYGBuXHUMcVaGWuzkZJgdwEthffFWR4zWXmacPv/p0qL0ez736Bzfuu8q9WifGX6S5egMnnEUclnMhWBbzOm/HcyMyfw4vnQSDRa+p7R9vJ3+pbYlAPz74gDHK1GFsntJYrSv+xs/Zx7UENanHz947hGM9EFRjD/u4G3v0Jm7cqVu5lS7e0T30ylPh23qce8+1buxxm7txEjYrKZBX0uQfP2vvov5cuyVOef6OUFM9tjv3y27soR9zYyXqsGHc+duHb+qBrWO+8e/FcafL1kt3cuN1RjleZ3K59oaV6vNhj10cLCuA6Bn73U09x+lMfKXLd3YrTdu9zkf3JTufr/zjdbfD3UcWfbh5Tzf+VvVDIjDrT32W89/VD892Y0/4pBt3znZLNCZDpuLqsEczfvie/ECsdCtWrpZdN8ouHfu5X50WjurDQ39Y5MadvKUbd6Z8pjH1fcAfI9WHpczPLTi97iRnxu/vK8YY3hLGmTHKlGX8yydIfmf8RI3xqR1u3AU7uJWu2a2oS/5cXn1kbJKMr2KlCrXcLfGXyzeDImUUn1Oe+VmovRFjdYLu881527uVro1xqJhvkXn9uV9X2DHc8wcfPJhp+8Un3djvKw9qfMZdqLan7lrkAPJ8rh5j05TGal3xN04GtgQVmOP6EX+jlUDGKIGMOW0rN1aT9IQHrw7f1mPRHyW+vhOOu2QnN1aTf5wWsnFKNtl2S0TslEGdtO9t+MEWbqzEAjbk4G2V+Bsj8TdG4o/jxmkSj5P4y7U3rJRPv5kRf2Mk/Dwl/sYqGY9VMvb+YQxUbtEb9Q+7HHr/eW7sFTpOSWGcBNI4JQbGKh6ftvfeO77iFv3l+VBS7b2y2G3Uva8bc/wn3dizt3Njeya6cUqwaXvDTtn6zYz4GyPxN0biz4+nxJ/vG/3SWP30jwvCkc69/Lc/u89c/z035qQtC58prsbhMy0SI9aHpcxvli+D//k5N/bKiQWZMzFmc/3TonDu0zNqAvCN//d3d85917sxWnDH/LDDjdXiNfYaxQp15OLE+OYi49uP+KvlbomLXL4ZNJXPv/nwRaH2Rnzm6qNae15r/tTZ8fdgx3DPH+pRfT996cHQcvDBTcd4f/n1iranqG1yvOzM1mNsmtJYrSv+xs7Z27UEFZRjZ+8VQrIeUfyN9glkKzfmsp3cmJ6d3cv/m3/wY5tzD3ajT9jCjTl3OzfmKi1mN09yY2fumW834QlP5l8iffycC93oI9T+kRu70acoUVy4vW8/hyj+Rh8jYYGtl+7oxk7fw42dMXD7S53y6aGP1SdJRM/o727iOeYM2Xe5BPK03dzYWXsVY6Byi/7aJ97AoXef7cb8eBs35uId3Jipu7ixN6k/yfFpe/7zG3b3/hnTvY0b/YPNa+RvPuf7bPnhouLq0EczfpD4G32cRDp2Xa04uVF26Vg/Vr2Tij6cs60b/cMt3ehjN3OjdWbux1R+8D4jrkaqD0uTsvnQx0v+eHWxG3P2tgU1v8Zep/7JB94f5T7O1GfqOz4bc77mwmkd3o+jj9+imB98do3ihLjPlTe+ucj4aj5XYfRhH+vL3Zl8M2gSf5qjVThk+ql+bo/50db1+aZV5vWymj/UQ32ql/pph/Z8u+RB2eHbJhf6NVPH5uoxNk1prNYVf6Pn7OVaggrK0bPzE3qhBNUoJZAVj97YrXh6h1vx8h3d6KkT3c0v3BuOqMdPnrjPrXjspm7FM3TsZTr2pt3d6BmT8u1Gqv2HXn861NCHl994zY3q/Khb8Vsfdyses4lb8UdbuRWv3MmN1uTJwdv6DR3Psdh66Q5u9PQm2h8Oqk+HlMTfQomeFSX8PPEPvpy2qxs9a89iDFSuLP4O+elZbsWTtnArnr1N0XeOl5hmvMrt+c/o77W7+L6vKGFVI77Q5/57jgvtDTvV1iEl8ef98D354DjFSffWbrQS3ugbdyvsom+MF31Q/Kx43rbFuJ+jPkj4j75652U3pkuDubj402K34imfLHj+dm70FPmDeZPERY18dqv6fr3iQPGw4gXbFf5hjOUrPht9g3x58x5F2ZEaZ+OyIeOrmKhCQ+4u5ZtBM8RfFc6++xq34neS9ohTX0ZshXm9rOZPrIt6qZ+28QHt0r7s8G1jF/ZhZ64eY9OUxmpd8TdKBrYEFZSjtPDmgKBaQQlkBSWQUZrQozShR0l8bX33t8MR9eDBD45dQYJllBayUZrso3p3D20kbSbc+t6jQul69D56p1tBYm4FJZMVjt/cjTp3W7U90Y1SAsvB28rxEn/eVgmeUUooo5RQcu0OK9XXb2TE3woSfnCUxJ/3pfoyShM9+mZhSfx9Y/YZxfE6Mxx1ifqDP5UcfJlMm76v9JnjenbqI39HX1SMw7BQcfWNjPhbQeJvBYm/URJ/oyT+Rkn8cazvlwSgt/U62axFwfvpKv3USccoJU7fB47JtdfqrIoLnTDBUVoIRmkRGDVN/UziIi3vP+/do4gdCUXvH8YYX/GZFhgfIyM5zsZlwxAPVWjI3aV8M2gyRzX3Fv/tj6GFevQ+codb4chPuBVO3bLIv9epPebqrDBnl/W8Xpbzh/qol/pph/Zol/axg8+wayjjY6xRGqt1xV/bnD1dS1ATum12/mwOQdV22L+7tqM/4dpO39K1Xb6Da7t2omu7eXe38PXnwlH16L7nGtemhb3tx1u5tqt2cm037OraNPl9O5n2577cdx9Eio5zDnJth3zUtUnMtZ36Sdd28fZFXTftFo6oh7f1Gx8pjsdWJZ+26bu5thl7NLar/nqbbtV3fA/5fSZ2Vtta+ErkOI6P5fnb91H0x01ynY9dGCwrwCLf9t2NC0r8eV9ev0tRNtS3MLlnD3TOOt21fUe+P2UL13b+toU/6ZP8X2dz9C9/8x1+klCukb/5nO/r+hPKUkdDfcl3fM73t0DVw89c+2ndof7ORzN++J58QIxI/LUpCbbdKPtiexBb+UwLRdsUfU/MTdPv9J02OabcViR2DGR3tD3anbUd6vvKuiLD53W+EMt18bmO6Xz4guCJAnVxcZri9hLF+VT1ubc0zpSPpE18QfxwLGOMrzQ3asem7Zc5YL/CZ2m/KJPzU8pynbFs9Ev6Xa3N8Hs8luPK/lvaTPtfZ0t/Y0q5Uj1l9tf/yPhduY1m/FtmiKsqNORu5lDsS66+gRjaK+epCMRf27c/7tp+qHxNHDNv6RttwoHmdTyWn/gmMn4+kN18H2z09UVfp3VDfD/Y+RPrpZ5Yby1mwt9pW7nxjHbRDu3RLu1jB/ZQvr84KPcvtlmzoyp2xVx9kb5eHRP7Fpn6LO13rc3we11bob5cOyNJE39NMAx8DlnxR9BqwLsX5f/dz8I/qgyCJS5kTHCCg8DItJ97vcuCFxa6tsPV7uEfc23Hb1aIhCt31IKo4BZzaFb89b54XyjhfNtdv5laHAcJZoK4YrLMe/U3oWRRdvL9JxflorDyZXWsyjcj/nqfnxe+HRx6nvlJkUQRCNhM22rz5eQdcJyde9EH8VtpDLqfmRGOdO7lf7xe9IPjguDo/t0Mt+D1p+vGh+MWvPZb1/X4lCKBcXzSfsOkxw+DEX9i2ccddxxRfB/HMiaYtJ1ae0W/qGPx3+t3J1iwep75qeu4U/XFMauqT39PfvCHruf5n3kflHdkAf7FF91P3lz4IhcHqqv9roOzMT4QKBNPdtJ603EDfiyifxiL/vwjtt95cG1sGc8UtImfel+4102en8Q2fkqTe6bedNzwly8b4qnjF0e63j/c1+DHOCbtc75Y6b+lzY77jvLjii3lcYnx3RAnce70Y1M693p/f2+t/+23H+Tm/ek3db6m37U5xHED5J1KYo/sqsIyEX/fUs4+JZysR/EnDjSvO+49sm488Ff7baW4GMD2zscvqqtj3p8eb8hTDXYwzgPNH/3d9eQ1lXll7ou/bmq+ZNtmjtfFQNJuiU3H7l3fqvfbAPVmYzeUn/yrHzb0m7Z97ntKuS/6rskxGjG2tPgLi90yJ4M1a48wrPWoiT/EHAnkMsSfJvQMDbQGvRyAEX7X7gSJtnO0uPdItN2s4CAwSm2XF7KIrtkXFO0eqbNIdr0u3LY4Q6JdBVkO3tZOiT+ExWnhzPMmBSZnQ7FN9XXhG/WJq/fZe1zbFeoX4pK+IahoJ7Ezsrx4dc4/p/DJFHY4lVjpp3zZNnOPvOghEcdkrHJVu6cDYeFri4v+4VsSLP2UzWV42yC+i77w4z2pTgQDvziovs4HzlUiyT/Qk2Lhn59zHbMOlXhT36+XDSQA/Bbq9z6TLxr9oHFCAB8rkc7uMOVJIMFvDT6ed3YxPhzH4kUbOq5ubNRe16Jr6hbY/uDHnPG+JghPxo06RZJ8OcEPBB6A6rxXdl4VxoM68bVivnwSMBj4vl+mcWaXJNiJiErR+0yIX9rGP7Sb8U/7HQer7L2VczYHP8azNcbET9yhyfq/cdy83fJx7+JfhE+qwYuDux7sKXa2o/9y7Swp1X/ERbr4NoO5L/zKtd94YBEnzG9yg19MG/ufgnlN/yffdXzlS5EXvqZjLi181Hat6p8eYibOnWbIsbKlCm3f/Gh97maeYvtg2khJOca6Svw9/DPXdoTE38mlnH3r7gPPa/W9HJvdj08P8a9j0vxaYX95fOe99FhRvpajdm20g3lbNX/UDieBzeaDBX96yrXfkMRLzCvB3uz6QQxEHxBfmf51zFsKsYst5fwcmMLHrvzRPu2zbsGrvw2fVmPxX19yk+84vn4t8nE8hDhbGjTx1wR9MAxS/JEAFaic8eQwd+F9xeJ+hsoQ3HExLLWbm1Q86OFFHGeQx0gknNlRTE4mL+2qnhyaFn+lCdj71M9dW7dECEKVdpiEPskktgY2TN67f+zafiT7LtquSFD0k8kuNiP+5r38ePh2cJj7u/uLOs7dphBtTDrZXIYXV5AxYNxYvJmUsq9B/Om4niduC381B1410tHbWfgt1p8kO9oalPjT+Db4+GdnFWPjfaxExtgQB8m4VN060B/m/f7RIkbiwqLE2P7TL4Vvlww+HvA1dhJ7OlEhcS8p2i/ct4ivi9V3FlL5CQGXwscv/rlAiy2+zJy8IPwGK2gjGOPJc7saT47S+aExL49b+yX7ucV/eSn81Ry6HriiWKzpa3oykfRlScgCPhjRm4I+tF/z6SAgyA2yifgr9T8FJ2eTZx7rfVeFhX9SPjhTc/hsjR19Tudns33muFLbKYZL/FX5svuuqX3ij/mK8GAMxf7ntXyrvs97pT4f4nsf/wjJmCeq7NdnZbu65l9elGduIE7U/wY77gh2ZObPksSNb5P5Sl0hr3ibVV/T60fSv6USu5xURXFZ9p9+T+Fjd85x/cZuGX4duPHrRRwz5uQ+P0eKfi8TmvhrggSCBimHrPiLCUSiquPn3wpH1oMHP3yZEzd3bedLoNQSW1+7k3/9w3B0PXp+eatE3Idd21EfLy75nquJGXeuCCZNphyaE3+Ni1TvwruKZEUZkgxCKtqaThKxYfL+5EdFHxGPqUAVmxF/7Td/znUuON913n+O67ynu2Gx7Hlghuu84RTXOf2HrvOW01znzNNd55wzXPu5exf31cSFgwmniV2G7xc8T2OQJk+xvIM07/lHwm99WPDHJ13vk3d7Hy14cVH4tB5+EaP/+JtxSsWH2hmy+FN//T2f0cfskMT6NT5cBslh8esvert7n7jLzf3tfLf4zy+Gb/rQdZ8SNfdSsjDIhvL9eOzaRB903nZGjT0Pz3ILX3k2HNWHl/+mExcW9LhYhZ0ELgl1/vo8v8vQ8/iccHSBxa/+oRhj2KtxvlXjPOt0N/mm7xa73pxAUR+CUotJg/gjfvHPWVpEOBEoxXx/wo+xwz+RuT4BXiQ9edZxxaIW7EgXtdy4USYFC8S8Fx5xvYvudnOfvt/7qgzKIBprQp+4GMoiovioWjxpa8FLi2p9r4oRsPh1LaJX7l+9uOn3FLw/Lu0/v8e+z3vuEf83vvbjS7xEoRRzXCnvVJLjNAZVGC7xV4XOG08pTtrL4k/xOOC81lh3PTYlfNuHjiu+2ncCRH3Edoy7xC527FP4uYh/T1J+Jk+GE9QGOzSfq+ZPed4wrpx4d96uPCD7YTmWGeMiH8pe8mFystr0+hH6xxqZjV3NJfJxc7H7omvvSWI3PakKTJHGbcTLf3/NzX3mgRC/D2eP8etAKtSXZCd7abKlxV/i/GVKf09GP+LvmxJ/RymBcA8fCQQhR4ByX4POghe/kV9Y/IMfLPBnKbDZNWAh9IFdtFu1jd1+vIKGBz0QcUxKkghn3P6sRWUVUDnUiT/Kcc8Jiwdn6rGvar88AXsfu7Mo8/14D5oCl/swmIDB1siGycsDGYi5aCeTnYCXb5oRf8VCqrbwjwQar/1IgSBo+7qEMGPAJXBEE/fKIYpPUmJDPNFP6tGkLsPf/wjZPSWxcb9mGLuyiEix4A+LiqRLW5THP2q746Ivu8WvNSaZ7vuvLyY+AjAdK7XV+UhG/B2t+qiX2IgPBeFv+a7BxzefWoyNH1P5mGPDmOZ21Uh2k6cdXcSsp/zGAqg2O2ec5neWI0icXkQjAPGhYpRky6WPrl9eWdyb2aW2iWN8j838Do/bxHXf2/h+yq47Li7mSi0JyhfEPicVsp8djxQ+brlXFXKPK7bSDn1mYaDf8WEf+ZZ7clL0Pq745VgWXNr0Z/gh5jUG3NtXBgKk/TR9T1vEFX4Ksdl+qubmsw+FI/vA4uL9EYWZF/kaM9rRz/K4pfA2yl++X/gRajxy7fQsmFnMD8baL57FfIpzcDBs/9nB2VsBeh6eXcQg/U/iA1bFOIu8j1d2drlRP7VLP6tAXdRZm0ehHfzsY4txYwc/nQelvFPJMMeq4MVfLnc3W3+ZKtff7nhN/CG6auJP7clX/c5rjg1zpPwO2Z5f3eraTtA8INddoTzJfIqiIrGrvJ7MfWp+n8+JJ8ZN8dRgh3JC4/zZrWFzAuHXfrZOumMOh9Qd8gG5gNwy+XrlHvrPWoK9rEHB3qbXD41RZew+NKtoN85bH7tiP/m5LnbjRoyPs4JVQOT5fIYfk/htP3WPrNicfIP6TqzRF38JOLaTjNVIsbXFn5zSCvSD04+g8glEgcbOmL88oQC9lQAt2L2oNxxdD//gB+V+qIlQO2tTMKhM+x35BDLvdwuK9g4Tf6AJ6Se8kpY/i1BZ7NXPHArxJ6H0vTCZaPNGTWR/CTf0NXPvSe9jd2jiqAyL04+1uHHvBzsb8on3TSwrZidv7COJY6oSOHbqzKrz0cxTnTFpnB58yfGcaeIb9ZMt9xTs+LUdIlFAG/iDdjhD5UyRHdFL1cerZS9njLnLvvQLsnvkx47kr37Jvirx50U7NuIP2jxRQvOUIEJO3cK1n79Pw5mfFwbc43m27GIXbZra4ewSPzxS9gPiT/VzSZ++pP6W7xp83CsfYItfUORjjg1jyg3dKbCr/UxNfJ+k1Mb3Vc7br7LEb7A/7mKyg9d2svqGL7Gb2CbWGBfO3OkPPo9k3NipQehiu/zKjk6KuU/eV4jzH7HgqA58wYKC3epr5y+6w5EF/Dwh5iFjhR+xlVj0l6MkDK4MC7fiuUH8cfKCf9jh4FhiAWEm/5RjEPidQo7HP8fKT4wxZeUb3y5UX3M7wV7k03/mVvQVcyQzboDx8ONH/DLeiJ00njQu7Bik8PGBD+j/5YrZ8hweBHMx3jlbc5Z+xxhnrIiB2Hex/bx9/ElEGR1X6YQIu5hLjKs/yVFbFTkJMdB+onwU+x99HeOROGKMqY/7/sgFPh/X96OSHKf5XIXK3N1s/WWqXC6mInyu+rbEH3Ml5nzyQDPzGn8qdsu3Ei1+7Q/FPKYP1Bn9ntqlPpV3yLzgJg/QBnPVz6GM+LtFIrQ8fxTXvS+W5lmcN9+RP+PxxDBjyJwgx5IfmEe0xxUvcpvfSSzsHcz6kY1ddinJEV50iscrnvAfbfq2FbvKb9nYvVKxy7rBnCIOQjtVaz9XJDrO+1LR37q5q7Zkb/sFjeuAP8njOOZI3MkMbdSN10iwpcVfnOTLmpwJViSQhS8qER8aEgiBzpkDSYoBhSrXPus//OWxHDrOPkgJTwETt7WZCErkPc/lL9X5nS6EHwmEM7HyfRjYmxE5wIs/dsmYHOzmkChYcGOChqqjPAF7H5X4iwHORPbiReVIkv4suY8Nk3emzhpTW7lvg4VKZ2+Nokfij7M0SCILZ6LePs4ONVHKD4D4s2Muu5NsmNzxHj92CvELY0EfWYQzfmloL46d7CuLCNB999RiB4qzd3ZnWIQ5a2b86F9g+dIl6Ljg4L4kFv0gNvgBsRPFX9nfOr58M7kXwBzLAk37Pjnvlt2B6J5/XXHPEfFKgqQMJxBc9iYesI2krOTc8+js4vK5Fxo6xotx+YcY5Sd/cyzfcdmIOjijxY+MAfGs37sfuSm0XsD3L4q4eMsC/eNsW7bzQE0Kfzz+hogDfEI/qZ/FA1+GBYlYaRB/xC/+oT1s9Gf2OlbxuuDP9bt+/tIMvomkPeKK8cU39A8/0W/1uXxpdsHvF4bkruOJwZjcZVd53Lj1Y/IV3yriiTGJ8cRCiT/DWHTdf0Uo0Qc/diyu2IGAYExKc3FA6viyIPA7vfiZvhOD0Z547xl9h/Jjx7T/CaX60PPgzKIMxzMuzL0Qt2XU9Z82YwzjO+ZxjCXGmRiJuWow/eRY+b8Klbl7sL6MVF97nvtpqL0eL//11eKKDTtS/lUv6p8/4c/HR3Zea57wBGwZXsiltwDF2wGCXV0Lp4YjC/iT0ZjDiHHijfFS/Q05/OZgRzp/FG8Nt1cgbIgZ/MmxjCN2kwvIFfiXmMZGPieOaDOsedg5mPWjIXZ/o9ilfeYS8wMbEJzYTLv4m5hSPR3Xfy2U6oPfQWVOxRPdsGYwpmUguNuPkZ8ZT966QXtchaA9yjMv1ebcxQ+EEgV8LmP807WbNoi5GEMjRRN/TZBJlAkA0K/4I+lRVkFUvlE3Yu4T9xaBUztrK4RKbjvbP+jxPxJvBBuTlkDzlyrDAhMneybRguVS/JEcOR4b5ZeFfymJPy5JMNlJfCQbLqtShkRJ30gslA1tljEY8Td30X2F7xGbXjipT7SJH1mg6Ftg+3WfCaX60HX7RYWdqdCXbcMj/nZ1XYvqEz5nod5ukj6XYrCfpM+ZLm2waGA/CYlkTV0kMvpI0kRoUTf+xB78zGdRbPM7dXA5g5iE+jsr5ugfgp26Y72MkXzS+eD54cgCtYQJSc4k8xj32MFCh3CkvNi0+FPsluHFcbooInzoexxf+ke/8dGVO7iehY0PAPm+kQsoRxnskn3lceN+1WIXX/GEfewYEBssUuzCUFa+ab/hs6FEH3wbiEyOxxYvsjQHS/Oxkjout0PVcelX+oQYixmXwrw9YWxj/8O4L3j5yVCygN+VpCy5iRhiPgVxU0Zf/8XYf+KRcjEeaYvxinmKunL9qSL+0HyuwnCIP15bk8OC557oa6+Wb9Q32lPfmprX7PIqdsu3Es19cn4xp8kXxCrH+n4U/ipfAfCXRhln5iB+RxzhZ82lZsVf99O3hCMKcDmVy50+NjnJRQAxTxnDSGKasSVm+Z35y/zAVtnZ7PpRvvcYdFwoAUzbkDzB3Ih5i3K0T0zRtny/4OWnQskCPs9weZvYJeaxjbySiZ/JVx9Z3EKFD8mpMXZZC5L+8YR+Ct9GXK+wj3lOLhpsXC8Nmvhrgj6pLqH4o7yClRvac/APfsQzpXDWlrupF/Q8oDMTxBuLILuFBFst8dNesFft5bBcir+SkG5IkLX6NdlJNvgjLhLRvjB+uUk8GPHn/cBkh4xXXKhC0vT9itRn5QTt3/FFgqat6HtN/OESf+Uz8wW/X1TEWmo/yTnY4X0W7eczkiVt00cSKAsV/YzHkRgRsF58ifidz4P/PPVZ50MZMUc8xRMYFit8GMoNGBdxxyS2VRtjUX83Jf4QmRnx4/2OwI87ySwesd+0l/SLOjpu/2Yo2Qc/HiR3/BuTu45tGDfu/zpCbUVRy/yPCzd+jT5W22X4S3Gp/yiTmY+V1HHl+Cj8LFtYnBC+XJpjTkR7Yt8hdilGun8zPZTug4+vuCvJfAz9KMPnTXxdjkdiPfY/tufHGWb60h9DTFRhqYs/lc09gAB67rul78SRe4yJjSjSFE9Nzevgl56nfxKOKuA3BuhHzOuIHPynunNXANrPmFT4Pe6kM8f9PJYdzYg/Hds+96CGviIAJ1/7nSIu8Sd2ECsxN/CTvyP5LBnXZteP8hz3DwcRS+QI5i6xy7xgPGPbxBE/oXzZ/UTj7Vi1KxL0kxyDTzLx423iEj75gpMkYpdciW+S/vIQWxn+hAcbo49ibinH0nCzpcWfD4oWIJNzRoWgevF3SiAKgiMVDJzt+IVJARrvF6A8v/c2nq1FdP/8GiUEBRG7DJfrjCTz7iBEYvv3FVjcs+fFm9ryZ2sK0JuULGNbUIGXQ038EbCUj/eRsDjFsrI1K/5ILNHGWtJK+hjYkMBuDZO3thhogsSJ0bDIyz7a8cm47EuxmfoRKfJ1zf/RPsrrszIq25N9WRHBOOM/FouL5T/6w9l4bDNSC2P5EvW83z1UjF20lbFT2Yb/aBHFUc7faie7SLCgUC/35Pjk3Hj5xt/7Rl+pO8YP9jP+JJ/gI08+QwDSLj7hZ+xnPI4y/M2CRAyKk+efVDyd/eB5xdO7vzpXC9XcYEEB3z/8iB1edCOw5IvQdlNxwb0/tE+ZJP74Oztu+If7fxBYtKW+lC/P+UthtIEgi2fm7IrWxHFoj/7HvquuMjpvkqiLyR1bKU88lMeN4/ADtp0R/BDvcY3xRDtquwy/IKf+Y6HytiW+6I86tnzJ29+LSf/9ZakQoyxojG0c98hgV+cv63d1gV+EERX+vib5j/Lydxl+EWTuMieiqGdxT/sf/Z3O5cGQMqqjCgPm7kGy64n63fYUHWd8vogtYgPfkKvIv/RPgqGpeY0vZV/7jM+Fo/rgd6O8iA47SmHcyjt0PKzmfU6/qZs50aPjiXEdnxV/mfmDHb3P5d9RiRjrXnBDIUQZU8owDygX2vHrQMnXzeZ3XqCcwj+8wg5y9Nd5spN28S9t+HbCTyg7On+diV3mVDo+5D0dX4b3XSriWEujX2JeEstXMYAvh5gml8U1GH8kcTQiNPHXBH3iGYL4C8my53f1Z2sRXpRRXgmXd8LlMO/pBUU7BE6XAo4zG87WmFDlwHlTir9B1k+ZxC5fXp+VUdme7MuKCHzHhPeX25LkXfIDY9L7Qv1/J6mJOhZG7omiLZUfMfEXx5HEw8MW/Yyj/5vP8UUYr3QcYPtPDvILCyKi2ZdHA98/xiznd3FJ4qJGfdas+GvYPYiiFHIZh/kRd6rxRdoOpG0tsOX/4+p3eGkvXk7DxxrnhnFD/BFPMR4QfiweaZ/4XX0qwy/IMedgZxTDOTtzVJ2V8YEwYEEr3/herkOfcT9zGb5f3GzPziljFRb9MnwuI865fI1g6W8+LSkr/BextMVf2acRPBzQ9j8fKtpCoBGHtBXHW3OsqXmNMOZ4+bS8SeDfHcuDH/GkA1/q+LLI77732iLuYG0nPcSPOBjxR3zwsuQq8MqVuc//sngROico2MR6E2O15OcB83sQf+Xbf/z9hoi/KMY4IcqtjZGyvf22L4TSffB99fEvvxD/9FW2luHnCUKeBzy8eJZd9AufJO2Ur3oAH/fkdk6wYn5I1+CRoom/JkiAKlBzaE78FeXbZ34+lGrE5Cu/7ZPg3GfrbxCNmHzZEUXQMBH8ZYAodBoDzsSfji/7hPL6rIzK9mRfVkSQGFisztFilVusIylfJf5I0IjHcGY6LOJPia9hHBEl1BvPbGuLbcZ+yOe06f0P42fFTe1Vl7cGgo9DEmfO7+KIiD/5p1L84aNmd9Q0dxoWIvxMnKTjIT83jBsiieP8ZaZgF7s1af20q/bL8IsUcR9F6mDFn46tjA+EGyeX6c5UVf8zos73q7yzIX+X4Rdr+s8ua1kM5dpaElb4L2Jpir9y3KbovnNKcsuN2iov+oMRfxyvn+W3SPhLv/EyMblQ8VRec97gvl/mEXaQBxjnmF/odyYuKsUfcYHAUh7r/PmPG55KL2PeHx517dfxQmXFVayD9QtfB38PmN+rxB9XNdIdZ4Qbc4k5EcanjvRV9ZTh+1o3/xUPmfXUHxNvb+hnLR5Q/FHWxF9G/Pmk0wJkQG9pDBTgxV/t8X0NJpcCfSIOgZDWceNEN+/lx0LJerCz137q7g2PhgP/KD9njYeHZMkZdQxM3w4TKGlLgZSDX3Sph8DlVRIXEnhhwYllVV92USBB0vaZaptLOX5HoNRHseGBDCbvt8IZEgvcVUo0BLomSufDpXvB/CKvdiAJMuPLpuunTGKXL6/PyqhsT/blRYR8QII5V+LNL1aauGk7kaqj9/cZ8UdbJOizJOq41CI/Zu+Jiwm67O/pXD4s+YDFFrvwwfkhOU/buTFBxsWdnWN2WqYqYd1QYX8V5cfyzeODhY9DEqBfdEtzRlySuKjR+72JcZMgqRR/R8tHzLHLNceu1bGZOK9R41He+fNPhFPHCWrPizrVoXnW1LilcxFWxK1fpIh7v3ugeTwlLj5iWr6KOrYyPjg5OVsLKHUSH1V9F9vnNO78dXR/sYjdk9UvL1qKeCyjuEw3QP+Hygr/RTSVu5tg++1fqNz99rfsHKu+ITSP09yPrzjCt+Qq6tDPQcUH5VS+/BaJrp9eVIyfv2y5g+teWC8QeQGxP/GiXuKT+RDzQPBVg/jjlTPl+UPe43js0dh6saWc0jn3DDdv8UPZdQzwMuSO6V8v5hb10G7i7wYflPM7OTOTA/3ryFgfEaicmCNodZyvO4xRHTVPcjt/Hed/KZxUKR78zr98o3rK8Pn52wPPv6z4Iw6+q/LDGffN0MRfEyQwNag5NC3+oIKIe6FyIEHwnzty8P8SCNFGGz8IC3fctSm34dsx8dcw6Smvz8qobG8piL/yWaz3I235nZVhFn8ZsdH7yM+GLP56Fje+xoKE3rvoLv9+uPazJhWLD6Qdkc9T+Dhk4W9l8Zde9snEeY2ZhcE/yLFcir9SfETxlysfWL24qV9xZ+PNLv50bH8nRP5BD+7VZmcqXvINIsa3RR2DFX+U0+/z/li/mcBLwb3vwwYB/0s3xeTrv1PEDbt+fmc2jE9Sb9Pij+OJOcriN+YL8a65wyuieHI+919qeMee33FEXJGviTFytupr8EFO/Km9htiN4o85h/gr+7dMzZNyngE+FsgBJv6WsfhjArYC2TpWEOVQJ/5qAaOJQCBQLq2HAL9xl4Y3tPcHf9Z4nIIjPuhBGyRUf9akgEnrj7ypH/H3tSD+0sTM9nssK7vLr6WpE39190I09jE7eTnTJNBj0uPShXzRsMjHxdeLAhJToy+brt9PxMQ2yuuzMirbk31ZEYEPSILxsm88Yy5Tdbz8j9Kb+Hm1BW35nT8lP2yVH/sVf2V/ZxKfXyQ4Nl4+5FKlxrU8jguef6Kot3bZWQkrnkA0yfLuBi869k8OElMk6Wg3ffQCcNO8+Iu3MJTnjLgkcVGjPmtq3K6f6Lp+0/hUvbcp7vxxTy2+zMR5ZMddmXeu/fiLhT/Se7s0Hk2NWzoXYUXc+gWZuE8vO5FfsDUtX0UdW35ZsB+XQcZH91M3h9IF/KVH8iH9ipfqiF2J3zJ8DAzU/6Gywn8R/h2DzeTuHEPdVa/xAv5ev//+t75L3PEeO9pJx0s5a1DxEdouP3DDjpvvz0mb+R22FP7fuVEfccNcqN03HsQX9arOhkuvxBrlcnkPO+gDdrGRwGVZ+sfJA32V7b2/uTPU1Ieuuy4p5hiXv/1apvpU14D5nR09tTX3D/X3GfocgY/TnT8EFWOJnWXK5u7fZmIX38V4iA/EqZ4y/Dwh3w0w/3j4rQw/P/zJ4TDGfTM08dcEQ4DnMCjxR2AoQKqekMph3m8XFMKPswWSMhOWSwYkZUROWn/kEMVfefGc94zOJll46xbFfB8bJq9/D18yeZdj8eff84cP4uIYd1/L4yzmRIFP5uniSnn5f1jEn8RNzzP1Dxj51wrR13hPF74iYWfsr5HvaFc+mfxA4+uK/E4fdRJT7A6QfNlR4KZrLj2pn513Zf5dG2NGufTBCvwujpT467i7cYy65l5U+D7eW8ixuXYCe57NvHIj7nxpAa6JnxYUf91P1i9+oP1kfYdw5/UfLKDkh37io/zUpd95ov/UwVj5e9uKeCxjuRZ/+r7j50c0XPJPwXybfMkRRc6lDeKPeY9A8vMuaWdJxB/lNT7lzYSu2y/0u7flF80jwvz93swj8j+x6fOl6qTP1KufgxJ/0RZiD9uIF3zI1Qr8yfFnbun/R3QK/4CG90caZxkfVIi/8uVs0P4Dtc+udU7Ulql+LvhzKXZZ5xindP7Tl8x6auJvydGk+MORLUA/SRvVPyjEn8QZW8A+gSgQ/BawBtMHQqkefd7x08Z3g1XBvx6A+n2gKVjYJu5RYLPtThtp/ZGZMxVQiD+dhX6Hya+6LlBd1ym4/f0boaz6Wb5XzS9oR6p9yp2mSXGpJjWXDEt9LJ9Jgc5bWKSU5OP9JdhOspnOK076W+TzvmxMDqfW139lqL/sm+D7Mirbk31lP4Duefw/ZsQTl23VFv6Tz8pjXd4NeIMzchZFRJK/cZokqramVYk/2cSlAS/+lIS4dEg7N/HgQG6RIJmo3vNUL8Jci8vk+SeGI/rg/zVdrt6S/bDriSl+gfOXTxiv3CUMYuKbIZnRLy5TcxnkMtXNJR2x84FzwtEFfP+YLzm/i0sSFzXqs/K4FeJP9nHLhF+8Cr/Tp/LCWbON+UE/rlYf6D8+StsRi/u86sv716Uwzghh8kGcYxqPpsYtnYuwIm4L8ae4JyfQRj92Zqk6O+48PNTWh5qvTtc8ZwyxqSI+cicDXT+ReCYe/NO+LKDKFfg6d9mX4wbq/1BZ4b+Itm+E3JqOd8hPPr5S8pnmH37rb7cvovuOKUX9h6mf3OvHnCN2mXP0M/Wp2hx0fFBefi3vgvl/Aar4K/8Ls44Lwr8ii+Oby+P6vVH8BTvS+ePFXyiT2hP9xPfEPf5UHPU+/fNQWwEfZ+S4UzVHLu6bz5X5/UT5oJbfNQaZNdTfthDjjkv4CGwd22CnOPmBk0KpPnTdJtHM3K+Lf9ml/pThbY9rcj/zr3NB5j1/rOde/A1j3DfDlhZ/BFMrkLMiBWYOXvzVEogC2SeQImCKM8gS+UwTdsGr9fdi5ODr/uq/FosJweKFlwKSyVdVPxxI/BG4UUiSiPyWeyirfuYW+a65YWJE0cgZI+VCoiw/2RrhF6m67fggzsSs6OHMK56JZ3xZTg5+seVeDxITO01MWL8rSplIlaUOsYzK9lQ+J/5A9y8koPzCruM5E2VxY/KGNibf35hY/I5I7XJY8D2TXmWzfkDoMOZ+pzUswvRF7WQXiZhM4j05JD4du/iNl8JRBRDyfneHccQGxiOOI/WHPsTFrff5XxSJWWf7vLOvDF+X3+lRvxBmMUHjR8VW+y0HNrzf0vePs/l4wpT6XczFX/vJGsO6EyD5HZ/XxpnYLcY5K/7wT3ovG/7h2MWNu/DdP59aHEs8Md/YlcBHwT7fntrNCQB/wzg7WnGxj4tQlfgrj1s6F/18LPpURk38sSOCPxDa0Rdp+SrSDx1ffhclJymTr/524Wd2WtjBYT7ha+/ngjzoUd71ql02K89H+lQl/gbq/1BZ4b8If1XF76AmcYUNIbboJ/HY9fjV/jJ5fzt9Kbzw+y/lWuYG+Za1gV2eON/wf2onY7Ek8aG/y0LIj+HUI8NfBYp/56Z+Up+/gqSTV2wh//sxDfXJrqz4K88fcl7wrY87GOdj/J24oX4dz+teUvh/pVZbTzT//b3aGR/MSE7u4/pB3ZqTDbHLTus1RxXHYid1MnexEdJP/Wy/rSJ2iUfGirmb+kdlyvD5OY2bivmXu8ffiz9/W8gwxn0zNPHXBAlyDWoOgxZ/UMHb9ejVoYZqdP/s6uJ+EeqOixHJiYBOJ2yZCsIcmhN/omwvP0VGQvFJABHHxCKpa0HjLLicLFJ0TlcZFsOlJP7K9ylhl9/uJ6HxFN0l2/oXoLbP+nzRDmUjM35ZEvEH5v52vmu/5FPhJvEgJuiTzvRyr0DpOO+gQvwhkhDx7AAEUTFs4k/2dD/R+B8YeHp88g1H1/zlYyAIZmxJE2Pvs/cUfWSXULFXhr9UQtKMC0oilqirvDMG6sRfec6IJOcyvICjjL/8oz5KlHTccXjfgkPZkNwHI/7abz4w+3+3uSzVfv7exRzBNvpEOyKX9MuXO4G/6Zw+sVgR71zS4pI980v+bSnxF+ot78oCFtHu+67t26lK4gmWYyTC20SuwgfkF8QO+Ypy6lcZrSD+ljbwXdfM8/tu1WEXiTEiFhDS9DE3TvpsieKDuhRbi/9af5LHHE/hT1jjAzZxbPwOuOoLudVTvmpK/CkemNsci8DxYpAYwT5sgqqLn5PvO7Fhjk2ecmRf/CZx0pT4833WSXPmZJT1wL/HkLxJbmPuYlPIE5Wxy3/MSccLfyd5ogwTf0uO5sQfQdkK5Fp+RQLx4q929qiFzJ/FKGgIBMrl6vPBO7HfBz/8/VlflVCLT+f6ezSYsAoUJmxV3fDGClsRf4hJAjcmAAIvJgBIvbKv6r5EziB5srP3tz93C15p3L1c/Jf6JOSffET8xftFSIDc3yBmRU8UY/Q348uuxxpFM77if1v2LrzLLfjjkz7R8OJRn1CYwPQxJKYyKtuTfVW7mREkGtrrffoe1/vMPQ27bBE14QLxQ9wR4f1Osql8X0jND4w7N0373V71gWSq4xsSZHy6NApsjo2LtX5f+Of64yO4LNT71N2u93f3yF+/zNrf85s5/p4dvwskO+a9+Gj4pg/EFf/Qn9c8dN59lut56vaGs/IUPg5ZiOIJU+r3wNx/w8Ev3Lc095n7a3HG/731Zf0Yy5+K5fK4+QeW8E/pXkvvz2t3dl0L6v//ZoQf35cW+UtWjC+7hFX98jsrjK8X7eyCSuAjalkUiHfZ1dS4pXMxmY9leKHFDlu6eNIOfUrLV5F6OVZ+q3pJLw8IzHvhER8f9H/u739VGeP+PyxgDyeW3O+HcPT3TIVxVb/KqF3R6K//Q2WF/4YDrAX+Nh1yLH0jFrivK+4gc+8n/Qu5rI4auyWKD3yrnJD7N3sp2o/Xccw5drUQRtyPhz2IjlJ9DeKPE/jy/FHZFKxl7O51PXil65x/tuu8/xx/4ll+Ghk05Pnk3sOs+COuog/i+oEfNIfLO4oRtdhl7uoEtt/Y5epRFHP00Z/0BP/QTiZ+vO0cP8D8y4o/Nou4Z3A4474Ztrb4w5EtQAZ0emPyAn3iTwGKoOKSqD8L0GD6QMiQ73QmQkBWYe7j84pdOs4SmLDcS8WZTLxHL1dvpL7PYeFLspXEFHf+/P0Gmsh+Cz+UDX3l86rJUoWeR2c3PNnZecPJxRm+v1+Es18lQewXOx+qnxhFUtCEql0OyPhStlb9m7wUC19bXJTHZ5wtht25Mirbk31lETF34b3+fYyDQXG5N8QHfveXi0kWJLHgh9J9ITU/lO+xZFxuyFw+rC0S+JhkUvTV+0zx0n7TZxtEeTNAHLZ371mc8Z8hO2R3+9TJ2Z2y/kDb6f1HXvyxOHrxV/K7H+uJruuRq8LR/YOXy3qRxc4k/b52p37En+YROzDcn3O95hH+IfZVrvuRG8PRgwevovGXpekTY+Z36SWYiXV/z9Agxi2di3E+yidl+N0YL/60gDCPYzzRVlq+P1I3fpA/eAHvksIvnowl89zvnLCoyc+MKfmKdtT/MvrEXz/9Hyor/Lc0wRO9XbPZ7dOJOn1irrPDT44lDpi/xBx9Y4xydurzocRHe++BoVQj/H+HIgd5EaW6/I60YpO6mG9pffq7wY6a+Evmj+J6ScBJUvuJaof8Rj6M9/BSZ67tOvGXrB+KJ0/l9iHF7lOKXe7JJH6xh3zEfPK3O4Tx0pwqw9vvdy77n3+dD2b+hZwXf2prOOO+GZr4a4JMsEwAgCUSf6G+jp8cGmppRMepn3NtX1cySQMMEUOAlSdsmTomhwbxx05iWfxB7NOi0D79s27By0+G0tXgLKtzzul+0eMfcafwly6YvHHb3p+5yX4xK/44A4O1y7AlX2rCT/7FCQMKEHYn/c3EJCuSS3g4o4zK9mRfo4j4mU+ivQ/9LHxSDXaNen4d7mthDL+n5IkP/OWfIApoR8yKP8YovfGYBEFiyYkIfMyx8TJCmkz4qbbar5ns5j57fyjRP7C99wn571gtYCR8hPuPwsmHbOmYfUjTYnLu7+537Wfv6f/XZ0Rt54+HiE5RHKZ+j2OtscrtGpThFw/O1InlIPIbxo2dV/zjL1vJ/1PUFuIY/xCL/K7FcPJtxw34XwpS+DF+cGYRP4xXTOjYQ58YhyjCBztukZSVT8qoXfaN83hJxB9kAeWyvwRK1/zLsu9lq4Kf99yQzzjSdwQCuQrBE28noH7akW1l+EV3oP4PlcF/gz1hGQgv//VV/yaGzutPKk7SWQPSe8bIPfSJuetvqyAOQmzn7JR/ljg+oNoov9Mvwl+GjrbFk8+rKtYS/d1gR3zgI50/yin8h5HB+JX/Kdx+2u5FTvTvDVR9pZOkhrbTB/pK64e3HZ/Ix0scu/gEexDrtIE9Md/GNmRXGb4cgnGA+ZcVf/GkZzjjvhm2kPijYQzAEAyaWAvsZU221kUe0kiDnZtE/b/tQdxwiY4JH89ifOCU6knJd5qw7P69/Pe+y7/+EuYT9xaXe71oUFDGp5eaqRfeUPwnkTpblaz8fx7gDJA6WTS53OYv+5KYGuvwSUtJvPPOH/k3w9PfCOxc8MLC4ulRJg/b4FoEJ089yi+K/hj99DePM0n8bkCYvNQt8jRqamPxj+VVT0xSLKAI6bTPlL1uZ/9vgrj0nIoKgHBisW8/ZTclLPWTMzkEF2ff6mt6qd3f5FvVntrJij8mrnzYcc5B3t7yvTW03/PLGcVllrgLgDjgzJV77IgPJjuigD6prfI9Mf6VMtiE/fGeP8qQiDRW6X+J8T7ukY/9KyFCMknuVfF9YXxJThrvjmv+y186xU7GMAJfxPGsPVwBiRVs534+7KAe6lc/uu67rCEuAHXjm44LD675l78j/NOIR6junN/pI37BfrXDzh6XXtM2iGVs9QKIRYlLNeyMM0dUT/nfXhVPOKsfcfFiHsXLvmEM4iJCrHTefoa/jEk/ymC8uc/R18nYMveh3xlR/YwX8wohSh+oO8TtoMYtMtiXPiCGLzrOP6hx8WFu+MUqKT8QsY9y+ATBphjl5bzsWJdjG/ixVXzWLjtD/EA/YoxTD/VRb9L/9P5PFl9/AjBQ/4fK4L+uh3v6vc2mP3CyAsnL3XdNcZMvP6KY2wgq+k/+i3HIZUx8wJiwu0afmH9+bEq2pdT3SxQfkfp88s+Pr1tLgD/R4oQfOxE4nJik+aRsk3yVPshUy+Hl+UN5ripcd4DrXjDN5wF2wFNQls98LuBBKOI1rhXUxVUNhCj9CvfUznu51Pa1R+XXD+IK2/EH5cmrxO79TcYuMUv8YU+8/y7m5+hn6vesv0Wrtm5QdoD51z7zc3Vxv/DlZ/t2yIcz7pthi4i/VcTWFX+QIEAokdS5h4OzFhI+AUQgpJdmGczcxCqTpECdBByTkglBoMfAZOHlngJusu3RhEOMDVQnJAiZTNxngq0EGQKEYKV+2qE9Fkvq5PhyHUwu7GNR5jgWfwKdnSD6HUlSIKn4HSK1wzG8I4mfLAa0xXcsinGRj5MX4iuEGROPYyP5G/v5Pk70aBflo10cRzs84s8k9jaJ/M0Y0S6Tk6TBJSjKVbanz2N7aiN7+ZAkig/pMwkp9pHxZ7zwB+1D/uY7fIH/GGfGkYkefU6c0B4Jlf4wLnG3jfpJtsQccYIPKEf5IFS8eIpnrZwk4ONU0Mf6Y+ziC9rAJnzkbQ72Yjt/Ux/9wXZOEqLt2MgZOrFFXbSF32gbmykbSR3Uz+fUg5/oD7/7z/XT7yiW/B7HmX4yXiygJH1iKvq4Ns76PfoXX+AT6vFiV7ZiHz6hHDb6Ex71n4Wr5p/AuIgwf5lvLEzEM2XTMU39BKOfGAf6EoUf/qYPcTEY7LhFYht+wTbmQ4xb/EfbcR4zNqn/mmWsnzzA3GCc2f3AV3Gs0n5Hpv1nHBkfcg3lqYf6yuO5JP0fKmmfMYjiHv/hO3I2i3A4matmOCaSvBwFH3GIf4jtOE+IL2I23lfqY6BkU45D9Q/l8TlzifFj3WCORJHCOFEnYoPxYW7l7MJX1MUx/c0f2krnWcwDMWYi6UMkf/M9trFWpnmZNmkfH1A/7dAeddJ+9AF2cSyxxfH8jp+xw8du8B1zlzaJ0fKchdGeOHYxdqknjpv3R2DMn4wNNhHz5LaG+RfKRVIPvgonVr7vtN/suA4n0VgtJP7eKUbxt3OxTd4iZFAJUra8L1JgchnMB6eCgEtX/p4oRJoC5FoFL8f7QOiHXBLhnpsrNeEJduo8SUHBIkm9p6n+bgXMJQqQqWp3mo7N1VPmjaqXY9naj8mcHTDqhn7iyVbapX2OL9fh7dfnsc8klXMV+PSTOri81aXgZxJg6w+Z0PoOsUJfuD+DdvmMHVH+vkx1UBftQepHTGAHl7Xpb6S/zK3P+Z7joi9rdunzq5P+0QZ2YA924UPGJfoPX9BX2m+mPdmX3fkjkZJM8AHtMmZMYtrCJ7F9bMHn+JqE6wWO2vZJt9QffMH4eqEjP9EX6sR3F8qX9NOXC8cytj06Fj+fpfppO/oeH+MbYisdS/6mDvyAP2iHNrAxtbs8nviFOrEB/1EPNhDjfMY7us6WH6gLn1A21kO9J+sz+oOfOA57OTaycpz1O23hFy4LcVy0l7qjvfzN58Qzc496KIevsRuf0BfilvFiHLA99U/aXoxH/M7xxIYX+aG9yOin2Dfa935Su9FPsS9wScbN2wUTu6IfsCvOK+IGP6X+GwwpE+3Db9RHf+hXeV5F4g/8gh34iT4xTpSnHupbGv0fKr3/ROom9hlX5iRt+zhK+tQfY8zhi5hb6LuPa9lPn4gt+sdYMNfoC/3O2VXmUP1Deb6LOZ/yzMcYu9ga68nFf2SMhYHmTxzjGJfYHOMlN1/wG/ZQD3WSN7CVuqgnxgp28Rnt0B7H0360HbvS4/346m/mnM+hOoZ1mP5TjjbLscvffI6tMXbjHKKe8jzid8aTfEf8YFNu/qV2RfIZdcYcho/IWdEPwxX3zbAFxd+/iJuJO8lpfy0GtwWIqkedE5icARC8nLkw+PxkwsVFjMGOZwH9kWMYdMqwcHF2QIAgFiBnBZwJlheUgVhVb6wb2wnGuAMSgzZXD9/7wGdiqQz9pA4CF2HFmRC/s1jwHcGMf7CbdvkM/zCZazsCtBnqp26faHQ8kzCStvic7zkuZxdjEftHGW9TsItxob98F0WBL1PRHn+n7cl/WfHH/U2cuTHxKUcyYJxoK9c+/acv+I+6vb9LfcEf2MUx+A9/+bpVNt4PwxmxP14/GVvGju8YS9rBDnxcFSv8TdvU5dtRWcrU7JbNJELsT2M62o591AGxGXvwPwkcm6mrLi5Efucz+oKdHMdP7zORz6vGOfolxgfH5fzs54nqifHM8djobVM5fEJscgxtEws5/8T2+I56OI6ylMMftIl/Ivmbz2PfaB87o5+oq1w/nw923GLZ1A+0CRkjfErZ6D9YLt8Mo32xnWgj7QzUf+YYcz71f9mOWP+S9H+opO00X9A2vqMPMMZrluGYSOIt2k09jAdzIPbdz+9M/wfiUP0Ty8ecT3lsjWPHODVbD/YTx/3Nn5jH+B2bWfv4Po2X1I98hj1xjcBnPq+pvG8ztI9dfBb7QLu0jx3l9SO1GXti7GILMckY02bMFcRtHFM+T2OXcrXxS+qOJN9hL2ODTZRN51/OLkh/qDPOXfpP282O63CSDbZCa6G50F7riGixERd/NPwO8QPipuKOGsSns0YvK8aBJAgIRIKGYOBnGszNDiSBAilDWQKBwKVOSJ0xKKkzF5Q5Dliv/mbC8n0ziYrvaT/Wh03UiX3Uxe/UR3KNE4if/M3nHJ/6Jm0v+pRjOS6Sv/m8ype+j6EsbdGOtwnKLn7Ptdtse/qZFX/xEj9ncPiSdup8Avtpv9wPmPMvpE+1hBTsiseX+83P2FZ/Y5pry9stm0m40XbqwydVtvN36v+0rlgPjP2grjQmIkmaqd/LrLQXJvVHP0Vby2ViexyX60/aXrlfsT36FZnGPcdV+Skl3y3puFE3ZfEXZegTTOO2v7abZbn/0c6q/mM7x3F8f/bDofR/qIz+i+NJzmYxhpwIVTEeE8mcpyw+iPbH8R/qOAzVP3xH+xwb+xlJPXE+D7ae/uZPemyc27QX4yXmAT6jHurrL15ifdEHMJajjbTtMmPZ1IeUjTak9sQ+RVv6qxdia7neZuziM8qW/cPPWHag8RgOoq3YYCu01oiLP7iiOE6cIK4tvl18v7ixuH3bDzebkTV8WTIOJoMdAy3+vqSDmNZJfZFDqRMuzXo5NtZDwDIJUvJZrDsyHpt+V26zXO9Ax6ccjE2xnmbb0+/9ij/u72ERYBIPpv0q9mdXbqzSYwfTFt+V24r2IiyqbM/VGesp10U9VXXF4yLTNsr1xzZiO2kbKWM9qZ/KZSJjW/G4HGNZyBl/bCf2a7B+SpnalCufKwOjTeX+NFN2sCy31W//Q/vN2lCud7j6kCP1x3wY7RgsY1lvLyy1MVRGu5bUPxwT64hjNNR6KBsZy8c64u/psbHN/uZKlR1pfWm7zdo+kC05e5oZR29XUu9g7MrZ1GzZ4eJ5HfOlsXYQNwmai403NBhaDE2GNhsR8beyuJb4NvG94sfFbdu+/C8nFQPTYmTAatQgpn/njm+GdfVFhs9yxzfL4ar3zc5pO/l/bZaidtmXV6BwT0m8zJ8rbzQaW4+1fAiVC7l3bSDmcmdkrg2jsdWJtmpr2078hPg+Ee2FBhtR8TdWRPytKW4gbiT+u7i1OKntqu3/mDXeaBxOKulnxR8v8T0uiD9uzjbxZzQajcblhdfu+EZb+4TPSF9tI35MfI/4VhHxhxYbUfE3XlxDXE98l/hh8ZPirm1f/9B52Q4YjcNJib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</file>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>b={1:11:1};
c={1:10:1};
a={1:5:1};
d={1:7:1};</text>
</varsrandom>
<varsglobal><text><![CDATA[c=c+d;
ans=a * b * c-d;
ques=join("","",a," \\( \\cdot \\) ",b," x ",c," - ",d,"");]]></text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
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 <answer>
  <text>ans</text>
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  <text></text>
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 <correctness>
  <text>_err == 0</text>
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 <unitpenalty>
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 <ruleid>
  <text>1</text>
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  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<h3>Simplify:&nbsp; {ques}</h3>]]></text>
 </subqtext>
 <feedback format="html">
<text></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 357998  -->
  <question type="formulas">
    <name>
      <text>L08- a(b)M c</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[Simplify by adding, subtracting, multiplying or dividing, as indicated:
<script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script>
<script>
    /*
                          actualWidth    width of the input
                          checkWidth     width at which the box becomes wider
                          defaultWidth   default width of the box
                          c, ctx             see https://www.w3schools.com/tags/canvas_measuretext.asp
                          size               size of the font w/ px, e.g. '14 px'
                                               note that the size of the font can be defined in any units,
                                              e.g. small, medium, xx-large, 150%, 1.25cm, 22px
                                              since it is always transformed into px units
                          sizeN              size of the font w/o px, e.g. '14'
                          family            family of the font, eg. "Times New Roman", Times, serif
                          txt                 text of the input, e.g. '123456'
        */
    var defaultWidth = 30;
    document.write('<canvas id="canvas_1" style="display: none;"></canvas>');

    function newWidth() {
        var txt = $(".formulas_number").val();
        var size = $(".formulas_number").css('font-size');
        var sizeN = Number(size.substring(0, size.length - 2));
        var family = $(".formulas_number").css('font-family');
        var c = document.getElementById("canvas_1");
        var ctx = c.getContext("2d");
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        newWidth();
        $(".formulas_number").keyup(function() {
            newWidth();
        });
    });
</script>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text><![CDATA[<h3></h3>
<h3></h3>
<h3></h3>
<table>
    <tbody>
        <tr>
            <td>
                <h3>Simplify:&nbsp;&nbsp;</h3>
            </td>
            <td>
                <h3><span class="" style="color: rgb(51, 51, 51);"><u><span class="" style="color: rgb(255, 51, 102);">{a}(</span></u></span><span><span class="" style="color: rgb(51, 51, 51);"><u><span class="" style="color: rgb(255, 51, 102);">{b})</span></u> - {c}</span></span></h3>
            </td>
            <td>
                <h3>&nbsp; &nbsp; &nbsp;</h3>
            </td>
            <td>
                <h3 style="text-align: left;">First multiply&nbsp;<span class="" style="color: rgb(255, 51, 102);">{a}({b})</span></h3>
            </td>
            <td>
                <h3><img src="@@PLUGINFILE@@/ooo-Multiplication.png?time=1624463020172" alt="mult or division" width="200" height="55" role="presentation" class="img-fluid atto_image_button_middle"></h3>
            </td>
        </tr>

        <tr>
            <td></td>
            <td>
                <h3><span class="" style="color: rgb(51, 102, 255);">&nbsp; {=a*b} - {c}</span></h3>
            </td>
            <td></td>
            <td>
                <h3>Now subtract&nbsp;<span class="" style="color: rgb(51, 102, 255);">{=a*b} - {c}</span></h3>
            </td>
            <td>
                <h3></h3>
                <h3 style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-addition.png" alt="Parentheses" width="201" height="57" role="presentation"></h3>
            </td>
        </tr>
        <tr>
            <td></td>
            <td style="text-align: center;">
                <h3>{ans}</h3>
            </td>
            <td>
                <h3><br></h3>
            </td>
            <td></td>
        </tr>
    </tbody>
</table><br>
<p></p>]]></text>
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</file>
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a+shJTipLqfzdisPLC16mHnvBtP5OxzfjJyunyfSvzF+PFwf8AhbPiDJ53xf8AolK/Tfxt/wAg6T6V+W/x/m2/F7xCM/xw/wDomOvKzTSivX9GfpHh3HmzWov+nb/9Kgcl9o96PtHvWV9o96PtHvXy3Mf0P7I1ftHvR9o96yvtHvR9o96OYPZGr9o96PtHvWV9o96PtHvRzB7I1ftHvR9o96yvtHvR9o96OYPZGr9o96PtHvWV9o96PtHvRzB7I1ftHvR9o96yvtHvR9o96OYPZGr9o96PtHvWV9o96PtHvRzB7I1ftHvR9o96yvtHvR9o96OYPZGr9o96PtHvWV9o96PtHvRzB7I1ftHvR9o96yvtHvR9o96OYPZGr9o96+9vgP8Asu/DTxP8HvDmu69ojajqF9am5nuZL64iAyx4xHIqgAD07V+en2j3r9Vv2eW3fsy+FT/1Bj/Jq9nL1CUakpRTsuvzPzLjqviMHhaH1eo4OU7NxbT28jzBfBH7JLdNe8In/ubn/wDkmrniD9in4Z+PtBTUPBOrS6WJUJtryxvBf2cnudzMWH+64r8wPC9lb3FmC6gmvpj9ir4haj8PfjVo+k2d1J/YmvTfY7yx3ExszAiOQL0DK23n0JFdFKth69RUJ00r6K3c8nEZHnWDwcsfhsdOTgua0m2mlq921+GpxvxM8A678I/GNx4b8R26wXsaiSKaM7oriIkhZI2xypwfcEEEAiua+0e9fbf/AAUu8N20nwv8N+JwirqGm6stqJOhMM0bFl9/mjjP4GvguC88yFWz1FePiKfsKkoXvb/h/wBT7jhvM3nWBjXqK0tn6rT8TZ+0e9H2j3rK+0e9H2j3rm5j6v2Rq/aPej7R71lfaPej7R70cweyNX7R70faPesr7R70faPejmD2Rq/aPej7R71lfaPej7R70cweyNX7R70faPesr7R70faPejmD2Rq/aPej7R71lfaPej7R70cweyNX7R70faPesr7R71618Yf2b/FXwS8O6TrOvXmlXFrqUnlRLYTSO6Ns34YNGo6A9CelWlJxc0tFa/z2OOrWw9CrToVZJSqX5V3tvb0POvtHvR9o96yvtHvR9o96jmOz2Rq/aPej7R71lfaPej7R70cweyNX7R70faPesr7R70faPejmD2Rq/aPej7R71lfaPej7R70cweyNX7R70faPesr7R70faPejmD2Rq/aPej7R71lfaPej7R70cweyNX7R70faPesr7R70faPejmD2Rq/aPej7R71lfaPej7R70cweyNX7R70faPesr7R70faPejmD2Rq/aPej7R71lfaPej7R70cweyNX7R70faPesr7R70faPejmD2Rq/aPej7R71lfaPej7R70cweyNX7R70faPesr7R70faPejmD2Rq/aPej7R71lfaPej7R70cweyNX7R70faPesr7R70faPejmD2Rq/aPej7R71lfaPej7R70cweyNX7R70faPesr7R70faPejmD2R+gH7HUxb4d6Vzxum/9HPX1dD/ql+lfJP7GLbvhvpB/25v/AEdJX1rB/ql+lfc4f+DD0X5H8hZ4rZri1/08n/6UznPG3/IOk+lflP8AtEzbfjL4jGf44f8A0RHX6seNv+QdJ9K/J79o99vxp8Sj/bh/9ER15ubfwF6/oz7/AMNFfN6t/wDn2/8A0qBwP2j3o+0e9U/Mo8yvkj+leRFz7R70faPeqfmUeZQHIi59o96PtHvVPzKPMoDkRc+0e9H2j3qn5lHmUByIufaPej7R71T8yjzKA5EXPtHvR9o96p+ZR5lAciLn2j3o+0e9U/Mo8ygORFz7R70faPeqfmUeZQHIi59o96PtHvVPzKPMoDkRc+0e9H2j3qn5lHmUByIufaPev1n/AGc23fsv+Ez/ANQU/wAmr8jPMr9ef2XpIl/Zr8EPPgwDSQZNwyNuWzx34r3ssXNCqnpp/mfjviUlHB4Zr+f9D8dfCc+LEc19V/sP/CbV/Hfxc0vxJ9llTw9oEpuZ7xlIR5gp8uJT3bcVYgdAOeoz7hb/AB+/YvhXMFn4UAHOE8GTj/21rO+Iv/BS3wB4P0V9L+Gnh+61+7jj8u0d7b7Dp0PBA+U4kIHHyhFB6bhW1PD0sPVVepUTtqku5wYniLMMdgHl+CwM4ymuVylokno7ab289PMqf8FSPiLaWvg/wj4GhnDanfX/APak8KkEpBEjopYdgzvx6+W3pXwxazFbdAT2qLxZ4u8RfFTxpf8Ai3xZfNqGsXjZZiNqRqPuxovRUUcAD+ZJr3P9m/44eBPgvpOuXuveCP8AhK/FEksbaZNMkRihUA7hvfcYzk5yqEnpxivNqSjiK0pTlyp69/I+syPL8Rw/lKUKTq1P5U0rtvu9ElffseLfaPej7R719i6T/wAFLNWbXI01XwTpv/CPMwV7e1mf7RGhIyQzfKxAz8u1c8DI61U/b8+DvhzwtD4b8deF7GDTLbWHaC7gtYxHFI5TzI5VQcKSofOOuAeuSc6mHiqTrUp8yTSelrX2PRw+eYiOOpYHMsL7F1b8jU1NNpXadkrfifIv2j3o+0e9fbf/AATQtlv9N+JsDceatjGWxnAZbkVc1/8Aa68Cfsy6k3gD4feC4tb0/S28m/v/ALYIPPnHD/MI2MjZGC5wMjAGAK6JYOFOEJ1allJJrS/9W7nLiOI8Qsxr5ZgsG6tSny/aUVZxTu21ZbpJa312Phj7R70faPevpD9mn4Oad+058aPFPiLVrM2PhG1upNRuNPjkI3NNI7RW+9duFADEkY4XAxnI77xV/wAFAbHwHrEug/DbwRpEPhmwmMMc0gMS3Kg4LRxx7QgJzgksSMEgE4rCOHiqcalafLzbK136ndic6r/WngcBhXVqQSc/eUYw5ldLmad2+yX62+MftHvR9o96+8vE2g+D/wBtH4C61440Xw9F4d8d6N5pk+zhS8skaBzE7gL5qumNrMAVPsCD4R+wTtk/aT0TcoYraXZGR0PktzVxwbeIjQctJK6flb/gEUuIYVMvxWKlRcauHvz029mlf4ldWfR2+R4J9o96PtHvX6E/HT4w/DT9mb4hatqGmeGrfxV8TNWkF3dyzSACwQqAil9p8slcHYoBYHLEArnY+FvxK8Jft0+CfEOgeKPC8Onatp6KQyuJWjDghJ4JCoZGDKQV6YxksGIq44JTbpwqJzXT9LnkS4sr08NDMZ4GSwztefMrq9ldQtdxvs9L76H5vfaPevrf9q/4GeCPhf8ABPwTr3hzR2sNW1CeCO6uWu5pfNDWzO2VdyoywB+UCvGfhb8YPEH7LPxH8Sf2dY6dqd/EZtJuBeo5QbJhkqVZSOUr71/aR/aL1z4L/Cjwp4p0vTdPvbzV5oYpobwSGNA8DSErtYHquOSeK0w9OhPB1Jylr7utvh1e3r12MOIMwzGjm+BhhKd4ScrWqcqqe6tJK2ij0ve/kflz9o96+/8A/gohJs+EPgc/9RBf/Sdq+PPjt8eNY+Pviiy1zWrCw0+4tbQWaR2CMFKh2fJLMxJy574/Wv0d/aG1L4deG/h7oHiL4i2a6tZ6W6y2GksA/wBsuWi2qvlnh8DccN8o6noKmhCM8LXjzWV4avsm/wCrd9Dn4ixVahmGU4irRfPep7kXzO7UUknpf10Pym+0e9H2j3r74+Ef7dmkfFDxpYeB/EHgey0rQ9XcWNttnE8SM3ypHJG0YUqxwuRjGRxjp87/ALaXwh034O/GAwaHB9l0XVrVdQt7ZfuwMWZZI15+6Cu4DsHAHSuath1Tpxq05c0W7bW13PqMvzytWx/9m4/DOjUceaPvKakuuqS18v6fh/2j3o+0e9fYH7NPwj8G/Dr4MX3xs+I+nLq0Ee59M06aLzFCh/LVvLb5Wd5OF3cKMN3yJLX/AIKVai2sCK78BaYfDbYQ2UVwxnVOn3yuxuM8bBn1FafVYU7KtU5ZPW1r2v37GVTPcTXr1aeV4N1o0nyylzqC5lvGN07tddvyv8d/aPej7R719Z/tnfBXwpb+CvDnxZ8B2aado2teSLmyt4hHDiWPfFMqDiM4G1lHGSpwDknpP2SPAvhrwF+z/wCIPjHqOgxeJ9dsxczWkEihjAkIxhchgjFgSXxkL075mOEl7WpTqO3Irt76abd90FTifCrLIZjTptuclBQ0T5725W3ott+x8UfaPej7R719g2P/AAUQt/FE02mePfh3puq+Grhtrw2p8x4090lysh6d0r5i8E+DJPit8UdP8NaBG1omrX5itxJ832eEsWLNzzsjBJ5529axlSTnCFGXNzfLXTR+t/zPVweOxMoVZ5lh/YKCvfmU01rfVJWtbVWOb+0e9H2j3r70+Jnxf8E/sSLZeCvAnhK01TxObVJb3Ur04cZztMrgbpGbltgKqoIxjOKsfCD4+eFf2yLu78B/EHwXYQ6q9q81peW53A4Hz+WzDfE4BBBDEEBs4xg9SwkJydKnUTmr6W0ut1c+cfE2KWH/ALRWBl9V35uePNy/zcltvntrsfAf2j3o+0e9eh6z8G38PftER/DS9u2Eba3Bpv2xcBjDLImyT0DFHU46Zr7G+PHx1sf2NZdE8GeA/AmnxR3Fmt217cqyxvhimCVw0smEyzM2RuXrmsaWHUqXtqsuWN7bX13PWx2eexq0MNgKPtqlWPMveUVy97tP5Kx+e32j3o+0e9e6/tDftJeGvj34P0yRvBcegeNra8Bm1G32Ok9t5bAqZMK+d5UhWBAwcNyRXz95lctSKhJxi7rue7gKtbE0FUxNF0p9Ytp/c1o0y59o96PtHvVPzKPMrM9HkRc+0e9H2j3qn5lHmUByIufaPej7R71T8yjzKA5EXPtHvR9o96p+ZR5lAciLn2j3o+0e9U/Mo8ygORFz7R70faPeqfmUeZQHIi59o96PtHvVPzKPMoDkRc+0e9H2j3qn5lHmUByIufaPej7R71T8yjzKA5EXPtHvR9o96p+ZR5lAciP0U/Ynbd8L9GP+3P8A+j5K+uoP9Uv0r5B/YhO74V6Kf9uf/wBHyV9fQf6pfpX32G/gQ9F+R/F2f/8AI3xn/Xyf/pTOc8bf8g6T6V+TH7STY+Nnib/fg/8AREdfrR42/wCQdJ9K/JH9pZsfG7xMP9uD/wBJ4687Nv4C9f0Z954af8jer/17f/pUDznfRvqvuo3V8lY/pYsb6N9V91G6iwFjfRvqvuo3UWAsb6N9V91G6iwFjfRvqvuo3UWAsb6N9V91G6iwFjfRvqvuo3UWAsb6N9V91G6iwFjfRvqvuo3UWAsb6N9V91G6iwFjfX67/s18/ss+EP8AsCH+TV+QG6v1E+Anx3+HHhv9mXw1Y6t488O6bqFro7RzWV1qkMdwjgN8vlFt2fQAZPavby+SjSrXfT/M/JPEWjUq4XDezi3afRX6H5R+G4Y5LMFlBP0rbWGJeiKPwrD8NZWzGRitndXlVG+Zn6RgIR+rwduhPuAr6g/ZV/ZU0j4q+GdV8deONVk0nwdpruuyFxE03lqHld5GBCxKODgZJzyu3n5Y3V9o/sd/H3wJD8K9c+E3xBvU0ew1Fp1gvZmKQyRTJtkjaTpGwOSGbA565HPXgY05VJe0teztfZvS1/xPD4prY6jlzlgL35lzOKvJQ+04rv8ApdjL74ifsgeH7qSztPAGva3Ch4vYDMUk9x510jD/AL5Fejf8FDZrSb4A+BJbCJoLF9Sga3if7yRm1kKqeTyBjua4CH9nn9m74e38uva/8XbXxRo9u4eLRrC7hllk9Ek8gs7g8fdCe5ArR/bg+MHgz4l/AbwKfDOsabLO99DdHR7e7ie5sojbSAJLGjEoV3KpB6Hiu+q2sHUjPlTbjord+tvwPz2nTpVs5wFTBuvUhGUuaVXmau49Oa2v81klsaf/AAS/bdbfEn/e0/8Alc18P+JW/wCKj1X/AK+5f/QzX15/wTl+InhbwNB8QV8SeJNJ8Pm6+wmD+1L2O283aLjds3sN2Ny5x6ivjnXrqO61zUZomDxSXMjow6EFiQa48waksPZ7R/8AkT7XJ6c48QZpOUWk/ZWfR+50P0G/4JqTwt8MPG0aok9yupKzwnqymAbQfYkMPzrzOT9uDwHDI8b/ALPXh1HUlWVriAEEdR/x515T+yX+0cP2e/HVzcX8Et54c1aNYNQhgwZEKkmOVQepXcwxkZDHuBXvnxA+Cn7O3xp1a48V6D8W9K8IXGpSG4uLW5uoY4y7HLMIJmjkQkkkjOPQCu32lSpRp/V5K6Vmna/49P67nymMy/CYLOsVWzajOVKtyuE4c9k0rNS5He/a99F5mPaf8FENH0PR9QsNA+D+m6ELyNlb7HqSRoWKlQzIlsu7GfUfUV53+wG2f2lNF/687v8A9EtW98RPAn7N3wn8A69a2Pii5+IPjW6s2j0+S1uPMgtpiCFkBh2xgA4JDu5wOBXEfsQ+KtH8IftCaNqOu6pZ6Np6210jXd/OsMKsYmABdiAMnjk1nRnP67D2s07Lpay0eh6jwuA/sPHzyzDzhzxfxc152jo0pNytrboTftzNj9qLxl9LP/0jhr0//gmXIf8AhZni1c/KdIUkdv8AXJ/jXjX7ZXiTSvFX7R3i3U9F1K01fTZvsoivLGdZoZNtrCrbXUkHDAjg9Qa9G/4J3+OPDvgn4jeJrjxFr2m6Bbz6UI4ptTu47dHbzkO0M5AJxzj2rPL2ljuZvT3vyZ0ZrRqS4NjSUW5eypaW10UOh4b8cG/4vR49/wCw/f8A/pQ9fZf7ezY/Zr+G/wD192v/AKRyV8TfGPUrXVfi542vbK4iu7O41u9mhuIXDpIjTuVZWHBBBBBHrX3HpPxA+En7Un7Ovh7wr408aWvhTWtJjtxMby8itZUuIozH5imX5ZEdSxwM43diKzwsVUw1ain7z5Wvk3czz1Tw1XK8fKEnTpN81k21zRSTsvQ/PTfX6Ff8FHGx8HPAn/YRX/0navkP9ovwL4A+HfjCx0r4f+KX8W2P2JZLy98+KaNZy7DajxqFI2hTjnGevYfSn7fXxN8I+NPhR4Js/D/ifR9cu4b0Sy2+nX0c7xL5BGXVGJXkgc4rONo4SvBvW8PwkbZnUeOzXKMVRhLlbqPVNWvFWv2+Z8nfBmQr8YPAxBwf7dsen/XwlfT3/BThsePfBn/YMl/9G18p/CfULbTPin4NvLyeO1tLfWbOaaeZwqRos6FmYngAAEkn0r6N/wCCinjrw5438ceEpvDmv6Xr8Nvp0iSy6XeR3KRsZcgMUJAOO1Zy/wB0S/v/APtrO3HU5y4mwVRRfKoTu+n3n0lF4+0z4d/sQ+EvEl74Ys/GWnWek6esul3TKsTFikZYlo3GVc/3etfPf/DcngH/AKN88Of+BFv/APIdH7KX7UnhDTPhzefCn4oJt8N3Alitb5kZ4hFKSXhl2/MvzMWVx03c7doNX9Q/ZN+ANxqYu7L476XaaQTuNnLqVlJOB6B94x+KE169apWqtVMPJcrS35bp9b3PhsNl+XZZiMTQzmhUu5ylCUfacsovb4Ha/e/fc4745ftqQfF74VnwPp/gK28LWPmwurw34lSNI23BEjWGMLzjv0zxXNfs1/ta63+z79q0xtPj17wxeS+dNp8knlvHIQFLxvg4JAGVIIO0dOTUP7RVr8EPDug6PoXwunvdc1q2uHbUdduHkZZUwQE52oTuwQY0xgfeOa674M/DX9n/AOKXwr0u18QeMT4I8fW3nfbri4uxDFNmVvLP7792wCbBhGU8HNcFN15V5zhNOS9NdFt0dj66VHJ8PkypzwdRUKkneLjJyT1996uSTsrPfVaansGk/D/9n79se31H/hErebwR4zjiM7wQwiBwM43mAMYpE3EZKENyMlcivIv2SvCNz8Nf2zLTwxrgiXU9ON9ahl5VnEDkMhx0ZMkZxwfwr1j4V6T8B/2RZr7xefihbeNNda1ktoYNLmimJUkNtSKJmwx2gbncKPavkbVfjprN18eLj4oWSJaaodT/ALQhgJ3KqA4ETHjI8v5CeM5PSul1KdCvRqNJPXmtsun3210PIy7D4vH0sfgcLOcsLKm1TdS6fO1ayckm4977fn9nftKftN+F/hT8W9T0LWfg1ovii7WKCYaveTRLJcq0a4JDWzn5SCn3j9zt0HnWkft++EfD+oRX+l/ArRdNvos+Xc2d9DFKmQQcMtoCMgkfQ12/jDxN8Af2y9E03U9e8UR+AvFtnCIna9uI7aRFJJ8tmkHlzRhssNpDDP8ADkiuGsv2f/2a/hwg1Txb8XIPGEUbZFhpFzGyy8cKyW5kk/EMvua0k8VGbcakeW+j93b8zx8DQyWng4YbMMHW9vFKMor2z5mlbS0uWz33S100Pnf4wfGC6+Knxc1Lx5b2Z0C7upYJoYYZzI1u0UaIpEm1cn92Gzgc19M+Ff24vBfxM8OWvhr42eDotTRcL/a1tAsqbiCDKY+HibHVoiScnAHSvmPwzqPw8uPjml3rOn3Fv8NZtVmc2e6TzYbNmfylYoxf5QUztYng4z3+kL/9lz9njxDdw6lofxvsNH0qU+Y1jfahamUKTnavmMjpgcfOrH1rjwvt+Vyg003qnb77P9Ox9hnUMohChhsZRqQUIrknBSbh05VKN3zJJaO62ZkftNfspeFfDPw3i+KHw01VrvwpL5Ty2cshlVI5GCI8Tn5sBiqlXywJPPGK+Sd9fZP7Sfx0+HXhX4D2nwW+Gt+2v2kZjjutR3F4kRJfOY+ZgCR3kwSUGwAnGOBXxdurlxcaSryVH4f62PW4WqY6pl7ePcm+aXI5q0nDTlcl33/Asb6N9V91G6uOx9gWN9G+q+6jdRYCxvo31X3UbqLAWN9G+q+6jdRYCxvo31X3UbqLAWN9G+q+6jdRYCxvo31X3UbqLAWN9G+q+6jdRYCxvo31X3UbqLAWN9G+q+6jdRYD9Hv2HTn4U6J/vz/+lElfYEH+qX6V8ffsM/8AJJtD/wB+4/8ASiSvsGD/AFS/SvvsN/Ah6L8j+Lc//wCRvjP+vlT/ANKZh+LoTLYSAelflN+154XuND+LFzqTI32bVI0dXxxvRQjL9cBT/wACr9btUtRcwMuOor5k+P3wTs/HmmTWt5bmSMnejpw8bDoynsazxmH+s0nBb9Du4XzpZDmMcVNXg04ytvZ229Gk/PY/L3fRvr2fxJ+yt4j0u8dLG6t7iDPBuA0bAenAYGsM/s5+LR3sf+/j/wDxFfKvA4hO3If0jT4vyKpFSWKjr3un9zR5pvo316X/AMM5+LfWx/7+P/8AEUf8M5+LfWx/7+P/APEUvqWI/kZp/rZkf/QVE8030b69L/4Zz8W+tj/38f8A+Io/4Zz8W+tj/wB/H/8AiKPqWI/kYf62ZH/0FRPNN9G+vS/+Gc/FvrY/9/H/APiKP+Gc/FvrY/8Afx//AIij6liP5GH+tmR/9BUTzTfRvr0v/hnPxb62P/fx/wD4ij/hnPxb62P/AH8f/wCIo+pYj+Rh/rZkf/QVE8030b69L/4Zz8W+tj/38f8A+Io/4Zz8W+tj/wB/H/8AiKPqWI/kYf62ZH/0FRPNN9G+vS/+Gc/FvrY/9/H/APiKP+Gc/FvrY/8Afx//AIij6liP5GH+tmR/9BUTzTfRvr0v/hnPxb62P/fx/wD4ij/hnPxb62P/AH8f/wCIo+pYj+Rh/rZkf/QVE8030b69L/4Zz8W+tj/38f8A+Io/4Zz8W+tj/wB/H/8AiKPqWI/kYf62ZH/0FRPNN9G+vS/+Gc/FvrY/9/H/APiKP+Gc/FvrY/8Afx//AIij6liP5GH+tmR/9BUTzTfUM9vHcffXNeo/8M5+LfWx/wC/j/8AxFH/AAzn4t9bH/v4/wD8RR9TxK+wyZcVZFJWlio/18jzCGNYVwowKk316X/wzn4t9bH/AL+P/wDEUf8ADOfi31sf+/j/APxFH1PEfyMa4ryJKyxUf6+R5pvo316X/wAM5+LfWx/7+P8A/EUf8M5+LfWx/wC/j/8AxFH1LEfyMf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MVM8/vX3yp8LWXLDyLRUwc4/n0QZ8Kby9YmI0sj+Z67jNnuXOl5olr0P62VhDHOn76mdI5pY5Td/GO8VuPdA42fR73k0aJRxxfjTqGOiaVosdIx86bK1XHrdLfPz0Wlc6rmCr2O5ZSze+zTB+DYmj/+ufLmwOxN2uNRbAhbu9gW2axNtVi7bu6UjegOdzSMDjc09QW5jYPC0ss1lYMHvHBWnTy6wmVnOTy6KRfKtZEsWCr5sSeR/sqFlN581SyzhSN9eJQX+suXpx4wfb6zTOzzypDQZXOW0wFRzXHIaLHqlxcVXuMRbkA0j4riWwPHUdvzry/K/GcUQ8dB28exN6sNVZtg01XCRDrzZXm+u0QbLqd+m9/c7bFWlPhyppuq/7EYu3OwnPhhoUFLcMLsab9x7Wkt2Z18tTJThGg70Xf1K0f5wqLrkzkfzbPPBqfP0HrY50AtT/9vz7XftI5nrKTsHf1SNv8xk6ycZ362Duhal7Nkc6bN09+jRHtX6GTX2uKt3apMMkfyzw6ocfv5dU23lxpsHnHJT6Gsljkah/e/Hm1hhT93DoOCqe41mK/H8WORzRdWzzGcV6pz/M/o34mb66oF2tah9YY59TaNa/3GOr73rxS26Vof+nvYLoGby7E3qw1Vo2DrcUmRqwzV5rrz6tdsL1poaaratP6NYVL9Jy1/oPC9QNawi0NQ8Kdja3hoaahhVuhS5ot1mzfq3JrkTpp6YT22rXf7/R1T52MUsptVwydrJ8786wu45860MIq+Vp6Aiy2bVTfS2NAkeWNjRZDx8f7GbVOL4Ze+qqFVjI274bksS9EjTOumGmw5dFx8o6f97hpbDour+ZJY1DH0Js/qp8tjSDt2xur45RH+yo1t+bRmFLH9827Osew1qI1eWOl9pcGvvbhjZXp76H2542T+h3U3OWOM2Jv1BqrtsG2Sq92Q6wzV5jdDbZ333yzcCXtxV/OL7yoYMaU08LUfo3hIvMyi7WrBwwKPxzYEn7aMDjcbbE2d9DQML95WFimq2vJOrpreoLTlQpvXNRDJ8V/P/AId3xqGjiVbvsrO2GmlNrO4/1NmwrzeOOl5ksD5a1H5rpjo12DbZ07rpia3+PNu+5xx0e97bxx0XS8wsMbl/qbm3+abbENHUNvXDp/ueNWTu+xWPfV/+2OTdXvVJ5N117vjkvxxiDuDFpjEWyIpYLtdYuxf+7bEM7t1xAutAi71CLsu+YV/QcVvDLnVRZnCrTrBjSH75s3WqjdaqF2e+OQcF9TW5hjsbZAz1tr3hZrK3Nr6InpCblccKTopFrpiVSmgVjsZOqZbqu1e+NkikKjkjBUsOYpdzy2R7CV+rmi+llStBZvrEwjppJjEU239aK31sGW/l6W+w+JvOm2+r3xxqV4YxB3Bq2xahxszTYxYp25wiwVbOdasF3QtzFc1q8pXGthdr3F2A8KtoQfZv7IvNGcoatpAweHWQ1DwuyG1vDzxrYwt2lomD9oWFg8yELN9rUyt+9a6AaHMy6aUrgS5IwrZv6qiT72xhTzNzd1PhEXosAZJ1PWfcWi0hmXqoDMU+54VHv8UtPQKVz5csZ5vv/qpmyrbRSCzRmnnz1PNfuQaSh7+0kfG63t3w+wKEzGVWp6u7LSx0+mV2OLPSZpiOpn8MYh1rvWWLUNtpXNw+1khFhfLjdfPu/C7F/5nXn9hRfC+RZsl/RrDNMt1m6yILtNV80syO7Qc9Iy71Kg6S8XNLaG+80HLNTmNLWFxwqxNtRibVhY2jzMgk3R5q+ju76SrF0nN29cNMUbU8x0X/9pJ3V9rVIVh3lKrTXFG+Op/aR446Lp+HLHL/W3SbDpc2+cp/aVR8fHG5fuQwGWP67lTIPNW+PaAw7vcgtTj++LFlrp2EpM8dZVyhRvH+lxEdUcf8R60RqLYEMsF2x6PtqV/ZvCTyzWFGWKMYXY49Ji7InMX5qKsyctzhaZS8xl2fy1ijSdPNMTWzURJFO8McX8j+QqTE8h2DoHW7Ft0+DqKcX2k/4sEa1Tj723jef/O/ML2Za1w9uPF5lCX9MtWK3D2w6x3rTGqm2wxasHiPWkoqpcsF1lwXazBdt9ja2FK2eKMrkwU4EW1dW0Jc26orZt7hhs1brGTkY6SW59+pkut35K8Z6dXL35oinemGIWO6F3l1JrTfHGeK53HktvXDQdX+74pabHRJ974zy1rzzFtk3H9ZRSa9ySPAcwj0JI33/WQsjbNuo9Bj3F24/Uf8SU+udDx07/HHnbItaL1lg1DjY7USHWm8vMl8+dmv3rvTMKtml9G8I1/ZrCTAu2hyzYnrBg0zbLc3PU2jfuutu9clAJheBw5oymeGOK+duHaxds+vk2XTPd3Y9M8cZ4rnceS29cNB1f7vilpsdEn3vjPLsEW5Ftaxlsiptnz/i8u5+ojkm5ff5u5aqwZv/Dim5fS8odU61DY0r9M6Ofu9TvG2Jv1hqrtsGmExhivbnUfKlEsF1kwXa1BdtPLdgezIJN28Roq7Xv2ImwJ+hE680bTfHGFDONk3L76okp3hhPLxa8cVEv2LxxxUyPiT73xnmmUVRs20rH1VodG/0+FguhGH/edinpmO3hags3/ceOnntXjB117BBrqTUWwYbYm4JNJ5sUnRR1ktFJUCekdJtqgyPFG1PMdH06MXrjamGKN8az2lio9vil6rHJU00QVBpi7z79TDZiG7ot6Y3bXur37j9uutW99ej9DrzwlW9k3/0Q73d3e6o1FPuPn1evme5ug9hbtcaqcbA12cSIdeZS86XvVBBsAyzYGizYGi3YbJtluTlq5R/e7HxCfGfFqm0nOmdsdH2y9kJwOOOiKd6YYqb7Et64WpjijfGsdo3VHr9UN9iccZ5usDnj0n1Uu8Zamq5FFAIoGZei45yO2RG+cPY3ulxxK0SmMxaxt2qNVdtgW9Y01E5iiPXlErN8sDWGWwc0hwcahoTHG1sL2yzNzVELnz/769leP0Sx5o3N+7ITHN64aIo3pphaT4rW7Y3tqSneGM/0eAhvXLTa45e6OQkYfe6N80yDrdi2CqI8ukXpjdtRplf8vHWnkfTGnXd3GbOj9P7Z8sYh9latsWocbI02MWKducQsGWx9LNj6WrD1t2AbaMHWYMFm2yzNzVEL3dBwxqW6weGMi6Z4Y0qZnoh1FdAb11NTvDGe1R7Hao9fqhtszjhPN9iccasndw3lX8+41R27I6zkZ94y/8nsu9vQ1eN0zI40xRuD2Fu1xqptsOkEhlhvLjbXlQi2Cy3YrrJgu8WC7RcWbI9ZsGmbGG210guNDjtRe2Oj+n4aUIoAb2w0xRtTSoVCitbujS2m1v30aZ9zvxdN8cZ4esfRGxftznHP68WLN87TCzZvnFQY59FVtmrWKXXMq93GM42x1++8u8sY7SulmmMT1dUx7+vVqJ85j46dNw6xt2qNVetga7OJEevLxea671yQ/au8M9uCbWAWbIMs2AZbsA0pbLMkN0etTNFJ2hsnX7Y1p895E9uCzd9GpnhjypnuVyfAjVdf547Nq5O4TvYav73WqeOS4o2Ldkw+NBv1IZsfntNl3LbA7Pw1qbF5vG2L2TXYim/rBZBifVvQ+NtEdUxi8BXbhx5TrUdjve9HtT89fnmKrSGNTFHJ8dFjogiMv2femF/PuKWwDs2n8d6YaLqOd596xh2H2Fu1xqptsOkEhlhvLjJfLBFsUy3YrsyC7ecWbI9asGmbGG211DvB6SSqk9dLtkapj9MTfR59z5s7muKNKafW4aETrE6gire4Xn2sr3lXAr25oyneGE9vbd64vOnahNandb9lgRm/325hkG6rMXn0eTqmmOnjWG7bdF+RuNZ4zOVrFjRaexrXxfaRR9to2/zjqPmK/X5680kdrzTuhL6m+TVnfs1am2IqxZs7PRbaLv/PSZwv/fmFvufNidhbtcaqcbA12MSIdeYi88V/LhJsz78QLtxjYLiqjwVbPwu2ARZsAy3YbJvFuTlqZft+/gmuFIqJfHAUTqDO3NEUb0wl6mRb7Vrz6ITtzRtN8cZ4vuQ8lt64vAqTStDc6babH0qCzT5PxxSzS7BVsK2OW0/Qz+rN2x30e6ffWW++6HNf/robTZWifXjzpse9UvR7682H2Ju1xiLYEHtTsMmnTvtcpwArhU7eOmHmT/w7KtikTsZpdJRDJ+9KTpop3hjP7gSb9K4epXjb7ehgk4quaiNI+/KCM1ptgOuKVrlYi2pcJcc3j9ai41FsH+nvfTk0X7FYReztWmP1KNg0WBtpY00yZbGejI1YZy4y15z238PbTz2d/at9G1s2vhqW/Pgn4dI+A8N1fRvDTD2H7YNg27adN1+t3GAnl7ftJJeemHWSUqg9ZWuOY/NXXbRNfp7U/Hz62BtTrb/68tcKJ1etLT3pax/6ur6vcd72nt1d56r9Dum0rfbtjfNU0ChE0n3ra/qet41CJ48+98Z5/uaO2dlW24JCj7k3rpgar8feCxdFv9atfeR/V0qpY6f163conVPr09fS371q1HZaT3qMRX7+ao5D/ncvnTMeg2oeE8TeqDVWt4Otj9k12AbaxIh15iJzoTnHYuze/i2FK2nX9mkIl5vT9hgYrrb/v8GCbVa/5vCQjXlsgAVbbntERMTtqRora61uB9twMwbbyTqJIdabirUnzUctxB60ILujf3O4qe+g8OO+TRZqTWGGeZtF3D0Wc3NtzBOmtvHmQkRErLXWWDUJtr3Mw8yT5g8Y8rtFul2EWGcuNH+pV4BasD0woCXcbdF2p3m7hdps+//7zUfs60/Y9xdk4715EBERa6011slZa6m51F5NplqsomDT4GHmnuah5okP9Wt+aaGuPiDWofYfHIUgm9d/cHi4f0t40HzAfMicY197zNSYBbltEBERt6dqK2usk7LWqijY5J+Yu5l7mI3mUHOCebB5/Iw+jQ94O0OsF580FWRScRaNX9P3ve0QERG3h3f2HbTcGusE85CsuXSxTA2mFlOTqc2KBtvuZoPZZo4zDzSP+6dP9r984YDBtgPE+vXJnAuSz73xiIiI20u1lTXWp82DzPGm2ksNVjbYdjUVbAPNIeYYc3/zGPPMOf2aX3+yv53cEBEREbHbPt6v+d1Ru+zyP6yvjjUPMMearaaCTS1WNtg+aQ4wW8xR5r7mp8xTz9u9/4+8nSIiIiJi5V63+8DZaivzyKy11FyDTTWYWkxNpjaLnVZAH6jgPm7qSW79zPhKUf21g8ILD8wv/LzvoFcW2I4QERERsXrVUiN22eVvrKviCw7UWnpLD/2lqf6mWkxN9sHVtUgMNr0aQZfg9P4fetKb7qXqnqou1em26BmH/umu//Bo3+atC/q1BERERESsXDXUX+22x2XWVGea8XaoXnCg5tIrRNVgarGywaZLcHqymy7J6dLcaHOSqTd1Uwl+fsqun5g633aKiIiIiJU5z2Lta7v2+b611BdMvf+a/l77PqZaS82l1xCowdRiajL1WadgE/qC7pWq6HTvVLdF4/ux5a+ynW5+8aSP73bxvX0GbfQWhIiIiIgfqmZSO1lD/YV5hqmra3onDl1di++/pvZSg6nF4vPXupC/yqZLcSq8+GrRkWZ8LptefqrLeHplw5fP+0S/u+f3bQ6IiIiI2Nl5fQZtVSu17bLL32ft9BnzeFN/3UB3MPViA7WWmiv/hrllgy3/alHdR1Xx6b6qXm6qVzHo1qh2pGj7ovm35jf+dtc9bv7h7gNX/mKPps2/tAUiIiIiftSc02fQe7P7NG66ZfeGp/5+tz4/a91ll3+yTvqSqStrijW9Ua5aaj9T73erP1SgF3rGq2vx1aFdnr+WJ73KpvcB0XPZ4itGdWtUO4jRptujZ5l/ZX7Z/Lr5d+Y/mlrgt83/k/l/EREREXcyY+eoedQ+aiC1kJpIbfQ/TbWSboMq1vS8tclmvBWqV4bG567lX2xQUbDF57LFvy2qifS+bPlo0+1RPadNT5rT1TYt5i/NvzZVkmebXzXPMb9mauGIiIiIO5NqHKnm+YqpBvpfpppIbaSralNMPWdNt0HVUIo1vY1HfKGB7mjGt/Ioe3VN6Jv5q2zx1mg+2vQiBN0e1X1XPVlOpahF6BWkuuL2WfPz5p+Zf27qEqDUfVstHhEREXFnUG0j1Tl6mpjaRw2kFlIT6aLWcab+AIH+/JTaSbdB1VJqKv1VA8VavBWq9oqxVjLYRAy2NNo0oaJNl+50v1UvQd3T1PPaFG6qxqNMLUyX/BRwKspTTL2TrzwNERERcScx9o1aR82j9lEDqYWONvUUMoWarqrtZepPfnqxpluh8YUGZa+u5Yll511p03Pa9EIEvaJBO1W46dKeXkWqBentPw42dctUEafF6iqcVGEiIiIi7gzGvlHrqHnUPmogtZCaSG2kRlKo6Wllaie9LkAtpabKX1mrOtYiMdo0QYw23V/Vk+L0SgaVoXaqneuKm976QwvSpT5dedvb1EJ1+U/qjeEQERERdyZj56h51D5qID3fX08fUxvp4pZaSXco1U7601NqqZrEWiReZYtX2vRkuPjqUZWhdqrbpLripoVoQXoLEAWcSlJPqNNio3qvEURERMSdwXzjqHnUPgo0tZCaSLc+1Ugx1NROaii1VIy12FnxQlm3iRNosvzVNu1MdRjjTVfddIlPAaeF6W+RapFSV+LyKu4QERER69G0a2LvqH3UQGohNZHaSM9Ti1fU4tt2pFfVehxrES/atMMYbrpVqoVoQVIBpwVqoVGVJSIiIuLOZL511D5SHaQe0kWtGGrxitp2i7U8+XCL8ZYPuHzExZBL1cIRERER69m0b2L7xDiTsY3ykZYPte1K3Ek07jwNuNS4aERERMSdRa95Yg95kRbdoaQ7j+YjLm/+B0BERESsZ73WiXp9VDd4i0dERESsdwEAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAACgDvjYx/4/vt1HHhcNtOEAAAAASUVORK5CYII=</file>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>b={1:11:1};
c={1:10:1};
a={1:11:1};
</text>
</varsrandom>
<varsglobal><text><![CDATA[ans=(a * b) - c;
ques=join("",a," x ",b," - ",c);]]></text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
 <placeholder>
  <text></text>
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 <answermark>
  <text>1</text>
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 <answertype>
  <text>0</text>
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 <numbox>
  <text>1</text>
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 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>ans</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text>_err == 0</text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<h3>Simplify:&nbsp; {ques}</h3>]]></text>
 </subqtext>
 <feedback format="html">
<text></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 357985  -->
  <question type="formulas">
    <name>
      <text>L08- a(b+c)</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[Simplify by adding, subtracting, multiplying or dividing, as indicated:<script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script><script>
    /*
                          actualWidth    width of the input
                          checkWidth     width at which the box becomes wider
                          defaultWidth   default width of the box
                          c, ctx             see https://www.w3schools.com/tags/canvas_measuretext.asp
                          size               size of the font w/ px, e.g. '14 px'
                                               note that the size of the font can be defined in any units,
                                              e.g. small, medium, xx-large, 150%, 1.25cm, 22px
                                              since it is always transformed into px units
                          sizeN              size of the font w/o px, e.g. '14'
                          family            family of the font, eg. "Times New Roman", Times, serif
                          txt                 text of the input, e.g. '123456'
        */
    var defaultWidth = 30;
    document.write('<canvas id="canvas_1" style="display: none;"></canvas>');

    function newWidth() {
        var txt = $(".formulas_number").val();
        var size = $(".formulas_number").css('font-size');
        var sizeN = Number(size.substring(0, size.length - 2));
        var family = $(".formulas_number").css('font-family');
        var c = document.getElementById("canvas_1");
        var ctx = c.getContext("2d");
        ctx.font = size + " " + family;
        var actualWidth = ctx.measureText(txt).width;
        var checkWidth = defaultWidth - sizeN;
        if (actualWidth >= checkWidth) {
            $(".formulas_number").width(actualWidth + sizeN);
        } else {
            $(".formulas_number").width(defaultWidth);
        }
    }
    $(document).ready(function() {
        $(".formulas_number").css("padding-left", "10px");
        newWidth();
        $(".formulas_number").keyup(function() {
            newWidth();
        });
    });
</script>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text><![CDATA[<h3></h3><h3></h3><h3></h3><table>
    <tbody>
        <tr>
            <td><h3>Simplify:&nbsp;&nbsp;</h3></td>
            <td><h3>{a}&nbsp;x<u> <span class="" style="color: rgb(255, 51, 102);">({b} + {c})</span></u></h3></td>
            <td><h3>&nbsp; &nbsp; &nbsp;&nbsp;</h3></td>
            <td><h3 style="text-align: left;">First add&nbsp;<span class="" style="color: rgb(255, 51, 102);">{b} + {c}</span></h3></td>
          <td><h3><img src="@@PLUGINFILE@@/ooo-parentheses.png" alt="Parentheses" width="201" height="57" role="presentation" class="img-fluid atto_image_button_middle"></h3></td>
        </tr>

        <tr>
            <td></td>
            <td><h3><span class="" style="color: rgb(51, 102, 255);">&nbsp; {a} x ({bc})</span></h3></td>
            <td></td>
            <td><h3>Now multiply&nbsp;<span class="" style="color: rgb(51, 102, 255);">{a} x {bc}</span></h3></td>
       <td><h3><img src="@@PLUGINFILE@@/ooo-Multiplication.png" alt="Multiplication or division" width="200" height="55" role="presentation" class="img-fluid atto_image_button_middle"></h3></td> </tr>
        <tr>
            <td></td>
            <td style="text-align: center;"><h3>{abc}</h3></td>
            <td><h3><br></h3></td>
      <td></td>  </tr>
    </tbody>
</table><br>
<p></p>]]></text>
<file name="ooo-Multiplication.png" path="/" 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</file>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>b={1:5:1};
c={1:10:1};
a={1:8:1};
</text>
</varsrandom>
<varsglobal><text>bc=b+c;
abc=a*bc;</text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>1</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>abc</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text>_err == 0</text>
 </correctness>
 <unitpenalty>
  <text>1</text>
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 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<h3>Simplify:&nbsp; {a} x&nbsp;({b} + {c})</h3>]]></text>
 </subqtext>
 <feedback format="html">
<text></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 357999  -->
  <question type="formulas">
    <name>
      <text>L08-parentheses a(b+c)</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[Simplify by adding, subtracting, multiplying or dividing, as indicated:<script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script><script>
    /*
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                          defaultWidth   default width of the box
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                          size               size of the font w/ px, e.g. '14 px'
                                               note that the size of the font can be defined in any units,
                                              e.g. small, medium, xx-large, 150%, 1.25cm, 22px
                                              since it is always transformed into px units
                          sizeN              size of the font w/o px, e.g. '14'
                          family            family of the font, eg. "Times New Roman", Times, serif
                          txt                 text of the input, e.g. '123456'
        */
    var defaultWidth = 30;
    document.write('<canvas id="canvas_1" style="display: none;"></canvas>');

    function newWidth() {
        var txt = $(".formulas_number").val();
        var size = $(".formulas_number").css('font-size');
        var sizeN = Number(size.substring(0, size.length - 2));
        var family = $(".formulas_number").css('font-family');
        var c = document.getElementById("canvas_1");
        var ctx = c.getContext("2d");
        ctx.font = size + " " + family;
        var actualWidth = ctx.measureText(txt).width;
        var checkWidth = defaultWidth - sizeN;
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            $(".formulas_number").width(actualWidth + sizeN);
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            $(".formulas_number").width(defaultWidth);
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        $(".formulas_number").css("padding-left", "10px");
        newWidth();
        $(".formulas_number").keyup(function() {
            newWidth();
        });
    });
</script>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;"></p>
<table>
    <tbody>
        <tr>
            <td><h3>Simplify:&nbsp;&nbsp;</h3></td>
            <td><h3>{a}&nbsp;x<u>&nbsp;<span><span class="" style="color: rgb(255, 51, 102);">({b} + {c}</span>)</span></u></h3></td>
            <td><h3>&nbsp;</h3></td>
            <td><h3>First add&nbsp;<span class="" style="color: rgb(255, 51, 102);">{b} + {c}&nbsp;</span></h3><h3><span class="" style="color: rgb(255, 51, 102);">because it is in parentheses.</span></h3></td>
          <td><h3><img src="@@PLUGINFILE@@/ooo-parentheses.png" alt="parentheses" width="201" height="57" role="presentation" class="img-fluid atto_image_button_middle"></h3></td>
        </tr>
        <tr>
            <h3><td></td></h3>
            <td><h3><span>&nbsp; <span class="" style="color: rgb(51, 102, 255);">{a} x ({bc})</span></span></h3></td>
            <h3><td></td></h3>
            <td><h3>Now multiply&nbsp;<span class="" style="color: rgb(51, 102, 255);">{a} x {bc}</span></h3></td>
       <td><h3><img src="@@PLUGINFILE@@/ooo-Multiplication.png" alt="Multiplication" width="200" height="55" role="presentation" class="img-fluid atto_image_button_middle"></h3></td> </tr>
        <tr>
            <h3><td></td></h3>
            <td><h3 style="text-align: left;">&nbsp; &nbsp; {abc}</h3></td>
            <td><h3><br></h3></td>
       <h3><td></td></h3><td></td> </tr>
    </tbody>
</table><br>
<p></p>]]></text>
<file name="ooo-Multiplication.png" path="/" 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</file>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>b={1:5:1};
c={1:10:1};
a={1:8:1};</text>
</varsrandom>
<varsglobal><text>bc=b+c;
abc=a*bc;</text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>1</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>abc</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text>_err == 0</text>
 </correctness>
 <unitpenalty>
  <text>1</text>
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 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<h3>Simplify:&nbsp; {a} x&nbsp;({b} + {c})</h3>]]></text>
 </subqtext>
 <feedback format="html">
<text><![CDATA[<br>
<p></p>]]></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 358000  -->
  <question type="formulas">
    <name>
      <text>L08-parentheses a(b-c)</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[Simplify by adding, subtracting, multiplying or dividing, as indicated:<script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script><script>
    /*
                          actualWidth    width of the input
                          checkWidth     width at which the box becomes wider
                          defaultWidth   default width of the box
                          c, ctx             see https://www.w3schools.com/tags/canvas_measuretext.asp
                          size               size of the font w/ px, e.g. '14 px'
                                               note that the size of the font can be defined in any units,
                                              e.g. small, medium, xx-large, 150%, 1.25cm, 22px
                                              since it is always transformed into px units
                          sizeN              size of the font w/o px, e.g. '14'
                          family            family of the font, eg. "Times New Roman", Times, serif
                          txt                 text of the input, e.g. '123456'
        */
    var defaultWidth = 30;
    document.write('<canvas id="canvas_1" style="display: none;"></canvas>');

    function newWidth() {
        var txt = $(".formulas_number").val();
        var size = $(".formulas_number").css('font-size');
        var sizeN = Number(size.substring(0, size.length - 2));
        var family = $(".formulas_number").css('font-family');
        var c = document.getElementById("canvas_1");
        var ctx = c.getContext("2d");
        ctx.font = size + " " + family;
        var actualWidth = ctx.measureText(txt).width;
        var checkWidth = defaultWidth - sizeN;
        if (actualWidth >= checkWidth) {
            $(".formulas_number").width(actualWidth + sizeN);
        } else {
            $(".formulas_number").width(defaultWidth);
        }
    }
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        $(".formulas_number").css("padding-left", "10px");
        newWidth();
        $(".formulas_number").keyup(function() {
            newWidth();
        });
    });
</script>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;"></p>
<h3></h3><h3></h3><h3></h3><h3></h3><h3></h3><h3></h3><table>
    <tbody>
        <tr>
            <td><h3>Simplify:&nbsp;&nbsp;</h3></td>
            <td><h3>{a}&nbsp;x<u>&nbsp;<span>(<span class="" style="color: rgb(255, 51, 102);">{b} - {c}</span>)</span></u></h3></td>
            <td><h3>&nbsp;</h3></td>
          <td><h3>First subtract&nbsp;<span class="" style="color: rgb(255, 51, 102);">{b} - {c}</span></h3></td><td><img src="@@PLUGINFILE@@/ooo-parentheses.png" alt="parentheses" width="201" height="57" role="presentation"></td>
        </tr>
        <tr>
            <td></td>
            <td><h3><span>&nbsp; <span class="" style="color: rgb(51, 102, 255);">{a} x ({bc})</span></span></h3></td>
            <td></td>
            <td><h3>Now multiply&nbsp;<span class="" style="color: rgb(51, 102, 255);">{a} x {bc}</span></h3></td>
       <td><img src="@@PLUGINFILE@@/ooo-Multiplication.png" alt="Multiplication" width="200" height="55" role="presentation"></td> </tr>
        <tr>
            <td></td>
            <td><h3>&nbsp; &nbsp;{abc}</h3></td>
            <td><h3><br></h3></td>
       <td></td><td></td> </tr>
    </tbody>
</table><br>]]></text>
<file name="ooo-Multiplication.png" path="/" 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</file>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>b={6:10:1};
c={1:5:1};
a={1:8:1};</text>
</varsrandom>
<varsglobal><text>bc=b-c;
abc=a*bc;</text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
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 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
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 <answertype>
  <text>0</text>
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 <numbox>
  <text>1</text>
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 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>abc</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text>_err == 0</text>
 </correctness>
 <unitpenalty>
  <text>1</text>
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 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<h3>Simplify:&nbsp; {a} x&nbsp;({b} - {c})</h3>]]></text>
 </subqtext>
 <feedback format="html">
<text><![CDATA[<br>
<p></p>]]></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 358001  -->
  <question type="formulas">
    <name>
      <text>L08-parentheses a(b/c)</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[Simplify by adding, subtracting, multiplying or dividing, as indicated:<script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script><script>
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                          defaultWidth   default width of the box
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                          size               size of the font w/ px, e.g. '14 px'
                                               note that the size of the font can be defined in any units,
                                              e.g. small, medium, xx-large, 150%, 1.25cm, 22px
                                              since it is always transformed into px units
                          sizeN              size of the font w/o px, e.g. '14'
                          family            family of the font, eg. "Times New Roman", Times, serif
                          txt                 text of the input, e.g. '123456'
        */
    var defaultWidth = 30;
    document.write('<canvas id="canvas_1" style="display: none;"></canvas>');

    function newWidth() {
        var txt = $(".formulas_number").val();
        var size = $(".formulas_number").css('font-size');
        var sizeN = Number(size.substring(0, size.length - 2));
        var family = $(".formulas_number").css('font-family');
        var c = document.getElementById("canvas_1");
        var ctx = c.getContext("2d");
        ctx.font = size + " " + family;
        var actualWidth = ctx.measureText(txt).width;
        var checkWidth = defaultWidth - sizeN;
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            $(".formulas_number").width(actualWidth + sizeN);
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            $(".formulas_number").width(defaultWidth);
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        newWidth();
        $(".formulas_number").keyup(function() {
            newWidth();
        });
    });
</script>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;"></p>
<h3></h3><h3></h3><h3></h3><h3></h3><h3></h3><h3></h3><table>
    <tbody>
        <tr>
            <td><h3>Simplify:&nbsp;&nbsp;</h3></td>
            <td><h3>{a}&nbsp;x<u>&nbsp;<span>(<span class="" style="color: rgb(255, 51, 102);">{b} \(\div \) {c}</span>)</span></u></h3></td>
            <td><h3>&nbsp;</h3></td>
          <td><h3>First divide&nbsp;<span class="" style="color: rgb(255, 51, 102);">{b} x {c}</span></h3></td><td><img src="@@PLUGINFILE@@/ooo-parentheses.png" alt="parentheses" width="201" height="57" role="presentation"></td>
        </tr>
        <tr>
            <td></td>
            <td><h3><span>&nbsp; <span class="" style="color: rgb(51, 102, 255);">{a} x ({bc})</span></span></h3></td>
            <td></td>
            <td><h3>Now multiply&nbsp;<span class="" style="color: rgb(51, 102, 255);">{a} x {bc}</span></h3></td>
       <td><img src="@@PLUGINFILE@@/ooo-Multiplication.png" alt="Multiplication" width="200" height="55" role="presentation"></td> </tr>
        <tr>
            <td></td>
            <td><h3>{abc}</h3></td>
            <td><h3><br></h3></td>
       <td></td><td></td> </tr>
    </tbody>
</table><br>]]></text>
<file name="ooo-Multiplication.png" path="/" 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MVM8/vX3yp8LWXLDyLRUwc4/n0QZ8Kby9YmI0sj+Z67jNnuXOl5olr0P62VhDHOn76mdI5pY5Td/GO8VuPdA42fR73k0aJRxxfjTqGOiaVosdIx86bK1XHrdLfPz0Wlc6rmCr2O5ZSze+zTB+DYmj/+ufLmwOxN2uNRbAhbu9gW2axNtVi7bu6UjegOdzSMDjc09QW5jYPC0ss1lYMHvHBWnTy6wmVnOTy6KRfKtZEsWCr5sSeR/sqFlN581SyzhSN9eJQX+suXpx4wfb6zTOzzypDQZXOW0wFRzXHIaLHqlxcVXuMRbkA0j4riWwPHUdvzry/K/GcUQ8dB28exN6sNVZtg01XCRDrzZXm+u0QbLqd+m9/c7bFWlPhyppuq/7EYu3OwnPhhoUFLcMLsab9x7Wkt2Z18tTJThGg70Xf1K0f5wqLrkzkfzbPPBqfP0HrY50AtT/9vz7XftI5nrKTsHf1SNv8xk6ycZ362Duhal7Nkc6bN09+jRHtX6GTX2uKt3apMMkfyzw6ocfv5dU23lxpsHnHJT6Gsljkah/e/Hm1hhT93DoOCqe41mK/H8WORzRdWzzGcV6pz/M/o34mb66oF2tah9YY59TaNa/3GOr73rxS26Vof+nvYLoGby7E3qw1Vo2DrcUmRqwzV5rrz6tdsL1poaaratP6NYVL9Jy1/oPC9QNawi0NQ8Kdja3hoaahhVuhS5ot1mzfq3JrkTpp6YT22rXf7/R1T52MUsptVwydrJ8786wu45860MIq+Vp6Aiy2bVTfS2NAkeWNjRZDx8f7GbVOL4Ze+qqFVjI274bksS9EjTOumGmw5dFx8o6f97hpbDour+ZJY1DH0Js/qp8tjSDt2xur45RH+yo1t+bRmFLH9827Osew1qI1eWOl9pcGvvbhjZXp76H2542T+h3U3OWOM2Jv1BqrtsG2Sq92Q6wzV5jdDbZ333yzcCXtxV/OL7yoYMaU08LUfo3hIvMyi7WrBwwKPxzYEn7aMDjcbbE2d9DQML95WFimq2vJOrpreoLTlQpvXNRDJ8V/P/AId3xqGjiVbvsrO2GmlNrO4/1NmwrzeOOl5ksD5a1H5rpjo12DbZ07rpia3+PNu+5xx0e97bxx0XS8wsMbl/qbm3+abbENHUNvXDp/ueNWTu+xWPfV/+2OTdXvVJ5N117vjkvxxiDuDFpjEWyIpYLtdYuxf+7bEM7t1xAutAi71CLsu+YV/QcVvDLnVRZnCrTrBjSH75s3WqjdaqF2e+OQcF9TW5hjsbZAz1tr3hZrK3Nr6InpCblccKTopFrpiVSmgVjsZOqZbqu1e+NkikKjkjBUsOYpdzy2R7CV+rmi+llStBZvrEwjppJjEU239aK31sGW/l6W+w+JvOm2+r3xxqV4YxB3Bq2xahxszTYxYp25wiwVbOdasF3QtzFc1q8pXGthdr3F2A8KtoQfZv7IvNGcoatpAweHWQ1DwuyG1vDzxrYwt2lomD9oWFg8yELN9rUyt+9a6AaHMy6aUrgS5IwrZv6qiT72xhTzNzd1PhEXosAZJ1PWfcWi0hmXqoDMU+54VHv8UtPQKVz5csZ5vv/qpmyrbRSCzRmnnz1PNfuQaSh7+0kfG63t3w+wKEzGVWp6u7LSx0+mV2OLPSZpiOpn8MYh1rvWWLUNtpXNw+1khFhfLjdfPu/C7F/5nXn9hRfC+RZsl/RrDNMt1m6yILtNV80syO7Qc9Iy71Kg6S8XNLaG+80HLNTmNLWFxwqxNtRibVhY2jzMgk3R5q+ju76SrF0nN29cNMUbU8x0X/9pJ3V9rVIVh3lKrTXFG+Op/aR446Lp+HLHL/W3SbDpc2+cp/aVR8fHG5fuQwGWP67lTIPNW+PaAw7vcgtTj++LFlrp2EpM8dZVyhRvH+lxEdUcf8R60RqLYEMsF2x6PtqV/ZvCTyzWFGWKMYXY49Ji7InMX5qKsyctzhaZS8xl2fy1ijSdPNMTWzURJFO8McX8j+QqTE8h2DoHW7Ft0+DqKcX2k/4sEa1Tj723jef/O/ML2Za1w9uPF5lCX9MtWK3D2w6x3rTGqm2wxasHiPWkoqpcsF1lwXazBdt9ja2FK2eKMrkwU4EW1dW0Jc26orZt7hhs1brGTkY6SW59+pkut35K8Z6dXL35oinemGIWO6F3l1JrTfHGeK53HktvXDQdX+74pabHRJ974zy1rzzFtk3H9ZRSa9ySPAcwj0JI33/WQsjbNuo9Bj3F24/Uf8SU+udDx07/HHnbItaL1lg1DjY7USHWm8vMl8+dmv3rvTMKtml9G8I1/ZrCTAu2hyzYnrBg0zbLc3PU2jfuutu9clAJheBw5oymeGOK+duHaxds+vk2XTPd3Y9M8cZ4rnceS29cNB1f7vilpsdEn3vjPLsEW5Ftaxlsiptnz/i8u5+ojkm5ff5u5aqwZv/Dim5fS8odU61DY0r9M6Ofu9TvG2Jv1hqrtsGmExhivbnUfKlEsF1kwXa1BdtPLdgezIJN28Roq7Xv2ImwJ+hE680bTfHGFDONk3L76okp3hhPLxa8cVEv2LxxxUyPiT73xnmmUVRs20rH1VodG/0+FguhGH/edinpmO3hags3/ceOnntXjB117BBrqTUWwYbYm4JNJ5sUnRR1ktFJUCekdJtqgyPFG1PMdH06MXrjamGKN8az2lio9vil6rHJU00QVBpi7z79TDZiG7ot6Y3bXur37j9uutW99ej9DrzwlW9k3/0Q73d3e6o1FPuPn1evme5ug9hbtcaqcbA12cSIdeZS86XvVBBsAyzYGizYGi3YbJtluTlq5R/e7HxCfGfFqm0nOmdsdH2y9kJwOOOiKd6YYqb7Et64WpjijfGsdo3VHr9UN9iccZ5usDnj0n1Uu8Zamq5FFAIoGZei45yO2RG+cPY3ulxxK0SmMxaxt2qNVdtgW9Y01E5iiPXlErN8sDWGWwc0hwcahoTHG1sL2yzNzVELnz/769leP0Sx5o3N+7ITHN64aIo3pphaT4rW7Y3tqSneGM/0eAhvXLTa45e6OQkYfe6N80yDrdi2CqI8ukXpjdtRplf8vHWnkfTGnXd3GbOj9P7Z8sYh9latsWocbI02MWKducQsGWx9LNj6WrD1t2AbaMHWYMFm2yzNzVEL3dBwxqW6weGMi6Z4Y0qZnoh1FdAb11NTvDGe1R7Hao9fqhtszjhPN9iccasndw3lX8+41R27I6zkZ94y/8nsu9vQ1eN0zI40xRuD2Fu1xqptsOkEhlhvLjbXlQi2Cy3YrrJgu8WC7RcWbI9ZsGmbGG210guNDjtRe2Oj+n4aUIoAb2w0xRtTSoVCitbujS2m1v30aZ9zvxdN8cZ4esfRGxftznHP68WLN87TCzZvnFQY59FVtmrWKXXMq93GM42x1++8u8sY7SulmmMT1dUx7+vVqJ85j46dNw6xt2qNVetga7OJEevLxea671yQ/au8M9uCbWAWbIMs2AZbsA0pbLMkN0etTNFJ2hsnX7Y1p895E9uCzd9GpnhjypnuVyfAjVdf547Nq5O4TvYav73WqeOS4o2Ldkw+NBv1IZsfntNl3LbA7Pw1qbF5vG2L2TXYim/rBZBifVvQ+NtEdUxi8BXbhx5TrUdjve9HtT89fnmKrSGNTFHJ8dFjogiMv2femF/PuKWwDs2n8d6YaLqOd596xh2H2Fu1xqptsOkEhlhvLjJfLBFsUy3YrsyC7ecWbI9asGmbGG211DvB6SSqk9dLtkapj9MTfR59z5s7muKNKafW4aETrE6gire4Xn2sr3lXAr25oyneGE9vbd64vOnahNandb9lgRm/325hkG6rMXn0eTqmmOnjWG7bdF+RuNZ4zOVrFjRaexrXxfaRR9to2/zjqPmK/X5680kdrzTuhL6m+TVnfs1am2IqxZs7PRbaLv/PSZwv/fmFvufNidhbtcaqcbA12MSIdeYi88V/LhJsz78QLtxjYLiqjwVbPwu2ARZsAy3YbJvFuTlqZft+/gmuFIqJfHAUTqDO3NEUb0wl6mRb7Vrz6ITtzRtN8cZ4vuQ8lt64vAqTStDc6babH0qCzT5PxxSzS7BVsK2OW0/Qz+rN2x30e6ffWW++6HNf/robTZWifXjzpse9UvR7682H2Ju1xiLYEHtTsMmnTvtcpwArhU7eOmHmT/w7KtikTsZpdJRDJ+9KTpop3hjP7gSb9K4epXjb7ehgk4quaiNI+/KCM1ptgOuKVrlYi2pcJcc3j9ai41FsH+nvfTk0X7FYReztWmP1KNg0WBtpY00yZbGejI1YZy4y15z238PbTz2d/at9G1s2vhqW/Pgn4dI+A8N1fRvDTD2H7YNg27adN1+t3GAnl7ftJJeemHWSUqg9ZWuOY/NXXbRNfp7U/Hz62BtTrb/68tcKJ1etLT3pax/6ur6vcd72nt1d56r9Dum0rfbtjfNU0ChE0n3ra/qet41CJ48+98Z5/uaO2dlW24JCj7k3rpgar8feCxdFv9atfeR/V0qpY6f163conVPr09fS371q1HZaT3qMRX7+ao5D/ncvnTMeg2oeE8TeqDVWt4Otj9k12AbaxIh15iJzoTnHYuze/i2FK2nX9mkIl5vT9hgYrrb/v8GCbVa/5vCQjXlsgAVbbntERMTtqRora61uB9twMwbbyTqJIdabirUnzUctxB60ILujf3O4qe+g8OO+TRZqTWGGeZtF3D0Wc3NtzBOmtvHmQkRErLXWWDUJtr3Mw8yT5g8Y8rtFul2EWGcuNH+pV4BasD0woCXcbdF2p3m7hdps+//7zUfs60/Y9xdk4715EBERa6011slZa6m51F5NplqsomDT4GHmnuah5okP9Wt+aaGuPiDWofYfHIUgm9d/cHi4f0t40HzAfMicY197zNSYBbltEBERt6dqK2usk7LWqijY5J+Yu5l7mI3mUHOCebB5/Iw+jQ94O0OsF580FWRScRaNX9P3ve0QERG3h3f2HbTcGusE85CsuXSxTA2mFlOTqc2KBtvuZoPZZo4zDzSP+6dP9r984YDBtgPE+vXJnAuSz73xiIiI20u1lTXWp82DzPGm2ksNVjbYdjUVbAPNIeYYc3/zGPPMOf2aX3+yv53cEBEREbHbPt6v+d1Ru+zyP6yvjjUPMMearaaCTS1WNtg+aQ4wW8xR5r7mp8xTz9u9/4+8nSIiIiJi5V63+8DZaivzyKy11FyDTTWYWkxNpjaLnVZAH6jgPm7qSW79zPhKUf21g8ILD8wv/LzvoFcW2I4QERERsXrVUiN22eVvrKviCw7UWnpLD/2lqf6mWkxN9sHVtUgMNr0aQZfg9P4fetKb7qXqnqou1em26BmH/umu//Bo3+atC/q1BERERESsXDXUX+22x2XWVGea8XaoXnCg5tIrRNVgarGywaZLcHqymy7J6dLcaHOSqTd1Uwl+fsqun5g633aKiIiIiJU5z2Lta7v2+b611BdMvf+a/l77PqZaS82l1xCowdRiajL1WadgE/qC7pWq6HTvVLdF4/ux5a+ynW5+8aSP73bxvX0GbfQWhIiIiIgfqmZSO1lD/YV5hqmra3onDl1di++/pvZSg6nF4vPXupC/yqZLcSq8+GrRkWZ8LptefqrLeHplw5fP+0S/u+f3bQ6IiIiI2Nl5fQZtVSu17bLL32ft9BnzeFN/3UB3MPViA7WWmiv/hrllgy3/alHdR1Xx6b6qXm6qVzHo1qh2pGj7ovm35jf+dtc9bv7h7gNX/mKPps2/tAUiIiIiftSc02fQe7P7NG66ZfeGp/5+tz4/a91ll3+yTvqSqStrijW9Ua5aaj9T73erP1SgF3rGq2vx1aFdnr+WJ73KpvcB0XPZ4itGdWtUO4jRptujZ5l/ZX7Z/Lr5d+Y/mlrgt83/k/l/EREREXcyY+eoedQ+aiC1kJpIbfQ/TbWSboMq1vS8tclmvBWqV4bG567lX2xQUbDF57LFvy2qifS+bPlo0+1RPadNT5rT1TYt5i/NvzZVkmebXzXPMb9mauGIiIiIO5NqHKnm+YqpBvpfpppIbaSralNMPWdNt0HVUIo1vY1HfKGB7mjGt/Ioe3VN6Jv5q2zx1mg+2vQiBN0e1X1XPVlOpahF6BWkuuL2WfPz5p+Zf27qEqDUfVstHhEREXFnUG0j1Tl6mpjaRw2kFlIT6aLWcab+AIH+/JTaSbdB1VJqKv1VA8VavBWq9oqxVjLYRAy2NNo0oaJNl+50v1UvQd3T1PPaFG6qxqNMLUyX/BRwKspTTL2TrzwNERERcScx9o1aR82j9lEDqYWONvUUMoWarqrtZepPfnqxpluh8YUGZa+u5Yll511p03Pa9EIEvaJBO1W46dKeXkWqBentPw42dctUEafF6iqcVGEiIiIi7gzGvlHrqHnUPmogtZCaSG2kRlKo6Wllaie9LkAtpabKX1mrOtYiMdo0QYw23V/Vk+L0SgaVoXaqneuKm976QwvSpT5dedvb1EJ1+U/qjeEQERERdyZj56h51D5qID3fX08fUxvp4pZaSXco1U7601NqqZrEWiReZYtX2vRkuPjqUZWhdqrbpLripoVoQXoLEAWcSlJPqNNio3qvEURERMSdwXzjqHnUPgo0tZCaSLc+1Ugx1NROaii1VIy12FnxQlm3iRNosvzVNu1MdRjjTVfddIlPAaeF6W+RapFSV+LyKu4QERER69G0a2LvqH3UQGohNZHaSM9Ti1fU4tt2pFfVehxrES/atMMYbrpVqoVoQVIBpwVqoVGVJSIiIuLOZL511D5SHaQe0kWtGGrxitp2i7U8+XCL8ZYPuHzExZBL1cIRERER69m0b2L7xDiTsY3ykZYPte1K3Ek07jwNuNS4aERERMSdRa95Yg95kRbdoaQ7j+YjLm/+B0BERESsZ73WiXp9VDd4i0dERESsdwEAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAACgDvjYx/4/vt1HHhcNtOEAAAAASUVORK5CYII=</file>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>factor1={1:15:1};
c={1:10:1};
a={1:15:1};</text>
</varsrandom>
<varsglobal><text>b=c*factor1;

bc=b/c;
abc=a*bc;</text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>1</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>abc</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text>_err == 0</text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<h3>Simplify:&nbsp; {a} x&nbsp;({b} \(\div \) {c})</h3>]]></text>
 </subqtext>
 <feedback format="html">
<text><![CDATA[<br>
<p></p>]]></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 358002  -->
  <question type="formulas">
    <name>
      <text>L08-parentheses a(bc)</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[Simplify by adding, subtracting, multiplying or dividing, as indicated:<script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script><script>
    /*
                          actualWidth    width of the input
                          checkWidth     width at which the box becomes wider
                          defaultWidth   default width of the box
                          c, ctx             see https://www.w3schools.com/tags/canvas_measuretext.asp
                          size               size of the font w/ px, e.g. '14 px'
                                               note that the size of the font can be defined in any units,
                                              e.g. small, medium, xx-large, 150%, 1.25cm, 22px
                                              since it is always transformed into px units
                          sizeN              size of the font w/o px, e.g. '14'
                          family            family of the font, eg. "Times New Roman", Times, serif
                          txt                 text of the input, e.g. '123456'
        */
    var defaultWidth = 30;
    document.write('<canvas id="canvas_1" style="display: none;"></canvas>');

    function newWidth() {
        var txt = $(".formulas_number").val();
        var size = $(".formulas_number").css('font-size');
        var sizeN = Number(size.substring(0, size.length - 2));
        var family = $(".formulas_number").css('font-family');
        var c = document.getElementById("canvas_1");
        var ctx = c.getContext("2d");
        ctx.font = size + " " + family;
        var actualWidth = ctx.measureText(txt).width;
        var checkWidth = defaultWidth - sizeN;
        if (actualWidth >= checkWidth) {
            $(".formulas_number").width(actualWidth + sizeN);
        } else {
            $(".formulas_number").width(defaultWidth);
        }
    }
    $(document).ready(function() {
        $(".formulas_number").css("padding-left", "10px");
        newWidth();
        $(".formulas_number").keyup(function() {
            newWidth();
        });
    });
</script>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;"></p>
<h3></h3><h3></h3><h3></h3><h3></h3><table>
    <tbody>
        <tr>
            <td><h3>Simplify:&nbsp;&nbsp;</h3></td>
            <td><h3>{a}&nbsp;x<u>&nbsp;<span>(<span class="" style="color: rgb(255, 51, 102);">{b} x {c}</span>)</span></u></h3></td>
            <td><h3>&nbsp;</h3></td>
            <td><h3>First multiply&nbsp;<span class="" style="color: rgb(255, 51, 102);">{b} x {c}</span></h3></td>
          <td><h3><img src="@@PLUGINFILE@@/ooo-parentheses.png" alt="parentheses" width="201" height="57" role="presentation"></h3></td>
      </tr>
        <tr>
            <td></td>
            <td><h3><span>&nbsp; <span class="" style="color: rgb(51, 102, 255);">{a} x ({bc})</span></span></h3></td>
            <td></td>
            <td><h3>Now multiply&nbsp;<span class="" style="color: rgb(51, 102, 255);">{a} x {bc}</span></h3></td>
          <td><h3><img src="@@PLUGINFILE@@/ooo-Multiplication.png" alt="Multiplication" width="200" height="55" role="presentation"></h3></td>
        </tr>
        <tr>
            <td></td>
            <td><h3>{abc}</h3></td>
            <td><h3><br></h3></td>
          <td></td>
          <td></td>
        </tr>
    </tbody>
</table><br>]]></text>
<file name="ooo-Multiplication.png" path="/" 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</file>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>b={1:5:1};
c={1:10:1};
a={1:8:1};</text>
</varsrandom>
<varsglobal><text>bc=b*c;
abc=a*bc;</text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>1</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>abc</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text>_err == 0</text>
 </correctness>
 <unitpenalty>
  <text>1</text>
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 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<h3>Simplify:&nbsp; {a} x&nbsp;({b} x {c})</h3>]]></text>
 </subqtext>
 <feedback format="html">
<text><![CDATA[<br>
<p></p>]]></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 358003  -->
  <question type="formulas">
    <name>
      <text>L08-parentheses a/(b+c)</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[Simplify by adding, subtracting, multiplying or dividing, as indicated:<script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script><script>
    /*
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                          size               size of the font w/ px, e.g. '14 px'
                                               note that the size of the font can be defined in any units,
                                              e.g. small, medium, xx-large, 150%, 1.25cm, 22px
                                              since it is always transformed into px units
                          sizeN              size of the font w/o px, e.g. '14'
                          family            family of the font, eg. "Times New Roman", Times, serif
                          txt                 text of the input, e.g. '123456'
        */
    var defaultWidth = 30;
    document.write('<canvas id="canvas_1" style="display: none;"></canvas>');

    function newWidth() {
        var txt = $(".formulas_number").val();
        var size = $(".formulas_number").css('font-size');
        var sizeN = Number(size.substring(0, size.length - 2));
        var family = $(".formulas_number").css('font-family');
        var c = document.getElementById("canvas_1");
        var ctx = c.getContext("2d");
        ctx.font = size + " " + family;
        var actualWidth = ctx.measureText(txt).width;
        var checkWidth = defaultWidth - sizeN;
        if (actualWidth >= checkWidth) {
            $(".formulas_number").width(actualWidth + sizeN);
        } else {
            $(".formulas_number").width(defaultWidth);
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        $(".formulas_number").css("padding-left", "10px");
        newWidth();
        $(".formulas_number").keyup(function() {
            newWidth();
        });
    });
</script>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;"></p>
<table>
    <tbody>
        <tr>
            <td><h3>Simplify:&nbsp;&nbsp;</h3></td>
            <td><h3>{a}&nbsp;\(\div \)&nbsp;<span><u>(<span class="" style="color: rgb(255, 51, 102);">{b} + {c}</span>)</u></span></h3></td>
            <td><h3>&nbsp;</h3></td>
            <td><h3>First add&nbsp;<span class="" style="color: rgb(255, 51, 102);">{b} + {c}</span></h3></td>
          <td><h3><img src="@@PLUGINFILE@@/ooo-parentheses.png" alt="parentheses" width="201" height="57" role="presentation"></h3></td> </tr>
        <tr>
            <h3><td></td></h3>
            <td><h3><span>&nbsp;<span class="" style="color: rgb(51, 102, 255);"> {a} \(\div\) ({bc})</span></span></h3></td>
            <h3><td></td></h3>
            <td><h3>Now divide&nbsp;<span class="" style="color: rgb(51, 102, 255);">{a} \(\div \) {bc}</span></h3></td>
      <td><h3><img src="@@PLUGINFILE@@/ooo-Multiplication.png" alt="Multiplication" width="200" height="55" role="presentation"></h3></td>  </tr>
        <tr>
            <h3><td></td></h3>
            <td><h3>{adivbc}</h3></td>
            <td><h3><br></h3></td>
       <h3><td></td></h3><td></td> </tr>
    </tbody>
</table>]]></text>
<file name="ooo-Multiplication.png" path="/" 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</file>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>factor={2:15:1};
b={1:10:1};
c={1:10:1};</text>
</varsrandom>
<varsglobal><text>a=(b+c)*factor;
bc=b+c;
adivbc=a/bc;</text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>1</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>adivbc</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text>_err == 0</text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<h3>Simplify:&nbsp; {a} \(\div \)&nbsp;({b} + {c})</h3>]]></text>
 </subqtext>
 <feedback format="html">
<text><![CDATA[<br>
<p></p>]]></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 358004  -->
  <question type="formulas">
    <name>
      <text>L08-parentheses a/(b/c)</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[Simplify by adding, subtracting, multiplying or dividing, as indicated:<script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script><script>
    /*
                          actualWidth    width of the input
                          checkWidth     width at which the box becomes wider
                          defaultWidth   default width of the box
                          c, ctx             see https://www.w3schools.com/tags/canvas_measuretext.asp
                          size               size of the font w/ px, e.g. '14 px'
                                               note that the size of the font can be defined in any units,
                                              e.g. small, medium, xx-large, 150%, 1.25cm, 22px
                                              since it is always transformed into px units
                          sizeN              size of the font w/o px, e.g. '14'
                          family            family of the font, eg. "Times New Roman", Times, serif
                          txt                 text of the input, e.g. '123456'
        */
    var defaultWidth = 30;
    document.write('<canvas id="canvas_1" style="display: none;"></canvas>');

    function newWidth() {
        var txt = $(".formulas_number").val();
        var size = $(".formulas_number").css('font-size');
        var sizeN = Number(size.substring(0, size.length - 2));
        var family = $(".formulas_number").css('font-family');
        var c = document.getElementById("canvas_1");
        var ctx = c.getContext("2d");
        ctx.font = size + " " + family;
        var actualWidth = ctx.measureText(txt).width;
        var checkWidth = defaultWidth - sizeN;
        if (actualWidth >= checkWidth) {
            $(".formulas_number").width(actualWidth + sizeN);
        } else {
            $(".formulas_number").width(defaultWidth);
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    $(document).ready(function() {
        $(".formulas_number").css("padding-left", "10px");
        newWidth();
        $(".formulas_number").keyup(function() {
            newWidth();
        });
    });
</script>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;"></p>
<h3></h3><h3></h3><h3></h3><h3></h3><h3></h3><h3></h3><table>
    <tbody>
        <tr>
            <td><h3>Simplify:&nbsp;&nbsp;</h3></td>
            <td><h3>{a}&nbsp;\(\div \)&nbsp;<span><u>(<span class="" style="color: rgb(255, 51, 102);">{b} \(\div \) {c}</span>)</u></span></h3></td>
            <td><h3><span>&nbsp;</span></h3></td>
            <td><h3>First divide&nbsp;<span class="" style="color: rgb(255, 51, 102);">{b} \(\div \) {c}</span></h3></td>
          <td><img src="@@PLUGINFILE@@/ooo-parentheses.png" alt="parentheses" width="201" height="57" role="presentation"></td></tr>
        <tr>
            <td></td>
            <td><h3><span>&nbsp; <span class="" style="color: rgb(51, 102, 255);">{a} \(\div\) ({bc})</span></span></h3></td>
            <td></td>
            <td><h3>Now divide&nbsp;<span class="" style="color: rgb(51, 102, 255);">{a} \(\div \) {bc}</span></h3></td>
        <td><img src="@@PLUGINFILE@@/ooo-Multiplication.png" alt="Multiplication" width="200" height="55" role="presentation"></td></tr>
        <tr>
            <td></td>
            <td><h3>{adivbc}</h3></td>
            <td><h3><br></h3></td>
       <td></td><td></td> </tr>
    </tbody>
</table><br><br>
<p></p>]]></text>
<file name="ooo-Multiplication.png" path="/" 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</file>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>factor1={1:15:1};
c={1:10:1};
factor2={1:15:1};</text>
</varsrandom>
<varsglobal><text>b=c*factor1;
a=factor1*factor2;
bc=b/c;
adivbc=a/bc;</text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>1</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>adivbc</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text>_err == 0</text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<h3>Simplify:&nbsp; {a} \(\div \)&nbsp;({b} \(\div \) {c})</h3>]]></text>
 </subqtext>
 <feedback format="html">
<text><![CDATA[<br>
<p></p>]]></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 358005  -->
  <question type="formulas">
    <name>
      <text>L08-parentheses a/(bc)</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[Simplify by adding, subtracting, multiplying or dividing, as indicated:<script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script><script>
    /*
                          actualWidth    width of the input
                          checkWidth     width at which the box becomes wider
                          defaultWidth   default width of the box
                          c, ctx             see https://www.w3schools.com/tags/canvas_measuretext.asp
                          size               size of the font w/ px, e.g. '14 px'
                                               note that the size of the font can be defined in any units,
                                              e.g. small, medium, xx-large, 150%, 1.25cm, 22px
                                              since it is always transformed into px units
                          sizeN              size of the font w/o px, e.g. '14'
                          family            family of the font, eg. "Times New Roman", Times, serif
                          txt                 text of the input, e.g. '123456'
        */
    var defaultWidth = 30;
    document.write('<canvas id="canvas_1" style="display: none;"></canvas>');

    function newWidth() {
        var txt = $(".formulas_number").val();
        var size = $(".formulas_number").css('font-size');
        var sizeN = Number(size.substring(0, size.length - 2));
        var family = $(".formulas_number").css('font-family');
        var c = document.getElementById("canvas_1");
        var ctx = c.getContext("2d");
        ctx.font = size + " " + family;
        var actualWidth = ctx.measureText(txt).width;
        var checkWidth = defaultWidth - sizeN;
        if (actualWidth >= checkWidth) {
            $(".formulas_number").width(actualWidth + sizeN);
        } else {
            $(".formulas_number").width(defaultWidth);
        }
    }
    $(document).ready(function() {
        $(".formulas_number").css("padding-left", "10px");
        newWidth();
        $(".formulas_number").keyup(function() {
            newWidth();
        });
    });
</script>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;"></p>
<h3></h3><h3></h3><h3></h3><h3></h3><h3></h3><h3></h3><table>
    <tbody>
        <tr>
            <td><h3>Simplify:&nbsp;&nbsp;</h3></td>
            <td><h3>{a}&nbsp;\(\div \)&nbsp;<span><u>(<span class="" style="color: rgb(255, 51, 102);">{b} x {c}</span>)</u></span></h3></td>
            <td><h3>&nbsp;</h3></td>
            <td><h3>First mutliply&nbsp;<span class="" style="color: rgb(255, 51, 102);">{b} x {c}</span></h3></td>
          <td><img src="@@PLUGINFILE@@/ooo-parentheses.png" alt="parentheses" width="201" height="57" role="presentation"></td> </tr>
        <tr>
            <td></td>
            <td><h3><span>&nbsp; <span class="" style="color: rgb(51, 102, 255);">{a} \(\div\) ({bc})</span></span></h3></td>
            <td></td>
            <td><h3>Now divide&nbsp;<span class="" style="color: rgb(51, 102, 255);">{a} \(\div \) {bc}</span></h3></td>
        <td><img src="@@PLUGINFILE@@/ooo-Multiplication.png" alt="Multiplication" width="200" height="55" role="presentation"></td></tr>
        <tr>
            <td></td>
            <td><h3>{adivbc}</h3></td>
            <td><h3><br></h3></td>
        <td></td><td></td></tr>
    </tbody>
</table><br>
<p></p>]]></text>
<file name="ooo-Multiplication.png" path="/" 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j2sfT9CLLBDy8GP9ykxYVFhgWHeCmX9X2Awf5l2IeWZdk/5qN/LjL2mjtVWOXwIP7O2M6tccVubq1pEmbN5OYQV2spR5FD15y6h7vwsZtDrY2Y/+zDbrUTtnKrn7eTW/OaSW4tCcfKdmqxyvfh9/IxI8WyHSNlS9pebD93nHGJKY3VuuJvzdv2cy1BBd+acz4VpnE9Fkn8rXzYJ9yEozZ1R8z+Ufi0Hjz4MeHozdyqp23jVrt0olvjukluzZn7ujVnfyrf3gB88q8vhJr74Ns4YmM3QclsleO2CJ/WY5HE38qHfNytcuwWblWJv9Uv28Wt0bu3W/NW2ZJpZ7h55OOXBssKPPn68271q3bzXOP6SX224f9M+SVmGE/v/0j+XtrtNMlKP0zZ3a0xbU+3xi1aXIiX1L4W60NLsuwj7x/z0T8Vw/hXgXzpc/MZyodX7OrnWy1WcvWlJI5m6TjlqDVu2sutfs0e7pW//znUXI83/u/vbsIxyrtnqp3LlXeV37JrQCvN62U1f2K7DW2XjjMOidJYrSv+Vr/tU64lqMBbfc6+YRrXA/E3/vBPuJWP3tRNOKmjcvLvcO6X3YQTO9wq5+3gVr16N7faLXu71Wftm2+vH35xwRmhxnqcd/e1brzE38pHbuImnLBl+LQe3tZDPuZWPnZzN+H0bdyql010q/Uqad26T7atYaV8+u3HLwmWFXjytefcKufu4Lnq5bLt+j3cajfLPu//Uvkl5MwX53vxDG/9/X1utZv2LEg7M+WH2YMfkyEx54dXgx/O39Gt2rOrt2/1GYqX4IdTnrq+1of5f3rC/evsg4s+xLGkD0vJX8sd1W/myCOv/87755E/P+2+MP/Uwj/T9+qbdyM9zsZlQ+aBxroKRe7ezE04Q/nwil3catMmDX7+cKxyBznk/CduCTU34qS5F/s1ws/rKTq5Y07HNUB1tMS87s+OEZg/pzyptt9I2p6jtm8sfLAa/iJH44Ph9sM/AaWxWlf8rXLbvq4lKOG3ypx9whSuB4JqnBLIShJ/40/pcFOfuD18U4+fLrzPrfT9zd34M7dxK1+2s5tw0yS3yq1759urouyY/+oTocY+cFY57tCPuZW+vbFb6ZjN3PjTtgrf1MPbKvG30rE65vStCzt69xy8HUuD6ssRJdGz6E+L3fiTtvRc+dzt3YQpuxZ+ku/9GOTqGQTPf2ZmaKkP5z9xc9HOtD3chJvli5nyxVJoq2nm/PCK/HByhxt/6lZu5Qt3dBOu272wTcfuNP/ocFQf7vvj427CVPWB46bLX/RhtnyWa+/NTvnolf97PXimwCv/++dijK/ZzU24Uf6ZsZdbZdY/qX/+2chc1lyoQi13n6F8eMVEnwf83BlsDiCelEcnXL+7e6Pi3j+/BnRt4caftW3RVpJ7d5rf+G7WZTGvK+0Ygfmz0/0VbV+1i5twrXxA27eo7SUZH2MDpbFaV/xN0AC3BHWWM6EigXhBddgn3DglkJV+uJV7/5QDwzf14MEPf4zO/MZfsKNbmQmtsxlfd67NDP/lzv90b2Qe9Pjpovlu3Dc+5sYdtYlb6Qef9MklB28rx0kgriTxN/7Snd3K0/d0E3RGlWtvWKl+H/5YWfQ8K4G8hef4HytB9uziVr5hkpugRFPzkx8LUWeAE0i2EPuVGIvjxHJbodyMF+eHlvow4+l73PhztnfjL58YxkT+oI7Y3nBTbR3+aMkPL8sPWiRWOkFCWCJ45am7FeMkm8rHgkWvSiyet4Mbf/FObuUpOpY+4Jdce8sL8T/jyTgzvpA+8XcaD2Xquxz8GDPviCktIhO0iIzYGBuXHUMcVaGWuzkZJgdwEthffFWR4zWXmacPv/p0qL0ez736Bzfuu8q9WifGX6S5egMnnEUclnMhWBbzOm/HcyMyfw4vnQSDRa+p7R9vJ3+pbYlAPz74gDHK1GFsntJYrSv+xs/Zx7UENanHz947hGM9EFRjD/u4G3v0Jm7cqVu5lS7e0T30ylPh23qce8+1buxxm7txEjYrKZBX0uQfP2vvov5cuyVOef6OUFM9tjv3y27soR9zYyXqsGHc+duHb+qBrWO+8e/FcafL1kt3cuN1RjleZ3K59oaV6vNhj10cLCuA6Bn73U09x+lMfKXLd3YrTdu9zkf3JTufr/zjdbfD3UcWfbh5Tzf+VvVDIjDrT32W89/VD892Y0/4pBt3znZLNCZDpuLqsEczfvie/ECsdCtWrpZdN8ouHfu5X50WjurDQ39Y5MadvKUbd6Z8pjH1fcAfI9WHpczPLTi97iRnxu/vK8YY3hLGmTHKlGX8yydIfmf8RI3xqR1u3AU7uJWu2a2oS/5cXn1kbJKMr2KlCrXcLfGXyzeDImUUn1Oe+VmovRFjdYLu881527uVro1xqJhvkXn9uV9X2DHc8wcfPJhp+8Un3djvKw9qfMZdqLan7lrkAPJ8rh5j05TGal3xN04GtgQVmOP6EX+jlUDGKIGMOW0rN1aT9IQHrw7f1mPRHyW+vhOOu2QnN1aTf5wWsnFKNtl2S0TslEGdtO9t+MEWbqzEAjbk4G2V+Bsj8TdG4o/jxmkSj5P4y7U3rJRPv5kRf2Mk/Dwl/sYqGY9VMvb+YQxUbtEb9Q+7HHr/eW7sFTpOSWGcBNI4JQbGKh6ftvfeO77iFv3l+VBS7b2y2G3Uva8bc/wn3dizt3Njeya6cUqwaXvDTtn6zYz4GyPxN0biz4+nxJ/vG/3SWP30jwvCkc69/Lc/u89c/z035qQtC58prsbhMy0SI9aHpcxvli+D//k5N/bKiQWZMzFmc/3TonDu0zNqAvCN//d3d85917sxWnDH/LDDjdXiNfYaxQp15OLE+OYi49uP+KvlbomLXL4ZNJXPv/nwRaH2Rnzm6qNae15r/tTZ8fdgx3DPH+pRfT996cHQcvDBTcd4f/n1iranqG1yvOzM1mNsmtJYrSv+xs7Z27UEFZRjZ+8VQrIeUfyN9glkKzfmsp3cmJ6d3cv/m3/wY5tzD3ajT9jCjTl3OzfmKi1mN09yY2fumW834QlP5l8iffycC93oI9T+kRu70acoUVy4vW8/hyj+Rh8jYYGtl+7oxk7fw42dMXD7S53y6aGP1SdJRM/o727iOeYM2Xe5BPK03dzYWXsVY6Byi/7aJ97AoXef7cb8eBs35uId3Jipu7ixN6k/yfFpe/7zG3b3/hnTvY0b/YPNa+RvPuf7bPnhouLq0EczfpD4G32cRDp2Xa04uVF26Vg/Vr2Tij6cs60b/cMt3ehjN3OjdWbux1R+8D4jrkaqD0uTsvnQx0v+eHWxG3P2tgU1v8Zep/7JB94f5T7O1GfqOz4bc77mwmkd3o+jj9+imB98do3ihLjPlTe+ucj4aj5XYfRhH+vL3Zl8M2gSf5qjVThk+ql+bo/50db1+aZV5vWymj/UQ32ql/pph/Z8u+RB2eHbJhf6NVPH5uoxNk1prNYVf6Pn7OVaggrK0bPzE3qhBNUoJZAVj97YrXh6h1vx8h3d6KkT3c0v3BuOqMdPnrjPrXjspm7FM3TsZTr2pt3d6BmT8u1Gqv2HXn861NCHl994zY3q/Khb8Vsfdyses4lb8UdbuRWv3MmN1uTJwdv6DR3Psdh66Q5u9PQm2h8Oqk+HlMTfQomeFSX8PPEPvpy2qxs9a89iDFSuLP4O+elZbsWTtnArnr1N0XeOl5hmvMrt+c/o77W7+L6vKGFVI77Q5/57jgvtDTvV1iEl8ef98D354DjFSffWbrQS3ugbdyvsom+MF31Q/Kx43rbFuJ+jPkj4j75652U3pkuDubj402K34imfLHj+dm70FPmDeZPERY18dqv6fr3iQPGw4gXbFf5hjOUrPht9g3x58x5F2ZEaZ+OyIeOrmKhCQ+4u5ZtBM8RfFc6++xq34neS9ohTX0ZshXm9rOZPrIt6qZ+28QHt0r7s8G1jF/ZhZ64eY9OUxmpd8TdKBrYEFZSjtPDmgKBaQQlkBSWQUZrQozShR0l8bX33t8MR9eDBD45dQYJllBayUZrso3p3D20kbSbc+t6jQul69D56p1tBYm4FJZMVjt/cjTp3W7U90Y1SAsvB28rxEn/eVgmeUUooo5RQcu0OK9XXb2TE3woSfnCUxJ/3pfoyShM9+mZhSfx9Y/YZxfE6Mxx1ifqDP5UcfJlMm76v9JnjenbqI39HX1SMw7BQcfWNjPhbQeJvBYm/URJ/oyT+Rkn8cazvlwSgt/U62axFwfvpKv3USccoJU7fB47JtdfqrIoLnTDBUVoIRmkRGDVN/UziIi3vP+/do4gdCUXvH8YYX/GZFhgfIyM5zsZlwxAPVWjI3aV8M2gyRzX3Fv/tj6GFevQ+codb4chPuBVO3bLIv9epPebqrDBnl/W8Xpbzh/qol/pph/Zol/axg8+wayjjY6xRGqt1xV/bnD1dS1ATum12/mwOQdV22L+7tqM/4dpO39K1Xb6Da7t2omu7eXe38PXnwlH16L7nGtemhb3tx1u5tqt2cm037OraNPl9O5n2577cdx9Eio5zDnJth3zUtUnMtZ36Sdd28fZFXTftFo6oh7f1Gx8pjsdWJZ+26bu5thl7NLar/nqbbtV3fA/5fSZ2Vtta+ErkOI6P5fnb91H0x01ynY9dGCwrwCLf9t2NC0r8eV9ev0tRNtS3MLlnD3TOOt21fUe+P2UL13b+toU/6ZP8X2dz9C9/8x1+klCukb/5nO/r+hPKUkdDfcl3fM73t0DVw89c+2ndof7ORzN++J58QIxI/LUpCbbdKPtiexBb+UwLRdsUfU/MTdPv9J02OabcViR2DGR3tD3anbUd6vvKuiLD53W+EMt18bmO6Xz4guCJAnVxcZri9hLF+VT1ubc0zpSPpE18QfxwLGOMrzQ3asem7Zc5YL/CZ2m/KJPzU8pynbFs9Ev6Xa3N8Hs8luPK/lvaTPtfZ0t/Y0q5Uj1l9tf/yPhduY1m/FtmiKsqNORu5lDsS66+gRjaK+epCMRf27c/7tp+qHxNHDNv6RttwoHmdTyWn/gmMn4+kN18H2z09UVfp3VDfD/Y+RPrpZ5Yby1mwt9pW7nxjHbRDu3RLu1jB/ZQvr84KPcvtlmzoyp2xVx9kb5eHRP7Fpn6LO13rc3we11bob5cOyNJE39NMAx8DlnxR9BqwLsX5f/dz8I/qgyCJS5kTHCCg8DItJ97vcuCFxa6tsPV7uEfc23Hb1aIhCt31IKo4BZzaFb89b54XyjhfNtdv5laHAcJZoK4YrLMe/U3oWRRdvL9JxflorDyZXWsyjcj/nqfnxe+HRx6nvlJkUQRCNhM22rz5eQdcJyde9EH8VtpDLqfmRGOdO7lf7xe9IPjguDo/t0Mt+D1p+vGh+MWvPZb1/X4lCKBcXzSfsOkxw+DEX9i2ccddxxRfB/HMiaYtJ1ae0W/qGPx3+t3J1iwep75qeu4U/XFMauqT39PfvCHruf5n3kflHdkAf7FF91P3lz4IhcHqqv9roOzMT4QKBNPdtJ603EDfiyifxiL/vwjtt95cG1sGc8UtImfel+4102en8Q2fkqTe6bedNzwly8b4qnjF0e63j/c1+DHOCbtc75Y6b+lzY77jvLjii3lcYnx3RAnce70Y1M693p/f2+t/+23H+Tm/ek3db6m37U5xHED5J1KYo/sqsIyEX/fUs4+JZysR/EnDjSvO+49sm488Ff7baW4GMD2zscvqqtj3p8eb8hTDXYwzgPNH/3d9eQ1lXll7ou/bmq+ZNtmjtfFQNJuiU3H7l3fqvfbAPVmYzeUn/yrHzb0m7Z97ntKuS/6rskxGjG2tPgLi90yJ4M1a48wrPWoiT/EHAnkMsSfJvQMDbQGvRyAEX7X7gSJtnO0uPdItN2s4CAwSm2XF7KIrtkXFO0eqbNIdr0u3LY4Q6JdBVkO3tZOiT+ExWnhzPMmBSZnQ7FN9XXhG/WJq/fZe1zbFeoX4pK+IahoJ7Ezsrx4dc4/p/DJFHY4lVjpp3zZNnOPvOghEcdkrHJVu6cDYeFri4v+4VsSLP2UzWV42yC+i77w4z2pTgQDvziovs4HzlUiyT/Qk2Lhn59zHbMOlXhT36+XDSQA/Bbq9z6TLxr9oHFCAB8rkc7uMOVJIMFvDT6ed3YxPhzH4kUbOq5ubNRe16Jr6hbY/uDHnPG+JghPxo06RZJ8OcEPBB6A6rxXdl4VxoM68bVivnwSMBj4vl+mcWaXJNiJiErR+0yIX9rGP7Sb8U/7HQer7L2VczYHP8azNcbET9yhyfq/cdy83fJx7+JfhE+qwYuDux7sKXa2o/9y7Swp1X/ERbr4NoO5L/zKtd94YBEnzG9yg19MG/ufgnlN/yffdXzlS5EXvqZjLi181Hat6p8eYibOnWbIsbKlCm3f/Gh97maeYvtg2khJOca6Svw9/DPXdoTE38mlnH3r7gPPa/W9HJvdj08P8a9j0vxaYX95fOe99FhRvpajdm20g3lbNX/UDieBzeaDBX96yrXfkMRLzCvB3uz6QQxEHxBfmf51zFsKsYst5fwcmMLHrvzRPu2zbsGrvw2fVmPxX19yk+84vn4t8nE8hDhbGjTx1wR9MAxS/JEAFaic8eQwd+F9xeJ+hsoQ3HExLLWbm1Q86OFFHGeQx0gknNlRTE4mL+2qnhyaFn+lCdj71M9dW7dECEKVdpiEPskktgY2TN67f+zafiT7LtquSFD0k8kuNiP+5r38ePh2cJj7u/uLOs7dphBtTDrZXIYXV5AxYNxYvJmUsq9B/Om4niduC381B1410tHbWfgt1p8kO9oalPjT+Db4+GdnFWPjfaxExtgQB8m4VN060B/m/f7RIkbiwqLE2P7TL4Vvlww+HvA1dhJ7OlEhcS8p2i/ct4ivi9V3FlL5CQGXwscv/rlAiy2+zJy8IPwGK2gjGOPJc7saT47S+aExL49b+yX7ucV/eSn81Ry6HriiWKzpa3oykfRlScgCPhjRm4I+tF/z6SAgyA2yifgr9T8FJ2eTZx7rfVeFhX9SPjhTc/hsjR19Tudns33muFLbKYZL/FX5svuuqX3ij/mK8GAMxf7ntXyrvs97pT4f4nsf/wjJmCeq7NdnZbu65l9elGduIE7U/wY77gh2ZObPksSNb5P5Sl0hr3ibVV/T60fSv6USu5xURXFZ9p9+T+Fjd85x/cZuGX4duPHrRRwz5uQ+P0eKfi8TmvhrggSCBimHrPiLCUSiquPn3wpH1oMHP3yZEzd3bedLoNQSW1+7k3/9w3B0PXp+eatE3Idd21EfLy75nquJGXeuCCZNphyaE3+Ni1TvwruKZEUZkgxCKtqaThKxYfL+5EdFHxGPqUAVmxF/7Td/znUuON913n+O67ynu2Gx7Hlghuu84RTXOf2HrvOW01znzNNd55wzXPu5exf31cSFgwmniV2G7xc8T2OQJk+xvIM07/lHwm99WPDHJ13vk3d7Hy14cVH4tB5+EaP/+JtxSsWH2hmy+FN//T2f0cfskMT6NT5cBslh8esvert7n7jLzf3tfLf4zy+Gb/rQdZ8SNfdSsjDIhvL9eOzaRB903nZGjT0Pz3ILX3k2HNWHl/+mExcW9LhYhZ0ELgl1/vo8v8vQ8/iccHSBxa/+oRhj2KtxvlXjPOt0N/mm7xa73pxAUR+CUotJg/gjfvHPWVpEOBEoxXx/wo+xwz+RuT4BXiQ9edZxxaIW7EgXtdy4USYFC8S8Fx5xvYvudnOfvt/7qgzKIBprQp+4GMoiovioWjxpa8FLi2p9r4oRsPh1LaJX7l+9uOn3FLw/Lu0/v8e+z3vuEf83vvbjS7xEoRRzXCnvVJLjNAZVGC7xV4XOG08pTtrL4k/xOOC81lh3PTYlfNuHjiu+2ncCRH3Edoy7xC527FP4uYh/T1J+Jk+GE9QGOzSfq+ZPed4wrpx4d96uPCD7YTmWGeMiH8pe8mFystr0+hH6xxqZjV3NJfJxc7H7omvvSWI3PakKTJHGbcTLf3/NzX3mgRC/D2eP8etAKtSXZCd7abKlxV/i/GVKf09GP+LvmxJ/RymBcA8fCQQhR4ByX4POghe/kV9Y/IMfLPBnKbDZNWAh9IFdtFu1jd1+vIKGBz0QcUxKkghn3P6sRWUVUDnUiT/Kcc8Jiwdn6rGvar88AXsfu7Mo8/14D5oCl/swmIDB1siGycsDGYi5aCeTnYCXb5oRf8VCqrbwjwQar/1IgSBo+7qEMGPAJXBEE/fKIYpPUmJDPNFP6tGkLsPf/wjZPSWxcb9mGLuyiEix4A+LiqRLW5THP2q746Ivu8WvNSaZ7vuvLyY+AjAdK7XV+UhG/B2t+qiX2IgPBeFv+a7BxzefWoyNH1P5mGPDmOZ21Uh2k6cdXcSsp/zGAqg2O2ec5neWI0icXkQjAPGhYpRky6WPrl9eWdyb2aW2iWN8j838Do/bxHXf2/h+yq47Li7mSi0JyhfEPicVsp8djxQ+brlXFXKPK7bSDn1mYaDf8WEf+ZZ7clL0Pq745VgWXNr0Z/gh5jUG3NtXBgKk/TR9T1vEFX4Ksdl+qubmsw+FI/vA4uL9EYWZF/kaM9rRz/K4pfA2yl++X/gRajxy7fQsmFnMD8baL57FfIpzcDBs/9nB2VsBeh6eXcQg/U/iA1bFOIu8j1d2drlRP7VLP6tAXdRZm0ehHfzsY4txYwc/nQelvFPJMMeq4MVfLnc3W3+ZKtff7nhN/CG6auJP7clX/c5rjg1zpPwO2Z5f3eraTtA8INddoTzJfIqiIrGrvJ7MfWp+n8+JJ8ZN8dRgh3JC4/zZrWFzAuHXfrZOumMOh9Qd8gG5gNwy+XrlHvrPWoK9rEHB3qbXD41RZew+NKtoN85bH7tiP/m5LnbjRoyPs4JVQOT5fIYfk/htP3WPrNicfIP6TqzRF38JOLaTjNVIsbXFn5zSCvSD04+g8glEgcbOmL88oQC9lQAt2L2oNxxdD//gB+V+qIlQO2tTMKhM+x35BDLvdwuK9g4Tf6AJ6Se8kpY/i1BZ7NXPHArxJ6H0vTCZaPNGTWR/CTf0NXPvSe9jd2jiqAyL04+1uHHvBzsb8on3TSwrZidv7COJY6oSOHbqzKrz0cxTnTFpnB58yfGcaeIb9ZMt9xTs+LUdIlFAG/iDdjhD5UyRHdFL1cerZS9njLnLvvQLsnvkx47kr37Jvirx50U7NuIP2jxRQvOUIEJO3cK1n79Pw5mfFwbc43m27GIXbZra4ewSPzxS9gPiT/VzSZ++pP6W7xp83CsfYItfUORjjg1jyg3dKbCr/UxNfJ+k1Mb3Vc7br7LEb7A/7mKyg9d2svqGL7Gb2CbWGBfO3OkPPo9k3NipQehiu/zKjk6KuU/eV4jzH7HgqA58wYKC3epr5y+6w5EF/Dwh5iFjhR+xlVj0l6MkDK4MC7fiuUH8cfKCf9jh4FhiAWEm/5RjEPidQo7HP8fKT4wxZeUb3y5UX3M7wV7k03/mVvQVcyQzboDx8ONH/DLeiJ00njQu7Bik8PGBD+j/5YrZ8hweBHMx3jlbc5Z+xxhnrIiB2Hex/bx9/ElEGR1X6YQIu5hLjKs/yVFbFTkJMdB+onwU+x99HeOROGKMqY/7/sgFPh/X96OSHKf5XIXK3N1s/WWqXC6mInyu+rbEH3Ml5nzyQDPzGn8qdsu3Ei1+7Q/FPKYP1Bn9ntqlPpV3yLzgJg/QBnPVz6GM+LtFIrQ8fxTXvS+W5lmcN9+RP+PxxDBjyJwgx5IfmEe0xxUvcpvfSSzsHcz6kY1ddinJEV50iscrnvAfbfq2FbvKb9nYvVKxy7rBnCIOQjtVaz9XJDrO+1LR37q5q7Zkb/sFjeuAP8njOOZI3MkMbdSN10iwpcVfnOTLmpwJViSQhS8qER8aEgiBzpkDSYoBhSrXPus//OWxHDrOPkgJTwETt7WZCErkPc/lL9X5nS6EHwmEM7HyfRjYmxE5wIs/dsmYHOzmkChYcGOChqqjPAF7H5X4iwHORPbiReVIkv4suY8Nk3emzhpTW7lvg4VKZ2+Nokfij7M0SCILZ6LePs4ONVHKD4D4s2Muu5NsmNzxHj92CvELY0EfWYQzfmloL46d7CuLCNB999RiB4qzd3ZnWIQ5a2b86F9g+dIl6Ljg4L4kFv0gNvgBsRPFX9nfOr58M7kXwBzLAk37Pjnvlt2B6J5/XXHPEfFKgqQMJxBc9iYesI2krOTc8+js4vK5Fxo6xotx+YcY5Sd/cyzfcdmIOjijxY+MAfGs37sfuSm0XsD3L4q4eMsC/eNsW7bzQE0Kfzz+hogDfEI/qZ/FA1+GBYlYaRB/xC/+oT1s9Gf2OlbxuuDP9bt+/tIMvomkPeKK8cU39A8/0W/1uXxpdsHvF4bkruOJwZjcZVd53Lj1Y/IV3yriiTGJ8cRCiT/DWHTdf0Uo0Qc/diyu2IGAYExKc3FA6viyIPA7vfiZvhOD0Z547xl9h/Jjx7T/CaX60PPgzKIMxzMuzL0Qt2XU9Z82YwzjO+ZxjCXGmRiJuWow/eRY+b8Klbl7sL6MVF97nvtpqL0eL//11eKKDTtS/lUv6p8/4c/HR3Zea57wBGwZXsiltwDF2wGCXV0Lp4YjC/iT0ZjDiHHijfFS/Q05/OZgRzp/FG8Nt1cgbIgZ/MmxjCN2kwvIFfiXmMZGPieOaDOsedg5mPWjIXZ/o9ilfeYS8wMbEJzYTLv4m5hSPR3Xfy2U6oPfQWVOxRPdsGYwpmUguNuPkZ8ZT966QXtchaA9yjMv1ebcxQ+EEgV8LmP807WbNoi5GEMjRRN/TZBJlAkA0K/4I+lRVkFUvlE3Yu4T9xaBUztrK4RKbjvbP+jxPxJvBBuTlkDzlyrDAhMneybRguVS/JEcOR4b5ZeFfymJPy5JMNlJfCQbLqtShkRJ30gslA1tljEY8Td30X2F7xGbXjipT7SJH1mg6Ftg+3WfCaX60HX7RYWdqdCXbcMj/nZ1XYvqEz5nod5ukj6XYrCfpM+ZLm2waGA/CYlkTV0kMvpI0kRoUTf+xB78zGdRbPM7dXA5g5iE+jsr5ugfgp26Y72MkXzS+eD54cgCtYQJSc4k8xj32MFCh3CkvNi0+FPsluHFcbooInzoexxf+ke/8dGVO7iehY0PAPm+kQsoRxnskn3lceN+1WIXX/GEfewYEBssUuzCUFa+ab/hs6FEH3wbiEyOxxYvsjQHS/Oxkjout0PVcelX+oQYixmXwrw9YWxj/8O4L3j5yVCygN+VpCy5iRhiPgVxU0Zf/8XYf+KRcjEeaYvxinmKunL9qSL+0HyuwnCIP15bk8OC557oa6+Wb9Q32lPfmprX7PIqdsu3Es19cn4xp8kXxCrH+n4U/ipfAfCXRhln5iB+RxzhZ82lZsVf99O3hCMKcDmVy50+NjnJRQAxTxnDSGKasSVm+Z35y/zAVtnZ7PpRvvcYdFwoAUzbkDzB3Ih5i3K0T0zRtny/4OWnQskCPs9weZvYJeaxjbySiZ/JVx9Z3EKFD8mpMXZZC5L+8YR+Ct9GXK+wj3lOLhpsXC8Nmvhrgj6pLqH4o7yClRvac/APfsQzpXDWlrupF/Q8oDMTxBuLILuFBFst8dNesFft5bBcir+SkG5IkLX6NdlJNvgjLhLRvjB+uUk8GPHn/cBkh4xXXKhC0vT9itRn5QTt3/FFgqat6HtN/OESf+Uz8wW/X1TEWmo/yTnY4X0W7eczkiVt00cSKAsV/YzHkRgRsF58ifidz4P/PPVZ50MZMUc8xRMYFit8GMoNGBdxxyS2VRtjUX83Jf4QmRnx4/2OwI87ySwesd+0l/SLOjpu/2Yo2Qc/HiR3/BuTu45tGDfu/zpCbUVRy/yPCzd+jT5W22X4S3Gp/yiTmY+V1HHl+Cj8LFtYnBC+XJpjTkR7Yt8hdilGun8zPZTug4+vuCvJfAz9KMPnTXxdjkdiPfY/tufHGWb60h9DTFRhqYs/lc09gAB67rul78SRe4yJjSjSFE9Nzevgl56nfxKOKuA3BuhHzOuIHPynunNXANrPmFT4Pe6kM8f9PJYdzYg/Hds+96CGviIAJ1/7nSIu8Sd2ECsxN/CTvyP5LBnXZteP8hz3DwcRS+QI5i6xy7xgPGPbxBE/oXzZ/UTj7Vi1KxL0kxyDTzLx423iEj75gpMkYpdciW+S/vIQWxn+hAcbo49ibinH0nCzpcWfD4oWIJNzRoWgevF3SiAKgiMVDJzt+IVJARrvF6A8v/c2nq1FdP/8GiUEBRG7DJfrjCTz7iBEYvv3FVjcs+fFm9ryZ2sK0JuULGNbUIGXQ038EbCUj/eRsDjFsrI1K/5ILNHGWtJK+hjYkMBuDZO3thhogsSJ0bDIyz7a8cm47EuxmfoRKfJ1zf/RPsrrszIq25N9WRHBOOM/FouL5T/6w9l4bDNSC2P5EvW83z1UjF20lbFT2Yb/aBHFUc7faie7SLCgUC/35Pjk3Hj5xt/7Rl+pO8YP9jP+JJ/gI08+QwDSLj7hZ+xnPI4y/M2CRAyKk+efVDyd/eB5xdO7vzpXC9XcYEEB3z/8iB1edCOw5IvQdlNxwb0/tE+ZJP74Oztu+If7fxBYtKW+lC/P+UthtIEgi2fm7IrWxHFoj/7HvquuMjpvkqiLyR1bKU88lMeN4/ADtp0R/BDvcY3xRDtquwy/IKf+Y6HytiW+6I86tnzJ29+LSf/9ZakQoyxojG0c98hgV+cv63d1gV+EERX+vib5j/Lydxl+EWTuMieiqGdxT/sf/Z3O5cGQMqqjCgPm7kGy64n63fYUHWd8vogtYgPfkKvIv/RPgqGpeY0vZV/7jM+Fo/rgd6O8iA47SmHcyjt0PKzmfU6/qZs50aPjiXEdnxV/mfmDHb3P5d9RiRjrXnBDIUQZU8owDygX2vHrQMnXzeZ3XqCcwj+8wg5y9Nd5spN28S9t+HbCTyg7On+diV3mVDo+5D0dX4b3XSriWEujX2JeEstXMYAvh5gml8U1GH8kcTQiNPHXBH3iGYL4C8my53f1Z2sRXpRRXgmXd8LlMO/pBUU7BE6XAo4zG87WmFDlwHlTir9B1k+ZxC5fXp+VUdme7MuKCHzHhPeX25LkXfIDY9L7Qv1/J6mJOhZG7omiLZUfMfEXx5HEw8MW/Yyj/5vP8UUYr3QcYPtPDvILCyKi2ZdHA98/xiznd3FJ4qJGfdas+GvYPYiiFHIZh/kRd6rxRdoOpG0tsOX/4+p3eGkvXk7DxxrnhnFD/BFPMR4QfiweaZ/4XX0qwy/IMedgZxTDOTtzVJ2V8YEwYEEr3/herkOfcT9zGb5f3GzPziljFRb9MnwuI865fI1g6W8+LSkr/BextMVf2acRPBzQ9j8fKtpCoBGHtBXHW3OsqXmNMOZ4+bS8SeDfHcuDH/GkA1/q+LLI77732iLuYG0nPcSPOBjxR3zwsuQq8MqVuc//sngROico2MR6E2O15OcB83sQf+Xbf/z9hoi/KMY4IcqtjZGyvf22L4TSffB99fEvvxD/9FW2luHnCUKeBzy8eJZd9AufJO2Ur3oAH/fkdk6wYn5I1+CRoom/JkiAKlBzaE78FeXbZ34+lGrE5Cu/7ZPg3GfrbxCNmHzZEUXQMBH8ZYAodBoDzsSfji/7hPL6rIzK9mRfVkSQGFisztFilVusIylfJf5I0IjHcGY6LOJPia9hHBEl1BvPbGuLbcZ+yOe06f0P42fFTe1Vl7cGgo9DEmfO7+KIiD/5p1L84aNmd9Q0dxoWIvxMnKTjIT83jBsiieP8ZaZgF7s1af20q/bL8IsUcR9F6mDFn46tjA+EGyeX6c5UVf8zos73q7yzIX+X4Rdr+s8ua1kM5dpaElb4L2Jpir9y3KbovnNKcsuN2iov+oMRfxyvn+W3SPhLv/EyMblQ8VRec97gvl/mEXaQBxjnmF/odyYuKsUfcYHAUh7r/PmPG55KL2PeHx517dfxQmXFVayD9QtfB38PmN+rxB9XNdIdZ4Qbc4k5EcanjvRV9ZTh+1o3/xUPmfXUHxNvb+hnLR5Q/FHWxF9G/Pmk0wJkQG9pDBTgxV/t8X0NJpcCfSIOgZDWceNEN+/lx0LJerCz137q7g2PhgP/KD9njYeHZMkZdQxM3w4TKGlLgZSDX3Sph8DlVRIXEnhhwYllVV92USBB0vaZaptLOX5HoNRHseGBDCbvt8IZEgvcVUo0BLomSufDpXvB/CKvdiAJMuPLpuunTGKXL6/PyqhsT/blRYR8QII5V+LNL1aauGk7kaqj9/cZ8UdbJOizJOq41CI/Zu+Jiwm67O/pXD4s+YDFFrvwwfkhOU/buTFBxsWdnWN2WqYqYd1QYX8V5cfyzeODhY9DEqBfdEtzRlySuKjR+72JcZMgqRR/R8tHzLHLNceu1bGZOK9R41He+fNPhFPHCWrPizrVoXnW1LilcxFWxK1fpIh7v3ugeTwlLj5iWr6KOrYyPjg5OVsLKHUSH1V9F9vnNO78dXR/sYjdk9UvL1qKeCyjuEw3QP+Hygr/RTSVu5tg++1fqNz99rfsHKu+ITSP09yPrzjCt+Qq6tDPQcUH5VS+/BaJrp9eVIyfv2y5g+teWC8QeQGxP/GiXuKT+RDzQPBVg/jjlTPl+UPe43js0dh6saWc0jn3DDdv8UPZdQzwMuSO6V8v5hb10G7i7wYflPM7OTOTA/3ryFgfEaicmCNodZyvO4xRHTVPcjt/Hed/KZxUKR78zr98o3rK8Pn52wPPv6z4Iw6+q/LDGffN0MRfEyQwNag5NC3+oIKIe6FyIEHwnzty8P8SCNFGGz8IC3fctSm34dsx8dcw6Smvz8qobG8piL/yWaz3I235nZVhFn8ZsdH7yM+GLP56Fje+xoKE3rvoLv9+uPazJhWLD6Qdkc9T+Dhk4W9l8Zde9snEeY2ZhcE/yLFcir9SfETxlysfWL24qV9xZ+PNLv50bH8nRP5BD+7VZmcqXvINIsa3RR2DFX+U0+/z/li/mcBLwb3vwwYB/0s3xeTrv1PEDbt+fmc2jE9Sb9Pij+OJOcriN+YL8a65wyuieHI+919qeMee33FEXJGviTFytupr8EFO/Km9htiN4o85h/gr+7dMzZNyngE+FsgBJv6WsfhjArYC2TpWEOVQJ/5qAaOJQCBQLq2HAL9xl4Y3tPcHf9Z4nIIjPuhBGyRUf9akgEnrj7ypH/H3tSD+0sTM9nssK7vLr6WpE39190I09jE7eTnTJNBj0uPShXzRsMjHxdeLAhJToy+brt9PxMQ2yuuzMirbk31ZEYEPSILxsm88Yy5Tdbz8j9Kb+Hm1BW35nT8lP2yVH/sVf2V/ZxKfXyQ4Nl4+5FKlxrU8jguef6Kot3bZWQkrnkA0yfLuBi869k8OElMk6Wg3ffQCcNO8+Iu3MJTnjLgkcVGjPmtq3K6f6Lp+0/hUvbcp7vxxTy2+zMR5ZMddmXeu/fiLhT/Se7s0Hk2NWzoXYUXc+gWZuE8vO5FfsDUtX0UdW35ZsB+XQcZH91M3h9IF/KVH8iH9ipfqiF2J3zJ8DAzU/6Gywn8R/h2DzeTuHEPdVa/xAv5ev//+t75L3PEeO9pJx0s5a1DxEdouP3DDjpvvz0mb+R22FP7fuVEfccNcqN03HsQX9arOhkuvxBrlcnkPO+gDdrGRwGVZ+sfJA32V7b2/uTPU1Ieuuy4p5hiXv/1apvpU14D5nR09tTX3D/X3GfocgY/TnT8EFWOJnWXK5u7fZmIX38V4iA/EqZ4y/Dwh3w0w/3j4rQw/P/zJ4TDGfTM08dcEQ4DnMCjxR2AoQKqekMph3m8XFMKPswWSMhOWSwYkZUROWn/kEMVfefGc94zOJll46xbFfB8bJq9/D18yeZdj8eff84cP4uIYd1/L4yzmRIFP5uniSnn5f1jEn8RNzzP1Dxj51wrR13hPF74iYWfsr5HvaFc+mfxA4+uK/E4fdRJT7A6QfNlR4KZrLj2pn513Zf5dG2NGufTBCvwujpT467i7cYy65l5U+D7eW8ixuXYCe57NvHIj7nxpAa6JnxYUf91P1i9+oP1kfYdw5/UfLKDkh37io/zUpd95ov/UwVj5e9uKeCxjuRZ/+r7j50c0XPJPwXybfMkRRc6lDeKPeY9A8vMuaWdJxB/lNT7lzYSu2y/0u7flF80jwvz93swj8j+x6fOl6qTP1KufgxJ/0RZiD9uIF3zI1Qr8yfFnbun/R3QK/4CG90caZxkfVIi/8uVs0P4Dtc+udU7Ulql+LvhzKXZZ5xindP7Tl8x6auJvydGk+MORLUA/SRvVPyjEn8QZW8A+gSgQ/BawBtMHQqkefd7x08Z3g1XBvx6A+n2gKVjYJu5RYLPtThtp/ZGZMxVQiD+dhX6Hya+6LlBd1ym4/f0boaz6Wb5XzS9oR6p9yp2mSXGpJjWXDEt9LJ9Jgc5bWKSU5OP9JdhOspnOK076W+TzvmxMDqfW139lqL/sm+D7Mirbk31lP4Duefw/ZsQTl23VFv6Tz8pjXd4NeIMzchZFRJK/cZokqramVYk/2cSlAS/+lIS4dEg7N/HgQG6RIJmo3vNUL8Jci8vk+SeGI/rg/zVdrt6S/bDriSl+gfOXTxiv3CUMYuKbIZnRLy5TcxnkMtXNJR2x84FzwtEFfP+YLzm/i0sSFzXqs/K4FeJP9nHLhF+8Cr/Tp/LCWbON+UE/rlYf6D8+StsRi/u86sv716Uwzghh8kGcYxqPpsYtnYuwIm4L8ae4JyfQRj92Zqk6O+48PNTWh5qvTtc8ZwyxqSI+cicDXT+ReCYe/NO+LKDKFfg6d9mX4wbq/1BZ4b+Itm+E3JqOd8hPPr5S8pnmH37rb7cvovuOKUX9h6mf3OvHnCN2mXP0M/Wp2hx0fFBefi3vgvl/Aar4K/8Ls44Lwr8ii+Oby+P6vVH8BTvS+ePFXyiT2hP9xPfEPf5UHPU+/fNQWwEfZ+S4UzVHLu6bz5X5/UT5oJbfNQaZNdTfthDjjkv4CGwd22CnOPmBk0KpPnTdJtHM3K+Lf9ml/pThbY9rcj/zr3NB5j1/rOde/A1j3DfDlhZ/BFMrkLMiBWYOXvzVEogC2SeQImCKM8gS+UwTdsGr9fdi5ODr/uq/FosJweKFlwKSyVdVPxxI/BG4UUiSiPyWeyirfuYW+a65YWJE0cgZI+VCoiw/2RrhF6m67fggzsSs6OHMK56JZ3xZTg5+seVeDxITO01MWL8rSplIlaUOsYzK9lQ+J/5A9y8koPzCruM5E2VxY/KGNibf35hY/I5I7XJY8D2TXmWzfkDoMOZ+pzUswvRF7WQXiZhM4j05JD4du/iNl8JRBRDyfneHccQGxiOOI/WHPsTFrff5XxSJWWf7vLOvDF+X3+lRvxBmMUHjR8VW+y0HNrzf0vePs/l4wpT6XczFX/vJGsO6EyD5HZ/XxpnYLcY5K/7wT3ovG/7h2MWNu/DdP59aHEs8Md/YlcBHwT7fntrNCQB/wzg7WnGxj4tQlfgrj1s6F/18LPpURk38sSOCPxDa0Rdp+SrSDx1ffhclJymTr/524Wd2WtjBYT7ha+/ngjzoUd71ql02K89H+lQl/gbq/1BZ4b8If1XF76AmcYUNIbboJ/HY9fjV/jJ5fzt9Kbzw+y/lWuYG+Za1gV2eON/wf2onY7Ek8aG/y0LIj+HUI8NfBYp/56Z+Up+/gqSTV2wh//sxDfXJrqz4K88fcl7wrY87GOdj/J24oX4dz+teUvh/pVZbTzT//b3aGR/MSE7u4/pB3ZqTDbHLTus1RxXHYid1MnexEdJP/Wy/rSJ2iUfGirmb+kdlyvD5OY2bivmXu8ffiz9/W8gwxn0zNPHXBAlyDWoOgxZ/UMHb9ejVoYZqdP/s6uJ+EeqOixHJiYBOJ2yZCsIcmhN/omwvP0VGQvFJABHHxCKpa0HjLLicLFJ0TlcZFsOlJP7K9ylhl9/uJ6HxFN0l2/oXoLbP+nzRDmUjM35ZEvEH5v52vmu/5FPhJvEgJuiTzvRyr0DpOO+gQvwhkhDx7AAEUTFs4k/2dD/R+B8YeHp88g1H1/zlYyAIZmxJE2Pvs/cUfWSXULFXhr9UQtKMC0oilqirvDMG6sRfec6IJOcyvICjjL/8oz5KlHTccXjfgkPZkNwHI/7abz4w+3+3uSzVfv7exRzBNvpEOyKX9MuXO4G/6Zw+sVgR71zS4pI980v+bSnxF+ot78oCFtHu+67t26lK4gmWYyTC20SuwgfkF8QO+Ypy6lcZrSD+ljbwXdfM8/tu1WEXiTEiFhDS9DE3TvpsieKDuhRbi/9af5LHHE/hT1jjAzZxbPwOuOoLudVTvmpK/CkemNsci8DxYpAYwT5sgqqLn5PvO7Fhjk2ecmRf/CZx0pT4833WSXPmZJT1wL/HkLxJbmPuYlPIE5Wxy3/MSccLfyd5ogwTf0uO5sQfQdkK5Fp+RQLx4q929qiFzJ/FKGgIBMrl6vPBO7HfBz/8/VlflVCLT+f6ezSYsAoUJmxV3fDGClsRf4hJAjcmAAIvJgBIvbKv6r5EziB5srP3tz93C15p3L1c/Jf6JOSffET8xftFSIDc3yBmRU8UY/Q348uuxxpFM77if1v2LrzLLfjjkz7R8OJRn1CYwPQxJKYyKtuTfVW7mREkGtrrffoe1/vMPQ27bBE14QLxQ9wR4f1Osql8X0jND4w7N0373V71gWSq4xsSZHy6NApsjo2LtX5f+Of64yO4LNT71N2u93f3yF+/zNrf85s5/p4dvwskO+a9+Gj4pg/EFf/Qn9c8dN59lut56vaGs/IUPg5ZiOIJU+r3wNx/w8Ev3Lc095n7a3HG/731Zf0Yy5+K5fK4+QeW8E/pXkvvz2t3dl0L6v//ZoQf35cW+UtWjC+7hFX98jsrjK8X7eyCSuAjalkUiHfZ1dS4pXMxmY9leKHFDlu6eNIOfUrLV5F6OVZ+q3pJLw8IzHvhER8f9H/u739VGeP+PyxgDyeW3O+HcPT3TIVxVb/KqF3R6K//Q2WF/4YDrAX+Nh1yLH0jFrivK+4gc+8n/Qu5rI4auyWKD3yrnJD7N3sp2o/Xccw5drUQRtyPhz2IjlJ9DeKPE/jy/FHZFKxl7O51PXil65x/tuu8/xx/4ll+Ghk05Pnk3sOs+COuog/i+oEfNIfLO4oRtdhl7uoEtt/Y5epRFHP00Z/0BP/QTiZ+vO0cP8D8y4o/Nou4Z3A4474Ztrb4w5EtQAZ0emPyAn3iTwGKoOKSqD8L0GD6QMiQ73QmQkBWYe7j84pdOs4SmLDcS8WZTLxHL1dvpL7PYeFLspXEFHf+/P0Gmsh+Cz+UDX3l86rJUoWeR2c3PNnZecPJxRm+v1+Es18lQewXOx+qnxhFUtCEql0OyPhStlb9m7wUC19bXJTHZ5wtht25Mirbk31lETF34b3+fYyDQXG5N8QHfveXi0kWJLHgh9J9ITU/lO+xZFxuyFw+rC0S+JhkUvTV+0zx0n7TZxtEeTNAHLZ371mc8Z8hO2R3+9TJ2Z2y/kDb6f1HXvyxOHrxV/K7H+uJruuRq8LR/YOXy3qRxc4k/b52p37En+YROzDcn3O95hH+IfZVrvuRG8PRgwevovGXpekTY+Z36SWYiXV/z9Agxi2di3E+yidl+N0YL/60gDCPYzzRVlq+P1I3fpA/eAHvksIvnowl89zvnLCoyc+MKfmKdtT/MvrEXz/9Hyor/Lc0wRO9XbPZ7dOJOn1irrPDT44lDpi/xBx9Y4xydurzocRHe++BoVQj/H+HIgd5EaW6/I60YpO6mG9pffq7wY6a+Evmj+J6ScBJUvuJaof8Rj6M9/BSZ67tOvGXrB+KJ0/l9iHF7lOKXe7JJH6xh3zEfPK3O4Tx0pwqw9vvdy77n3+dD2b+hZwXf2prOOO+GZr4a4JMsEwAgCUSf6G+jp8cGmppRMepn3NtX1cySQMMEUOAlSdsmTomhwbxx05iWfxB7NOi0D79s27By0+G0tXgLKtzzul+0eMfcafwly6YvHHb3p+5yX4xK/44A4O1y7AlX2rCT/7FCQMKEHYn/c3EJCuSS3g4o4zK9mRfo4j4mU+ivQ/9LHxSDXaNen4d7mthDL+n5IkP/OWfIApoR8yKP8YovfGYBEFiyYkIfMyx8TJCmkz4qbbar5ns5j57fyjRP7C99wn571gtYCR8hPuPwsmHbOmYfUjTYnLu7+537Wfv6f/XZ0Rt54+HiE5RHKZ+j2OtscrtGpThFw/O1InlIPIbxo2dV/zjL1vJ/1PUFuIY/xCL/K7FcPJtxw34XwpS+DF+cGYRP4xXTOjYQ58YhyjCBztukZSVT8qoXfaN83hJxB9kAeWyvwRK1/zLsu9lq4Kf99yQzzjSdwQCuQrBE28noH7akW1l+EV3oP4PlcF/gz1hGQgv//VV/yaGzutPKk7SWQPSe8bIPfSJuetvqyAOQmzn7JR/ljg+oNoov9Mvwl+GjrbFk8+rKtYS/d1gR3zgI50/yin8h5HB+JX/Kdx+2u5FTvTvDVR9pZOkhrbTB/pK64e3HZ/Ix0scu/gEexDrtIE9Md/GNmRXGb4cgnGA+ZcVf/GkZzjjvhm2kPijYQzAEAyaWAvsZU221kUe0kiDnZtE/b/tQdxwiY4JH89ifOCU6knJd5qw7P69/Pe+y7/+EuYT9xaXe71oUFDGp5eaqRfeUPwnkTpblaz8fx7gDJA6WTS53OYv+5KYGuvwSUtJvPPOH/k3w9PfCOxc8MLC4ulRJg/b4FoEJ089yi+K/hj99DePM0n8bkCYvNQt8jRqamPxj+VVT0xSLKAI6bTPlL1uZ/9vgrj0nIoKgHBisW8/ZTclLPWTMzkEF2ff6mt6qd3f5FvVntrJij8mrnzYcc5B3t7yvTW03/PLGcVllrgLgDjgzJV77IgPJjuigD6prfI9Mf6VMtiE/fGeP8qQiDRW6X+J8T7ukY/9KyFCMknuVfF9YXxJThrvjmv+y186xU7GMAJfxPGsPVwBiRVs534+7KAe6lc/uu67rCEuAHXjm44LD675l78j/NOIR6junN/pI37BfrXDzh6XXtM2iGVs9QKIRYlLNeyMM0dUT/nfXhVPOKsfcfFiHsXLvmEM4iJCrHTefoa/jEk/ymC8uc/R18nYMveh3xlR/YwX8wohSh+oO8TtoMYtMtiXPiCGLzrOP6hx8WFu+MUqKT8QsY9y+ATBphjl5bzsWJdjG/ixVXzWLjtD/EA/YoxTD/VRb9L/9P5PFl9/AjBQ/4fK4L+uh3v6vc2mP3CyAsnL3XdNcZMvP6KY2wgq+k/+i3HIZUx8wJiwu0afmH9+bEq2pdT3SxQfkfp88s+Pr1tLgD/R4oQfOxE4nJik+aRsk3yVPshUy+Hl+UN5ripcd4DrXjDN5wF2wFNQls98LuBBKOI1rhXUxVUNhCj9CvfUznu51Pa1R+XXD+IK2/EH5cmrxO79TcYuMUv8YU+8/y7m5+hn6vesv0Wrtm5QdoD51z7zc3Vxv/DlZ/t2yIcz7pthi4i/VcTWFX+QIEAokdS5h4OzFhI+AUQgpJdmGczcxCqTpECdBByTkglBoMfAZOHlngJusu3RhEOMDVQnJAiZTNxngq0EGQKEYKV+2qE9Fkvq5PhyHUwu7GNR5jgWfwKdnSD6HUlSIKn4HSK1wzG8I4mfLAa0xXcsinGRj5MX4iuEGROPYyP5G/v5Pk70aBflo10cRzs84s8k9jaJ/M0Y0S6Tk6TBJSjKVbanz2N7aiN7+ZAkig/pMwkp9pHxZ7zwB+1D/uY7fIH/GGfGkYkefU6c0B4Jlf4wLnG3jfpJtsQccYIPKEf5IFS8eIpnrZwk4ONU0Mf6Y+ziC9rAJnzkbQ72Yjt/Ux/9wXZOEqLt2MgZOrFFXbSF32gbmykbSR3Uz+fUg5/oD7/7z/XT7yiW/B7HmX4yXiygJH1iKvq4Ns76PfoXX+AT6vFiV7ZiHz6hHDb6Ex71n4Wr5p/AuIgwf5lvLEzEM2XTMU39BKOfGAf6EoUf/qYPcTEY7LhFYht+wTbmQ4xb/EfbcR4zNqn/mmWsnzzA3GCc2f3AV3Gs0n5Hpv1nHBkfcg3lqYf6yuO5JP0fKmmfMYjiHv/hO3I2i3A4matmOCaSvBwFH3GIf4jtOE+IL2I23lfqY6BkU45D9Q/l8TlzifFj3WCORJHCOFEnYoPxYW7l7MJX1MUx/c0f2krnWcwDMWYi6UMkf/M9trFWpnmZNmkfH1A/7dAeddJ+9AF2cSyxxfH8jp+xw8du8B1zlzaJ0fKchdGeOHYxdqknjpv3R2DMn4wNNhHz5LaG+RfKRVIPvgonVr7vtN/suA4n0VgtJP7eKUbxt3OxTd4iZFAJUra8L1JgchnMB6eCgEtX/p4oRJoC5FoFL8f7QOiHXBLhnpsrNeEJduo8SUHBIkm9p6n+bgXMJQqQqWp3mo7N1VPmjaqXY9naj8mcHTDqhn7iyVbapX2OL9fh7dfnsc8klXMV+PSTOri81aXgZxJg6w+Z0PoOsUJfuD+DdvmMHVH+vkx1UBftQepHTGAHl7Xpb6S/zK3P+Z7joi9rdunzq5P+0QZ2YA924UPGJfoPX9BX2m+mPdmX3fkjkZJM8AHtMmZMYtrCJ7F9bMHn+JqE6wWO2vZJt9QffMH4eqEjP9EX6sR3F8qX9NOXC8cytj06Fj+fpfppO/oeH+MbYisdS/6mDvyAP2iHNrAxtbs8nviFOrEB/1EPNhDjfMY7us6WH6gLn1A21kO9J+sz+oOfOA57OTaycpz1O23hFy4LcVy0l7qjvfzN58Qzc496KIevsRuf0BfilvFiHLA99U/aXoxH/M7xxIYX+aG9yOin2Dfa935Su9FPsS9wScbN2wUTu6IfsCvOK+IGP6X+GwwpE+3Db9RHf+hXeV5F4g/8gh34iT4xTpSnHupbGv0fKr3/ROom9hlX5iRt+zhK+tQfY8zhi5hb6LuPa9lPn4gt+sdYMNfoC/3O2VXmUP1Deb6LOZ/yzMcYu9ga68nFf2SMhYHmTxzjGJfYHOMlN1/wG/ZQD3WSN7CVuqgnxgp28Rnt0B7H0360HbvS4/346m/mnM+hOoZ1mP5TjjbLscvffI6tMXbjHKKe8jzid8aTfEf8YFNu/qV2RfIZdcYcho/IWdEPwxX3zbAFxd+/iJuJO8lpfy0GtwWIqkedE5icARC8nLkw+PxkwsVFjMGOZwH9kWMYdMqwcHF2QIAgFiBnBZwJlheUgVhVb6wb2wnGuAMSgzZXD9/7wGdiqQz9pA4CF2HFmRC/s1jwHcGMf7CbdvkM/zCZazsCtBnqp26faHQ8kzCStvic7zkuZxdjEftHGW9TsItxob98F0WBL1PRHn+n7cl/WfHH/U2cuTHxKUcyYJxoK9c+/acv+I+6vb9LfcEf2MUx+A9/+bpVNt4PwxmxP14/GVvGju8YS9rBDnxcFSv8TdvU5dtRWcrU7JbNJELsT2M62o591AGxGXvwPwkcm6mrLi5Efucz+oKdHMdP7zORz6vGOfolxgfH5fzs54nqifHM8djobVM5fEJscgxtEws5/8T2+I56OI6ylMMftIl/Ivmbz2PfaB87o5+oq1w/nw923GLZ1A+0CRkjfErZ6D9YLt8Mo32xnWgj7QzUf+YYcz71f9mOWP+S9H+opO00X9A2vqMPMMZrluGYSOIt2k09jAdzIPbdz+9M/wfiUP0Ty8ecT3lsjWPHODVbD/YTx/3Nn5jH+B2bWfv4Po2X1I98hj1xjcBnPq+pvG8ztI9dfBb7QLu0jx3l9SO1GXti7GILMckY02bMFcRtHFM+T2OXcrXxS+qOJN9hL2ODTZRN51/OLkh/qDPOXfpP282O63CSDbZCa6G50F7riGixERd/NPwO8QPipuKOGsSns0YvK8aBJAgIRIKGYOBnGszNDiSBAilDWQKBwKVOSJ0xKKkzF5Q5Dliv/mbC8n0ziYrvaT/Wh03UiX3Uxe/UR3KNE4if/M3nHJ/6Jm0v+pRjOS6Sv/m8ype+j6EsbdGOtwnKLn7Ptdtse/qZFX/xEj9ncPiSdup8Avtpv9wPmPMvpE+1hBTsiseX+83P2FZ/Y5pry9stm0m40XbqwydVtvN36v+0rlgPjP2grjQmIkmaqd/LrLQXJvVHP0Vby2ViexyX60/aXrlfsT36FZnGPcdV+Skl3y3puFE3ZfEXZegTTOO2v7abZbn/0c6q/mM7x3F8f/bDofR/qIz+i+NJzmYxhpwIVTEeE8mcpyw+iPbH8R/qOAzVP3xH+xwb+xlJPXE+D7ae/uZPemyc27QX4yXmAT6jHurrL15ifdEHMJajjbTtMmPZ1IeUjTak9sQ+RVv6qxdia7neZuziM8qW/cPPWHag8RgOoq3YYCu01oiLP7iiOE6cIK4tvl18v7ixuH3bDzebkTV8WTIOJoMdAy3+vqSDmNZJfZFDqRMuzXo5NtZDwDIJUvJZrDsyHpt+V26zXO9Ax6ccjE2xnmbb0+/9ij/u72ERYBIPpv0q9mdXbqzSYwfTFt+V24r2IiyqbM/VGesp10U9VXXF4yLTNsr1xzZiO2kbKWM9qZ/KZSJjW/G4HGNZyBl/bCf2a7B+SpnalCufKwOjTeX+NFN2sCy31W//Q/vN2lCud7j6kCP1x3wY7RgsY1lvLyy1MVRGu5bUPxwT64hjNNR6KBsZy8c64u/psbHN/uZKlR1pfWm7zdo+kC05e5oZR29XUu9g7MrZ1GzZ4eJ5HfOlsXYQNwmai403NBhaDE2GNhsR8beyuJb4NvG94sfFbdu+/C8nFQPTYmTAatQgpn/njm+GdfVFhs9yxzfL4ar3zc5pO/l/bZaidtmXV6BwT0m8zJ8rbzQaW4+1fAiVC7l3bSDmcmdkrg2jsdWJtmpr2078hPg+Ee2FBhtR8TdWRPytKW4gbiT+u7i1OKntqu3/mDXeaBxOKulnxR8v8T0uiD9uzjbxZzQajcblhdfu+EZb+4TPSF9tI35MfI/4VhHxhxYbUfE3XlxDXE98l/hh8ZPirm1f/9B52Q4YjcNJib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MVM8/vX3yp8LWXLDyLRUwc4/n0QZ8Kby9YmI0sj+Z67jNnuXOl5olr0P62VhDHOn76mdI5pY5Td/GO8VuPdA42fR73k0aJRxxfjTqGOiaVosdIx86bK1XHrdLfPz0Wlc6rmCr2O5ZSze+zTB+DYmj/+ufLmwOxN2uNRbAhbu9gW2axNtVi7bu6UjegOdzSMDjc09QW5jYPC0ss1lYMHvHBWnTy6wmVnOTy6KRfKtZEsWCr5sSeR/sqFlN581SyzhSN9eJQX+suXpx4wfb6zTOzzypDQZXOW0wFRzXHIaLHqlxcVXuMRbkA0j4riWwPHUdvzry/K/GcUQ8dB28exN6sNVZtg01XCRDrzZXm+u0QbLqd+m9/c7bFWlPhyppuq/7EYu3OwnPhhoUFLcMLsab9x7Wkt2Z18tTJThGg70Xf1K0f5wqLrkzkfzbPPBqfP0HrY50AtT/9vz7XftI5nrKTsHf1SNv8xk6ycZ362Duhal7Nkc6bN09+jRHtX6GTX2uKt3apMMkfyzw6ocfv5dU23lxpsHnHJT6Gsljkah/e/Hm1hhT93DoOCqe41mK/H8WORzRdWzzGcV6pz/M/o34mb66oF2tah9YY59TaNa/3GOr73rxS26Vof+nvYLoGby7E3qw1Vo2DrcUmRqwzV5rrz6tdsL1poaaratP6NYVL9Jy1/oPC9QNawi0NQ8Kdja3hoaahhVuhS5ot1mzfq3JrkTpp6YT22rXf7/R1T52MUsptVwydrJ8786wu45860MIq+Vp6Aiy2bVTfS2NAkeWNjRZDx8f7GbVOL4Ze+qqFVjI274bksS9EjTOumGmw5dFx8o6f97hpbDour+ZJY1DH0Js/qp8tjSDt2xur45RH+yo1t+bRmFLH9827Osew1qI1eWOl9pcGvvbhjZXp76H2542T+h3U3OWOM2Jv1BqrtsG2Sq92Q6wzV5jdDbZ333yzcCXtxV/OL7yoYMaU08LUfo3hIvMyi7WrBwwKPxzYEn7aMDjcbbE2d9DQML95WFimq2vJOrpreoLTlQpvXNRDJ8V/P/AId3xqGjiVbvsrO2GmlNrO4/1NmwrzeOOl5ksD5a1H5rpjo12DbZ07rpia3+PNu+5xx0e97bxx0XS8wsMbl/qbm3+abbENHUNvXDp/ueNWTu+xWPfV/+2OTdXvVJ5N117vjkvxxiDuDFpjEWyIpYLtdYuxf+7bEM7t1xAutAi71CLsu+YV/QcVvDLnVRZnCrTrBjSH75s3WqjdaqF2e+OQcF9TW5hjsbZAz1tr3hZrK3Nr6InpCblccKTopFrpiVSmgVjsZOqZbqu1e+NkikKjkjBUsOYpdzy2R7CV+rmi+llStBZvrEwjppJjEU239aK31sGW/l6W+w+JvOm2+r3xxqV4YxB3Bq2xahxszTYxYp25wiwVbOdasF3QtzFc1q8pXGthdr3F2A8KtoQfZv7IvNGcoatpAweHWQ1DwuyG1vDzxrYwt2lomD9oWFg8yELN9rUyt+9a6AaHMy6aUrgS5IwrZv6qiT72xhTzNzd1PhEXosAZJ1PWfcWi0hmXqoDMU+54VHv8UtPQKVz5csZ5vv/qpmyrbRSCzRmnnz1PNfuQaSh7+0kfG63t3w+wKEzGVWp6u7LSx0+mV2OLPSZpiOpn8MYh1rvWWLUNtpXNw+1khFhfLjdfPu/C7F/5nXn9hRfC+RZsl/RrDNMt1m6yILtNV80syO7Qc9Iy71Kg6S8XNLaG+80HLNTmNLWFxwqxNtRibVhY2jzMgk3R5q+ju76SrF0nN29cNMUbU8x0X/9pJ3V9rVIVh3lKrTXFG+Op/aR446Lp+HLHL/W3SbDpc2+cp/aVR8fHG5fuQwGWP67lTIPNW+PaAw7vcgtTj++LFlrp2EpM8dZVyhRvH+lxEdUcf8R60RqLYEMsF2x6PtqV/ZvCTyzWFGWKMYXY49Ji7InMX5qKsyctzhaZS8xl2fy1ijSdPNMTWzURJFO8McX8j+QqTE8h2DoHW7Ft0+DqKcX2k/4sEa1Tj723jef/O/ML2Za1w9uPF5lCX9MtWK3D2w6x3rTGqm2wxasHiPWkoqpcsF1lwXazBdt9ja2FK2eKMrkwU4EW1dW0Jc26orZt7hhs1brGTkY6SW59+pkut35K8Z6dXL35oinemGIWO6F3l1JrTfHGeK53HktvXDQdX+74pabHRJ974zy1rzzFtk3H9ZRSa9ySPAcwj0JI33/WQsjbNuo9Bj3F24/Uf8SU+udDx07/HHnbItaL1lg1DjY7USHWm8vMl8+dmv3rvTMKtml9G8I1/ZrCTAu2hyzYnrBg0zbLc3PU2jfuutu9clAJheBw5oymeGOK+duHaxds+vk2XTPd3Y9M8cZ4rnceS29cNB1f7vilpsdEn3vjPLsEW5Ftaxlsiptnz/i8u5+ojkm5ff5u5aqwZv/Dim5fS8odU61DY0r9M6Ofu9TvG2Jv1hqrtsGmExhivbnUfKlEsF1kwXa1BdtPLdgezIJN28Roq7Xv2ImwJ+hE680bTfHGFDONk3L76okp3hhPLxa8cVEv2LxxxUyPiT73xnmmUVRs20rH1VodG/0+FguhGH/edinpmO3hags3/ceOnntXjB117BBrqTUWwYbYm4JNJ5sUnRR1ktFJUCekdJtqgyPFG1PMdH06MXrjamGKN8az2lio9vil6rHJU00QVBpi7z79TDZiG7ot6Y3bXur37j9uutW99ej9DrzwlW9k3/0Q73d3e6o1FPuPn1evme5ug9hbtcaqcbA12cSIdeZS86XvVBBsAyzYGizYGi3YbJtluTlq5R/e7HxCfGfFqm0nOmdsdH2y9kJwOOOiKd6YYqb7Et64WpjijfGsdo3VHr9UN9iccZ5usDnj0n1Uu8Zamq5FFAIoGZei45yO2RG+cPY3ulxxK0SmMxaxt2qNVdtgW9Y01E5iiPXlErN8sDWGWwc0hwcahoTHG1sL2yzNzVELnz/769leP0Sx5o3N+7ITHN64aIo3pphaT4rW7Y3tqSneGM/0eAhvXLTa45e6OQkYfe6N80yDrdi2CqI8ukXpjdtRplf8vHWnkfTGnXd3GbOj9P7Z8sYh9latsWocbI02MWKducQsGWx9LNj6WrD1t2AbaMHWYMFm2yzNzVEL3dBwxqW6weGMi6Z4Y0qZnoh1FdAb11NTvDGe1R7Hao9fqhtszjhPN9iccasndw3lX8+41R27I6zkZ94y/8nsu9vQ1eN0zI40xRuD2Fu1xqptsOkEhlhvLjbXlQi2Cy3YrrJgu8WC7RcWbI9ZsGmbGG210guNDjtRe2Oj+n4aUIoAb2w0xRtTSoVCitbujS2m1v30aZ9zvxdN8cZ4esfRGxftznHP68WLN87TCzZvnFQY59FVtmrWKXXMq93GM42x1++8u8sY7SulmmMT1dUx7+vVqJ85j46dNw6xt2qNVetga7OJEevLxea671yQ/au8M9uCbWAWbIMs2AZbsA0pbLMkN0etTNFJ2hsnX7Y1p895E9uCzd9GpnhjypnuVyfAjVdf547Nq5O4TvYav73WqeOS4o2Ldkw+NBv1IZsfntNl3LbA7Pw1qbF5vG2L2TXYim/rBZBifVvQ+NtEdUxi8BXbhx5TrUdjve9HtT89fnmKrSGNTFHJ8dFjogiMv2femF/PuKWwDs2n8d6YaLqOd596xh2H2Fu1xqptsOkEhlhvLjJfLBFsUy3YrsyC7ecWbI9asGmbGG211DvB6SSqk9dLtkapj9MTfR59z5s7muKNKafW4aETrE6gire4Xn2sr3lXAr25oyneGE9vbd64vOnahNandb9lgRm/325hkG6rMXn0eTqmmOnjWG7bdF+RuNZ4zOVrFjRaexrXxfaRR9to2/zjqPmK/X5680kdrzTuhL6m+TVnfs1am2IqxZs7PRbaLv/PSZwv/fmFvufNidhbtcaqcbA12MSIdeYi88V/LhJsz78QLtxjYLiqjwVbPwu2ARZsAy3YbJvFuTlqZft+/gmuFIqJfHAUTqDO3NEUb0wl6mRb7Vrz6ITtzRtN8cZ4vuQ8lt64vAqTStDc6babH0qCzT5PxxSzS7BVsK2OW0/Qz+rN2x30e6ffWW++6HNf/robTZWifXjzpse9UvR7682H2Ju1xiLYEHtTsMmnTvtcpwArhU7eOmHmT/w7KtikTsZpdJRDJ+9KTpop3hjP7gSb9K4epXjb7ehgk4quaiNI+/KCM1ptgOuKVrlYi2pcJcc3j9ai41FsH+nvfTk0X7FYReztWmP1KNg0WBtpY00yZbGejI1YZy4y15z238PbTz2d/at9G1s2vhqW/Pgn4dI+A8N1fRvDTD2H7YNg27adN1+t3GAnl7ftJJeemHWSUqg9ZWuOY/NXXbRNfp7U/Hz62BtTrb/68tcKJ1etLT3pax/6ur6vcd72nt1d56r9Dum0rfbtjfNU0ChE0n3ra/qet41CJ48+98Z5/uaO2dlW24JCj7k3rpgar8feCxdFv9atfeR/V0qpY6f163conVPr09fS371q1HZaT3qMRX7+ao5D/ncvnTMeg2oeE8TeqDVWt4Otj9k12AbaxIh15iJzoTnHYuze/i2FK2nX9mkIl5vT9hgYrrb/v8GCbVa/5vCQjXlsgAVbbntERMTtqRora61uB9twMwbbyTqJIdabirUnzUctxB60ILujf3O4qe+g8OO+TRZqTWGGeZtF3D0Wc3NtzBOmtvHmQkRErLXWWDUJtr3Mw8yT5g8Y8rtFul2EWGcuNH+pV4BasD0woCXcbdF2p3m7hdps+//7zUfs60/Y9xdk4715EBERa6011slZa6m51F5NplqsomDT4GHmnuah5okP9Wt+aaGuPiDWofYfHIUgm9d/cHi4f0t40HzAfMicY197zNSYBbltEBERt6dqK2usk7LWqijY5J+Yu5l7mI3mUHOCebB5/Iw+jQ94O0OsF580FWRScRaNX9P3ve0QERG3h3f2HbTcGusE85CsuXSxTA2mFlOTqc2KBtvuZoPZZo4zDzSP+6dP9r984YDBtgPE+vXJnAuSz73xiIiI20u1lTXWp82DzPGm2ksNVjbYdjUVbAPNIeYYc3/zGPPMOf2aX3+yv53cEBEREbHbPt6v+d1Ru+zyP6yvjjUPMMearaaCTS1WNtg+aQ4wW8xR5r7mp8xTz9u9/4+8nSIiIiJi5V63+8DZaivzyKy11FyDTTWYWkxNpjaLnVZAH6jgPm7qSW79zPhKUf21g8ILD8wv/LzvoFcW2I4QERERsXrVUiN22eVvrKviCw7UWnpLD/2lqf6mWkxN9sHVtUgMNr0aQZfg9P4fetKb7qXqnqou1em26BmH/umu//Bo3+atC/q1BERERESsXDXUX+22x2XWVGea8XaoXnCg5tIrRNVgarGywaZLcHqymy7J6dLcaHOSqTd1Uwl+fsqun5g633aKiIiIiJU5z2Lta7v2+b611BdMvf+a/l77PqZaS82l1xCowdRiajL1WadgE/qC7pWq6HTvVLdF4/ux5a+ynW5+8aSP73bxvX0GbfQWhIiIiIgfqmZSO1lD/YV5hqmra3onDl1di++/pvZSg6nF4vPXupC/yqZLcSq8+GrRkWZ8LptefqrLeHplw5fP+0S/u+f3bQ6IiIiI2Nl5fQZtVSu17bLL32ft9BnzeFN/3UB3MPViA7WWmiv/hrllgy3/alHdR1Xx6b6qXm6qVzHo1qh2pGj7ovm35jf+dtc9bv7h7gNX/mKPps2/tAUiIiIiftSc02fQe7P7NG66ZfeGp/5+tz4/a91ll3+yTvqSqStrijW9Ua5aaj9T73erP1SgF3rGq2vx1aFdnr+WJ73KpvcB0XPZ4itGdWtUO4jRptujZ5l/ZX7Z/Lr5d+Y/mlrgt83/k/l/EREREXcyY+eoedQ+aiC1kJpIbfQ/TbWSboMq1vS8tclmvBWqV4bG567lX2xQUbDF57LFvy2qifS+bPlo0+1RPadNT5rT1TYt5i/NvzZVkmebXzXPMb9mauGIiIiIO5NqHKnm+YqpBvpfpppIbaSralNMPWdNt0HVUIo1vY1HfKGB7mjGt/Ioe3VN6Jv5q2zx1mg+2vQiBN0e1X1XPVlOpahF6BWkuuL2WfPz5p+Zf27qEqDUfVstHhEREXFnUG0j1Tl6mpjaRw2kFlIT6aLWcab+AIH+/JTaSbdB1VJqKv1VA8VavBWq9oqxVjLYRAy2NNo0oaJNl+50v1UvQd3T1PPaFG6qxqNMLUyX/BRwKspTTL2TrzwNERERcScx9o1aR82j9lEDqYWONvUUMoWarqrtZepPfnqxpluh8YUGZa+u5Yll511p03Pa9EIEvaJBO1W46dKeXkWqBentPw42dctUEafF6iqcVGEiIiIi7gzGvlHrqHnUPmogtZCaSG2kRlKo6Wllaie9LkAtpabKX1mrOtYiMdo0QYw23V/Vk+L0SgaVoXaqneuKm976QwvSpT5dedvb1EJ1+U/qjeEQERERdyZj56h51D5qID3fX08fUxvp4pZaSXco1U7601NqqZrEWiReZYtX2vRkuPjqUZWhdqrbpLripoVoQXoLEAWcSlJPqNNio3qvEURERMSdwXzjqHnUPgo0tZCaSLc+1Ugx1NROaii1VIy12FnxQlm3iRNosvzVNu1MdRjjTVfddIlPAaeF6W+RapFSV+LyKu4QERER69G0a2LvqH3UQGohNZHaSM9Ti1fU4tt2pFfVehxrES/atMMYbrpVqoVoQVIBpwVqoVGVJSIiIuLOZL511D5SHaQe0kWtGGrxitp2i7U8+XCL8ZYPuHzExZBL1cIRERER69m0b2L7xDiTsY3ykZYPte1K3Ek07jwNuNS4aERERMSdRa95Yg95kRbdoaQ7j+YjLm/+B0BERESsZ73WiXp9VDd4i0dERESsdwEAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAACgDvjYx/4/vt1HHhcNtOEAAAAASUVORK5CYII=</file>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>factor={2:15:1};
b={1:10:1};
c={1:10:1};</text>
</varsrandom>
<varsglobal><text>a=b*c*factor;
bc=b*c;
adivbc=a/bc;</text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>1</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>adivbc</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text>_err == 0</text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<h3>Simplify:&nbsp; {a} \(\div \)&nbsp;({b} x {c})</h3>]]></text>
 </subqtext>
 <feedback format="html">
<text><![CDATA[<br>
<p></p>]]></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 358006  -->
  <question type="formulas">
    <name>
      <text>L08-parentheses aM(bMc)</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[Simplify by adding, subtracting, multiplying or dividing, as indicated:<script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script><script>
    /*
                          actualWidth    width of the input
                          checkWidth     width at which the box becomes wider
                          defaultWidth   default width of the box
                          c, ctx             see https://www.w3schools.com/tags/canvas_measuretext.asp
                          size               size of the font w/ px, e.g. '14 px'
                                               note that the size of the font can be defined in any units,
                                              e.g. small, medium, xx-large, 150%, 1.25cm, 22px
                                              since it is always transformed into px units
                          sizeN              size of the font w/o px, e.g. '14'
                          family            family of the font, eg. "Times New Roman", Times, serif
                          txt                 text of the input, e.g. '123456'
        */
    var defaultWidth = 30;
    document.write('<canvas id="canvas_1" style="display: none;"></canvas>');

    function newWidth() {
        var txt = $(".formulas_number").val();
        var size = $(".formulas_number").css('font-size');
        var sizeN = Number(size.substring(0, size.length - 2));
        var family = $(".formulas_number").css('font-family');
        var c = document.getElementById("canvas_1");
        var ctx = c.getContext("2d");
        ctx.font = size + " " + family;
        var actualWidth = ctx.measureText(txt).width;
        var checkWidth = defaultWidth - sizeN;
        if (actualWidth >= checkWidth) {
            $(".formulas_number").width(actualWidth + sizeN);
        } else {
            $(".formulas_number").width(defaultWidth);
        }
    }
    $(document).ready(function() {
        $(".formulas_number").css("padding-left", "10px");
        newWidth();
        $(".formulas_number").keyup(function() {
            newWidth();
        });
    });
</script>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;"></p>
<h3></h3><h3></h3><h3></h3><h3></h3><h3></h3><h3></h3><table>
    <tbody>
        <tr>
            <td><h3>Simplify:&nbsp;&nbsp;</h3></td>
            <td><h3>{a} -<span>&nbsp;<u><span class="" style="color: rgb(255, 51, 102);">({b} - {c})</span></u></span></h3><u></u></td>
            <td><h3>&nbsp;</h3></td>
            <td><h3>First subtract&nbsp;<span class="" style="color: rgb(255, 51, 102);">{b} - {c}</span></h3></td>
          <td><img src="@@PLUGINFILE@@/ooo-parentheses.png" alt="parentheses" width="201" height="57" role="presentation"></td></tr>
        <tr>
            <td></td>
            <td><h3><span>&nbsp; <span class="" style="color: rgb(51, 102, 255);">{a} - ({bPc})</span></span></h3></td>
            <td></td>
            <td><h3>Now subtract&nbsp;<span class="" style="color: rgb(51, 102, 255);">{a} - {bPc}</span></h3></td>
        <td><img src="@@PLUGINFILE@@/ooo-Multiplication.png" alt="Multiplication" width="200" height="55" role="presentation"></td></tr>
        <tr>
            <td></td>
            <td><h3>{aMbPc}</h3></td>
            <td><h3><br></h3></td>
        <td></td><td></td></tr>
    </tbody>
</table><br>]]></text>
<file name="ooo-Multiplication.png" path="/" 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</file>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>a={50:65:1};
b={15:35:1};
c={1:30:1};</text>
</varsrandom>
<varsglobal><text>bPc=b-c;
aMbPc=a-bPc;</text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>1</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>aMbPc</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text>_err == 0</text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<h3>Simplify:&nbsp; {a} -&nbsp;({b} - {c})</h3>]]></text>
 </subqtext>
 <feedback format="html">
<text><![CDATA[<br>
<p></p>]]></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 358007  -->
  <question type="formulas">
    <name>
      <text>L08-parentheses aM(bPc)</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[Simplify by adding, subtracting, multiplying or dividing, as indicated:<script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script><script>
    /*
                          actualWidth    width of the input
                          checkWidth     width at which the box becomes wider
                          defaultWidth   default width of the box
                          c, ctx             see https://www.w3schools.com/tags/canvas_measuretext.asp
                          size               size of the font w/ px, e.g. '14 px'
                                               note that the size of the font can be defined in any units,
                                              e.g. small, medium, xx-large, 150%, 1.25cm, 22px
                                              since it is always transformed into px units
                          sizeN              size of the font w/o px, e.g. '14'
                          family            family of the font, eg. "Times New Roman", Times, serif
                          txt                 text of the input, e.g. '123456'
        */
    var defaultWidth = 30;
    document.write('<canvas id="canvas_1" style="display: none;"></canvas>');

    function newWidth() {
        var txt = $(".formulas_number").val();
        var size = $(".formulas_number").css('font-size');
        var sizeN = Number(size.substring(0, size.length - 2));
        var family = $(".formulas_number").css('font-family');
        var c = document.getElementById("canvas_1");
        var ctx = c.getContext("2d");
        ctx.font = size + " " + family;
        var actualWidth = ctx.measureText(txt).width;
        var checkWidth = defaultWidth - sizeN;
        if (actualWidth >= checkWidth) {
            $(".formulas_number").width(actualWidth + sizeN);
        } else {
            $(".formulas_number").width(defaultWidth);
        }
    }
    $(document).ready(function() {
        $(".formulas_number").css("padding-left", "10px");
        newWidth();
        $(".formulas_number").keyup(function() {
            newWidth();
        });
    });
</script>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;"></p>
<table>
    <tbody>
        <tr>
            <td><h3>Simplify:&nbsp;&nbsp;</h3></td>
            <td><h3>{a} -<span>&nbsp;<u>(<span class="" style="color: rgb(255, 51, 102);">{b} + {c})</span></u></span></h3></td>
            <td><h3>&nbsp;</h3></td>
            <td><h3>First add<span>&nbsp;</span><span class="" style="color: rgb(255, 51, 102);">{b} + {c}</span></h3></td>
          <td><h3><img src="@@PLUGINFILE@@/ooo-parentheses.png" alt="parentheses" width="201" height="57" role="presentation"></h3></td></tr>
        <tr>
            <h3><td></td></h3>
            <td><h3><span class="" style="color: rgb(51, 102, 255);">&nbsp; {a} - ({bPc})</span></h3></td>
            <h3><td></td></h3>
            <td><h3>Now subtract&nbsp;<span class="" style="color: rgb(51, 102, 255);">{a} - {bPc}</span></h3></td>
        <td><h3><img src="@@PLUGINFILE@@/ooo-Multiplication.png" alt="Multiplication" width="200" height="55" role="presentation"></h3></td></tr>
        <tr>
            <h3><td></td></h3>
            <td><h3>{aMbPc}</h3></td>
            <td><h3><br></h3></td>
       <h3><td></td></h3><td></td> </tr>
    </tbody>
</table><br>
<p></p>]]></text>
<file name="ooo-Multiplication.png" path="/" 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</file>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>a={10:15:1};
b={1:5:1};
c={1:4:1};</text>
</varsrandom>
<varsglobal><text>bPc=b+c;
aMbPc=a-bPc;</text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>1</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>aMbPc</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text>_err == 0</text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<h3>Simplify:&nbsp; {a} -&nbsp;({b} + {c})</h3>]]></text>
 </subqtext>
 <feedback format="html">
<text><![CDATA[<br>
<p></p>]]></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 358008  -->
  <question type="formulas">
    <name>
      <text>L08-parentheses aP(bMc)</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[Simplify by adding, subtracting, multiplying or dividing, as indicated:<script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script><script>
    /*
                          actualWidth    width of the input
                          checkWidth     width at which the box becomes wider
                          defaultWidth   default width of the box
                          c, ctx             see https://www.w3schools.com/tags/canvas_measuretext.asp
                          size               size of the font w/ px, e.g. '14 px'
                                               note that the size of the font can be defined in any units,
                                              e.g. small, medium, xx-large, 150%, 1.25cm, 22px
                                              since it is always transformed into px units
                          sizeN              size of the font w/o px, e.g. '14'
                          family            family of the font, eg. "Times New Roman", Times, serif
                          txt                 text of the input, e.g. '123456'
        */
    var defaultWidth = 30;
    document.write('<canvas id="canvas_1" style="display: none;"></canvas>');

    function newWidth() {
        var txt = $(".formulas_number").val();
        var size = $(".formulas_number").css('font-size');
        var sizeN = Number(size.substring(0, size.length - 2));
        var family = $(".formulas_number").css('font-family');
        var c = document.getElementById("canvas_1");
        var ctx = c.getContext("2d");
        ctx.font = size + " " + family;
        var actualWidth = ctx.measureText(txt).width;
        var checkWidth = defaultWidth - sizeN;
        if (actualWidth >= checkWidth) {
            $(".formulas_number").width(actualWidth + sizeN);
        } else {
            $(".formulas_number").width(defaultWidth);
        }
    }
    $(document).ready(function() {
        $(".formulas_number").css("padding-left", "10px");
        newWidth();
        $(".formulas_number").keyup(function() {
            newWidth();
        });
    });
</script>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;"></p>
<table>
    <tbody>
        <tr>
            <td><h3>Simplify:&nbsp;&nbsp;</h3></td>
            <td><h3>{a} +<span>&nbsp;<u>(<span class="" style="color: rgb(255, 51, 102);">{b} - {c}</span>)</u></span></h3></td>
            <td><h3>&nbsp;</h3></td>
            <td><h3>First subtract&nbsp;<span class="" style="color: rgb(255, 51, 102);">{b} - {c}</span></h3></td>
          <td><h3><img src="@@PLUGINFILE@@/ooo-parentheses.png" alt="parentheses" width="201" height="57" role="presentation"></h3></td> </tr>
        <tr>
            <h3><td></td></h3>
            <td><h3><span>&nbsp; <span class="" style="color: rgb(51, 102, 255);">{a} + ({bPc})</span></span></h3></td>
            <h3><td></td></h3>
            <td><h3>Now add&nbsp;<span class="" style="color: rgb(51, 102, 255);">{a} + {bPc}</span></h3></td>
       <td><h3><img src="@@PLUGINFILE@@/ooo-Multiplication.png" alt="Multiplication" width="200" height="55" role="presentation"></h3></td> </tr>
        <tr>
            <h3><td></td></h3>
            <td><h3>{aMbPc}</h3></td>
            <td><h3><br></h3></td>
       <h3><td></td></h3><td></td> </tr>
    </tbody>
</table><br>
<p></p>]]></text>
<file name="ooo-Multiplication.png" path="/" 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</file>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>a={10:15:1};
b={5:15:1};
c={1:4:1};</text>
</varsrandom>
<varsglobal><text>bPc=b-c;
aMbPc=a+bPc;</text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>1</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>aMbPc</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text>_err == 0</text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<h3>Simplify:&nbsp; {a} +&nbsp;({b} - {c})</h3>]]></text>
 </subqtext>
 <feedback format="html">
<text><![CDATA[<br>
<p></p>]]></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 358009  -->
  <question type="formulas">
    <name>
      <text>L08-parentheses aP(bPc)</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[Simplify by adding, subtracting, multiplying or dividing, as indicated:<script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script><script>
    /*
                          actualWidth    width of the input
                          checkWidth     width at which the box becomes wider
                          defaultWidth   default width of the box
                          c, ctx             see https://www.w3schools.com/tags/canvas_measuretext.asp
                          size               size of the font w/ px, e.g. '14 px'
                                               note that the size of the font can be defined in any units,
                                              e.g. small, medium, xx-large, 150%, 1.25cm, 22px
                                              since it is always transformed into px units
                          sizeN              size of the font w/o px, e.g. '14'
                          family            family of the font, eg. "Times New Roman", Times, serif
                          txt                 text of the input, e.g. '123456'
        */
    var defaultWidth = 30;
    document.write('<canvas id="canvas_1" style="display: none;"></canvas>');

    function newWidth() {
        var txt = $(".formulas_number").val();
        var size = $(".formulas_number").css('font-size');
        var sizeN = Number(size.substring(0, size.length - 2));
        var family = $(".formulas_number").css('font-family');
        var c = document.getElementById("canvas_1");
        var ctx = c.getContext("2d");
        ctx.font = size + " " + family;
        var actualWidth = ctx.measureText(txt).width;
        var checkWidth = defaultWidth - sizeN;
        if (actualWidth >= checkWidth) {
            $(".formulas_number").width(actualWidth + sizeN);
        } else {
            $(".formulas_number").width(defaultWidth);
        }
    }
    $(document).ready(function() {
        $(".formulas_number").css("padding-left", "10px");
        newWidth();
        $(".formulas_number").keyup(function() {
            newWidth();
        });
    });
</script>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;"></p>
<table>
    <tbody>
        <tr>
            <td><h3>Simplify:&nbsp;&nbsp;</h3></td>
            <td><h3>{a} +<span>&nbsp;<u>(<span class="" style="color: rgb(255, 51, 102);">{b} + {c}</span>)</u></span></h3><u></u></td>
            <td><h3>&nbsp;</h3></td>
            <td><h3>First add<span>&nbsp;</span><span class="" style="color: rgb(255, 51, 102);">{b} + {c}</span></h3></td>
          <td><h3><img src="@@PLUGINFILE@@/ooo-parentheses.png" alt="parentheses" width="201" height="57" role="presentation"></h3></td></tr>
        <tr>
            <h3><td></td></h3>
            <td><h3><span>&nbsp; <span class="" style="color: rgb(51, 102, 255);">{a} + ({bPc})</span></span></h3></td>
            <h3><td></td></h3>
            <td><h3>Now add&nbsp;<span class="" style="color: rgb(51, 102, 255);">{a} + {bPc}</span></h3></td>
        <td><h3><img src="@@PLUGINFILE@@/ooo-Multiplication.png" alt="Multiplication" width="200" height="55" role="presentation"></h3></td></tr>
        <tr>
            <h3><td></td></h3>
            <td><h3>{aMbPc}</h3></td>
            <td><h3><br></h3></td>
       <h3><td></td></h3><td></td> </tr>
    </tbody>
</table><br>
<p></p>]]></text>
<file name="ooo-Multiplication.png" path="/" 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</file>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
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    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>a={10:15:1};
b={1:5:1};
c={1:4:1};</text>
</varsrandom>
<varsglobal><text>bPc=b+c;
aMbPc=a+bPc;</text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
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 <answer>
  <text>aMbPc</text>
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  <text></text>
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  <text></text>
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 <subqtext format="html">
<text><![CDATA[<h3>Simplify:&nbsp; {a} +&nbsp;({b} + {c})</h3>]]></text>
 </subqtext>
 <feedback format="html">
<text><![CDATA[<br>
<p></p>]]></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 0  -->
  <question type="category">
    <category>
      <text>$course$/top/Default for MSII/Test#1/L08- Order of Operations/L08 - Order Operations - Decimals</text>
    </category>
    <info format="html">
      <text></text>
    </info>
    <idnumber></idnumber>
  </question>

<!-- question: 358049  -->
  <question type="formulas">
    <name>
      <text>L08 - (a+b x d)2+c</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Evaluate the Expression:</p>
<h3 style="text-align: left;">({a} + {b} x {d})<sup>2&nbsp;</sup>+ {c}</h3>
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</script>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text><![CDATA[<table>
    <tbody>
        <tr>
            <td>
                <h3></h3>
                <h3>(<span class="" style="color: rgb(255, 51, 102);"><span class="" style="color: rgb(51, 51, 51);">{a} + </span>{b} x {d}</span>)<sup>2&nbsp;</sup>+ {c}</h3>
            </td>
            <td>&nbsp; &nbsp; &nbsp; &nbsp; &nbsp;&nbsp;</td>
            <td>First simplify inside the parentheses.&nbsp; <br>There are two operations inside the <br>parentheses.&nbsp; Multiplication comes first.<br>
                <h3><span>Multiply&nbsp;<span class="" style="color: rgb(255, 51, 102);">{b} x {d}</span></span></h3><br>
            </td>
            <td style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-parentheses.png" alt="parentheses" width="201" height="57" role="presentation"><img src="@@PLUGINFILE@@/ooo-Multiplication.png" alt="Multiplication" width="200" height="55" role="presentation"></td>
        </tr><tr>
            <td>
                <h3></h3>
                <h3>(<span class="" style="color: rgb(255, 51, 102);"><span class="" style="color: rgb(51, 102, 255);">{a} + </span><span class="" style="color: rgb(51, 102, 255);">{=b*d}</span></span>)<sup>2&nbsp;</sup>+ {c}</h3>
            </td>
            <td>&nbsp; &nbsp; &nbsp; &nbsp; &nbsp;&nbsp;</td>
            <td>Now simplify the addition in the parentheses<br>
                <h3><span>Add <span class="" style="color: rgb(51, 102, 255);">{a} + {=d*b}</span></span></h3><br>
            </td>
            <td style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-parentheses.png" alt="parentheses" width="201" height="57" role="presentation"><img src="@@PLUGINFILE@@/ooo-addition.png" alt="Addition or Subtraction" width="201" height="57" role="presentation"></td>
        </tr>
        <tr>
            <td>
                <h3></h3>
                <h3><span class="" style="color: rgb(51, 102, 255);">({=a+b*d})</span><sup><span class="" style="color: rgb(51, 102, 255);">2</span>&nbsp;</sup>+ {c}</h3>
            </td>
            <td>&nbsp; &nbsp; &nbsp; &nbsp; &nbsp;&nbsp;</td>
            <td>
                <h3><span>Exponents<span class="" style="color: rgb(51, 102, 255);">&nbsp;</span><span class="" style="color: rgb(255, 51, 102);"><span class="" style="color: rgb(51, 102, 255);">{=a+b*d}</span><sup><span class="" style="color: rgb(51, 102, 255);">2</span></sup></span></span></h3><br>
            </td>
            <td style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-Exponents.png" alt="exponents" width="201" height="57" role="presentation" class="img-fluid atto_image_button_middle"></td>
        </tr>
        <tr>
            <td>
                <h3></h3>
                <h3><span class="" style="color: rgb(51, 255, 102);">{=pow(a+b*d,2)}</span><sup><span class="" style="color: rgb(51, 255, 102);">&nbsp;</span></sup><span class="" style="color: rgb(51, 255, 102);">+ {c}</span></h3><span class="" style="color: rgb(51, 102, 255);"></span>
            </td>
            <td></td>
            <td>
                <h3><span>Add&nbsp;&nbsp;<span class="" style="color: rgb(51, 255, 102);">{=pow(a+b*d,2)}</span><sup><span class="" style="color: rgb(51, 255, 102);">&nbsp;</span></sup><span class="" style="font-size: 1.64062rem; color: rgb(51, 255, 102);">+ {c}</span></span></h3>
            </td>
            <td style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-addition.png" alt="Addition or Subtraction" width="201" height="57" role="presentation"></td>
        </tr>

        <tr>
            <td>
                <h3>{ans}</h3>
            </td>
            <td></td>
            <td></td>
            <td></td>
        </tr>
    </tbody>
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</file>
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    <shownumcorrect/>
<varsrandom><text>a={1:7:.1};
b={1:7:.1};
c={1:8:.1};
d={1:5:.1};</text>
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<varsglobal><text>ans = pow(a+b*d,2)+c;</text>
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  </question>

<!-- question: 358074  -->
  <question type="formulas">
    <name>
      <text>L08 - (a+b x d)2+c</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Evaluate the Expression:</p>
<h3 style="text-align: left;">({a} + {b} x {d})<sup>2&nbsp;</sup>+ {c}</h3>
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      <text><![CDATA[<table>
    <tbody>
        <tr>
            <td>
                <h3></h3>
                <h3>(<span class="" style="color: rgb(255, 51, 102);"><span class="" style="color: rgb(51, 51, 51);">{a} + </span>{b} x {d}</span>)<sup>2&nbsp;</sup>+ {c}</h3>
            </td>
            <td>&nbsp; &nbsp; &nbsp; &nbsp; &nbsp;&nbsp;</td>
            <td>First simplify inside the parentheses.&nbsp; <br>There are two operations inside the <br>parentheses.&nbsp; Multiplication comes first.<br>
                <h3><span>Multiply&nbsp;<span class="" style="color: rgb(255, 51, 102);">{b} x {d}</span></span></h3><br>
            </td>
            <td style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-parentheses.png" alt="parentheses" width="201" height="57" role="presentation"><img src="@@PLUGINFILE@@/ooo-Multiplication.png" alt="Multiplication" width="200" height="55" role="presentation"></td>
        </tr><tr>
            <td>
                <h3></h3>
                <h3>(<span class="" style="color: rgb(255, 51, 102);"><span class="" style="color: rgb(51, 102, 255);">{a} + </span><span class="" style="color: rgb(51, 102, 255);">{=b*d}</span></span>)<sup>2&nbsp;</sup>+ {c}</h3>
            </td>
            <td>&nbsp; &nbsp; &nbsp; &nbsp; &nbsp;&nbsp;</td>
            <td>Now simplify the addition in the parentheses<br>
                <h3><span>Add <span class="" style="color: rgb(51, 102, 255);">{a} + {=d*b}</span></span></h3><br>
            </td>
            <td style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-parentheses.png" alt="parentheses" width="201" height="57" role="presentation"><img src="@@PLUGINFILE@@/ooo-addition.png" alt="Addition or Subtraction" width="201" height="57" role="presentation"></td>
        </tr>
        <tr>
            <td>
                <h3></h3>
                <h3><span class="" style="color: rgb(51, 102, 255);">({=a+b*d})</span><sup><span class="" style="color: rgb(51, 102, 255);">2</span>&nbsp;</sup>+ {c}</h3>
            </td>
            <td>&nbsp; &nbsp; &nbsp; &nbsp; &nbsp;&nbsp;</td>
            <td>
                <h3><span>Exponents<span class="" style="color: rgb(51, 102, 255);">&nbsp;</span><span class="" style="color: rgb(255, 51, 102);"><span class="" style="color: rgb(51, 102, 255);">{=a+b*d}</span><sup><span class="" style="color: rgb(51, 102, 255);">2</span></sup></span></span></h3><br>
            </td>
            <td style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-Exponents.png" alt="exponents" width="201" height="57" role="presentation" class="img-fluid atto_image_button_middle"></td>
        </tr>
        <tr>
            <td>
                <h3></h3>
                <h3><span class="" style="color: rgb(51, 255, 102);">{=pow(a+b*d,2)}</span><sup><span class="" style="color: rgb(51, 255, 102);">&nbsp;</span></sup><span class="" style="color: rgb(51, 255, 102);">+ {c}</span></h3><span class="" style="color: rgb(51, 102, 255);"></span>
            </td>
            <td></td>
            <td>
                <h3><span>Add&nbsp;&nbsp;<span class="" style="color: rgb(51, 255, 102);">{=pow(a+b*d,2)}</span><sup><span class="" style="color: rgb(51, 255, 102);">&nbsp;</span></sup><span class="" style="font-size: 1.64062rem; color: rgb(51, 255, 102);">+ {c}</span></span></h3>
            </td>
            <td style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-addition.png" alt="Addition or Subtraction" width="201" height="57" role="presentation"></td>
        </tr>

        <tr>
            <td>
                <h3>{ans}</h3>
            </td>
            <td></td>
            <td></td>
            <td></td>
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xPO+2filBexvr1n27sttubjeeYELvCgvxNFuTnG5c2HnnkiSJVGWeddbOlRSwh7hZa+cuNa0r1dZdrGtdcUxVsvzIbLmxy992vMTvmGBdb2tXN9PlyOmFdsHk9F1g9V1kd+GeRpaOe1VkRfPXVH7O011q62YVN4Z+wK/5PGauMKwvy/zRdlWsmWZ+4Y9H79uabv1mMgDzWr/+8jYurjbNsXCyxPCuezJsvVxTFnZGmsbor2HbffcgCjzg5rml88IP5n6I6/PBLG7vu+hbj20y0zTBhMte42PKsaNx554NFqjLuvPP7RfprLO2gcYmlX92sJ1//VLnGRMkXitod9933S7PhvCZ32+1Ks+Em4yJLOxU7yFcXbF7POVbP5VbHLONCS0c9qxrf/e5vilQtnHnmeyztpcZrLe0849IivduVPjxx332P2nfLjKRZYVxlbNeG1ZOqT9wRSd8ua3tSFbjzzh82jjhigY2J2cYFlme5caVxWx4f2AV9jrWoMb31WO0PxpD6ZEehaazuCrbddhuyBUmcHNeURELgnnt+2nj6009v7LLLucZLTJRcZ1xo6ZcZVzfOOmukSFnGww//ztKfY7zc0s8q8qxq1pOvf6pc07jqqrpg22WX8wpeaTbcZFxkaVc30+fLGY/kqws2r6PaXupZZT66w/zRWjQ/97l7Ld3FRvw50zjP0i0p0rtdVey66xzjbON8O77UuPLJtGXSJxOvT9wRSd+uaMyf/5ViJLTHww//e2P9+q/Y2GCOMHYZY8zXbXOMPP64vyeSv2ed9XH7bnnBiDEa19PLNRZvWzv7H//4/fYdY4g+WWHckrFfnA6axuquYNt11yELNuJkeOaZnyqmWhnr1n3GBNsZxgtswb/CeKOlX2JcYVxjXFoSBynmzfuo5bvE8lxrnFvkWW3M2zA1rmlceWVdsD396ec1iWDbZRcXbG4DtufKGY/kqws2r8cF2y67uGDzelY1ucsuC4w3Gq+ydBcaLzbim5lGfINPw66cIJxhvMZIGQsszbIn05bt8zonVl+aX9yxuNK4rPG1r20uRtLYePjhx23Ob7AxMsfIGI65zjjeVsZLeX5ceeWnmmN6l13m2zHsDVtzeTtlzK2UuXQ7Ojvzw5VXlm9HYU0g3nqsYRwRrxRvtmeaxuquYHv609fYoiROhp/7XP2nqMBhh13eeOpTz2w87WkXGWdY2jnGZcaVxtXG5Y2PfSz/g/AbNtxned5mvMp4k6VdWuTL2zA1rm5ccUVZsG3a9Eur99yCVxQ2LDSuaqbPlzMeybe6qKEFr+OtxsuNN1qaBUbqCS42zrVj1xuvNl5jnGGcZd9jEz71svPlX2a8xPgOO04fUF6uHXyeaH1pfnHHImNhhXG+ibb8HM8B4faBD3yncfjhlLHIGHM3N+amkz5mU1xxxYiN6+uM19uxecblxqnEmZgXtDUY3+XS76js3A/V2Mv48bhPv8y2NMScGD/lvOL2QdNY3RVsT33qGhMX4sS5+slLDCk2bvxJ4ylPOct4tvFSS/dO4zzjCuMqI3lXNE466UNFjjIef/z/Ng49dEaSd6FxmXG1sWrDVLm6cfnldcH2lKec2+RTn3qF8SYjNmD7ZG0gX11QeT1vtWMI3BuNC4zUE3UtNy424j/smG2cYyQdPllp9LLz5V+QtGOWsV07ooxO60vzijse6WPGCWNhrp2Y5U+u2uHxx//LTsjutRM3xsv8ohzGVjpec/VuKXqdKS6//Hb77irjDCPjfKkR+3L5x+aGDa0nrNeu/aZ9t8RIm2PO4Mt83h2JDz/st8fQ/6efPmLf4Qf8St/n4s5Ki7ePNvOAD3zgmxavBux7+iTiYbpuiNsbTWN1V7D19FCoODGubgwO/ksxzcoYHLzdjp9lPNd4pfEm40LjKuNqI/n5//LG5s3/VuQqY2jos3b8QuMM4zzjEiN5I38njPTUtdK4ouDy5P8rGgMDny9qdSDY3HZ4hTFn/8TrgVV4HW81Xm680bjASDlRF/mWGRcZ8QOcb1xspHzqI53XW0Wr/MuM7zTONS41UiZlk28i9ZGu2v6UOV+Qr8q07siTKy9YLZO/af44Fsej3vh/mjZXfreYsyXX9qpN49mVlht5I38wrS+to5PycyQPZdH3s21ej9pC/J/FyOoM7JgMDX3N8g8aGVOMvbB7MjZNlu6/FAMD/2DfXWKMuUeMwWe5/GNz06bWfVgjI/9q3zHPIHGD+RT9kM+/Y7AsiAcGPm3f4QPiB77N+YDv8M8c40wj8fZi41XG643EH8Yg4yXNJ24/lGDbBri6dFYZIKD39PQb32IMwcWkrQouX2CGh79b5Cxj48af2vHzjO0E33hcbQvFd6yc35hNrV1A7pHYsOFnFkxGLQ02LbX/31kcdUxMsK22/F+wMn/+5Nkl4Axz48Zfmw3ftDQseC6Sqmgv2FY3+vs/VbJ9dPTH9j1lQV8E0oViIujvH0nK8YW9k/rG9r+LeHyxefNvi1Ja4EyaMgcHv2Jp8T1lEozHXsDpxwD29fbeat+7P3t73908jh9S26mfuvr6PlikHb+eqbK3971Pjrl0LADGA+0fGbmv8H0qmsOmvF3pPKMMz+v5R0but7b+rjjq7aaOGNutdk+2zeSlDMblbGvjQiv/nqK2zrFp02+sL95lZbAwM5ewLfojV2+3Sfurgu3v7bu3GweMNxjxWTcE2732HSdH1xlpL/MHH26Zcbdt0MdvioGBj9l3+AHfItrwQbW/+Rzja5YRn7FmINbwHSJ/OseJ2H12XbD5YBM7Z2/ve4ppWQb3n7lgO8fI2SsTkMlIgE4XJv6/0oL4B4qcdfT1MckvNTLpOdOq7hjkuKopGqoLZg4bN/7C2sEOW/nBCRds2A8RUgQS2hCBw+vq77+jFKjbgV3E/n7O5mcX37TgdSDYYtGgzdSzsikEU2za9LB9jy0ISNItLY5MHCMjP7D8CER2PnwBre801uvzPqj7HKHSic8D7LwMDNxheakf37JYhrgoj5ORkQeKXA7Px47PXU0hNB58AZ1tZAzF4lmtZ/JkLiCcOrElgG/7+t5r+WMXJnxbHd+ramOMPuntXdkcV+3gY4l+o83h28m01+epi0sWT/x4rdnOCVu5X8YDJ3P9/X9n+avjqTv9MDa9HSkGBj5k311kZPcZgUD78FMu/9hML+uNjHzPviNuMKeJf9EH2DAdbd0azPn3H+07/HC1kT4PQVzNx3fMS/xEPCBtOi+6N1fFrUEJtq3OoaFvF9OyjMHBD9vxvzZeYGR3ClGQnmGmZBIuMeH0qyJ3GcPDX7bj7NJdY2ShaCcYWkx3YzoBryUYHv5W8cnhgg0R1V6wIdbSHZ3xwGI1NFR/TYLX006wVQXUb+x7fPEOI0Ftodk/9ruy2mFw8FOWn91LFhS/XDV+fSxoLNxp8FxV2gGaKIaGvmpl4N+qsIg6coLtI1bnT4pPnWF0lBMJFmXaGjuGaT2TI2It3eGaCBB4/f2IBsZ2nNRUBUxdsPX2zrU6/0/xKQ+feyyUMaamIhjIg134jEUUH+LLq82Wm6x/vtMc353ARdv7LW9cnmdMUXZdqPp3HGNM8DfS5doQbYs81fR+LEVLsMVJIW0LUUGdtJe/UX9aVsryfVjsQPrOHZf2mD+pQM2VVbW5yrBhLDuiDNJgdzCXr+q7KtPy0vpz5UWZfC5fQSjvYBJn8EGsBWl+iG8YC8wDxkV6EhdtHMvOsGsybU/LSRm28f8oK2WkaVeu6JRg2+pMA1SAhwV6es4wnmkkELK1zbY2k4fBnStruS3a+beqb978iB3nsiiiiYVn7DPg6o5UAFE2OvrD5sLCrgCfx8KmTb+w8rikmxdsXPrKiTUWow0bftSsZ3T0XrO/7qMqvB7YiWD7lX3P4tIKgH19w5bus8Y7jPV32w0M/K3xfcb3G//O+CFjeu/OtUa/TFW/NJzWx4IWiw4Bysnlzxw2b36s6YORkY1Nbtz4UNtFfWjoS1YW7YnLZfQxPqBf64ItV87GjT+zdPc062rn94EB7q1stbcVcOtjqROOJdY2bfr1k21nPODLHFzADFt5CCAWKhY07IpFoC7Y8G2KaDtjPMZ2q3/xa5Qb/VZvy/iMvNjGGGA+4EfKv8p8cWOzne36OAVp+vq4VBKirSxU05MhRK1f1mbxTtOV25GeNIyO/sS+Iy2MseRMkQo2Thw2bXqkOOIgxvktDcQd6o845vVP5ISNEysfc/SD29Xf/8niaNjsbRwa+lbpRAw7+vrYmUxt4OrEP9rJ5r3N8ZHu7vL/sL239+ZavqrvUjKmo8wUcYuBX86Pvii3oRNs2PCQ5Sv7c+PG1gu72/u7bCdjZHT0p812psBvbAB429db2patubZTTiAdN319f9/8nN7aEbfTcFVovHLFlBJsW5UEihw2bNhkxxFrZxtZ6GOxKAe6MpfbxLqlKKGO/n4mHWeq3JCa7hRU7VplE6p+SW54+F/sGDtYiCLs8p2z4eGvWmDLLy4u2N7cTJcTbLkdJYRaby9n09RDXhd8iCReBtwOrbRclhlPsLHzd77xbUbqYqeD9CwE2HhNkbKFnp7TjVyipl9oOwKY/PiUOmP3bEFGsKX1xb2IrYWfwF4FYqKvjzTcm0e73N9xTyB+r8IXcPowRBt9TCCknpUmBO4vUtaxceNm8zv5sJO2eT1DQ6NFihZI621GtOE7Ai7jsjqWOuGq0kIT8HGAr2hzuf18v2FDvS0ITN/tDNEW88XrqS6eAfw2MICYYTeb9nvbvX76jN2NOGliEZzqwuL94bbhO8rEXsYePo0dt42Fhe3hJwPMrbjdgT6PcV8+8fJL4LSBuqiT+knbsi31EcLL00PmbWthTYFg6+9/V00AV8GlZy5B+5hhrnl5E4X3L3ON9rKj3ZpvbvNsGx/59975ZX38PNdsWW/pflYcGRvceuC3Y+ALYkWcEJT9R99ydaITETo6+oClp7x51obPFt92Br/NIr0VY4l9l+5O8sCGt9P7mrng8QY7EZQbM/MuB4Tr4OAXLB872NF2yqPtXl4aY2PcjIzkf7knhT9IE+Wm8crLFVN2XbCFo8XxyYMC9YUaDAxwTw7CgAUqdowITkwSBjSBokqOcVn0l0UpZYyOcj8ICzFPDTFB0p2Rll2Dg18rcrQwNPR5O0ZeFk4Ws1SoXGaB7H3ZYO2CLQQO7YiHAVZYwHh3kaoFFmlfMKMeFtBWPSxi7DDl0BK4pCWg4y/3TV6wRflc7kqDMAHuhiJlC77jySVq2hL36+BLFnJEMMGxvoCAfH2+8OOHanBnV8l9TP9XhSF+ZIG+zPqlvhPqPiQNCz9tiYVlRVvB5pfM8XlaFztL1Hep5avfHO+X2LEDX8diXh5LnbDaNwCh4r6i/YwH6kI0Rfvhpc22VuFjlcuYYVcImBXm1/yOYX8/L6VM209dsSOKAETUxxzEn5Q38bbm6bb5/KVs6mB++o5bfz+7j2PvMPsOF20OG4kRy2u+5RK4n1hQdgjtdIEsX5L0S/mMb8j4dmGAvSmGhzc0RW8n4BJ0by9jn/Lon8U2p39tdT3SZLrDxQkaMcT5S+OvkvGNTbR3rrWrdVKBkNmw4cfFpzpGRr5redjJXNLc6amCNjvrP9pPG3lYJOptCYzWWJjorSTDw+yEXW8nWu+1OvHBw02m4ApJ1Q/Dw3dbvrgVwwVPWbBxby3jlnlAX7cE+mRvPxgaIk5Eefgh1iLmcSqa6YPOb7UYGPiolUG51ROJGJeiU4JtK3JldicLbNr0c2NMToIZAYSJ7EFtLHImmAPBzxelVNC0JlyQ4JnCz+ARQkEWNAImwYCzegLGtRYEuB+oLNpoRzvBNjz8gyKVw4NhurPGgs2iicChjuA1FgweLHK14IIK+8gT7aNt7QRbiCFEFwIKu2LRnF+kbMFtoi20n0CJIOIsn7wEmljMlpWCF8jX54JtbD/QHvxAn4UfaBsLBr6fWVucyO8iJ+57RIj6Ap4TbEND/2zH2Dnk9THYiBglLwti9O2iInUL7Hi2nl4mgE9OyOTHG20PhjCkHtoc7ce2GTauy5fl/alo8uCv9MQkL9i8/W8yxutzEGv0EcKGuvBhulMRwrSbCwplYSP9xBjCZnxKvfm5lcLbjMhm3DAmYxxWBVt68zplh+Bo2VEWbJw4MG8h/g7B2n5XDLHNCRxjtrd3lvn3C80xmcLvTcPW2CHCry5UiXWBkRHEDHMOMjbp17hEnRdsqeDDZ97my0wQMdf+xf7Szivs+48VqfwS3dDQBrMXGxj7zDc/QazGGred+R+XofGHC4yqv7GFByf6+jjOuLrY0vxvK7N1ouECMuY24xWfvLM46hgYuM2+wwfEIOY2ZdEnjNPIVxVsnKATC/FTiGOfB1WxhogeHPxnay91U/bbm3bmTo4HBri3mhNUxhnj1OdDNeYF6PuhoS82fYlP+/vfWyvX53y0hfFQHZeiU4Jtq3Gi9yx0A4ODnGET2FmMEA1MNiZxy6404IGhoTvtewIFARPxQLBkYhEECHAELSbZjTZpW0EQIDp9IawLtupC7WfOCBTSImwImgQG8lBHkIlfDmjAAxr5U0HqAaozwRZnjL5TWUVLSIb/IgiSj6AduxXsbHQu2KoiouWH8Dd+QxyGH2gXIoz/z7FxVH9p8sAA94awsOG/6Gd/dUUKX+jxG2I3xAqLB/7Dz9RB385pBvUULthYPGhPBG9fuNLxNDbLl9ZAa7xhDwt0XOKkDtoe7ceu2bYIlx90Ae47/BbjwPul6mtvf+yckifajxBgEYy66Oe0j7sp1qoM8ZbuuN1ki/7NNeGTwv0Vt09g75LaOPTLvgjy8A1jkHqi3qpgYyGlDyACK8RVXbBhW3//WjsW45YTG8/L5dLUdv7f24uPw9et/qwLNuJHTrAxB+uCLcCuZG8vYxO/ME6xifwudvr61jdPbv0SKT4jLceY3/iI/+PPS5p+CPhl9zhpo/50fJVFtQtXysIG5n7YcFHTJ5Tlt5rQpvAF/XJdUYLDBRt+IC7kBBtzfF6p71xYRryOy+Xc51x+yI2dMK+fNoWv+D92X2zpq7GTMUH6WEN83g8MfK5I0QI7g319HKftUa63P/Up6OtjHKY74y4E6/NjZ2bXBZtPenF8ciPmdMPvjWPixOWT8o5BTkT6fTwsaky6EAEs5BHsg9xs/+kil8MFG4svYocAE8F5eU0YDg5+3L6nHgIzwYIFgoDA5E3rod52O2AENIJsnP2OJaBCGBJ4yzsx5KnC01fLxx7qiHzOzuur1+OLKgtU+JvAyGJG+vABdfKXvptb21X1hY5gHf3sYqMq2FoLIiSQpgsoeaIO7o8p30g+MvIt+55+ze3Y1sd7nXUhDdxPtB/7GTP4OrUn2o9diy3Q/22RswUeDGmNIYQeZ+xLrQ1lwebpqAumi3AItLS+tJ9z7ekmqSP6GDto/yzz+fcLy+vo719naejDEFb1h198bJEmhB1jKua/t60u2OgHyNhg3Pp8TOFijfoZRyz6+J5xgaAg3zVme/k9kYODn7Dv04Wf+YToaF0OHBn5tn0X8w67Y+eXMcEJE3m4Z7Qs2LDHX2VETGAeIcLCHvJzAkQ/0x7KYfzyPeUzBrA50s2s+b0ljklDGUus/R8vjjp8h4sxBfEfbaX8KJu/1BWM2yoYr+XXFg0M8DANfqBeyqGPow34jrYuLPWd31ZA25lD9DVjYllzNzFA3OjtxX7sCzFFu1IfXG3llk+u+/t5fyPlYgP1c3JQ7gMXzIhFYgR2MCbIQ9nXNHf0Uvh4oJ+okzKJ89M137YXSrBtJa6oCZbpAE+f9vYyETlDI0Aw0VnMfFJUF1AuN7mAqi5oBPrIF4sZ7x8r3zjrgo1gS7AJweYLexV9fUxQ6kFQVhfqqMPr4bsqvJ5uCbbcLx3EwtFOsLX6trP6Fljg+0SRogXvHxa+nL+jrtTvBOqqmEKIUReLFLZ6/rxgi/6JtAR26qJtUc+yTB0Itpw/Ul+Mxfplcd+9wJbYyQzBxRig36PtLbvwYxUuxFiEUsFavikbeDrawKJCO2K3Im1/lbm2bElSp/dzTpwGfBeGBZ02s/DPt+/Kux6+K8q4YtHvVLAxHyFix8ctvkkxOMgTj/gx5i++pO/wPbbMNtv/pkjtGB3lHivSMsZDfC0ujTOelvU0tCuER9hAvKCf6i/s9l93YQxhD+OAvLErTn7qIg4RX+hvvwzpafhLuhBC7OCVT0R9vISApI2LzNbyT475ZVDGMvUzlpnXpGU8M8f4y2fqIxbzf77HroVFKY7WbnZ6EkIb8EHMjepDBwg2/Ma8RlgN1kTl8PDX7XvaQXsYF/Qbggl/hJ9usv4trwvDw7ywu9z+auz3eM7ONeMC27Ej2knZ5fuEXZwTsyiT+vE9435rzLltlRJsW4ErbALUb+yfLgwNfcZsIIgQQAhKIVTq2+UuNJjMBL8QeeQhQDCZyu3KCxXyE7hago1HvavwNARYAkEEpVg4y/VQdxWevyogsHFLCrZcQOlcsFXTgby/8UHV38Gltvg9WOR2uFBGaLNQhDBfbEExJ9jiEhbjgQWjembr/88LNuyMxR9/TEywVe1pjRcYArKdn70Mxkj11yBagjX6ygVrXbDFzgULSgiSdBxU69saDFuYC+WFPIULNtrSmmfTJdi8XOqGlB2LPuKD9NQzWDpJ9b5m7MXJGWOPXdBUsCE6sJf6QxwwHlyo+Xir3zPaijmQMcAccBHrtiBygtiHnSGimG/UEbbjx6pgo1ziFLazO1fe3eLeOT9OOuYgcz7GcohN/rog9DpdqPmx8i0ZrSeYKQtRSZ7ou4gN5R3knGAbHi7vFPb3v9u+p9zYuYt+S/2EnXOLHA6e0PZ85KFsTg4+Uxx1+PzjxJO+ow+wm/ETts8tjQcX5yHMJ7NjvzOw64ItgovYnsttwOffuTU4yA2yf2V8o5EbwTlD4TIhQmZi5Ifjc+B7DyStwB6BL7+AIlJCQMQWeASKcrvaC7ZYgJmInLHW73fwNExwghKBg8md2+lgEo8l2KoCot1DAKQnQLAQEKgJTF72xMqPoNKyr7P66jsgoOXvCIa+kNXrCXKps3x274KN+ljs8KUHyfaCjXSIZNKxYKR1uT/ygo3+qo6LdnZWWX8Iov2ObM7Pwdzl2m/Y9/g6bPNFMi/YcoK10zZMJ/FB+1/k4B2BrXHjAmigcpnKhRVtTf3CHKP8ej/7uGXhjRMNH7dVO7xc/M3iHDtmnq7Vd/g/LRsxSF9jS8z3nOgIwYZgrM5Ttzsv2LCHtkY+7Albgu5TfMB70YaHv9c8+cEGpz/IVf0lDC8/FSwLmukCLaHLOEasxPyIeFav38n/3WcpXLDhh1y/BXO+Y2yHYOU1G+U40epbGDtbzLe03/jLSVHLB61xEfNmjtlYFbW0n/6N3UXGhItRLze3m5r6a7y4tzNSgm3a2dtbvjQQ8JflItZ43xcLYSyknKkx6CfG6s2iKfr6WJhJx0QOYVS/x8knJpMOMpHiLDEmc9q2bgi2ToQKn3d0wRb+dn/l6wkus0Wm/KSo/6wZ9aVCZEGtf12wYROXWjgDZlHjrDot3/2RBldQFmyxEziRADuWYGPsc/9LLPxuQ76cpbUdNn/ykzJijFNGO8FG+5ljiAYWq2r7txXS/m1ZsLFAx+44Y4FdlOg3WF6gW4KNPmrtqHdHsDH2ycO4jhOWEOKtfHBw8Ku18TMe3M+UH34s31PrbcNnjMHYMcKGdH6ELR6jWnPc/5+iO4Jtdu1BLz9OOyjbhVe538LO8i0R9XExy2ws/yyhjzP6gfGYrjPRzvKJVl2wTTSe7AyUYJt28vbtHPyBAHbWWASZCAx0JhEBhwE/UV5jIjD/VNnwMG/EZ0IRBDmr8jOfauAjf1lAdEew5RYef7EvgTCCkgRbp4KtKkRciFHf9ijYGCssJPgJwVZdoKusjyW/PDhRwUb7t23BVh1XKXxHfmsJtlRQhL/HFhQtwcbYiziEqOuWYCNfzNWcwFnR9krHeCg/Ve3tTdHyW8z3Tk48ghzfMoKtOv7dT/g2nSe58c+4qPYd7aN8TqxuMBurgg17OZ4K1jSO5ezFnrBXgq1OCbZpZ/UsJzA4yM/9xI+9MzE56ySIEaQYvBPlLAtIPy1KL2PzZt6SHZOZgOYTNbcg+KPxnQiIqQm2wUFenpheYtvxBVtv761FihZcRExMsFVfAOr3KVIfizPjaNsUbOxuVDFRwdbXV3+tSV8ftlBGp4JtrPZPhWG3j0P3T/Rlvj3tuaytwPD5zM484ybdyd4ago1ySTMRwUbZ3RRs9D35Ir7VBc7g4IYitYP7qYaHv2FlEYeZ45D2+DvJUtQF27zMJUOOx3zv5MQjyPEtI9iqO/E+1zoTbOkupPcd+Sh/LMFG+9N70tI4Np69E40nOwO7LthiQIo55m62B345lJd3EnQJqAQw7t9hYsZ1/4lyoQWlLxU11OHvTGJSxSUMDwJV1IVUTKR04YHLaguwBy6CMoGBiehn/tRTFQCjo9+377n/jgDOriLBmeARk7ZVT07oeB2xw0CQDsHHU2Tlnaz8Tg7BKhbWcsAE7cuv+6Gz+ghg9bet+y9SpDuN7fzt7O8vv/sOuGBBsMWlvhBs5XtYWoItvSSYXjqC7o+8YKO/CPaIneolj/G4LCu2fLzhq7LAb1cu9x2l8BdEp+9VCwGRE2w8JTpe+yfLZU0RQJ3+u5GUC2NMd+onZ85XgeHhuywNsSP85jfn1wUb7+djoQ2hEQs0ddT7OS88fNymKAvBarnBJU1/BPznzRjn+J6ysbn8xHNZsPmlt/I8dbur883HflWwle0p/7Zl+noL6qK9/KWMC638nGBjfMXYn1uy25925njqt6rd7cjxqiDuzL91AYQfiFfYyE+dVZ9kpRzEeLSDvq2WC8vx0C9fko82uiDjZ89SuL1xPK7MpON+PHsnGk92BkqwTSOXWWAtv8YgsGEDv/sW967F5AnBEoN2oiTvwlKQTOHCgIDCGRJnt0yoxaUzReD3Q+UWZiZfq308Ml6tq3VPEgtJKtjqTzb6QksgJEhyNk2Qow3lergHMHfPidez/Qk2fsQ5hb9UlDRj+ztY3bH1xSIEC2UQ4KmLhw62LcFGm6qC1X3ViZ99LNQFL8Kf9tOudMGeXsFWHQP8rmJvL8fwk/dHq1/dx7ly+J4TlHb3WfmrejjJoS/SnbB5NTHvr99AiKTjIhZot2Eygm1w8GP2HQt0jAViSdmPVVt80aefsT0uidJHOcEW7coJn8kJthT+zjRsp53RDoQvdl1t5Y8UKR0ep1OhM9fGXfln0lq/g+s7UO63dv2cfsf/2wm2XL8Fxxdsg4NfKY46/PUntCPGf73fsKe6G+nvzCRfjAtemp67h02CrbuUYJtGLmsbdP3pUBYZBmxnOwvjk7xLaoEk8PDDv7Xj6cLIBFlsorL8gkvg9wQxAQma2BYB0INLTqwBX3wJboipEGzerv7+jxapWvCn+wgE+ACbCEwEEK9nrIXL69lygs0XuxDUBE33l9fRygc7F2zYVn6BJHCRjL9JG/7GD2ldS7P3Q/Jj7S58WZjxIz73/NuiYONHqqvwS7rYxP13LOTxioFou+fN/XC37xpgV/jPd27IvzUFG0CM8xLWvr53WZrY1a6OobQcH0tVUZpiZIR3afGwEnMs2sHYp+yysPLXMYRgo8/S9i6rjadOBRvt8peppvXj81Z7qn3l6UOw0c+UXX4wgZ8w8n4kJuTmactHKcYXbOX5PTj4SfsOvzBHaQN1McepD6FzV5HS4elIHzte82ppWi/9HS+eR1tSlgXb8PBX7Tv8MDXB1tt7c3HU4SfJ9C2+Sh8WwYaWfWm5fkJJH9Mn+MBPECTYpoNdF2wx4MQqc5eugF8O/UtjeoYcgYkBngbziZB8PK5+e1FTHYOD/C5c7GixMC6wyThUE1/Y6Gd5MZkIyNjHu73KIiCFCxXEQ1VIMRHrL3wFHpxisfadAurh7LDdbiHwehBUcRmM4EM99bdwu10scHEGTNupJ/zNk4flnUZfvOgjbPP7C/v6uMTEguf1hM87r488/AZg+ceeAT+b1NfHJCU4Erzc37C395as31uXoPEFAZOxFIKlnWDDpgjYBNUI2Ok44n6TdoItdwk7zd+O7qve3jXZfmXB898fZIEKAUL5S8wvH8zeC+o2MdYYB9hFm5hL9FE7wTZe+yfH6hioYuPGn9tY/7al+6S1k5+doW76mPfzfbZ54pSbHyn83rW4lYLYweIYJzq0o/w6BhdWt9j3jI24J8zn18jIpiJVCz6eWETTcYud9RdXt8qOBZr5h995qWrZF/5CboQCY5X52ho/aZs9HaKA+uPkI8r1sQCr5bvNtJGY07ok3uqfsiDasOEB+w57EGKIIsYCIouXzd5eG58+xvB3CF98Un7PnPuDX38gDe1jHPo89DH8d83xyJWG6Pe0XSlcaFNfKqzIk8ad3O5kCKDw7yIra3ORwuFl499qv7kd1fve/CevKBd7IhbmXusRgi1OviPuR3zI3a9YtXci8WRnoATbtLE68AP+dCiCjeAVi1+coU5lsJIXzrfAl/9BeK87nVQEgfk2eeq7HoDLbfzEDLsEPNBQDWT83mT6I9X+4+/tBBuBvPyyxQBnfqOjP2zWMzp6v30u7zBQ78aN5TN236HsnmCrXrIF2IWQIGjFbx5yZu1tikWyvkCNXR9vsL+t5ssAPwuDH0ZGfmD8obX7l9m0LBB9fZRJPSw8+DvdCayL660v2OCC2u5EgDbRz97+e40/rNkR8EvB9H/sZMYCFONtegVbb+/6opYtA8Raby8LZvxwf12g0u7h4XuKHA586pcw3T/4vuqXQH7c5gVbgIW3rw+hcoPZN2SfN9XGq9dPmSzQsQvm87UqHBFT/usfl1h/fczaw8KOuKGffFxX59vYgi0/nv1EMezhB/dX1mwJ5AXbXEtfjpv4mku/fX2r7Tht5L7Cz1ibWrELO3zupDGkLFyB23e+2TVo/vuC8Yv2mTZFX3cm2HKxBmHuu4yMH798Ozj4Zfu+PC4Q0L29tIP2I6QjxuReLizB1n1KsE0b213WGBh4rx3nLDkd3NUzwsmSwb7QxEf+sqjf/8KZdioUPWi0e8K0HRAWvb3XNyd/wAUbQion2DzIDA1N7FcfCBr9/e9pBsIUrXsAuyPY+vqGa4EtB8SEt4uFkrbxuo52P9GVqw8/LLQ2/UMzwE8GCEl/LQq+jss1XNaJBdb9sG0JNkhaxvk8Gwf1J0Y7BWPOx3HcVpDu0DKXqKd8CQZsScGGL4aGvl7U1F24WGM+ETcYVyyOcfmXMUg/+OLY27vWxkf+hK0KTrg2bGidqPi4Ze6m47Yu2BgLnWLDhh9ZfvqIHS3sZhe4NR/YtR4P3s4QOfX55uW3E2yQWxHqJ4vMP56ArP52ZjUO+Eko9qeCjTp4gW59t3wsjI5y+wPzh5ML2oQfGDt3FynyoB6POcQ58vA7rOMJNsbF/HHLzgHf8IP1Hlsol7bHDj67wtVfOpBg6z4l2KaFuftZgN9Hlj4dyqITl7AY3PnyJkZ+IPv9RY11+KLF2aLfi9BatHgMvPwaiBz8LJLJxsJ9gU3CVLAR8GPXI+5hi4kLmZCDFkA2dCRWCPa9vZTxNquzKtioh8UrgvR4gi0WjRA2qWDDb4jJ8QPbwAD3H7KYEbh9QcsLtnb1hR/mWNsWlxbMTsBvMvoOBOXjZ8QHuyf4AF/Tl15PXrBhEwKHIDlRwYbPY9Fqf0/f2KT91HmTLQhcJsq/9iYHxszw8AbLS7tpP2QcMpYZJ/iYhdrbXxds1Rfndlew+UL2iQm1aTz4PWvsyLOzhmBmAY3+Dvu9z5ycDNw+rmhjJ7O398bSvGrN37EFG/OO+w45ARwLo6P3WlrKih0qTq4YO+k4XWTp2s8B+tzjJDs7xMrZ5uOqWGAcjC3YqK+T+e0niOXfcPV4TR0x9hlnfkmTnbkNG/K/MlMFcx2fux9oE8KGuIWtc01Al2/LSEF/+UkGeYjbc0pztL0Aws+I3E8029YJGL99ffiM8ug/+i7GnM97Cbbp4NQEG4nJRGYKMcGGc8UqueemOvnYFRka+pQd52wNoRHBi4HKhI3BOlX6wjE6+oAFu/KZIoLRL6MxAdMdGern+1l2fJ3l/aHZX17sCOb8CHDrPW2+aHIJI+D3R8RiysRlESUgYZOLKQ+miJWFVt7dVm5L8IHNmx+x+r9ndpCuVc/QUEsE+82zfA8jSLcuBfJahbTtbhc2sVinC1HYhN/wwXyr912W/sel9rMw0f7W+87SRRPh8ZEJ1hd+wOZ3WJ1cjvlOs46qkKWt3N/mvqfPWFBh2IGfWcwYRwTnGEdLzN5vFqU43P5UsKQLZ9DtSx9GwabyQxjpuA3/dUrSY6OPNxYhXqOAEKX9VTAe8KfbHm2HLA6IVfzLAoEvy+1PL0XRBn+1zXjtnyypl7Lwy0xr0z9Z/a25MREw3rh9oa8P/yAWiBmMdRZFxh39zbG4DyrtA2yYZ2MFwf7dyjj+z6ZNAwP/YGkQuhfZ/1uvHvKHX/Ar9SCCqcMFW4xvFnP34Vubc5S+YYwGEAWcaA0MfKhIR6wJsUbs4F4x+j78jv1cJv98U5Sk8Et3n7Dj5GXse7v7+z9cpPD6vB7aE2KB8ik3fNLyCz9KPzr6rzW/8MDD0NAXLA11XfzkcY75eGOuEWuwAZ/EPZaMIV5z8ZFmu+tx81fNeNrXxwLMuGP+UAcnXfgiBJvHxeHhb1kZrdtM3LbN1mZ+B5T2IdrId5N9/6siFXP78/YdfuBEGRsjHlJ2jMtrLd0Xm+WlfQaw2/uNscG8or0xVyiT+dIaD8S8gPcB6ehn5mOcqFN/jM3FHdo70XiyI3Pygm0PowRbR2TAQQY2CzWBjwDIAkvg5S+fCUCcMfoE6N5ApRwmKYGA4EWAZ2IgfiLwMxmr9ROA+D/fERQIDkxcJiFBHFIOn7GfAEkAo3zKYuL5IuAkOOeESgQnjrHwk5/Jjk3VeviOYwQ47CEYpPVwDP/6DcPejqAHUreNdpCWYEnbCA7YkPqcPAQ2jiHEqCvaT5+FXXxHObH44Gfy8beT+qp+IAgSsMhHevJSTzviE9Lge/L4IlYfR/zlM3YRQGkP/UYd6cIWC2dK8mIbdhOo8T/tIX8EZMpN65sIyUO9Md6og3LpU+rItRvG2MMWxkHsUmAnbelW+yfDqI8y6Q/Gts8hxC67mwhSTpqq4DtuJ2A3rfX7wrETH+IUu+lvxiZton9y/ue76jgOn/rJjzP1JWXzN8YWnxm3LPLhV+YTfcV8Iw0kP39jbFAm9UQdMHyezhfGPmWGvXwOe4kH2BH20nbKZbyHyMEmbKNfY77FfOA7fEOZOb+4oHa/kC/md4wvSP3BaBNjE9vScYPviZv4hnrxDXOFPNgdPojYAfEVtuLfiI9hG3bTPnxFOaQnP36gTOzFbvwUc570+IX5kB6P+RmM+Rxtpz2UX7UzGPXRZuYntqbt5i+fY42JGIEPcutatJFyxrK3Op53ZqKxpibYDjGGYHttvhLRB11MkAiaITT4S2BhoEfgJX23BirlMPAjqDFBmVAECernb0wS7EvrJ8gx0QgGHGfyhd1MRiYYwTeCIxOZdExQ6iHQkCcWlmr5Vfs4jh/Ih42UTV3Uw1+CALYS3Cif4JTWwzE+Yy/lUW6Qz7FwUjZpw+8EWAJt2JTahb30C+mog0UXW8IHtJ3yKDeCZuq3ydZH2/AneagDX+CHIPXzXYwf6sHv5KVsbMiVj10EScqmLeSNxSLyRZ40L8GVvLEQ0R7yR/DmGOWndU6EYV+MA+rBLuqh32McVNuPb+l/xlf4H1urtkyl/ZMh9cFYyLANG7GVerE9FSKcQHGpsMrYVSZdiB3ajM2MkZhT1f5O7Qi/+q5Ka34xroJ8xhcsnviGv/QzaSH9EeOW8qgz5ivpgqQlL2VRJuOT8vkbY5XysT3iXdpXOXspN+ylDPxHHdiEDdiEbZE++pT/812Mh078wngLWyH1xtzFjmgXaWPOp/ONv3zGrpjDMVdSf0fZUU6IGvKGbdgdsYD2pP6MsRvxLvom5g71Ym8cT+cnpGx8T9vpw5hrOTshx7AVP1XnGf6MdnOM9lAe9VN2jNGom/TkIw/tG8/etN92ZnZHsP2B8Y+Nr7EO+/dWp4gtMvAYzAxCBiODmIHJIGUCpIE3JkGunMmS8ig3ghMTJOrnL/bEJMFO0gfDbvJhJ/aSjwkJowzKZNEjHZOQ8kjP97nyU9uiHuzDDwSvtB6CM38JBJTF8Vw95MGGdGFJy+d7jpOOciDlhN9Tn4Vtqd9y7cemtF7KIhDxd7L1cTzalvZV+CL8wXeUTRrSpvVTVrVsmLOLdlEfPiJvmi8YdsWCQL5qu6OOXP7xGHmr44B6YgGItlfbj/34lfG1pdo/WVJnOh7oJ+rEdhbcEG9xAoQoC/KZ7zlOOhY08uF/2ouf0nGeqx+GDaSlnbQ9/ApTP3IM32Mn/od8X41P0U8xLyIt+WNOUmaM3ZgnfB99RVnt+iqdBzEOohzKrJZDWv4fc4Y86fGcf6r1YHvMt/AL/48xEr6I8mPORTuiTFj1D22nvCDl8h3l4NvUH9Vy0nET/oz82Mxx6iI/5VBetCVspI1RZpSfjsucnRHfqCvKwk/kqfqUsvgubKVd5KHcdJxG+qifY53YK5rGem2htdBcaK/9jGixjgQbiX/feJTxFcbTzPEP5isSfXAyaJlQDHoGMoOTwZpOuC01QGNCUQ/1Uy/1Y0cEDOwjXZovJhZ5mUTkx15IOfwlL8fIT7poa6SHuUlerQeShry5eiDft6sn7IhjUSZM20A6GGVF2nZ2pXlzdvFdtd6p1JfLH/WlbFd3rlyYK5f8ndrFcdJFHvJ3WnenpIxqXam/07ZH+0m3pds/WUZ7qJM6qBP7mXuxQIY4aCdKU7FDPvJj80T8Hm2PdlMGcz8YcSj6lL/h4/BzWh9/q/1DHhjfUWbEubSOTvyd2kueqr3VcsK/fBfjI45TVif1tPNLlBc+ST/n2hFlhj2kTX1R9Qd1j1dO2EaeNH/YEH0TdUZ6/lI+x9OyJ2InTMuq2lkti3Thp+gDjqXpIw92dWrvzky0FZtiTa3VkWCDTzPuZnymcV/j84wvNB5v/NOenoFP5CsTnQzAGNhVxrFcvm5xsvWneSIwVhkBI62D74Lj1QGreaPsCGjj1VM9Xi07LTfypGWl6VNG3jR/ylw5kWey9VXzp8z5I8rNlZeyWm7VrlyeYJo3zd9p3Z2Ssqp2QtodjO/S+juxoVouf7dEG3IMG9P6Y6GMBa7KOBYL31RtTW2oMo7l0sR37cqK/6dM8wfjWFrOWJxIWWna+H96fCymeXNMy6t+hmOVCavlBcfKHxyrjGr++Bzp089pmSnTNNXyU3ZazmTyRL70cy79zsqZd5vGOtX48kJzsVmGBkOLocnQZm0F2zOM+xifazzC+DLjKT09/3Nh2eFinelgrjKXvtvM1RvMpRdFsXtM51uItlSIQsRZ9btUrE11rqY2VDlWmrSMsdKNx1w5YzFXRnC8tNXjY7GatxPmyqkyly9lLk+VuXzBTtJW0+SYy1dlLl/K6cqzsxFt1fNq4x8ZjzSivdBg4wq2XY0Itr2NBxsPN77EeJLxL+xs8Df5CkVRFEVRFMXOOf9xk1pnmL462fhS4wuMzzEi2NBi4wq23Y3PNh5oPMx4nPGVxv/W0/Omm/OViqIoiqIoip3z/H9ybdVzYqG10FwHGdFgaDE0GdosdFoT/AcFt4uRm9z2NMaTovzaQfHgQc9f9fTc+NN8xaIoiqIoiuL4REsd+FbTVfHAAVqLV3rwS1N7GdFiaLInd9cCIdh4GoEtON7/wU1vXEvlmipbdVwW/fOenhde3tMz74n8tWlRFEVRFEWxPdFQp8w3TfUXxrgcygMHaC6eEEWDocXGFWxswXGzG1tybM0933iMkZe6oQT/0sqelTdCFEVRFEVRzBOx9mdrTEv9lZH3r/2J8VgjWgvNxTMEaDC0GJoMfVYSbIAvuFaKouPaKZdF431s6S7bG4yn9/S8ZLCn5/qH8gaJoiiKoiiKLaKZ0E49f238cyO7a7yJg921eP8a2gsNhhaL+9dqSHfZ2IpD4cXTooca4142Hj9lG48nG87r6XnT7f5IuiiKoiiKoljm3CdcK+0zUGin/278UyO/bsAVTB42QGuhudIX5o4r2NKnRbmOiuLjuiqPm/IUA5dGqQjRdrrxHOPbe3pOfU9Pz8Xf6OmZ9WjeYFEURVEUxR2dc/+jp+e6n/f0XP49k0ofNB12temkc43srCHWeFEuWuoPjbzvlh8q4EHP2F2Lp0Nr96+lqO6y8R4Q7mWLJ0a5NEoFIdq4PPpG41nG84wXGy8zXmHEwGuM7yg4UxRFcSfitRNgLr8oitsHQ+egedA+aCC0EJoIbfRmI1qJy6CINe5be7ExLoXyZGjcu5Y+bNCRYIt72eK3RSmI97Kloo3Lo9zTxk1z7LZhzJnGs40oyfONbzNeaLzIiOGiKIqiKIo7EtE4EM1zgREN9BYjmghtxK7a64zcs8ZlUDQUYo3XeMSDBlzRjFd5jLu7BjiY7rLFpdFUtPEQApdHue7KzXIoRYzgCVJ23P6H8S+NbzL2G9kChFy3xXhRFEVRFMUdgWgbiM7hNjG0DxoILYQmYlPrFCM/QMDPT6GduAyKlkJT8asGiLW4FIr2CrE2pmADIdiqoo0CEW1s3XG9lUdQjzJyXxvCDdXYZ8QwtvwQcCjKPzPyJl/4elEURVEUxR2EoW/QOmgetA8aCC30KiO3kCHU2FX7AyM/+ZkTa1wKjQcNxt1dSxHKLrfTxj1tPIjAEw1UinBja4+nSDGI138cb+SSKSIOY9mFgyhMURRFURTFHYGhb9A6aB60DxoILYQmQhuhkRBq3FaGduK5ALQUmirdWZuwWAuEaKOAEG1cX+WmOJ5kQBlSKZWz48arPzCIrT523o42Yijbf5AXw4miKIqiKO5IDJ2D5kH7oIG435/bx9BGbG6hlbhCiXbip6fQUl0Ra4HYZYudNm6Gi6dHUYZUymVSdtwwBIN4BQgCDiXJDXUYG+RdI6IoiqIoijsCU42D5kH7INDQQmgiLn2ikUKooZ3QUGipEGuhs2KjbNKIAigs3W2jMtRhiDd23djiQ8BhGL9FipGQnbiUiDtRFEVRFMXtkVVdE3oH7YMGQguhidBG3KcWO2rx2o7qrtqUxVogJ9qoMIQbl0oxBIMgAg4DMTSIshRFURRFUdyRmGodtA9EB6GH2NQKoRY7altMrKVIhVuIt1TApSIuhFyVGC6KoiiKorg9s6pvQvuEOIOhjVKRlgq1LYqoJBiVVwVclWG0KIqiKIrijsKc5gk9lBNpwWlFtfJgKuJSpg0QRVEURVHcnpnTOsGcPtpukDNeFEVRFEVxe6cgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCNsBenr+P/GJbf3IDe/dAAAAAElFTk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</file>
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    <defaultgrade>1.0000000</defaultgrade>
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      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
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      <text>Your answer is incorrect.</text>
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    <shownumcorrect/>
<varsrandom><text>a={1:7:.1};
b={1:7:.1};
c={1:8:.1};
d={1:5:.1};</text>
</varsrandom>
<varsglobal><text>ans = pow(a+b*d,2)+c;</text>
</varsglobal>
<answernumbering><text>abc</text>
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  </question>

<!-- question: 358050  -->
  <question type="formulas">
    <name>
      <text>L08 - (a+b x d)3+c</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Evaluate the Expression:</p>
<h3 style="text-align: left;">({a} + {b} x {d})<sup>3&nbsp;</sup>+ {c}</h3>
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    <generalfeedback format="html">
      <text><![CDATA[<table>
    <tbody>
        <tr>
            <td>
                <h3></h3>
                <h3>(<span class="" style="color: rgb(255, 51, 102);"><span class="" style="color: rgb(51, 51, 51);">{a} + </span>{b} x {d}</span>)<sup>3&nbsp;</sup>+ {c}</h3>
            </td>
            <td>&nbsp; &nbsp; &nbsp; &nbsp; &nbsp;&nbsp;</td>
            <td>First simplify inside the parentheses.&nbsp; <br>There are two operations inside the <br>parentheses.&nbsp; Multiplication comes first.<br>
                <h3><span>Multiply&nbsp;<span class="" style="color: rgb(255, 51, 102);">{b} x {d}</span></span></h3><br>
            </td>
            <td style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-parentheses.png" alt="parentheses" width="201" height="57" role="presentation"><img src="@@PLUGINFILE@@/ooo-Multiplication.png" alt="Multiplication" width="200" height="55" role="presentation"></td>
        </tr>
        <tr>
            <td>
                <h3></h3>
                <h3>(<span class="" style="color: rgb(255, 51, 102);"><span class="" style="color: rgb(51, 102, 255);">{a} + </span><span class="" style="color: rgb(51, 102, 255);">{=b*d}</span></span>)<sup>3&nbsp;</sup>+ {c}</h3>
            </td>
            <td>&nbsp; &nbsp; &nbsp; &nbsp; &nbsp;&nbsp;</td>
            <td>Now simplify the addition in the parentheses<br>
                <h3><span>Add <span class="" style="color: rgb(51, 102, 255);">{a} + {=d*b}</span></span></h3><br>
            </td>
            <td style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-parentheses.png" alt="parentheses" width="201" height="57" role="presentation"><img src="@@PLUGINFILE@@/ooo-addition.png" alt="Addition or Subtraction" width="201" height="57" role="presentation"></td>
        </tr>
        <tr>
            <td>
                <h3></h3>
                <h3><span class="" style="color: rgb(51, 102, 255);">({=a+b*d})</span><sup><span class="" style="color: rgb(51, 102, 255);">3</span>&nbsp;</sup>+ {c}</h3>
            </td>
            <td>&nbsp; &nbsp; &nbsp; &nbsp; &nbsp;&nbsp;</td>
            <td>
                <h3><span>Exponents<span class="" style="color: rgb(51, 102, 255);">&nbsp;</span><span class="" style="color: rgb(255, 51, 102);"><span class="" style="color: rgb(51, 102, 255);">{=a+b*d}</span><sup><span class="" style="color: rgb(51, 102, 255);">3</span></sup><span class="" style="color: rgb(51, 102, 255);">= {=a+b*d} x {=a+b*d} x&nbsp;{=a+b*d}</span></span></span></h3><br>
            </td>
            <td style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-Exponents.png" alt="exponents" width="201" height="57" role="presentation" class="img-fluid atto_image_button_middle"></td>
        </tr>
        <tr>
            <td>
                <h3></h3>
                <h3><span class="" style="color: rgb(51, 255, 102);">{=pow(a+b*d,3)}</span><sup><span class="" style="color: rgb(51, 255, 102);">&nbsp;</span></sup><span class="" style="color: rgb(51, 255, 102);">+ {c}</span></h3><span class="" style="color: rgb(51, 102, 255);"></span>
            </td>
            <td></td>
            <td>
                <h3><span>Add&nbsp;&nbsp;<span class="" style="color: rgb(51, 255, 102);">{=pow(a+b*d,3)}</span><sup><span class="" style="color: rgb(51, 255, 102);">&nbsp;</span></sup><span class="" style="font-size: 1.64062rem; color: rgb(51, 255, 102);">+ {c}</span></span></h3>
            </td>
            <td style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-addition.png" alt="Addition or Subtraction" width="201" height="57" role="presentation"></td>
        </tr>

        <tr>
            <td>
                <h3>{ans}</h3>
            </td>
            <td></td>
            <td></td>
            <td></td>
        </tr>
    </tbody>
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</file>
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j2sfT9CLLBDy8GP9ykxYVFhgWHeCmX9X2Awf5l2IeWZdk/5qN/LjL2mjtVWOXwIP7O2M6tccVubq1pEmbN5OYQV2spR5FD15y6h7vwsZtDrY2Y/+zDbrUTtnKrn7eTW/OaSW4tCcfKdmqxyvfh9/IxI8WyHSNlS9pebD93nHGJKY3VuuJvzdv2cy1BBd+acz4VpnE9Fkn8rXzYJ9yEozZ1R8z+Ufi0Hjz4MeHozdyqp23jVrt0olvjukluzZn7ujVnfyrf3gB88q8vhJr74Ns4YmM3QclsleO2CJ/WY5HE38qHfNytcuwWblWJv9Uv28Wt0bu3W/NW2ZJpZ7h55OOXBssKPPn68271q3bzXOP6SX224f9M+SVmGE/v/0j+XtrtNMlKP0zZ3a0xbU+3xi1aXIiX1L4W60NLsuwj7x/z0T8Vw/hXgXzpc/MZyodX7OrnWy1WcvWlJI5m6TjlqDVu2sutfs0e7pW//znUXI83/u/vbsIxyrtnqp3LlXeV37JrQCvN62U1f2K7DW2XjjMOidJYrSv+Vr/tU64lqMBbfc6+YRrXA/E3/vBPuJWP3tRNOKmjcvLvcO6X3YQTO9wq5+3gVr16N7faLXu71Wftm2+vH35xwRmhxnqcd/e1brzE38pHbuImnLBl+LQe3tZDPuZWPnZzN+H0bdyql010q/Uqad26T7atYaV8+u3HLwmWFXjytefcKufu4Lnq5bLt+j3cajfLPu//Uvkl5MwX53vxDG/9/X1utZv2LEg7M+WH2YMfkyEx54dXgx/O39Gt2rOrt2/1GYqX4IdTnrq+1of5f3rC/evsg4s+xLGkD0vJX8sd1W/myCOv/87755E/P+2+MP/Uwj/T9+qbdyM9zsZlQ+aBxroKRe7ezE04Q/nwil3catMmDX7+cKxyBznk/CduCTU34qS5F/s1ws/rKTq5Y07HNUB1tMS87s+OEZg/pzyptt9I2p6jtm8sfLAa/iJH44Ph9sM/AaWxWlf8rXLbvq4lKOG3ypx9whSuB4JqnBLIShJ/40/pcFOfuD18U4+fLrzPrfT9zd34M7dxK1+2s5tw0yS3yq1759urouyY/+oTocY+cFY57tCPuZW+vbFb6ZjN3PjTtgrf1MPbKvG30rE65vStCzt69xy8HUuD6ssRJdGz6E+L3fiTtvRc+dzt3YQpuxZ+ku/9GOTqGQTPf2ZmaKkP5z9xc9HOtD3chJvli5nyxVJoq2nm/PCK/HByhxt/6lZu5Qt3dBOu272wTcfuNP/ocFQf7vvj427CVPWB46bLX/RhtnyWa+/NTvnolf97PXimwCv/++dijK/ZzU24Uf6ZsZdbZdY/qX/+2chc1lyoQi13n6F8eMVEnwf83BlsDiCelEcnXL+7e6Pi3j+/BnRt4caftW3RVpJ7d5rf+G7WZTGvK+0Ygfmz0/0VbV+1i5twrXxA27eo7SUZH2MDpbFaV/xN0AC3BHWWM6EigXhBddgn3DglkJV+uJV7/5QDwzf14MEPf4zO/MZfsKNbmQmtsxlfd67NDP/lzv90b2Qe9Pjpovlu3Dc+5sYdtYlb6Qef9MklB28rx0kgriTxN/7Snd3K0/d0E3RGlWtvWKl+H/5YWfQ8K4G8hef4HytB9uziVr5hkpugRFPzkx8LUWeAE0i2EPuVGIvjxHJbodyMF+eHlvow4+l73PhztnfjL58YxkT+oI7Y3nBTbR3+aMkPL8sPWiRWOkFCWCJ45am7FeMkm8rHgkWvSiyet4Mbf/FObuUpOpY+4Jdce8sL8T/jyTgzvpA+8XcaD2Xquxz8GDPviCktIhO0iIzYGBuXHUMcVaGWuzkZJgdwEthffFWR4zWXmacPv/p0qL0ez736Bzfuu8q9WifGX6S5egMnnEUclnMhWBbzOm/HcyMyfw4vnQSDRa+p7R9vJ3+pbYlAPz74gDHK1GFsntJYrSv+xs/Zx7UENanHz947hGM9EFRjD/u4G3v0Jm7cqVu5lS7e0T30ylPh23qce8+1buxxm7txEjYrKZBX0uQfP2vvov5cuyVOef6OUFM9tjv3y27soR9zYyXqsGHc+duHb+qBrWO+8e/FcafL1kt3cuN1RjleZ3K59oaV6vNhj10cLCuA6Bn73U09x+lMfKXLd3YrTdu9zkf3JTufr/zjdbfD3UcWfbh5Tzf+VvVDIjDrT32W89/VD892Y0/4pBt3znZLNCZDpuLqsEczfvie/ECsdCtWrpZdN8ouHfu5X50WjurDQ39Y5MadvKUbd6Z8pjH1fcAfI9WHpczPLTi97iRnxu/vK8YY3hLGmTHKlGX8yydIfmf8RI3xqR1u3AU7uJWu2a2oS/5cXn1kbJKMr2KlCrXcLfGXyzeDImUUn1Oe+VmovRFjdYLu881527uVro1xqJhvkXn9uV9X2DHc8wcfPJhp+8Un3djvKw9qfMZdqLan7lrkAPJ8rh5j05TGal3xN04GtgQVmOP6EX+jlUDGKIGMOW0rN1aT9IQHrw7f1mPRHyW+vhOOu2QnN1aTf5wWsnFKNtl2S0TslEGdtO9t+MEWbqzEAjbk4G2V+Bsj8TdG4o/jxmkSj5P4y7U3rJRPv5kRf2Mk/Dwl/sYqGY9VMvb+YQxUbtEb9Q+7HHr/eW7sFTpOSWGcBNI4JQbGKh6ftvfeO77iFv3l+VBS7b2y2G3Uva8bc/wn3dizt3Njeya6cUqwaXvDTtn6zYz4GyPxN0biz4+nxJ/vG/3SWP30jwvCkc69/Lc/u89c/z035qQtC58prsbhMy0SI9aHpcxvli+D//k5N/bKiQWZMzFmc/3TonDu0zNqAvCN//d3d85917sxWnDH/LDDjdXiNfYaxQp15OLE+OYi49uP+KvlbomLXL4ZNJXPv/nwRaH2Rnzm6qNae15r/tTZ8fdgx3DPH+pRfT996cHQcvDBTcd4f/n1iranqG1yvOzM1mNsmtJYrSv+xs7Z27UEFZRjZ+8VQrIeUfyN9glkKzfmsp3cmJ6d3cv/m3/wY5tzD3ajT9jCjTl3OzfmKi1mN09yY2fumW834QlP5l8iffycC93oI9T+kRu70acoUVy4vW8/hyj+Rh8jYYGtl+7oxk7fw42dMXD7S53y6aGP1SdJRM/o727iOeYM2Xe5BPK03dzYWXsVY6Byi/7aJ97AoXef7cb8eBs35uId3Jipu7ixN6k/yfFpe/7zG3b3/hnTvY0b/YPNa+RvPuf7bPnhouLq0EczfpD4G32cRDp2Xa04uVF26Vg/Vr2Tij6cs60b/cMt3ehjN3OjdWbux1R+8D4jrkaqD0uTsvnQx0v+eHWxG3P2tgU1v8Zep/7JB94f5T7O1GfqOz4bc77mwmkd3o+jj9+imB98do3ihLjPlTe+ucj4aj5XYfRhH+vL3Zl8M2gSf5qjVThk+ql+bo/50db1+aZV5vWymj/UQ32ql/pph/Z8u+RB2eHbJhf6NVPH5uoxNk1prNYVf6Pn7OVaggrK0bPzE3qhBNUoJZAVj97YrXh6h1vx8h3d6KkT3c0v3BuOqMdPnrjPrXjspm7FM3TsZTr2pt3d6BmT8u1Gqv2HXn861NCHl994zY3q/Khb8Vsfdyses4lb8UdbuRWv3MmN1uTJwdv6DR3Psdh66Q5u9PQm2h8Oqk+HlMTfQomeFSX8PPEPvpy2qxs9a89iDFSuLP4O+elZbsWTtnArnr1N0XeOl5hmvMrt+c/o77W7+L6vKGFVI77Q5/57jgvtDTvV1iEl8ef98D354DjFSffWbrQS3ugbdyvsom+MF31Q/Kx43rbFuJ+jPkj4j75652U3pkuDubj402K34imfLHj+dm70FPmDeZPERY18dqv6fr3iQPGw4gXbFf5hjOUrPht9g3x58x5F2ZEaZ+OyIeOrmKhCQ+4u5ZtBM8RfFc6++xq34neS9ohTX0ZshXm9rOZPrIt6qZ+28QHt0r7s8G1jF/ZhZ64eY9OUxmpd8TdKBrYEFZSjtPDmgKBaQQlkBSWQUZrQozShR0l8bX33t8MR9eDBD45dQYJllBayUZrso3p3D20kbSbc+t6jQul69D56p1tBYm4FJZMVjt/cjTp3W7U90Y1SAsvB28rxEn/eVgmeUUooo5RQcu0OK9XXb2TE3woSfnCUxJ/3pfoyShM9+mZhSfx9Y/YZxfE6Mxx1ifqDP5UcfJlMm76v9JnjenbqI39HX1SMw7BQcfWNjPhbQeJvBYm/URJ/oyT+Rkn8cazvlwSgt/U62axFwfvpKv3USccoJU7fB47JtdfqrIoLnTDBUVoIRmkRGDVN/UziIi3vP+/do4gdCUXvH8YYX/GZFhgfIyM5zsZlwxAPVWjI3aV8M2gyRzX3Fv/tj6GFevQ+codb4chPuBVO3bLIv9epPebqrDBnl/W8Xpbzh/qol/pph/Zol/axg8+wayjjY6xRGqt1xV/bnD1dS1ATum12/mwOQdV22L+7tqM/4dpO39K1Xb6Da7t2omu7eXe38PXnwlH16L7nGtemhb3tx1u5tqt2cm037OraNPl9O5n2577cdx9Eio5zDnJth3zUtUnMtZ36Sdd28fZFXTftFo6oh7f1Gx8pjsdWJZ+26bu5thl7NLar/nqbbtV3fA/5fSZ2Vtta+ErkOI6P5fnb91H0x01ynY9dGCwrwCLf9t2NC0r8eV9ev0tRNtS3MLlnD3TOOt21fUe+P2UL13b+toU/6ZP8X2dz9C9/8x1+klCukb/5nO/r+hPKUkdDfcl3fM73t0DVw89c+2ndof7ORzN++J58QIxI/LUpCbbdKPtiexBb+UwLRdsUfU/MTdPv9J02OabcViR2DGR3tD3anbUd6vvKuiLD53W+EMt18bmO6Xz4guCJAnVxcZri9hLF+VT1ubc0zpSPpE18QfxwLGOMrzQ3asem7Zc5YL/CZ2m/KJPzU8pynbFs9Ev6Xa3N8Hs8luPK/lvaTPtfZ0t/Y0q5Uj1l9tf/yPhduY1m/FtmiKsqNORu5lDsS66+gRjaK+epCMRf27c/7tp+qHxNHDNv6RttwoHmdTyWn/gmMn4+kN18H2z09UVfp3VDfD/Y+RPrpZ5Yby1mwt9pW7nxjHbRDu3RLu1jB/ZQvr84KPcvtlmzoyp2xVx9kb5eHRP7Fpn6LO13rc3we11bob5cOyNJE39NMAx8DlnxR9BqwLsX5f/dz8I/qgyCJS5kTHCCg8DItJ97vcuCFxa6tsPV7uEfc23Hb1aIhCt31IKo4BZzaFb89b54XyjhfNtdv5laHAcJZoK4YrLMe/U3oWRRdvL9JxflorDyZXWsyjcj/nqfnxe+HRx6nvlJkUQRCNhM22rz5eQdcJyde9EH8VtpDLqfmRGOdO7lf7xe9IPjguDo/t0Mt+D1p+vGh+MWvPZb1/X4lCKBcXzSfsOkxw+DEX9i2ccddxxRfB/HMiaYtJ1ae0W/qGPx3+t3J1iwep75qeu4U/XFMauqT39PfvCHruf5n3kflHdkAf7FF91P3lz4IhcHqqv9roOzMT4QKBNPdtJ603EDfiyifxiL/vwjtt95cG1sGc8UtImfel+4102en8Q2fkqTe6bedNzwly8b4qnjF0e63j/c1+DHOCbtc75Y6b+lzY77jvLjii3lcYnx3RAnce70Y1M693p/f2+t/+23H+Tm/ek3db6m37U5xHED5J1KYo/sqsIyEX/fUs4+JZysR/EnDjSvO+49sm488Ff7baW4GMD2zscvqqtj3p8eb8hTDXYwzgPNH/3d9eQ1lXll7ou/bmq+ZNtmjtfFQNJuiU3H7l3fqvfbAPVmYzeUn/yrHzb0m7Z97ntKuS/6rskxGjG2tPgLi90yJ4M1a48wrPWoiT/EHAnkMsSfJvQMDbQGvRyAEX7X7gSJtnO0uPdItN2s4CAwSm2XF7KIrtkXFO0eqbNIdr0u3LY4Q6JdBVkO3tZOiT+ExWnhzPMmBSZnQ7FN9XXhG/WJq/fZe1zbFeoX4pK+IahoJ7Ezsrx4dc4/p/DJFHY4lVjpp3zZNnOPvOghEcdkrHJVu6cDYeFri4v+4VsSLP2UzWV42yC+i77w4z2pTgQDvziovs4HzlUiyT/Qk2Lhn59zHbMOlXhT36+XDSQA/Bbq9z6TLxr9oHFCAB8rkc7uMOVJIMFvDT6ed3YxPhzH4kUbOq5ubNRe16Jr6hbY/uDHnPG+JghPxo06RZJ8OcEPBB6A6rxXdl4VxoM68bVivnwSMBj4vl+mcWaXJNiJiErR+0yIX9rGP7Sb8U/7HQer7L2VczYHP8azNcbET9yhyfq/cdy83fJx7+JfhE+qwYuDux7sKXa2o/9y7Swp1X/ERbr4NoO5L/zKtd94YBEnzG9yg19MG/ufgnlN/yffdXzlS5EXvqZjLi181Hat6p8eYibOnWbIsbKlCm3f/Gh97maeYvtg2khJOca6Svw9/DPXdoTE38mlnH3r7gPPa/W9HJvdj08P8a9j0vxaYX95fOe99FhRvpajdm20g3lbNX/UDieBzeaDBX96yrXfkMRLzCvB3uz6QQxEHxBfmf51zFsKsYst5fwcmMLHrvzRPu2zbsGrvw2fVmPxX19yk+84vn4t8nE8hDhbGjTx1wR9MAxS/JEAFaic8eQwd+F9xeJ+hsoQ3HExLLWbm1Q86OFFHGeQx0gknNlRTE4mL+2qnhyaFn+lCdj71M9dW7dECEKVdpiEPskktgY2TN67f+zafiT7LtquSFD0k8kuNiP+5r38ePh2cJj7u/uLOs7dphBtTDrZXIYXV5AxYNxYvJmUsq9B/Om4niduC381B1410tHbWfgt1p8kO9oalPjT+Db4+GdnFWPjfaxExtgQB8m4VN060B/m/f7RIkbiwqLE2P7TL4Vvlww+HvA1dhJ7OlEhcS8p2i/ct4ivi9V3FlL5CQGXwscv/rlAiy2+zJy8IPwGK2gjGOPJc7saT47S+aExL49b+yX7ucV/eSn81Ry6HriiWKzpa3oykfRlScgCPhjRm4I+tF/z6SAgyA2yifgr9T8FJ2eTZx7rfVeFhX9SPjhTc/hsjR19Tudns33muFLbKYZL/FX5svuuqX3ij/mK8GAMxf7ntXyrvs97pT4f4nsf/wjJmCeq7NdnZbu65l9elGduIE7U/wY77gh2ZObPksSNb5P5Sl0hr3ibVV/T60fSv6USu5xURXFZ9p9+T+Fjd85x/cZuGX4duPHrRRwz5uQ+P0eKfi8TmvhrggSCBimHrPiLCUSiquPn3wpH1oMHP3yZEzd3bedLoNQSW1+7k3/9w3B0PXp+eatE3Idd21EfLy75nquJGXeuCCZNphyaE3+Ni1TvwruKZEUZkgxCKtqaThKxYfL+5EdFHxGPqUAVmxF/7Td/znUuON913n+O67ynu2Gx7Hlghuu84RTXOf2HrvOW01znzNNd55wzXPu5exf31cSFgwmniV2G7xc8T2OQJk+xvIM07/lHwm99WPDHJ13vk3d7Hy14cVH4tB5+EaP/+JtxSsWH2hmy+FN//T2f0cfskMT6NT5cBslh8esvert7n7jLzf3tfLf4zy+Gb/rQdZ8SNfdSsjDIhvL9eOzaRB903nZGjT0Pz3ILX3k2HNWHl/+mExcW9LhYhZ0ELgl1/vo8v8vQ8/iccHSBxa/+oRhj2KtxvlXjPOt0N/mm7xa73pxAUR+CUotJg/gjfvHPWVpEOBEoxXx/wo+xwz+RuT4BXiQ9edZxxaIW7EgXtdy4USYFC8S8Fx5xvYvudnOfvt/7qgzKIBprQp+4GMoiovioWjxpa8FLi2p9r4oRsPh1LaJX7l+9uOn3FLw/Lu0/v8e+z3vuEf83vvbjS7xEoRRzXCnvVJLjNAZVGC7xV4XOG08pTtrL4k/xOOC81lh3PTYlfNuHjiu+2ncCRH3Edoy7xC527FP4uYh/T1J+Jk+GE9QGOzSfq+ZPed4wrpx4d96uPCD7YTmWGeMiH8pe8mFystr0+hH6xxqZjV3NJfJxc7H7omvvSWI3PakKTJHGbcTLf3/NzX3mgRC/D2eP8etAKtSXZCd7abKlxV/i/GVKf09GP+LvmxJ/RymBcA8fCQQhR4ByX4POghe/kV9Y/IMfLPBnKbDZNWAh9IFdtFu1jd1+vIKGBz0QcUxKkghn3P6sRWUVUDnUiT/Kcc8Jiwdn6rGvar88AXsfu7Mo8/14D5oCl/swmIDB1siGycsDGYi5aCeTnYCXb5oRf8VCqrbwjwQar/1IgSBo+7qEMGPAJXBEE/fKIYpPUmJDPNFP6tGkLsPf/wjZPSWxcb9mGLuyiEix4A+LiqRLW5THP2q746Ivu8WvNSaZ7vuvLyY+AjAdK7XV+UhG/B2t+qiX2IgPBeFv+a7BxzefWoyNH1P5mGPDmOZ21Uh2k6cdXcSsp/zGAqg2O2ec5neWI0icXkQjAPGhYpRky6WPrl9eWdyb2aW2iWN8j838Do/bxHXf2/h+yq47Li7mSi0JyhfEPicVsp8djxQ+brlXFXKPK7bSDn1mYaDf8WEf+ZZ7clL0Pq745VgWXNr0Z/gh5jUG3NtXBgKk/TR9T1vEFX4Ksdl+qubmsw+FI/vA4uL9EYWZF/kaM9rRz/K4pfA2yl++X/gRajxy7fQsmFnMD8baL57FfIpzcDBs/9nB2VsBeh6eXcQg/U/iA1bFOIu8j1d2drlRP7VLP6tAXdRZm0ehHfzsY4txYwc/nQelvFPJMMeq4MVfLnc3W3+ZKtff7nhN/CG6auJP7clX/c5rjg1zpPwO2Z5f3eraTtA8INddoTzJfIqiIrGrvJ7MfWp+n8+JJ8ZN8dRgh3JC4/zZrWFzAuHXfrZOumMOh9Qd8gG5gNwy+XrlHvrPWoK9rEHB3qbXD41RZew+NKtoN85bH7tiP/m5LnbjRoyPs4JVQOT5fIYfk/htP3WPrNicfIP6TqzRF38JOLaTjNVIsbXFn5zSCvSD04+g8glEgcbOmL88oQC9lQAt2L2oNxxdD//gB+V+qIlQO2tTMKhM+x35BDLvdwuK9g4Tf6AJ6Se8kpY/i1BZ7NXPHArxJ6H0vTCZaPNGTWR/CTf0NXPvSe9jd2jiqAyL04+1uHHvBzsb8on3TSwrZidv7COJY6oSOHbqzKrz0cxTnTFpnB58yfGcaeIb9ZMt9xTs+LUdIlFAG/iDdjhD5UyRHdFL1cerZS9njLnLvvQLsnvkx47kr37Jvirx50U7NuIP2jxRQvOUIEJO3cK1n79Pw5mfFwbc43m27GIXbZra4ewSPzxS9gPiT/VzSZ++pP6W7xp83CsfYItfUORjjg1jyg3dKbCr/UxNfJ+k1Mb3Vc7br7LEb7A/7mKyg9d2svqGL7Gb2CbWGBfO3OkPPo9k3NipQehiu/zKjk6KuU/eV4jzH7HgqA58wYKC3epr5y+6w5EF/Dwh5iFjhR+xlVj0l6MkDK4MC7fiuUH8cfKCf9jh4FhiAWEm/5RjEPidQo7HP8fKT4wxZeUb3y5UX3M7wV7k03/mVvQVcyQzboDx8ONH/DLeiJ00njQu7Bik8PGBD+j/5YrZ8hweBHMx3jlbc5Z+xxhnrIiB2Hex/bx9/ElEGR1X6YQIu5hLjKs/yVFbFTkJMdB+onwU+x99HeOROGKMqY/7/sgFPh/X96OSHKf5XIXK3N1s/WWqXC6mInyu+rbEH3Ml5nzyQDPzGn8qdsu3Ei1+7Q/FPKYP1Bn9ntqlPpV3yLzgJg/QBnPVz6GM+LtFIrQ8fxTXvS+W5lmcN9+RP+PxxDBjyJwgx5IfmEe0xxUvcpvfSSzsHcz6kY1ddinJEV50iscrnvAfbfq2FbvKb9nYvVKxy7rBnCIOQjtVaz9XJDrO+1LR37q5q7Zkb/sFjeuAP8njOOZI3MkMbdSN10iwpcVfnOTLmpwJViSQhS8qER8aEgiBzpkDSYoBhSrXPus//OWxHDrOPkgJTwETt7WZCErkPc/lL9X5nS6EHwmEM7HyfRjYmxE5wIs/dsmYHOzmkChYcGOChqqjPAF7H5X4iwHORPbiReVIkv4suY8Nk3emzhpTW7lvg4VKZ2+Nokfij7M0SCILZ6LePs4ONVHKD4D4s2Muu5NsmNzxHj92CvELY0EfWYQzfmloL46d7CuLCNB999RiB4qzd3ZnWIQ5a2b86F9g+dIl6Ljg4L4kFv0gNvgBsRPFX9nfOr58M7kXwBzLAk37Pjnvlt2B6J5/XXHPEfFKgqQMJxBc9iYesI2krOTc8+js4vK5Fxo6xotx+YcY5Sd/cyzfcdmIOjijxY+MAfGs37sfuSm0XsD3L4q4eMsC/eNsW7bzQE0Kfzz+hogDfEI/qZ/FA1+GBYlYaRB/xC/+oT1s9Gf2OlbxuuDP9bt+/tIMvomkPeKK8cU39A8/0W/1uXxpdsHvF4bkruOJwZjcZVd53Lj1Y/IV3yriiTGJ8cRCiT/DWHTdf0Uo0Qc/diyu2IGAYExKc3FA6viyIPA7vfiZvhOD0Z547xl9h/Jjx7T/CaX60PPgzKIMxzMuzL0Qt2XU9Z82YwzjO+ZxjCXGmRiJuWow/eRY+b8Klbl7sL6MVF97nvtpqL0eL//11eKKDTtS/lUv6p8/4c/HR3Zea57wBGwZXsiltwDF2wGCXV0Lp4YjC/iT0ZjDiHHijfFS/Q05/OZgRzp/FG8Nt1cgbIgZ/MmxjCN2kwvIFfiXmMZGPieOaDOsedg5mPWjIXZ/o9ilfeYS8wMbEJzYTLv4m5hSPR3Xfy2U6oPfQWVOxRPdsGYwpmUguNuPkZ8ZT966QXtchaA9yjMv1ebcxQ+EEgV8LmP807WbNoi5GEMjRRN/TZBJlAkA0K/4I+lRVkFUvlE3Yu4T9xaBUztrK4RKbjvbP+jxPxJvBBuTlkDzlyrDAhMneybRguVS/JEcOR4b5ZeFfymJPy5JMNlJfCQbLqtShkRJ30gslA1tljEY8Td30X2F7xGbXjipT7SJH1mg6Ftg+3WfCaX60HX7RYWdqdCXbcMj/nZ1XYvqEz5nod5ukj6XYrCfpM+ZLm2waGA/CYlkTV0kMvpI0kRoUTf+xB78zGdRbPM7dXA5g5iE+jsr5ugfgp26Y72MkXzS+eD54cgCtYQJSc4k8xj32MFCh3CkvNi0+FPsluHFcbooInzoexxf+ke/8dGVO7iehY0PAPm+kQsoRxnskn3lceN+1WIXX/GEfewYEBssUuzCUFa+ab/hs6FEH3wbiEyOxxYvsjQHS/Oxkjout0PVcelX+oQYixmXwrw9YWxj/8O4L3j5yVCygN+VpCy5iRhiPgVxU0Zf/8XYf+KRcjEeaYvxinmKunL9qSL+0HyuwnCIP15bk8OC557oa6+Wb9Q32lPfmprX7PIqdsu3Es19cn4xp8kXxCrH+n4U/ipfAfCXRhln5iB+RxzhZ82lZsVf99O3hCMKcDmVy50+NjnJRQAxTxnDSGKasSVm+Z35y/zAVtnZ7PpRvvcYdFwoAUzbkDzB3Ih5i3K0T0zRtny/4OWnQskCPs9weZvYJeaxjbySiZ/JVx9Z3EKFD8mpMXZZC5L+8YR+Ct9GXK+wj3lOLhpsXC8Nmvhrgj6pLqH4o7yClRvac/APfsQzpXDWlrupF/Q8oDMTxBuLILuFBFst8dNesFft5bBcir+SkG5IkLX6NdlJNvgjLhLRvjB+uUk8GPHn/cBkh4xXXKhC0vT9itRn5QTt3/FFgqat6HtN/OESf+Uz8wW/X1TEWmo/yTnY4X0W7eczkiVt00cSKAsV/YzHkRgRsF58ifidz4P/PPVZ50MZMUc8xRMYFit8GMoNGBdxxyS2VRtjUX83Jf4QmRnx4/2OwI87ySwesd+0l/SLOjpu/2Yo2Qc/HiR3/BuTu45tGDfu/zpCbUVRy/yPCzd+jT5W22X4S3Gp/yiTmY+V1HHl+Cj8LFtYnBC+XJpjTkR7Yt8hdilGun8zPZTug4+vuCvJfAz9KMPnTXxdjkdiPfY/tufHGWb60h9DTFRhqYs/lc09gAB67rul78SRe4yJjSjSFE9Nzevgl56nfxKOKuA3BuhHzOuIHPynunNXANrPmFT4Pe6kM8f9PJYdzYg/Hds+96CGviIAJ1/7nSIu8Sd2ECsxN/CTvyP5LBnXZteP8hz3DwcRS+QI5i6xy7xgPGPbxBE/oXzZ/UTj7Vi1KxL0kxyDTzLx423iEj75gpMkYpdciW+S/vIQWxn+hAcbo49ibinH0nCzpcWfD4oWIJNzRoWgevF3SiAKgiMVDJzt+IVJARrvF6A8v/c2nq1FdP/8GiUEBRG7DJfrjCTz7iBEYvv3FVjcs+fFm9ryZ2sK0JuULGNbUIGXQ038EbCUj/eRsDjFsrI1K/5ILNHGWtJK+hjYkMBuDZO3thhogsSJ0bDIyz7a8cm47EuxmfoRKfJ1zf/RPsrrszIq25N9WRHBOOM/FouL5T/6w9l4bDNSC2P5EvW83z1UjF20lbFT2Yb/aBHFUc7faie7SLCgUC/35Pjk3Hj5xt/7Rl+pO8YP9jP+JJ/gI08+QwDSLj7hZ+xnPI4y/M2CRAyKk+efVDyd/eB5xdO7vzpXC9XcYEEB3z/8iB1edCOw5IvQdlNxwb0/tE+ZJP74Oztu+If7fxBYtKW+lC/P+UthtIEgi2fm7IrWxHFoj/7HvquuMjpvkqiLyR1bKU88lMeN4/ADtp0R/BDvcY3xRDtquwy/IKf+Y6HytiW+6I86tnzJ29+LSf/9ZakQoyxojG0c98hgV+cv63d1gV+EERX+vib5j/Lydxl+EWTuMieiqGdxT/sf/Z3O5cGQMqqjCgPm7kGy64n63fYUHWd8vogtYgPfkKvIv/RPgqGpeY0vZV/7jM+Fo/rgd6O8iA47SmHcyjt0PKzmfU6/qZs50aPjiXEdnxV/mfmDHb3P5d9RiRjrXnBDIUQZU8owDygX2vHrQMnXzeZ3XqCcwj+8wg5y9Nd5spN28S9t+HbCTyg7On+diV3mVDo+5D0dX4b3XSriWEujX2JeEstXMYAvh5gml8U1GH8kcTQiNPHXBH3iGYL4C8my53f1Z2sRXpRRXgmXd8LlMO/pBUU7BE6XAo4zG87WmFDlwHlTir9B1k+ZxC5fXp+VUdme7MuKCHzHhPeX25LkXfIDY9L7Qv1/J6mJOhZG7omiLZUfMfEXx5HEw8MW/Yyj/5vP8UUYr3QcYPtPDvILCyKi2ZdHA98/xiznd3FJ4qJGfdas+GvYPYiiFHIZh/kRd6rxRdoOpG0tsOX/4+p3eGkvXk7DxxrnhnFD/BFPMR4QfiweaZ/4XX0qwy/IMedgZxTDOTtzVJ2V8YEwYEEr3/herkOfcT9zGb5f3GzPziljFRb9MnwuI865fI1g6W8+LSkr/BextMVf2acRPBzQ9j8fKtpCoBGHtBXHW3OsqXmNMOZ4+bS8SeDfHcuDH/GkA1/q+LLI77732iLuYG0nPcSPOBjxR3zwsuQq8MqVuc//sngROico2MR6E2O15OcB83sQf+Xbf/z9hoi/KMY4IcqtjZGyvf22L4TSffB99fEvvxD/9FW2luHnCUKeBzy8eJZd9AufJO2Ur3oAH/fkdk6wYn5I1+CRoom/JkiAKlBzaE78FeXbZ34+lGrE5Cu/7ZPg3GfrbxCNmHzZEUXQMBH8ZYAodBoDzsSfji/7hPL6rIzK9mRfVkSQGFisztFilVusIylfJf5I0IjHcGY6LOJPia9hHBEl1BvPbGuLbcZ+yOe06f0P42fFTe1Vl7cGgo9DEmfO7+KIiD/5p1L84aNmd9Q0dxoWIvxMnKTjIT83jBsiieP8ZaZgF7s1af20q/bL8IsUcR9F6mDFn46tjA+EGyeX6c5UVf8zos73q7yzIX+X4Rdr+s8ua1kM5dpaElb4L2Jpir9y3KbovnNKcsuN2iov+oMRfxyvn+W3SPhLv/EyMblQ8VRec97gvl/mEXaQBxjnmF/odyYuKsUfcYHAUh7r/PmPG55KL2PeHx517dfxQmXFVayD9QtfB38PmN+rxB9XNdIdZ4Qbc4k5EcanjvRV9ZTh+1o3/xUPmfXUHxNvb+hnLR5Q/FHWxF9G/Pmk0wJkQG9pDBTgxV/t8X0NJpcCfSIOgZDWceNEN+/lx0LJerCz137q7g2PhgP/KD9njYeHZMkZdQxM3w4TKGlLgZSDX3Sph8DlVRIXEnhhwYllVV92USBB0vaZaptLOX5HoNRHseGBDCbvt8IZEgvcVUo0BLomSufDpXvB/CKvdiAJMuPLpuunTGKXL6/PyqhsT/blRYR8QII5V+LNL1aauGk7kaqj9/cZ8UdbJOizJOq41CI/Zu+Jiwm67O/pXD4s+YDFFrvwwfkhOU/buTFBxsWdnWN2WqYqYd1QYX8V5cfyzeODhY9DEqBfdEtzRlySuKjR+72JcZMgqRR/R8tHzLHLNceu1bGZOK9R41He+fNPhFPHCWrPizrVoXnW1LilcxFWxK1fpIh7v3ugeTwlLj5iWr6KOrYyPjg5OVsLKHUSH1V9F9vnNO78dXR/sYjdk9UvL1qKeCyjuEw3QP+Hygr/RTSVu5tg++1fqNz99rfsHKu+ITSP09yPrzjCt+Qq6tDPQcUH5VS+/BaJrp9eVIyfv2y5g+teWC8QeQGxP/GiXuKT+RDzQPBVg/jjlTPl+UPe43js0dh6saWc0jn3DDdv8UPZdQzwMuSO6V8v5hb10G7i7wYflPM7OTOTA/3ryFgfEaicmCNodZyvO4xRHTVPcjt/Hed/KZxUKR78zr98o3rK8Pn52wPPv6z4Iw6+q/LDGffN0MRfEyQwNag5NC3+oIKIe6FyIEHwnzty8P8SCNFGGz8IC3fctSm34dsx8dcw6Smvz8qobG8piL/yWaz3I235nZVhFn8ZsdH7yM+GLP56Fje+xoKE3rvoLv9+uPazJhWLD6Qdkc9T+Dhk4W9l8Zde9snEeY2ZhcE/yLFcir9SfETxlysfWL24qV9xZ+PNLv50bH8nRP5BD+7VZmcqXvINIsa3RR2DFX+U0+/z/li/mcBLwb3vwwYB/0s3xeTrv1PEDbt+fmc2jE9Sb9Pij+OJOcriN+YL8a65wyuieHI+919qeMee33FEXJGviTFytupr8EFO/Km9htiN4o85h/gr+7dMzZNyngE+FsgBJv6WsfhjArYC2TpWEOVQJ/5qAaOJQCBQLq2HAL9xl4Y3tPcHf9Z4nIIjPuhBGyRUf9akgEnrj7ypH/H3tSD+0sTM9nssK7vLr6WpE39190I09jE7eTnTJNBj0uPShXzRsMjHxdeLAhJToy+brt9PxMQ2yuuzMirbk31ZEYEPSILxsm88Yy5Tdbz8j9Kb+Hm1BW35nT8lP2yVH/sVf2V/ZxKfXyQ4Nl4+5FKlxrU8jguef6Kot3bZWQkrnkA0yfLuBi869k8OElMk6Wg3ffQCcNO8+Iu3MJTnjLgkcVGjPmtq3K6f6Lp+0/hUvbcp7vxxTy2+zMR5ZMddmXeu/fiLhT/Se7s0Hk2NWzoXYUXc+gWZuE8vO5FfsDUtX0UdW35ZsB+XQcZH91M3h9IF/KVH8iH9ipfqiF2J3zJ8DAzU/6Gywn8R/h2DzeTuHEPdVa/xAv5ev//+t75L3PEeO9pJx0s5a1DxEdouP3DDjpvvz0mb+R22FP7fuVEfccNcqN03HsQX9arOhkuvxBrlcnkPO+gDdrGRwGVZ+sfJA32V7b2/uTPU1Ieuuy4p5hiXv/1apvpU14D5nR09tTX3D/X3GfocgY/TnT8EFWOJnWXK5u7fZmIX38V4iA/EqZ4y/Dwh3w0w/3j4rQw/P/zJ4TDGfTM08dcEQ4DnMCjxR2AoQKqekMph3m8XFMKPswWSMhOWSwYkZUROWn/kEMVfefGc94zOJll46xbFfB8bJq9/D18yeZdj8eff84cP4uIYd1/L4yzmRIFP5uniSnn5f1jEn8RNzzP1Dxj51wrR13hPF74iYWfsr5HvaFc+mfxA4+uK/E4fdRJT7A6QfNlR4KZrLj2pn513Zf5dG2NGufTBCvwujpT467i7cYy65l5U+D7eW8ixuXYCe57NvHIj7nxpAa6JnxYUf91P1i9+oP1kfYdw5/UfLKDkh37io/zUpd95ov/UwVj5e9uKeCxjuRZ/+r7j50c0XPJPwXybfMkRRc6lDeKPeY9A8vMuaWdJxB/lNT7lzYSu2y/0u7flF80jwvz93swj8j+x6fOl6qTP1KufgxJ/0RZiD9uIF3zI1Qr8yfFnbun/R3QK/4CG90caZxkfVIi/8uVs0P4Dtc+udU7Ulql+LvhzKXZZ5xindP7Tl8x6auJvydGk+MORLUA/SRvVPyjEn8QZW8A+gSgQ/BawBtMHQqkefd7x08Z3g1XBvx6A+n2gKVjYJu5RYLPtThtp/ZGZMxVQiD+dhX6Hya+6LlBd1ym4/f0boaz6Wb5XzS9oR6p9yp2mSXGpJjWXDEt9LJ9Jgc5bWKSU5OP9JdhOspnOK076W+TzvmxMDqfW139lqL/sm+D7Mirbk31lP4Duefw/ZsQTl23VFv6Tz8pjXd4NeIMzchZFRJK/cZokqramVYk/2cSlAS/+lIS4dEg7N/HgQG6RIJmo3vNUL8Jci8vk+SeGI/rg/zVdrt6S/bDriSl+gfOXTxiv3CUMYuKbIZnRLy5TcxnkMtXNJR2x84FzwtEFfP+YLzm/i0sSFzXqs/K4FeJP9nHLhF+8Cr/Tp/LCWbON+UE/rlYf6D8+StsRi/u86sv716Uwzghh8kGcYxqPpsYtnYuwIm4L8ae4JyfQRj92Zqk6O+48PNTWh5qvTtc8ZwyxqSI+cicDXT+ReCYe/NO+LKDKFfg6d9mX4wbq/1BZ4b+Itm+E3JqOd8hPPr5S8pnmH37rb7cvovuOKUX9h6mf3OvHnCN2mXP0M/Wp2hx0fFBefi3vgvl/Aar4K/8Ls44Lwr8ii+Oby+P6vVH8BTvS+ePFXyiT2hP9xPfEPf5UHPU+/fNQWwEfZ+S4UzVHLu6bz5X5/UT5oJbfNQaZNdTfthDjjkv4CGwd22CnOPmBk0KpPnTdJtHM3K+Lf9ml/pThbY9rcj/zr3NB5j1/rOde/A1j3DfDlhZ/BFMrkLMiBWYOXvzVEogC2SeQImCKM8gS+UwTdsGr9fdi5ODr/uq/FosJweKFlwKSyVdVPxxI/BG4UUiSiPyWeyirfuYW+a65YWJE0cgZI+VCoiw/2RrhF6m67fggzsSs6OHMK56JZ3xZTg5+seVeDxITO01MWL8rSplIlaUOsYzK9lQ+J/5A9y8koPzCruM5E2VxY/KGNibf35hY/I5I7XJY8D2TXmWzfkDoMOZ+pzUswvRF7WQXiZhM4j05JD4du/iNl8JRBRDyfneHccQGxiOOI/WHPsTFrff5XxSJWWf7vLOvDF+X3+lRvxBmMUHjR8VW+y0HNrzf0vePs/l4wpT6XczFX/vJGsO6EyD5HZ/XxpnYLcY5K/7wT3ovG/7h2MWNu/DdP59aHEs8Md/YlcBHwT7fntrNCQB/wzg7WnGxj4tQlfgrj1s6F/18LPpURk38sSOCPxDa0Rdp+SrSDx1ffhclJymTr/524Wd2WtjBYT7ha+/ngjzoUd71ql02K89H+lQl/gbq/1BZ4b8If1XF76AmcYUNIbboJ/HY9fjV/jJ5fzt9Kbzw+y/lWuYG+Za1gV2eON/wf2onY7Ek8aG/y0LIj+HUI8NfBYp/56Z+Up+/gqSTV2wh//sxDfXJrqz4K88fcl7wrY87GOdj/J24oX4dz+teUvh/pVZbTzT//b3aGR/MSE7u4/pB3ZqTDbHLTus1RxXHYid1MnexEdJP/Wy/rSJ2iUfGirmb+kdlyvD5OY2bivmXu8ffiz9/W8gwxn0zNPHXBAlyDWoOgxZ/UMHb9ejVoYZqdP/s6uJ+EeqOixHJiYBOJ2yZCsIcmhN/omwvP0VGQvFJABHHxCKpa0HjLLicLFJ0TlcZFsOlJP7K9ylhl9/uJ6HxFN0l2/oXoLbP+nzRDmUjM35ZEvEH5v52vmu/5FPhJvEgJuiTzvRyr0DpOO+gQvwhkhDx7AAEUTFs4k/2dD/R+B8YeHp88g1H1/zlYyAIZmxJE2Pvs/cUfWSXULFXhr9UQtKMC0oilqirvDMG6sRfec6IJOcyvICjjL/8oz5KlHTccXjfgkPZkNwHI/7abz4w+3+3uSzVfv7exRzBNvpEOyKX9MuXO4G/6Zw+sVgR71zS4pI980v+bSnxF+ot78oCFtHu+67t26lK4gmWYyTC20SuwgfkF8QO+Ypy6lcZrSD+ljbwXdfM8/tu1WEXiTEiFhDS9DE3TvpsieKDuhRbi/9af5LHHE/hT1jjAzZxbPwOuOoLudVTvmpK/CkemNsci8DxYpAYwT5sgqqLn5PvO7Fhjk2ecmRf/CZx0pT4833WSXPmZJT1wL/HkLxJbmPuYlPIE5Wxy3/MSccLfyd5ogwTf0uO5sQfQdkK5Fp+RQLx4q929qiFzJ/FKGgIBMrl6vPBO7HfBz/8/VlflVCLT+f6ezSYsAoUJmxV3fDGClsRf4hJAjcmAAIvJgBIvbKv6r5EziB5srP3tz93C15p3L1c/Jf6JOSffET8xftFSIDc3yBmRU8UY/Q348uuxxpFM77if1v2LrzLLfjjkz7R8OJRn1CYwPQxJKYyKtuTfVW7mREkGtrrffoe1/vMPQ27bBE14QLxQ9wR4f1Osql8X0jND4w7N0373V71gWSq4xsSZHy6NApsjo2LtX5f+Of64yO4LNT71N2u93f3yF+/zNrf85s5/p4dvwskO+a9+Gj4pg/EFf/Qn9c8dN59lut56vaGs/IUPg5ZiOIJU+r3wNx/w8Ev3Lc095n7a3HG/731Zf0Yy5+K5fK4+QeW8E/pXkvvz2t3dl0L6v//ZoQf35cW+UtWjC+7hFX98jsrjK8X7eyCSuAjalkUiHfZ1dS4pXMxmY9leKHFDlu6eNIOfUrLV5F6OVZ+q3pJLw8IzHvhER8f9H/u739VGeP+PyxgDyeW3O+HcPT3TIVxVb/KqF3R6K//Q2WF/4YDrAX+Nh1yLH0jFrivK+4gc+8n/Qu5rI4auyWKD3yrnJD7N3sp2o/Xccw5drUQRtyPhz2IjlJ9DeKPE/jy/FHZFKxl7O51PXil65x/tuu8/xx/4ll+Ghk05Pnk3sOs+COuog/i+oEfNIfLO4oRtdhl7uoEtt/Y5epRFHP00Z/0BP/QTiZ+vO0cP8D8y4o/Nou4Z3A4474Ztrb4w5EtQAZ0emPyAn3iTwGKoOKSqD8L0GD6QMiQ73QmQkBWYe7j84pdOs4SmLDcS8WZTLxHL1dvpL7PYeFLspXEFHf+/P0Gmsh+Cz+UDX3l86rJUoWeR2c3PNnZecPJxRm+v1+Es18lQewXOx+qnxhFUtCEql0OyPhStlb9m7wUC19bXJTHZ5wtht25Mirbk31lETF34b3+fYyDQXG5N8QHfveXi0kWJLHgh9J9ITU/lO+xZFxuyFw+rC0S+JhkUvTV+0zx0n7TZxtEeTNAHLZ371mc8Z8hO2R3+9TJ2Z2y/kDb6f1HXvyxOHrxV/K7H+uJruuRq8LR/YOXy3qRxc4k/b52p37En+YROzDcn3O95hH+IfZVrvuRG8PRgwevovGXpekTY+Z36SWYiXV/z9Agxi2di3E+yidl+N0YL/60gDCPYzzRVlq+P1I3fpA/eAHvksIvnowl89zvnLCoyc+MKfmKdtT/MvrEXz/9Hyor/Lc0wRO9XbPZ7dOJOn1irrPDT44lDpi/xBx9Y4xydurzocRHe++BoVQj/H+HIgd5EaW6/I60YpO6mG9pffq7wY6a+Evmj+J6ScBJUvuJaof8Rj6M9/BSZ67tOvGXrB+KJ0/l9iHF7lOKXe7JJH6xh3zEfPK3O4Tx0pwqw9vvdy77n3+dD2b+hZwXf2prOOO+GZr4a4JMsEwAgCUSf6G+jp8cGmppRMepn3NtX1cySQMMEUOAlSdsmTomhwbxx05iWfxB7NOi0D79s27By0+G0tXgLKtzzul+0eMfcafwly6YvHHb3p+5yX4xK/44A4O1y7AlX2rCT/7FCQMKEHYn/c3EJCuSS3g4o4zK9mRfo4j4mU+ivQ/9LHxSDXaNen4d7mthDL+n5IkP/OWfIApoR8yKP8YovfGYBEFiyYkIfMyx8TJCmkz4qbbar5ns5j57fyjRP7C99wn571gtYCR8hPuPwsmHbOmYfUjTYnLu7+537Wfv6f/XZ0Rt54+HiE5RHKZ+j2OtscrtGpThFw/O1InlIPIbxo2dV/zjL1vJ/1PUFuIY/xCL/K7FcPJtxw34XwpS+DF+cGYRP4xXTOjYQ58YhyjCBztukZSVT8qoXfaN83hJxB9kAeWyvwRK1/zLsu9lq4Kf99yQzzjSdwQCuQrBE28noH7akW1l+EV3oP4PlcF/gz1hGQgv//VV/yaGzutPKk7SWQPSe8bIPfSJuetvqyAOQmzn7JR/ljg+oNoov9Mvwl+GjrbFk8+rKtYS/d1gR3zgI50/yin8h5HB+JX/Kdx+2u5FTvTvDVR9pZOkhrbTB/pK64e3HZ/Ix0scu/gEexDrtIE9Md/GNmRXGb4cgnGA+ZcVf/GkZzjjvhm2kPijYQzAEAyaWAvsZU221kUe0kiDnZtE/b/tQdxwiY4JH89ifOCU6knJd5qw7P69/Pe+y7/+EuYT9xaXe71oUFDGp5eaqRfeUPwnkTpblaz8fx7gDJA6WTS53OYv+5KYGuvwSUtJvPPOH/k3w9PfCOxc8MLC4ulRJg/b4FoEJ089yi+K/hj99DePM0n8bkCYvNQt8jRqamPxj+VVT0xSLKAI6bTPlL1uZ/9vgrj0nIoKgHBisW8/ZTclLPWTMzkEF2ff6mt6qd3f5FvVntrJij8mrnzYcc5B3t7yvTW03/PLGcVllrgLgDjgzJV77IgPJjuigD6prfI9Mf6VMtiE/fGeP8qQiDRW6X+J8T7ukY/9KyFCMknuVfF9YXxJThrvjmv+y186xU7GMAJfxPGsPVwBiRVs534+7KAe6lc/uu67rCEuAHXjm44LD675l78j/NOIR6junN/pI37BfrXDzh6XXtM2iGVs9QKIRYlLNeyMM0dUT/nfXhVPOKsfcfFiHsXLvmEM4iJCrHTefoa/jEk/ymC8uc/R18nYMveh3xlR/YwX8wohSh+oO8TtoMYtMtiXPiCGLzrOP6hx8WFu+MUqKT8QsY9y+ATBphjl5bzsWJdjG/ixVXzWLjtD/EA/YoxTD/VRb9L/9P5PFl9/AjBQ/4fK4L+uh3v6vc2mP3CyAsnL3XdNcZMvP6KY2wgq+k/+i3HIZUx8wJiwu0afmH9+bEq2pdT3SxQfkfp88s+Pr1tLgD/R4oQfOxE4nJik+aRsk3yVPshUy+Hl+UN5ripcd4DrXjDN5wF2wFNQls98LuBBKOI1rhXUxVUNhCj9CvfUznu51Pa1R+XXD+IK2/EH5cmrxO79TcYuMUv8YU+8/y7m5+hn6vesv0Wrtm5QdoD51z7zc3Vxv/DlZ/t2yIcz7pthi4i/VcTWFX+QIEAokdS5h4OzFhI+AUQgpJdmGczcxCqTpECdBByTkglBoMfAZOHlngJusu3RhEOMDVQnJAiZTNxngq0EGQKEYKV+2qE9Fkvq5PhyHUwu7GNR5jgWfwKdnSD6HUlSIKn4HSK1wzG8I4mfLAa0xXcsinGRj5MX4iuEGROPYyP5G/v5Pk70aBflo10cRzs84s8k9jaJ/M0Y0S6Tk6TBJSjKVbanz2N7aiN7+ZAkig/pMwkp9pHxZ7zwB+1D/uY7fIH/GGfGkYkefU6c0B4Jlf4wLnG3jfpJtsQccYIPKEf5IFS8eIpnrZwk4ONU0Mf6Y+ziC9rAJnzkbQ72Yjt/Ux/9wXZOEqLt2MgZOrFFXbSF32gbmykbSR3Uz+fUg5/oD7/7z/XT7yiW/B7HmX4yXiygJH1iKvq4Ns76PfoXX+AT6vFiV7ZiHz6hHDb6Ex71n4Wr5p/AuIgwf5lvLEzEM2XTMU39BKOfGAf6EoUf/qYPcTEY7LhFYht+wTbmQ4xb/EfbcR4zNqn/mmWsnzzA3GCc2f3AV3Gs0n5Hpv1nHBkfcg3lqYf6yuO5JP0fKmmfMYjiHv/hO3I2i3A4matmOCaSvBwFH3GIf4jtOE+IL2I23lfqY6BkU45D9Q/l8TlzifFj3WCORJHCOFEnYoPxYW7l7MJX1MUx/c0f2krnWcwDMWYi6UMkf/M9trFWpnmZNmkfH1A/7dAeddJ+9AF2cSyxxfH8jp+xw8du8B1zlzaJ0fKchdGeOHYxdqknjpv3R2DMn4wNNhHz5LaG+RfKRVIPvgonVr7vtN/suA4n0VgtJP7eKUbxt3OxTd4iZFAJUra8L1JgchnMB6eCgEtX/p4oRJoC5FoFL8f7QOiHXBLhnpsrNeEJduo8SUHBIkm9p6n+bgXMJQqQqWp3mo7N1VPmjaqXY9naj8mcHTDqhn7iyVbapX2OL9fh7dfnsc8klXMV+PSTOri81aXgZxJg6w+Z0PoOsUJfuD+DdvmMHVH+vkx1UBftQepHTGAHl7Xpb6S/zK3P+Z7joi9rdunzq5P+0QZ2YA924UPGJfoPX9BX2m+mPdmX3fkjkZJM8AHtMmZMYtrCJ7F9bMHn+JqE6wWO2vZJt9QffMH4eqEjP9EX6sR3F8qX9NOXC8cytj06Fj+fpfppO/oeH+MbYisdS/6mDvyAP2iHNrAxtbs8nviFOrEB/1EPNhDjfMY7us6WH6gLn1A21kO9J+sz+oOfOA57OTaycpz1O23hFy4LcVy0l7qjvfzN58Qzc496KIevsRuf0BfilvFiHLA99U/aXoxH/M7xxIYX+aG9yOin2Dfa935Su9FPsS9wScbN2wUTu6IfsCvOK+IGP6X+GwwpE+3Db9RHf+hXeV5F4g/8gh34iT4xTpSnHupbGv0fKr3/ROom9hlX5iRt+zhK+tQfY8zhi5hb6LuPa9lPn4gt+sdYMNfoC/3O2VXmUP1Deb6LOZ/yzMcYu9ga68nFf2SMhYHmTxzjGJfYHOMlN1/wG/ZQD3WSN7CVuqgnxgp28Rnt0B7H0360HbvS4/346m/mnM+hOoZ1mP5TjjbLscvffI6tMXbjHKKe8jzid8aTfEf8YFNu/qV2RfIZdcYcho/IWdEPwxX3zbAFxd+/iJuJO8lpfy0GtwWIqkedE5icARC8nLkw+PxkwsVFjMGOZwH9kWMYdMqwcHF2QIAgFiBnBZwJlheUgVhVb6wb2wnGuAMSgzZXD9/7wGdiqQz9pA4CF2HFmRC/s1jwHcGMf7CbdvkM/zCZazsCtBnqp26faHQ8kzCStvic7zkuZxdjEftHGW9TsItxob98F0WBL1PRHn+n7cl/WfHH/U2cuTHxKUcyYJxoK9c+/acv+I+6vb9LfcEf2MUx+A9/+bpVNt4PwxmxP14/GVvGju8YS9rBDnxcFSv8TdvU5dtRWcrU7JbNJELsT2M62o591AGxGXvwPwkcm6mrLi5Efucz+oKdHMdP7zORz6vGOfolxgfH5fzs54nqifHM8djobVM5fEJscgxtEws5/8T2+I56OI6ylMMftIl/Ivmbz2PfaB87o5+oq1w/nw923GLZ1A+0CRkjfErZ6D9YLt8Mo32xnWgj7QzUf+YYcz71f9mOWP+S9H+opO00X9A2vqMPMMZrluGYSOIt2k09jAdzIPbdz+9M/wfiUP0Ty8ecT3lsjWPHODVbD/YTx/3Nn5jH+B2bWfv4Po2X1I98hj1xjcBnPq+pvG8ztI9dfBb7QLu0jx3l9SO1GXti7GILMckY02bMFcRtHFM+T2OXcrXxS+qOJN9hL2ODTZRN51/OLkh/qDPOXfpP282O63CSDbZCa6G50F7riGixERd/NPwO8QPipuKOGsSns0YvK8aBJAgIRIKGYOBnGszNDiSBAilDWQKBwKVOSJ0xKKkzF5Q5Dliv/mbC8n0ziYrvaT/Wh03UiX3Uxe/UR3KNE4if/M3nHJ/6Jm0v+pRjOS6Sv/m8ype+j6EsbdGOtwnKLn7Ptdtse/qZFX/xEj9ncPiSdup8Avtpv9wPmPMvpE+1hBTsiseX+83P2FZ/Y5pry9stm0m40XbqwydVtvN36v+0rlgPjP2grjQmIkmaqd/LrLQXJvVHP0Vby2ViexyX60/aXrlfsT36FZnGPcdV+Skl3y3puFE3ZfEXZegTTOO2v7abZbn/0c6q/mM7x3F8f/bDofR/qIz+i+NJzmYxhpwIVTEeE8mcpyw+iPbH8R/qOAzVP3xH+xwb+xlJPXE+D7ae/uZPemyc27QX4yXmAT6jHurrL15ifdEHMJajjbTtMmPZ1IeUjTak9sQ+RVv6qxdia7neZuziM8qW/cPPWHag8RgOoq3YYCu01oiLP7iiOE6cIK4tvl18v7ixuH3bDzebkTV8WTIOJoMdAy3+vqSDmNZJfZFDqRMuzXo5NtZDwDIJUvJZrDsyHpt+V26zXO9Ax6ccjE2xnmbb0+/9ij/u72ERYBIPpv0q9mdXbqzSYwfTFt+V24r2IiyqbM/VGesp10U9VXXF4yLTNsr1xzZiO2kbKWM9qZ/KZSJjW/G4HGNZyBl/bCf2a7B+SpnalCufKwOjTeX+NFN2sCy31W//Q/vN2lCud7j6kCP1x3wY7RgsY1lvLyy1MVRGu5bUPxwT64hjNNR6KBsZy8c64u/psbHN/uZKlR1pfWm7zdo+kC05e5oZR29XUu9g7MrZ1GzZ4eJ5HfOlsXYQNwmai403NBhaDE2GNhsR8beyuJb4NvG94sfFbdu+/C8nFQPTYmTAatQgpn/njm+GdfVFhs9yxzfL4ar3zc5pO/l/bZaidtmXV6BwT0m8zJ8rbzQaW4+1fAiVC7l3bSDmcmdkrg2jsdWJtmpr2078hPg+Ee2FBhtR8TdWRPytKW4gbiT+u7i1OKntqu3/mDXeaBxOKulnxR8v8T0uiD9uzjbxZzQajcblhdfu+EZb+4TPSF9tI35MfI/4VhHxhxYbUfE3XlxDXE98l/hh8ZPirm1f/9B52Q4YjcNJib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    <shownumcorrect/>
<varsrandom><text>a={1:7:1};
b={1:7:1};
c={1:8:.1};
d={1:5:1};</text>
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<varsglobal><text>ans = pow(a+b*d,3)+c;</text>
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  </question>

<!-- question: 358075  -->
  <question type="formulas">
    <name>
      <text>L08 - (a+b x d)3+c</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Evaluate the Expression:</p>
<h3 style="text-align: left;">({a} + {b} x {d})<sup>3&nbsp;</sup>+ {c}</h3>
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      <text><![CDATA[<table>
    <tbody>
        <tr>
            <td>
                <h3></h3>
                <h3>(<span class="" style="color: rgb(255, 51, 102);"><span class="" style="color: rgb(51, 51, 51);">{a} + </span>{b} x {d}</span>)<sup>3&nbsp;</sup>+ {c}</h3>
            </td>
            <td>&nbsp; &nbsp; &nbsp; &nbsp; &nbsp;&nbsp;</td>
            <td>First simplify inside the parentheses.&nbsp; <br>There are two operations inside the <br>parentheses.&nbsp; Multiplication comes first.<br>
                <h3><span>Multiply&nbsp;<span class="" style="color: rgb(255, 51, 102);">{b} x {d}</span></span></h3><br>
            </td>
            <td style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-parentheses.png" alt="parentheses" width="201" height="57" role="presentation"><img src="@@PLUGINFILE@@/ooo-Multiplication.png" alt="Multiplication" width="200" height="55" role="presentation"></td>
        </tr>
        <tr>
            <td>
                <h3></h3>
                <h3>(<span class="" style="color: rgb(255, 51, 102);"><span class="" style="color: rgb(51, 102, 255);">{a} + </span><span class="" style="color: rgb(51, 102, 255);">{=b*d}</span></span>)<sup>3&nbsp;</sup>+ {c}</h3>
            </td>
            <td>&nbsp; &nbsp; &nbsp; &nbsp; &nbsp;&nbsp;</td>
            <td>Now simplify the addition in the parentheses<br>
                <h3><span>Add <span class="" style="color: rgb(51, 102, 255);">{a} + {=d*b}</span></span></h3><br>
            </td>
            <td style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-parentheses.png" alt="parentheses" width="201" height="57" role="presentation"><img src="@@PLUGINFILE@@/ooo-addition.png" alt="Addition or Subtraction" width="201" height="57" role="presentation"></td>
        </tr>
        <tr>
            <td>
                <h3></h3>
                <h3><span class="" style="color: rgb(51, 102, 255);">({=a+b*d})</span><sup><span class="" style="color: rgb(51, 102, 255);">3</span>&nbsp;</sup>+ {c}</h3>
            </td>
            <td>&nbsp; &nbsp; &nbsp; &nbsp; &nbsp;&nbsp;</td>
            <td>
                <h3><span>Exponents<span class="" style="color: rgb(51, 102, 255);">&nbsp;</span><span class="" style="color: rgb(255, 51, 102);"><span class="" style="color: rgb(51, 102, 255);">{=a+b*d}</span><sup><span class="" style="color: rgb(51, 102, 255);">3</span></sup><span class="" style="color: rgb(51, 102, 255);">= {=a+b*d} x {=a+b*d} x&nbsp;{=a+b*d}</span></span></span></h3><br>
            </td>
            <td style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-Exponents.png" alt="exponents" width="201" height="57" role="presentation" class="img-fluid atto_image_button_middle"></td>
        </tr>
        <tr>
            <td>
                <h3></h3>
                <h3><span class="" style="color: rgb(51, 255, 102);">{=pow(a+b*d,3)}</span><sup><span class="" style="color: rgb(51, 255, 102);">&nbsp;</span></sup><span class="" style="color: rgb(51, 255, 102);">+ {c}</span></h3><span class="" style="color: rgb(51, 102, 255);"></span>
            </td>
            <td></td>
            <td>
                <h3><span>Add&nbsp;&nbsp;<span class="" style="color: rgb(51, 255, 102);">{=pow(a+b*d,3)}</span><sup><span class="" style="color: rgb(51, 255, 102);">&nbsp;</span></sup><span class="" style="font-size: 1.64062rem; color: rgb(51, 255, 102);">+ {c}</span></span></h3>
            </td>
            <td style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-addition.png" alt="Addition or Subtraction" width="201" height="57" role="presentation"></td>
        </tr>

        <tr>
            <td>
                <h3>{ans}</h3>
            </td>
            <td></td>
            <td></td>
            <td></td>
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</file>
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    <defaultgrade>1.0000000</defaultgrade>
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    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>a={1:7:1};
b={1:7:1};
c={1:8:.1};
d={1:5:1};</text>
</varsrandom>
<varsglobal><text>ans = pow(a+b*d,3)+c;</text>
</varsglobal>
<answernumbering><text>abc</text>
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<text></text>
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<text></text>
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<text></text>
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  </question>

<!-- question: 358051  -->
  <question type="formulas">
    <name>
      <text>L08 - (a+b) x (c+d)</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Evaluate the Expression:</p>
<h3 style="text-align: left;">({a} + {b})<sup>&nbsp;</sup>\(  \cdot  \)&nbsp;({c} + {d})</h3>
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    <generalfeedback format="html">
      <text><![CDATA[<table>
    <tbody>
        <tr>
            <td>
                <h3></h3>
                <h3>(<span class="" style="color: rgb(255, 51, 102);">{a} + {b}</span>)<sup>&nbsp;</sup><sup>&nbsp;</sup><span style="font-size: 1.64062rem;">\( \cdot \)&nbsp;({c} + {d})</span></h3>
            </td>
            <td>&nbsp; &nbsp; &nbsp; &nbsp; &nbsp;&nbsp;</td>
            <td>First simplify inside the parentheses<br>
                <h3><span>Add <span class="" style="color: rgb(255, 51, 102);">{a} + {b}</span></span></h3><br>
            </td>
            <td style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-parentheses.png" alt="parentheses" width="201" height="57" role="presentation"></td>
        </tr>
        <tr>
            <td>
                <h3></h3>
                <h3><span class="" style="color: rgb(51, 102, 255);"></span></h3>
                <h3><span>({=a+b}</span>)<sup>&nbsp;</sup><sup>&nbsp;</sup><span>\( \cdot \)&nbsp;<span class="" style="color: rgb(51, 102, 255);">({c} + {d})</span></span></h3>
            </td>
            <td>&nbsp; &nbsp; &nbsp; &nbsp; &nbsp;&nbsp;</td>
            <td>
                Next simplify inside the parentheses<h3><span>
                        <h3><span>Add&nbsp;<span class="" style="color: rgb(51, 102, 255);">{c} + {d}</span></span></h3><span class="" style="color: rgb(255, 51, 102);"><sup><span class="" style="color: rgb(51, 102, 255);"></span></sup></span>
                    </span>
                </h3><br>
            </td>
            <td style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-parentheses.png" alt="parentheses" width="201" height="57" role="presentation"></td>
        </tr>
        <tr>
            <td>
                <h3></h3>
                <h3><span class="" style="color: rgb(51, 255, 102);"></span></h3><h3><span class="" style="color: rgb(51, 255, 102);">({=a+b}</span><span class="" style="color: rgb(51, 255, 102);">)</span><sup><span class="" style="color: rgb(51, 255, 102);">&nbsp;</span></sup><sup><span class="" style="color: rgb(51, 255, 102);">&nbsp;</span></sup><span><span class="" style="color: rgb(51, 255, 102);">\( \cdot \)&nbsp;</span><span class="" style="color: rgb(51, 255, 102);">({=c+d} )</span></span></h3><span class="" style="color: rgb(51, 255, 102);"></span><span class="" style="color: rgb(51, 102, 255);"></span>
            </td>
            <td></td>
            <td>
                <h3><span>Multiply&nbsp;<span class="" style="color: rgb(51, 255, 102);">{=a+b}<span style="font-size: 26.2499px;">&nbsp;x {=c+d}</span></span></span></h3>
            </td>
            <td style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-Multiplication.png" alt="Multiplication" width="200" height="55" role="presentation"></td>
        </tr>

        <tr>
            <td>
                <h3>{ans}</h3>
            </td>
            <td></td>
            <td></td>
            <td></td>
        </tr>
    </tbody>
</table><br>]]></text>
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xPO+2filBexvr1n27sttubjeeYELvCgvxNFuTnG5c2HnnkiSJVGWeddbOlRSwh7hZa+cuNa0r1dZdrGtdcUxVsvzIbLmxy992vMTvmGBdb2tXN9PlyOmFdsHk9F1g9V1kd+GeRpaOe1VkRfPXVH7O011q62YVN4Z+wK/5PGauMKwvy/zRdlWsmWZ+4Y9H79uabv1mMgDzWr/+8jYurjbNsXCyxPCuezJsvVxTFnZGmsbor2HbffcgCjzg5rml88IP5n6I6/PBLG7vu+hbj20y0zTBhMte42PKsaNx554NFqjLuvPP7RfprLO2gcYmlX92sJ1//VLnGRMkXitod9933S7PhvCZ32+1Ks+Em4yJLOxU7yFcXbF7POVbP5VbHLONCS0c9qxrf/e5vilQtnHnmeyztpcZrLe0849IivduVPjxx332P2nfLjKRZYVxlbNeG1ZOqT9wRSd8ua3tSFbjzzh82jjhigY2J2cYFlme5caVxWx4f2AV9jrWoMb31WO0PxpD6ZEehaazuCrbddhuyBUmcHNeURELgnnt+2nj6009v7LLLucZLTJRcZ1xo6ZcZVzfOOmukSFnGww//ztKfY7zc0s8q8qxq1pOvf6pc07jqqrpg22WX8wpeaTbcZFxkaVc30+fLGY/kqws2r6PaXupZZT66w/zRWjQ/97l7Ld3FRvw50zjP0i0p0rtdVey66xzjbON8O77UuPLJtGXSJxOvT9wRSd+uaMyf/5ViJLTHww//e2P9+q/Y2GCOMHYZY8zXbXOMPP64vyeSv2ed9XH7bnnBiDEa19PLNRZvWzv7H//4/fYdY4g+WWHckrFfnA6axuquYNt11yELNuJkeOaZnyqmWhnr1n3GBNsZxgtswb/CeKOlX2JcYVxjXFoSBynmzfuo5bvE8lxrnFvkWW3M2zA1rmlceWVdsD396ec1iWDbZRcXbG4DtufKGY/kqws2r8cF2y67uGDzelY1ucsuC4w3Gq+ydBcaLzbim5lGfINPw66cIJxhvMZIGQsszbIn05bt8zonVl+aX9yxuNK4rPG1r20uRtLYePjhx23Ob7AxMsfIGI65zjjeVsZLeX5ceeWnmmN6l13m2zHsDVtzeTtlzK2UuXQ7Ojvzw5VXlm9HYU0g3nqsYRwRrxRvtmeaxuquYHv609fYoiROhp/7XP2nqMBhh13eeOpTz2w87WkXGWdY2jnGZcaVxtXG5Y2PfSz/g/AbNtxned5mvMp4k6VdWuTL2zA1rm5ccUVZsG3a9Eur99yCVxQ2LDSuaqbPlzMeybe6qKEFr+OtxsuNN1qaBUbqCS42zrVj1xuvNl5jnGGcZd9jEz71svPlX2a8xPgOO04fUF6uHXyeaH1pfnHHImNhhXG+ibb8HM8B4faBD3yncfjhlLHIGHM3N+amkz5mU1xxxYiN6+uM19uxecblxqnEmZgXtDUY3+XS76js3A/V2Mv48bhPv8y2NMScGD/lvOL2QdNY3RVsT33qGhMX4sS5+slLDCk2bvxJ4ylPOct4tvFSS/dO4zzjCuMqI3lXNE466UNFjjIef/z/Ng49dEaSd6FxmXG1sWrDVLm6cfnldcH2lKec2+RTn3qF8SYjNmD7ZG0gX11QeT1vtWMI3BuNC4zUE3UtNy424j/smG2cYyQdPllp9LLz5V+QtGOWsV07ooxO60vzijse6WPGCWNhrp2Y5U+u2uHxx//LTsjutRM3xsv8ohzGVjpec/VuKXqdKS6//Hb77irjDCPjfKkR+3L5x+aGDa0nrNeu/aZ9t8RIm2PO4Mt83h2JDz/st8fQ/6efPmLf4Qf8St/n4s5Ki7ePNvOAD3zgmxavBux7+iTiYbpuiNsbTWN1V7D19FCoODGubgwO/ksxzcoYHLzdjp9lPNd4pfEm40LjKuNqI/n5//LG5s3/VuQqY2jos3b8QuMM4zzjEiN5I38njPTUtdK4ouDy5P8rGgMDny9qdSDY3HZ4hTFn/8TrgVV4HW81Xm680bjASDlRF/mWGRcZ8QOcb1xspHzqI53XW0Wr/MuM7zTONS41UiZlk28i9ZGu2v6UOV+Qr8q07siTKy9YLZO/af44Fsej3vh/mjZXfreYsyXX9qpN49mVlht5I38wrS+to5PycyQPZdH3s21ej9pC/J/FyOoM7JgMDX3N8g8aGVOMvbB7MjZNlu6/FAMD/2DfXWKMuUeMwWe5/GNz06bWfVgjI/9q3zHPIHGD+RT9kM+/Y7AsiAcGPm3f4QPiB77N+YDv8M8c40wj8fZi41XG643EH8Yg4yXNJ24/lGDbBri6dFYZIKD39PQb32IMwcWkrQouX2CGh79b5Cxj48af2vHzjO0E33hcbQvFd6yc35hNrV1A7pHYsOFnFkxGLQ02LbX/31kcdUxMsK22/F+wMn/+5Nkl4Axz48Zfmw3ftDQseC6Sqmgv2FY3+vs/VbJ9dPTH9j1lQV8E0oViIujvH0nK8YW9k/rG9r+LeHyxefNvi1Ja4EyaMgcHv2Jp8T1lEozHXsDpxwD29fbeat+7P3t73908jh9S26mfuvr6PlikHb+eqbK3971Pjrl0LADGA+0fGbmv8H0qmsOmvF3pPKMMz+v5R0but7b+rjjq7aaOGNutdk+2zeSlDMblbGvjQiv/nqK2zrFp02+sL95lZbAwM5ewLfojV2+3Sfurgu3v7bu3GweMNxjxWTcE2732HSdH1xlpL/MHH26Zcbdt0MdvioGBj9l3+AHfItrwQbW/+Rzja5YRn7FmINbwHSJ/OseJ2H12XbD5YBM7Z2/ve4ppWQb3n7lgO8fI2SsTkMlIgE4XJv6/0oL4B4qcdfT1MckvNTLpOdOq7hjkuKopGqoLZg4bN/7C2sEOW/nBCRds2A8RUgQS2hCBw+vq77+jFKjbgV3E/n7O5mcX37TgdSDYYtGgzdSzsikEU2za9LB9jy0ISNItLY5MHCMjP7D8CER2PnwBre801uvzPqj7HKHSic8D7LwMDNxheakf37JYhrgoj5ORkQeKXA7Px47PXU0hNB58AZ1tZAzF4lmtZ/JkLiCcOrElgG/7+t5r+WMXJnxbHd+ramOMPuntXdkcV+3gY4l+o83h28m01+epi0sWT/x4rdnOCVu5X8YDJ3P9/X9n+avjqTv9MDa9HSkGBj5k311kZPcZgUD78FMu/9hML+uNjHzPviNuMKeJf9EH2DAdbd0azPn3H+07/HC1kT4PQVzNx3fMS/xEPCBtOi+6N1fFrUEJtq3OoaFvF9OyjMHBD9vxvzZeYGR3ClGQnmGmZBIuMeH0qyJ3GcPDX7bj7NJdY2ShaCcYWkx3YzoBryUYHv5W8cnhgg0R1V6wIdbSHZ3xwGI1NFR/TYLX006wVQXUb+x7fPEOI0Ftodk/9ruy2mFw8FOWn91LFhS/XDV+fSxoLNxp8FxV2gGaKIaGvmpl4N+qsIg6coLtI1bnT4pPnWF0lBMJFmXaGjuGaT2TI2It3eGaCBB4/f2IBsZ2nNRUBUxdsPX2zrU6/0/xKQ+feyyUMaamIhjIg134jEUUH+LLq82Wm6x/vtMc353ARdv7LW9cnmdMUXZdqPp3HGNM8DfS5doQbYs81fR+LEVLsMVJIW0LUUGdtJe/UX9aVsryfVjsQPrOHZf2mD+pQM2VVbW5yrBhLDuiDNJgdzCXr+q7KtPy0vpz5UWZfC5fQSjvYBJn8EGsBWl+iG8YC8wDxkV6EhdtHMvOsGsybU/LSRm28f8oK2WkaVeu6JRg2+pMA1SAhwV6es4wnmkkELK1zbY2k4fBnStruS3a+beqb978iB3nsiiiiYVn7DPg6o5UAFE2OvrD5sLCrgCfx8KmTb+w8rikmxdsXPrKiTUWow0bftSsZ3T0XrO/7qMqvB7YiWD7lX3P4tIKgH19w5bus8Y7jPV32w0M/K3xfcb3G//O+CFjeu/OtUa/TFW/NJzWx4IWiw4Bysnlzxw2b36s6YORkY1Nbtz4UNtFfWjoS1YW7YnLZfQxPqBf64ItV87GjT+zdPc062rn94EB7q1stbcVcOtjqROOJdY2bfr1k21nPODLHFzADFt5CCAWKhY07IpFoC7Y8G2KaDtjPMZ2q3/xa5Qb/VZvy/iMvNjGGGA+4EfKv8p8cWOzne36OAVp+vq4VBKirSxU05MhRK1f1mbxTtOV25GeNIyO/sS+Iy2MseRMkQo2Thw2bXqkOOIgxvktDcQd6o845vVP5ISNEysfc/SD29Xf/8niaNjsbRwa+lbpRAw7+vrYmUxt4OrEP9rJ5r3N8ZHu7vL/sL239+ZavqrvUjKmo8wUcYuBX86Pvii3oRNs2PCQ5Sv7c+PG1gu72/u7bCdjZHT0p812psBvbAB429db2patubZTTiAdN319f9/8nN7aEbfTcFVovHLFlBJsW5UEihw2bNhkxxFrZxtZ6GOxKAe6MpfbxLqlKKGO/n4mHWeq3JCa7hRU7VplE6p+SW54+F/sGDtYiCLs8p2z4eGvWmDLLy4u2N7cTJcTbLkdJYRaby9n09RDXhd8iCReBtwOrbRclhlPsLHzd77xbUbqYqeD9CwE2HhNkbKFnp7TjVyipl9oOwKY/PiUOmP3bEFGsKX1xb2IrYWfwF4FYqKvjzTcm0e73N9xTyB+r8IXcPowRBt9TCCknpUmBO4vUtaxceNm8zv5sJO2eT1DQ6NFihZI621GtOE7Ai7jsjqWOuGq0kIT8HGAr2hzuf18v2FDvS0ITN/tDNEW88XrqS6eAfw2MICYYTeb9nvbvX76jN2NOGliEZzqwuL94bbhO8rEXsYePo0dt42Fhe3hJwPMrbjdgT6PcV8+8fJL4LSBuqiT+knbsi31EcLL00PmbWthTYFg6+9/V00AV8GlZy5B+5hhrnl5E4X3L3ON9rKj3ZpvbvNsGx/59975ZX38PNdsWW/pflYcGRvceuC3Y+ALYkWcEJT9R99ydaITETo6+oClp7x51obPFt92Br/NIr0VY4l9l+5O8sCGt9P7mrng8QY7EZQbM/MuB4Tr4OAXLB872NF2yqPtXl4aY2PcjIzkf7knhT9IE+Wm8crLFVN2XbCFo8XxyYMC9YUaDAxwTw7CgAUqdowITkwSBjSBokqOcVn0l0UpZYyOcj8ICzFPDTFB0p2Rll2Dg18rcrQwNPR5O0ZeFk4Ws1SoXGaB7H3ZYO2CLQQO7YiHAVZYwHh3kaoFFmlfMKMeFtBWPSxi7DDl0BK4pCWg4y/3TV6wRflc7kqDMAHuhiJlC77jySVq2hL36+BLFnJEMMGxvoCAfH2+8OOHanBnV8l9TP9XhSF+ZIG+zPqlvhPqPiQNCz9tiYVlRVvB5pfM8XlaFztL1Hep5avfHO+X2LEDX8diXh5LnbDaNwCh4r6i/YwH6kI0Rfvhpc22VuFjlcuYYVcImBXm1/yOYX8/L6VM209dsSOKAETUxxzEn5Q38bbm6bb5/KVs6mB++o5bfz+7j2PvMPsOF20OG4kRy2u+5RK4n1hQdgjtdIEsX5L0S/mMb8j4dmGAvSmGhzc0RW8n4BJ0by9jn/Lon8U2p39tdT3SZLrDxQkaMcT5S+OvkvGNTbR3rrWrdVKBkNmw4cfFpzpGRr5redjJXNLc6amCNjvrP9pPG3lYJOptCYzWWJjorSTDw+yEXW8nWu+1OvHBw02m4ApJ1Q/Dw3dbvrgVwwVPWbBxby3jlnlAX7cE+mRvPxgaIk5Eefgh1iLmcSqa6YPOb7UYGPiolUG51ROJGJeiU4JtK3JldicLbNr0c2NMToIZAYSJ7EFtLHImmAPBzxelVNC0JlyQ4JnCz+ARQkEWNAImwYCzegLGtRYEuB+oLNpoRzvBNjz8gyKVw4NhurPGgs2iicChjuA1FgweLHK14IIK+8gT7aNt7QRbiCFEFwIKu2LRnF+kbMFtoi20n0CJIOIsn7wEmljMlpWCF8jX54JtbD/QHvxAn4UfaBsLBr6fWVucyO8iJ+57RIj6Ap4TbEND/2zH2Dnk9THYiBglLwti9O2iInUL7Hi2nl4mgE9OyOTHG20PhjCkHtoc7ce2GTauy5fl/alo8uCv9MQkL9i8/W8yxutzEGv0EcKGuvBhulMRwrSbCwplYSP9xBjCZnxKvfm5lcLbjMhm3DAmYxxWBVt68zplh+Bo2VEWbJw4MG8h/g7B2n5XDLHNCRxjtrd3lvn3C80xmcLvTcPW2CHCry5UiXWBkRHEDHMOMjbp17hEnRdsqeDDZ97my0wQMdf+xf7Szivs+48VqfwS3dDQBrMXGxj7zDc/QazGGred+R+XofGHC4yqv7GFByf6+jjOuLrY0vxvK7N1ouECMuY24xWfvLM46hgYuM2+wwfEIOY2ZdEnjNPIVxVsnKATC/FTiGOfB1WxhogeHPxnay91U/bbm3bmTo4HBri3mhNUxhnj1OdDNeYF6PuhoS82fYlP+/vfWyvX53y0hfFQHZeiU4Jtq3Gi9yx0A4ODnGET2FmMEA1MNiZxy6404IGhoTvtewIFARPxQLBkYhEECHAELSbZjTZpW0EQIDp9IawLtupC7WfOCBTSImwImgQG8lBHkIlfDmjAAxr5U0HqAaozwRZnjL5TWUVLSIb/IgiSj6AduxXsbHQu2KoiouWH8Dd+QxyGH2gXIoz/z7FxVH9p8sAA94awsOG/6Gd/dUUKX+jxG2I3xAqLB/7Dz9RB385pBvUULthYPGhPBG9fuNLxNDbLl9ZAa7xhDwt0XOKkDtoe7ceu2bYIlx90Ae47/BbjwPul6mtvf+yckifajxBgEYy66Oe0j7sp1qoM8ZbuuN1ki/7NNeGTwv0Vt09g75LaOPTLvgjy8A1jkHqi3qpgYyGlDyACK8RVXbBhW3//WjsW45YTG8/L5dLUdv7f24uPw9et/qwLNuJHTrAxB+uCLcCuZG8vYxO/ME6xifwudvr61jdPbv0SKT4jLceY3/iI/+PPS5p+CPhl9zhpo/50fJVFtQtXysIG5n7YcFHTJ5Tlt5rQpvAF/XJdUYLDBRt+IC7kBBtzfF6p71xYRryOy+Xc51x+yI2dMK+fNoWv+D92X2zpq7GTMUH6WEN83g8MfK5I0QI7g319HKftUa63P/Up6OtjHKY74y4E6/NjZ2bXBZtPenF8ciPmdMPvjWPixOWT8o5BTkT6fTwsaky6EAEs5BHsg9xs/+kil8MFG4svYocAE8F5eU0YDg5+3L6nHgIzwYIFgoDA5E3rod52O2AENIJsnP2OJaBCGBJ4yzsx5KnC01fLxx7qiHzOzuur1+OLKgtU+JvAyGJG+vABdfKXvptb21X1hY5gHf3sYqMq2FoLIiSQpgsoeaIO7o8p30g+MvIt+55+ze3Y1sd7nXUhDdxPtB/7GTP4OrUn2o9diy3Q/22RswUeDGmNIYQeZ+xLrQ1lwebpqAumi3AItLS+tJ9z7ekmqSP6GDto/yzz+fcLy+vo719naejDEFb1h198bJEmhB1jKua/t60u2OgHyNhg3Pp8TOFijfoZRyz6+J5xgaAg3zVme/k9kYODn7Dv04Wf+YToaF0OHBn5tn0X8w67Y+eXMcEJE3m4Z7Qs2LDHX2VETGAeIcLCHvJzAkQ/0x7KYfzyPeUzBrA50s2s+b0ljklDGUus/R8vjjp8h4sxBfEfbaX8KJu/1BWM2yoYr+XXFg0M8DANfqBeyqGPow34jrYuLPWd31ZA25lD9DVjYllzNzFA3OjtxX7sCzFFu1IfXG3llk+u+/t5fyPlYgP1c3JQ7gMXzIhFYgR2MCbIQ9nXNHf0Uvh4oJ+okzKJ89M137YXSrBtJa6oCZbpAE+f9vYyETlDI0Aw0VnMfFJUF1AuN7mAqi5oBPrIF4sZ7x8r3zjrgo1gS7AJweYLexV9fUxQ6kFQVhfqqMPr4bsqvJ5uCbbcLx3EwtFOsLX6trP6Fljg+0SRogXvHxa+nL+jrtTvBOqqmEKIUReLFLZ6/rxgi/6JtAR26qJtUc+yTB0Itpw/Ul+Mxfplcd+9wJbYyQzBxRig36PtLbvwYxUuxFiEUsFavikbeDrawKJCO2K3Im1/lbm2bElSp/dzTpwGfBeGBZ02s/DPt+/Kux6+K8q4YtHvVLAxHyFix8ctvkkxOMgTj/gx5i++pO/wPbbMNtv/pkjtGB3lHivSMsZDfC0ujTOelvU0tCuER9hAvKCf6i/s9l93YQxhD+OAvLErTn7qIg4RX+hvvwzpafhLuhBC7OCVT0R9vISApI2LzNbyT475ZVDGMvUzlpnXpGU8M8f4y2fqIxbzf77HroVFKY7WbnZ6EkIb8EHMjepDBwg2/Ma8RlgN1kTl8PDX7XvaQXsYF/Qbggl/hJ9usv4trwvDw7ywu9z+auz3eM7ONeMC27Ej2knZ5fuEXZwTsyiT+vE9435rzLltlRJsW4ErbALUb+yfLgwNfcZsIIgQQAhKIVTq2+UuNJjMBL8QeeQhQDCZyu3KCxXyE7hago1HvavwNARYAkEEpVg4y/VQdxWevyogsHFLCrZcQOlcsFXTgby/8UHV38Gltvg9WOR2uFBGaLNQhDBfbEExJ9jiEhbjgQWjembr/88LNuyMxR9/TEywVe1pjRcYArKdn70Mxkj11yBagjX6ygVrXbDFzgULSgiSdBxU69saDFuYC+WFPIULNtrSmmfTJdi8XOqGlB2LPuKD9NQzWDpJ9b5m7MXJGWOPXdBUsCE6sJf6QxwwHlyo+Xir3zPaijmQMcAccBHrtiBygtiHnSGimG/UEbbjx6pgo1ziFLazO1fe3eLeOT9OOuYgcz7GcohN/rog9DpdqPmx8i0ZrSeYKQtRSZ7ou4gN5R3knGAbHi7vFPb3v9u+p9zYuYt+S/2EnXOLHA6e0PZ85KFsTg4+Uxx1+PzjxJO+ow+wm/ETts8tjQcX5yHMJ7NjvzOw64ItgovYnsttwOffuTU4yA2yf2V8o5EbwTlD4TIhQmZi5Ifjc+B7DyStwB6BL7+AIlJCQMQWeASKcrvaC7ZYgJmInLHW73fwNExwghKBg8md2+lgEo8l2KoCot1DAKQnQLAQEKgJTF72xMqPoNKyr7P66jsgoOXvCIa+kNXrCXKps3x274KN+ljs8KUHyfaCjXSIZNKxYKR1uT/ygo3+qo6LdnZWWX8Iov2ObM7Pwdzl2m/Y9/g6bPNFMi/YcoK10zZMJ/FB+1/k4B2BrXHjAmigcpnKhRVtTf3CHKP8ej/7uGXhjRMNH7dVO7xc/M3iHDtmnq7Vd/g/LRsxSF9jS8z3nOgIwYZgrM5Ttzsv2LCHtkY+7Albgu5TfMB70YaHv9c8+cEGpz/IVf0lDC8/FSwLmukCLaHLOEasxPyIeFav38n/3WcpXLDhh1y/BXO+Y2yHYOU1G+U40epbGDtbzLe03/jLSVHLB61xEfNmjtlYFbW0n/6N3UXGhItRLze3m5r6a7y4tzNSgm3a2dtbvjQQ8JflItZ43xcLYSyknKkx6CfG6s2iKfr6WJhJx0QOYVS/x8knJpMOMpHiLDEmc9q2bgi2ToQKn3d0wRb+dn/l6wkus0Wm/KSo/6wZ9aVCZEGtf12wYROXWjgDZlHjrDot3/2RBldQFmyxEziRADuWYGPsc/9LLPxuQ76cpbUdNn/ykzJijFNGO8FG+5ljiAYWq2r7txXS/m1ZsLFAx+44Y4FdlOg3WF6gW4KNPmrtqHdHsDH2ycO4jhOWEOKtfHBw8Ku18TMe3M+UH34s31PrbcNnjMHYMcKGdH6ELR6jWnPc/5+iO4Jtdu1BLz9OOyjbhVe538LO8i0R9XExy2ws/yyhjzP6gfGYrjPRzvKJVl2wTTSe7AyUYJt28vbtHPyBAHbWWASZCAx0JhEBhwE/UV5jIjD/VNnwMG/EZ0IRBDmr8jOfauAjf1lAdEew5RYef7EvgTCCkgRbp4KtKkRciFHf9ijYGCssJPgJwVZdoKusjyW/PDhRwUb7t23BVh1XKXxHfmsJtlRQhL/HFhQtwcbYiziEqOuWYCNfzNWcwFnR9krHeCg/Ve3tTdHyW8z3Tk48ghzfMoKtOv7dT/g2nSe58c+4qPYd7aN8TqxuMBurgg17OZ4K1jSO5ezFnrBXgq1OCbZpZ/UsJzA4yM/9xI+9MzE56ySIEaQYvBPlLAtIPy1KL2PzZt6SHZOZgOYTNbcg+KPxnQiIqQm2wUFenpheYtvxBVtv761FihZcRExMsFVfAOr3KVIfizPjaNsUbOxuVDFRwdbXV3+tSV8ftlBGp4JtrPZPhWG3j0P3T/Rlvj3tuaytwPD5zM484ybdyd4ago1ySTMRwUbZ3RRs9D35Ir7VBc7g4IYitYP7qYaHv2FlEYeZ45D2+DvJUtQF27zMJUOOx3zv5MQjyPEtI9iqO/E+1zoTbOkupPcd+Sh/LMFG+9N70tI4Np69E40nOwO7LthiQIo55m62B345lJd3EnQJqAQw7t9hYsZ1/4lyoQWlLxU11OHvTGJSxSUMDwJV1IVUTKR04YHLaguwBy6CMoGBiehn/tRTFQCjo9+377n/jgDOriLBmeARk7ZVT07oeB2xw0CQDsHHU2Tlnaz8Tg7BKhbWcsAE7cuv+6Gz+ghg9bet+y9SpDuN7fzt7O8vv/sOuGBBsMWlvhBs5XtYWoItvSSYXjqC7o+8YKO/CPaIneolj/G4LCu2fLzhq7LAb1cu9x2l8BdEp+9VCwGRE2w8JTpe+yfLZU0RQJ3+u5GUC2NMd+onZ85XgeHhuywNsSP85jfn1wUb7+djoQ2hEQs0ddT7OS88fNymKAvBarnBJU1/BPznzRjn+J6ysbn8xHNZsPmlt/I8dbur883HflWwle0p/7Zl+noL6qK9/KWMC638nGBjfMXYn1uy25925njqt6rd7cjxqiDuzL91AYQfiFfYyE+dVZ9kpRzEeLSDvq2WC8vx0C9fko82uiDjZ89SuL1xPK7MpON+PHsnGk92BkqwTSOXWWAtv8YgsGEDv/sW967F5AnBEoN2oiTvwlKQTOHCgIDCGRJnt0yoxaUzReD3Q+UWZiZfq308Ml6tq3VPEgtJKtjqTzb6QksgJEhyNk2Qow3lergHMHfPidez/Qk2fsQ5hb9UlDRj+ztY3bH1xSIEC2UQ4KmLhw62LcFGm6qC1X3ViZ99LNQFL8Kf9tOudMGeXsFWHQP8rmJvL8fwk/dHq1/dx7ly+J4TlHb3WfmrejjJoS/SnbB5NTHvr99AiKTjIhZot2Eygm1w8GP2HQt0jAViSdmPVVt80aefsT0uidJHOcEW7coJn8kJthT+zjRsp53RDoQvdl1t5Y8UKR0ep1OhM9fGXfln0lq/g+s7UO63dv2cfsf/2wm2XL8Fxxdsg4NfKY46/PUntCPGf73fsKe6G+nvzCRfjAtemp67h02CrbuUYJtGLmsbdP3pUBYZBmxnOwvjk7xLaoEk8PDDv7Xj6cLIBFlsorL8gkvg9wQxAQma2BYB0INLTqwBX3wJboipEGzerv7+jxapWvCn+wgE+ACbCEwEEK9nrIXL69lygs0XuxDUBE33l9fRygc7F2zYVn6BJHCRjL9JG/7GD2ldS7P3Q/Jj7S58WZjxIz73/NuiYONHqqvwS7rYxP13LOTxioFou+fN/XC37xpgV/jPd27IvzUFG0CM8xLWvr53WZrY1a6OobQcH0tVUZpiZIR3afGwEnMs2sHYp+yysPLXMYRgo8/S9i6rjadOBRvt8peppvXj81Z7qn3l6UOw0c+UXX4wgZ8w8n4kJuTmactHKcYXbOX5PTj4SfsOvzBHaQN1McepD6FzV5HS4elIHzte82ppWi/9HS+eR1tSlgXb8PBX7Tv8MDXB1tt7c3HU4SfJ9C2+Sh8WwYaWfWm5fkJJH9Mn+MBPECTYpoNdF2wx4MQqc5eugF8O/UtjeoYcgYkBngbziZB8PK5+e1FTHYOD/C5c7GixMC6wyThUE1/Y6Gd5MZkIyNjHu73KIiCFCxXEQ1VIMRHrL3wFHpxisfadAurh7LDdbiHwehBUcRmM4EM99bdwu10scHEGTNupJ/zNk4flnUZfvOgjbPP7C/v6uMTEguf1hM87r488/AZg+ceeAT+b1NfHJCU4Erzc37C395as31uXoPEFAZOxFIKlnWDDpgjYBNUI2Ok44n6TdoItdwk7zd+O7qve3jXZfmXB898fZIEKAUL5S8wvH8zeC+o2MdYYB9hFm5hL9FE7wTZe+yfH6hioYuPGn9tY/7al+6S1k5+doW76mPfzfbZ54pSbHyn83rW4lYLYweIYJzq0o/w6BhdWt9j3jI24J8zn18jIpiJVCz6eWETTcYud9RdXt8qOBZr5h995qWrZF/5CboQCY5X52ho/aZs9HaKA+uPkI8r1sQCr5bvNtJGY07ok3uqfsiDasOEB+w57EGKIIsYCIouXzd5eG58+xvB3CF98Un7PnPuDX38gDe1jHPo89DH8d83xyJWG6Pe0XSlcaFNfKqzIk8ad3O5kCKDw7yIra3ORwuFl499qv7kd1fve/CevKBd7IhbmXusRgi1OviPuR3zI3a9YtXci8WRnoATbtLE68AP+dCiCjeAVi1+coU5lsJIXzrfAl/9BeK87nVQEgfk2eeq7HoDLbfzEDLsEPNBQDWT83mT6I9X+4+/tBBuBvPyyxQBnfqOjP2zWMzp6v30u7zBQ78aN5TN236HsnmCrXrIF2IWQIGjFbx5yZu1tikWyvkCNXR9vsL+t5ssAPwuDH0ZGfmD8obX7l9m0LBB9fZRJPSw8+DvdCayL660v2OCC2u5EgDbRz97+e40/rNkR8EvB9H/sZMYCFONtegVbb+/6opYtA8Raby8LZvxwf12g0u7h4XuKHA586pcw3T/4vuqXQH7c5gVbgIW3rw+hcoPZN2SfN9XGq9dPmSzQsQvm87UqHBFT/usfl1h/fczaw8KOuKGffFxX59vYgi0/nv1EMezhB/dX1mwJ5AXbXEtfjpv4mku/fX2r7Tht5L7Cz1ibWrELO3zupDGkLFyB23e+2TVo/vuC8Yv2mTZFX3cm2HKxBmHuu4yMH798Ozj4Zfu+PC4Q0L29tIP2I6QjxuReLizB1n1KsE0b213WGBh4rx3nLDkd3NUzwsmSwb7QxEf+sqjf/8KZdioUPWi0e8K0HRAWvb3XNyd/wAUbQion2DzIDA1N7FcfCBr9/e9pBsIUrXsAuyPY+vqGa4EtB8SEt4uFkrbxuo52P9GVqw8/LLQ2/UMzwE8GCEl/LQq+jss1XNaJBdb9sG0JNkhaxvk8Gwf1J0Y7BWPOx3HcVpDu0DKXqKd8CQZsScGGL4aGvl7U1F24WGM+ETcYVyyOcfmXMUg/+OLY27vWxkf+hK0KTrg2bGidqPi4Ze6m47Yu2BgLnWLDhh9ZfvqIHS3sZhe4NR/YtR4P3s4QOfX55uW3E2yQWxHqJ4vMP56ArP52ZjUO+Eko9qeCjTp4gW59t3wsjI5y+wPzh5ML2oQfGDt3FynyoB6POcQ58vA7rOMJNsbF/HHLzgHf8IP1Hlsol7bHDj67wtVfOpBg6z4l2KaFuftZgN9Hlj4dyqITl7AY3PnyJkZ+IPv9RY11+KLF2aLfi9BatHgMvPwaiBz8LJLJxsJ9gU3CVLAR8GPXI+5hi4kLmZCDFkA2dCRWCPa9vZTxNquzKtioh8UrgvR4gi0WjRA2qWDDb4jJ8QPbwAD3H7KYEbh9QcsLtnb1hR/mWNsWlxbMTsBvMvoOBOXjZ8QHuyf4AF/Tl15PXrBhEwKHIDlRwYbPY9Fqf0/f2KT91HmTLQhcJsq/9iYHxszw8AbLS7tpP2QcMpYZJ/iYhdrbXxds1Rfndlew+UL2iQm1aTz4PWvsyLOzhmBmAY3+Dvu9z5ycDNw+rmhjJ7O398bSvGrN37EFG/OO+w45ARwLo6P3WlrKih0qTq4YO+k4XWTp2s8B+tzjJDs7xMrZ5uOqWGAcjC3YqK+T+e0niOXfcPV4TR0x9hlnfkmTnbkNG/K/MlMFcx2fux9oE8KGuIWtc01Al2/LSEF/+UkGeYjbc0pztL0Aws+I3E8029YJGL99ffiM8ug/+i7GnM97Cbbp4NQEG4nJRGYKMcGGc8UqueemOvnYFRka+pQd52wNoRHBi4HKhI3BOlX6wjE6+oAFu/KZIoLRL6MxAdMdGern+1l2fJ3l/aHZX17sCOb8CHDrPW2+aHIJI+D3R8RiysRlESUgYZOLKQ+miJWFVt7dVm5L8IHNmx+x+r9ndpCuVc/QUEsE+82zfA8jSLcuBfJahbTtbhc2sVinC1HYhN/wwXyr912W/sel9rMw0f7W+87SRRPh8ZEJ1hd+wOZ3WJ1cjvlOs46qkKWt3N/mvqfPWFBh2IGfWcwYRwTnGEdLzN5vFqU43P5UsKQLZ9DtSx9GwabyQxjpuA3/dUrSY6OPNxYhXqOAEKX9VTAe8KfbHm2HLA6IVfzLAoEvy+1PL0XRBn+1zXjtnyypl7Lwy0xr0z9Z/a25MREw3rh9oa8P/yAWiBmMdRZFxh39zbG4DyrtA2yYZ2MFwf7dyjj+z6ZNAwP/YGkQuhfZ/1uvHvKHX/Ar9SCCqcMFW4xvFnP34Vubc5S+YYwGEAWcaA0MfKhIR6wJsUbs4F4x+j78jv1cJv98U5Sk8Et3n7Dj5GXse7v7+z9cpPD6vB7aE2KB8ik3fNLyCz9KPzr6rzW/8MDD0NAXLA11XfzkcY75eGOuEWuwAZ/EPZaMIV5z8ZFmu+tx81fNeNrXxwLMuGP+UAcnXfgiBJvHxeHhb1kZrdtM3LbN1mZ+B5T2IdrId5N9/6siFXP78/YdfuBEGRsjHlJ2jMtrLd0Xm+WlfQaw2/uNscG8or0xVyiT+dIaD8S8gPcB6ehn5mOcqFN/jM3FHdo70XiyI3Pygm0PowRbR2TAQQY2CzWBjwDIAkvg5S+fCUCcMfoE6N5ApRwmKYGA4EWAZ2IgfiLwMxmr9ROA+D/fERQIDkxcJiFBHFIOn7GfAEkAo3zKYuL5IuAkOOeESgQnjrHwk5/Jjk3VeviOYwQ47CEYpPVwDP/6DcPejqAHUreNdpCWYEnbCA7YkPqcPAQ2jiHEqCvaT5+FXXxHObH44Gfy8beT+qp+IAgSsMhHevJSTzviE9Lge/L4IlYfR/zlM3YRQGkP/UYd6cIWC2dK8mIbdhOo8T/tIX8EZMpN65sIyUO9Md6og3LpU+rItRvG2MMWxkHsUmAnbelW+yfDqI8y6Q/Gts8hxC67mwhSTpqq4DtuJ2A3rfX7wrETH+IUu+lvxiZton9y/ue76jgOn/rJjzP1JWXzN8YWnxm3LPLhV+YTfcV8Iw0kP39jbFAm9UQdMHyezhfGPmWGvXwOe4kH2BH20nbKZbyHyMEmbKNfY77FfOA7fEOZOb+4oHa/kC/md4wvSP3BaBNjE9vScYPviZv4hnrxDXOFPNgdPojYAfEVtuLfiI9hG3bTPnxFOaQnP36gTOzFbvwUc570+IX5kB6P+RmM+Rxtpz2UX7UzGPXRZuYntqbt5i+fY42JGIEPcutatJFyxrK3Op53ZqKxpibYDjGGYHttvhLRB11MkAiaITT4S2BhoEfgJX23BirlMPAjqDFBmVAECernb0wS7EvrJ8gx0QgGHGfyhd1MRiYYwTeCIxOZdExQ6iHQkCcWlmr5Vfs4jh/Ih42UTV3Uw1+CALYS3Cif4JTWwzE+Yy/lUW6Qz7FwUjZpw+8EWAJt2JTahb30C+mog0UXW8IHtJ3yKDeCZuq3ydZH2/AneagDX+CHIPXzXYwf6sHv5KVsbMiVj10EScqmLeSNxSLyRZ40L8GVvLEQ0R7yR/DmGOWndU6EYV+MA+rBLuqh32McVNuPb+l/xlf4H1urtkyl/ZMh9cFYyLANG7GVerE9FSKcQHGpsMrYVSZdiB3ajM2MkZhT1f5O7Qi/+q5Ka34xroJ8xhcsnviGv/QzaSH9EeOW8qgz5ivpgqQlL2VRJuOT8vkbY5XysT3iXdpXOXspN+ylDPxHHdiEDdiEbZE++pT/812Mh078wngLWyH1xtzFjmgXaWPOp/ONv3zGrpjDMVdSf0fZUU6IGvKGbdgdsYD2pP6MsRvxLvom5g71Ym8cT+cnpGx8T9vpw5hrOTshx7AVP1XnGf6MdnOM9lAe9VN2jNGom/TkIw/tG8/etN92ZnZHsP2B8Y+Nr7EO+/dWp4gtMvAYzAxCBiODmIHJIGUCpIE3JkGunMmS8ig3ghMTJOrnL/bEJMFO0gfDbvJhJ/aSjwkJowzKZNEjHZOQ8kjP97nyU9uiHuzDDwSvtB6CM38JBJTF8Vw95MGGdGFJy+d7jpOOciDlhN9Tn4Vtqd9y7cemtF7KIhDxd7L1cTzalvZV+CL8wXeUTRrSpvVTVrVsmLOLdlEfPiJvmi8YdsWCQL5qu6OOXP7xGHmr44B6YgGItlfbj/34lfG1pdo/WVJnOh7oJ+rEdhbcEG9xAoQoC/KZ7zlOOhY08uF/2ouf0nGeqx+GDaSlnbQ9/ApTP3IM32Mn/od8X41P0U8xLyIt+WNOUmaM3ZgnfB99RVnt+iqdBzEOohzKrJZDWv4fc4Y86fGcf6r1YHvMt/AL/48xEr6I8mPORTuiTFj1D22nvCDl8h3l4NvUH9Vy0nET/oz82Mxx6iI/5VBetCVspI1RZpSfjsucnRHfqCvKwk/kqfqUsvgubKVd5KHcdJxG+qifY53YK5rGem2htdBcaK/9jGixjgQbiX/feJTxFcbTzPEP5isSfXAyaJlQDHoGMoOTwZpOuC01QGNCUQ/1Uy/1Y0cEDOwjXZovJhZ5mUTkx15IOfwlL8fIT7poa6SHuUlerQeShry5eiDft6sn7IhjUSZM20A6GGVF2nZ2pXlzdvFdtd6p1JfLH/WlbFd3rlyYK5f8ndrFcdJFHvJ3WnenpIxqXam/07ZH+0m3pds/WUZ7qJM6qBP7mXuxQIY4aCdKU7FDPvJj80T8Hm2PdlMGcz8YcSj6lL/h4/BzWh9/q/1DHhjfUWbEubSOTvyd2kueqr3VcsK/fBfjI45TVif1tPNLlBc+ST/n2hFlhj2kTX1R9Qd1j1dO2EaeNH/YEH0TdUZ6/lI+x9OyJ2InTMuq2lkti3Thp+gDjqXpIw92dWrvzky0FZtiTa3VkWCDTzPuZnymcV/j84wvNB5v/NOenoFP5CsTnQzAGNhVxrFcvm5xsvWneSIwVhkBI62D74Lj1QGreaPsCGjj1VM9Xi07LTfypGWl6VNG3jR/ylw5kWey9VXzp8z5I8rNlZeyWm7VrlyeYJo3zd9p3Z2Ssqp2QtodjO/S+juxoVouf7dEG3IMG9P6Y6GMBa7KOBYL31RtTW2oMo7l0sR37cqK/6dM8wfjWFrOWJxIWWna+H96fCymeXNMy6t+hmOVCavlBcfKHxyrjGr++Bzp089pmSnTNNXyU3ZazmTyRL70cy79zsqZd5vGOtX48kJzsVmGBkOLocnQZm0F2zOM+xifazzC+DLjKT09/3Nh2eFinelgrjKXvtvM1RvMpRdFsXtM51uItlSIQsRZ9btUrE11rqY2VDlWmrSMsdKNx1w5YzFXRnC8tNXjY7GatxPmyqkyly9lLk+VuXzBTtJW0+SYy1dlLl/K6cqzsxFt1fNq4x8ZjzSivdBg4wq2XY0Itr2NBxsPN77EeJLxL+xs8Df5CkVRFEVRFMXOOf9xk1pnmL462fhS4wuMzzEi2NBi4wq23Y3PNh5oPMx4nPGVxv/W0/Omm/OViqIoiqIoip3z/H9ybdVzYqG10FwHGdFgaDE0GdosdFoT/AcFt4uRm9z2NMaTovzaQfHgQc9f9fTc+NN8xaIoiqIoiuL4REsd+FbTVfHAAVqLV3rwS1N7GdFiaLInd9cCIdh4GoEtON7/wU1vXEvlmipbdVwW/fOenhde3tMz74n8tWlRFEVRFEWxPdFQp8w3TfUXxrgcygMHaC6eEEWDocXGFWxswXGzG1tybM0933iMkZe6oQT/0sqelTdCFEVRFEVRzBOx9mdrTEv9lZH3r/2J8VgjWgvNxTMEaDC0GJoMfVYSbIAvuFaKouPaKZdF431s6S7bG4yn9/S8ZLCn5/qH8gaJoiiKoiiKLaKZ0E49f238cyO7a7yJg921eP8a2gsNhhaL+9dqSHfZ2IpD4cXTooca4142Hj9lG48nG87r6XnT7f5IuiiKoiiKoljm3CdcK+0zUGin/278UyO/bsAVTB42QGuhudIX5o4r2NKnRbmOiuLjuiqPm/IUA5dGqQjRdrrxHOPbe3pOfU9Pz8Xf6OmZ9WjeYFEURVEUxR2dc/+jp+e6n/f0XP49k0ofNB12temkc43srCHWeFEuWuoPjbzvlh8q4EHP2F2Lp0Nr96+lqO6y8R4Q7mWLJ0a5NEoFIdq4PPpG41nG84wXGy8zXmHEwGuM7yg4UxRFcSfitRNgLr8oitsHQ+egedA+aCC0EJoIbfRmI1qJy6CINe5be7ExLoXyZGjcu5Y+bNCRYIt72eK3RSmI97Kloo3Lo9zTxk1z7LZhzJnGs40oyfONbzNeaLzIiOGiKIqiKIo7EtE4EM1zgREN9BYjmghtxK7a64zcs8ZlUDQUYo3XeMSDBlzRjFd5jLu7BjiY7rLFpdFUtPEQApdHue7KzXIoRYzgCVJ23P6H8S+NbzL2G9kChFy3xXhRFEVRFMUdgWgbiM7hNjG0DxoILYQmYlPrFCM/QMDPT6GduAyKlkJT8asGiLW4FIr2CrE2pmADIdiqoo0CEW1s3XG9lUdQjzJyXxvCDdXYZ8QwtvwQcCjKPzPyJl/4elEURVEUxR2EoW/QOmgetA8aCC30KiO3kCHU2FX7AyM/+ZkTa1wKjQcNxt1dSxHKLrfTxj1tPIjAEw1UinBja4+nSDGI138cb+SSKSIOY9mFgyhMURRFURTFHYGhb9A6aB60DxoILYQmQhuhkRBq3FaGduK5ALQUmirdWZuwWAuEaKOAEG1cX+WmOJ5kQBlSKZWz48arPzCIrT523o42Yijbf5AXw4miKIqiKO5IDJ2D5kH7oIG435/bx9BGbG6hlbhCiXbip6fQUl0Ra4HYZYudNm6Gi6dHUYZUymVSdtwwBIN4BQgCDiXJDXUYG+RdI6IoiqIoijsCU42D5kH7INDQQmgiLn2ikUKooZ3QUGipEGuhs2KjbNKIAigs3W2jMtRhiDd23djiQ8BhGL9FipGQnbiUiDtRFEVRFMXtkVVdE3oH7YMGQguhidBG3KcWO2rx2o7qrtqUxVogJ9qoMIQbl0oxBIMgAg4DMTSIshRFURRFUdyRmGodtA9EB6GH2NQKoRY7altMrKVIhVuIt1TApSIuhFyVGC6KoiiKorg9s6pvQvuEOIOhjVKRlgq1LYqoJBiVVwVclWG0KIqiKIrijsKc5gk9lBNpwWlFtfJgKuJSpg0QRVEURVHcnpnTOsGcPtpukDNeFEVRFEVxe6cgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCNsBenr+P/GJbf3IDe/dAAAAAElFTk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</file>
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    <shownumcorrect/>
<varsrandom><text>a={1:20:.1};
b={1:20:.1};
c={1:20:.1};
d={1:20:.1};</text>
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<varsglobal><text>ans = (a+b)*(c+d);</text>
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  </question>

<!-- question: 358076  -->
  <question type="formulas">
    <name>
      <text>L08 - (a+b) x (c+d)</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Evaluate the Expression:</p>
<h3 style="text-align: left;">({a} + {b})<sup>&nbsp;</sup>\(  \cdot  \)&nbsp;({c} + {d})</h3>
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      <text><![CDATA[<table>
    <tbody>
        <tr>
            <td>
                <h3></h3>
                <h3>(<span class="" style="color: rgb(255, 51, 102);">{a} + {b}</span>)<sup>&nbsp;</sup><sup>&nbsp;</sup><span style="font-size: 1.64062rem;">\( \cdot \)&nbsp;({c} + {d})</span></h3>
            </td>
            <td>&nbsp; &nbsp; &nbsp; &nbsp; &nbsp;&nbsp;</td>
            <td>First simplify inside the parentheses<br>
                <h3><span>Add <span class="" style="color: rgb(255, 51, 102);">{a} + {b}</span></span></h3><br>
            </td>
            <td style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-parentheses.png" alt="parentheses" width="201" height="57" role="presentation"></td>
        </tr>
        <tr>
            <td>
                <h3></h3>
                <h3><span class="" style="color: rgb(51, 102, 255);"></span></h3>
                <h3><span>({=a+b}</span>)<sup>&nbsp;</sup><sup>&nbsp;</sup><span>\( \cdot \)&nbsp;<span class="" style="color: rgb(51, 102, 255);">({c} + {d})</span></span></h3>
            </td>
            <td>&nbsp; &nbsp; &nbsp; &nbsp; &nbsp;&nbsp;</td>
            <td>
                Next simplify inside the parentheses<h3><span>
                        <h3><span>Add&nbsp;<span class="" style="color: rgb(51, 102, 255);">{c} + {d}</span></span></h3><span class="" style="color: rgb(255, 51, 102);"><sup><span class="" style="color: rgb(51, 102, 255);"></span></sup></span>
                    </span>
                </h3><br>
            </td>
            <td style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-parentheses.png" alt="parentheses" width="201" height="57" role="presentation"></td>
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        <tr>
            <td>
                <h3></h3>
                <h3><span class="" style="color: rgb(51, 255, 102);"></span></h3><h3><span class="" style="color: rgb(51, 255, 102);">({=a+b}</span><span class="" style="color: rgb(51, 255, 102);">)</span><sup><span class="" style="color: rgb(51, 255, 102);">&nbsp;</span></sup><sup><span class="" style="color: rgb(51, 255, 102);">&nbsp;</span></sup><span><span class="" style="color: rgb(51, 255, 102);">\( \cdot \)&nbsp;</span><span class="" style="color: rgb(51, 255, 102);">({=c+d} )</span></span></h3><span class="" style="color: rgb(51, 255, 102);"></span><span class="" style="color: rgb(51, 102, 255);"></span>
            </td>
            <td></td>
            <td>
                <h3><span>Multiply&nbsp;<span class="" style="color: rgb(51, 255, 102);">{=a+b}<span style="font-size: 26.2499px;">&nbsp;x {=c+d}</span></span></span></h3>
            </td>
            <td style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-Multiplication.png" alt="Multiplication" width="200" height="55" role="presentation"></td>
        </tr>

        <tr>
            <td>
                <h3>{ans}</h3>
            </td>
            <td></td>
            <td></td>
            <td></td>
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    </tbody>
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</file>
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    <defaultgrade>1.0000000</defaultgrade>
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      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
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    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
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    <shownumcorrect/>
<varsrandom><text>a={1:20:.1};
b={1:20:.1};
c={1:20:.1};
d={1:20:.1};</text>
</varsrandom>
<varsglobal><text>ans = (a+b)*(c+d);</text>
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  </question>

<!-- question: 358052  -->
  <question type="formulas">
    <name>
      <text>L08 - (a+b)2+c</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Evaluate the Expression:</p>
<h3 style="text-align: left;">({a} + {b})<sup>2&nbsp;</sup>+ {c}</h3>
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    <generalfeedback format="html">
      <text><![CDATA[<table>
    <tbody>
        <tr>
            <td>
                <h3></h3>
                <h3>(<span class="" style="color: rgb(255, 51, 102);">{a} + {b}</span>)<sup>2&nbsp;</sup>+ {c}</h3>
            </td>
            <td>&nbsp; &nbsp; &nbsp; &nbsp; &nbsp;&nbsp;</td>
            <td>First simplify inside the parentheses<br>
                <h3><span>Add <span class="" style="color: rgb(255, 51, 102);">{a} + {b}</span></span></h3><br>
            </td>
            <td style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-parentheses.png" alt="parentheses" width="201" height="57" role="presentation"></td>
        </tr>
        <tr>
            <td>
                <h3></h3>
                <h3><span class="" style="color: rgb(51, 102, 255);">({=a+b})</span><sup><span class="" style="color: rgb(51, 102, 255);">2</span>&nbsp;</sup>+ {c}</h3>
            </td>
            <td>&nbsp; &nbsp; &nbsp; &nbsp; &nbsp;&nbsp;</td>
            <td>
                <h3><span>Exponents<span class="" style="color: rgb(51, 102, 255);">&nbsp;</span><span class="" style="color: rgb(255, 51, 102);"><span class="" style="color: rgb(51, 102, 255);">{=a+b}</span><sup><span class="" style="color: rgb(51, 102, 255);">2</span></sup></span></span></h3><br>
            </td>
            <td style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-Exponents.png" alt="exponents" width="201" height="57" role="presentation" class="img-fluid atto_image_button_middle"></td>
        </tr>
        <tr>
            <td>
                <h3></h3>
                <h3><span class="" style="color: rgb(51, 255, 102);">{=pow(a+b,2)}</span><sup><span class="" style="color: rgb(51, 255, 102);">&nbsp;</span></sup><span class="" style="color: rgb(51, 255, 102);">+ {c}</span></h3><span class="" style="color: rgb(51, 102, 255);"></span>
            </td>
            <td></td>
            <td>
                <h3><span>Add&nbsp;&nbsp;<span class="" style="color: rgb(51, 255, 102);">{=pow(a+b,2)}</span><sup><span class="" style="color: rgb(51, 255, 102);">&nbsp;</span></sup><span class="" style="font-size: 1.64062rem; color: rgb(51, 255, 102);">+ {c}</span></span></h3>
            </td>
            <td style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-addition.png" alt="Addition or Subtraction" width="201" height="57" role="presentation"></td>
        </tr>
        
        <tr>
            <td>
                <h3>{ans}</h3>
            </td>
            <td></td>
            <td></td>
            <td></td>
        </tr>
    </tbody>
</table><br>]]></text>
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</file>
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    <shownumcorrect/>
<varsrandom><text>a={1:7:1};
b={1:7:1};
c={1:8:.01};</text>
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<varsglobal><text>ans = pow(a+b,2)+c;</text>
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  </question>

<!-- question: 358077  -->
  <question type="formulas">
    <name>
      <text>L08 - (a+b)2+c</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Evaluate the Expression:</p>
<h3 style="text-align: left;">({a} + {b})<sup>2&nbsp;</sup>+ {c}</h3>
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      <text><![CDATA[<table>
    <tbody>
        <tr>
            <td>
                <h3></h3>
                <h3>(<span class="" style="color: rgb(255, 51, 102);">{a} + {b}</span>)<sup>2&nbsp;</sup>+ {c}</h3>
            </td>
            <td>&nbsp; &nbsp; &nbsp; &nbsp; &nbsp;&nbsp;</td>
            <td>First simplify inside the parentheses<br>
                <h3><span>Add <span class="" style="color: rgb(255, 51, 102);">{a} + {b}</span></span></h3><br>
            </td>
            <td style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-parentheses.png" alt="parentheses" width="201" height="57" role="presentation"></td>
        </tr>
        <tr>
            <td>
                <h3></h3>
                <h3><span class="" style="color: rgb(51, 102, 255);">({=a+b})</span><sup><span class="" style="color: rgb(51, 102, 255);">2</span>&nbsp;</sup>+ {c}</h3>
            </td>
            <td>&nbsp; &nbsp; &nbsp; &nbsp; &nbsp;&nbsp;</td>
            <td>
                <h3><span>Exponents<span class="" style="color: rgb(51, 102, 255);">&nbsp;</span><span class="" style="color: rgb(255, 51, 102);"><span class="" style="color: rgb(51, 102, 255);">{=a+b}</span><sup><span class="" style="color: rgb(51, 102, 255);">2</span></sup></span></span></h3><br>
            </td>
            <td style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-Exponents.png" alt="exponents" width="201" height="57" role="presentation" class="img-fluid atto_image_button_middle"></td>
        </tr>
        <tr>
            <td>
                <h3></h3>
                <h3><span class="" style="color: rgb(51, 255, 102);">{=pow(a+b,2)}</span><sup><span class="" style="color: rgb(51, 255, 102);">&nbsp;</span></sup><span class="" style="color: rgb(51, 255, 102);">+ {c}</span></h3><span class="" style="color: rgb(51, 102, 255);"></span>
            </td>
            <td></td>
            <td>
                <h3><span>Add&nbsp;&nbsp;<span class="" style="color: rgb(51, 255, 102);">{=pow(a+b,2)}</span><sup><span class="" style="color: rgb(51, 255, 102);">&nbsp;</span></sup><span class="" style="font-size: 1.64062rem; color: rgb(51, 255, 102);">+ {c}</span></span></h3>
            </td>
            <td style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-addition.png" alt="Addition or Subtraction" width="201" height="57" role="presentation"></td>
        </tr>
        
        <tr>
            <td>
                <h3>{ans}</h3>
            </td>
            <td></td>
            <td></td>
            <td></td>
        </tr>
    </tbody>
</table><br>]]></text>
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</file>
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    <shownumcorrect/>
<varsrandom><text>a={1:7:1};
b={1:7:1};
c={1:8:.01};</text>
</varsrandom>
<varsglobal><text>ans = pow(a+b,2)+c;</text>
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  </question>

<!-- question: 358086  -->
  <question type="formulas">
    <name>
      <text>L08 - (a+b)2+c</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Evaluate the Expression:</p>
<h3 style="text-align: left;">({a} + {b})<sup>2&nbsp;</sup>+ {c}</h3>
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      <text><![CDATA[<table>
    <tbody>
        <tr>
            <td>
                <h3></h3>
                <h3>(<span class="" style="color: rgb(255, 51, 102);">{a} + {b}</span>)<sup>2&nbsp;</sup>+ {c}</h3>
            </td>
            <td>&nbsp; &nbsp; &nbsp; &nbsp; &nbsp;&nbsp;</td>
            <td>First simplify inside the parentheses<br>
                <h3><span>Add <span class="" style="color: rgb(255, 51, 102);">{a} + {b}</span></span></h3><br>
            </td>
            <td style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-parentheses.png" alt="parentheses" width="201" height="57" role="presentation"></td>
        </tr>
        <tr>
            <td>
                <h3></h3>
                <h3><span class="" style="color: rgb(51, 102, 255);">({=a+b})</span><sup><span class="" style="color: rgb(51, 102, 255);">2</span>&nbsp;</sup>+ {c}</h3>
            </td>
            <td>&nbsp; &nbsp; &nbsp; &nbsp; &nbsp;&nbsp;</td>
            <td>
                <h3><span>Exponents<span class="" style="color: rgb(51, 102, 255);">&nbsp;</span><span class="" style="color: rgb(255, 51, 102);"><span class="" style="color: rgb(51, 102, 255);">{=a+b}</span><sup><span class="" style="color: rgb(51, 102, 255);">2</span></sup></span></span></h3><br>
            </td>
            <td style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-Exponents.png" alt="exponents" width="201" height="57" role="presentation" class="img-fluid atto_image_button_middle"></td>
        </tr>
        <tr>
            <td>
                <h3></h3>
                <h3><span class="" style="color: rgb(51, 255, 102);">{=pow(a+b,2)}</span><sup><span class="" style="color: rgb(51, 255, 102);">&nbsp;</span></sup><span class="" style="color: rgb(51, 255, 102);">+ {c}</span></h3><span class="" style="color: rgb(51, 102, 255);"></span>
            </td>
            <td></td>
            <td>
                <h3><span>Add&nbsp;&nbsp;<span class="" style="color: rgb(51, 255, 102);">{=pow(a+b,2)}</span><sup><span class="" style="color: rgb(51, 255, 102);">&nbsp;</span></sup><span class="" style="font-size: 1.64062rem; color: rgb(51, 255, 102);">+ {c}</span></span></h3>
            </td>
            <td style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-addition.png" alt="Addition or Subtraction" width="201" height="57" role="presentation"></td>
        </tr>
        
        <tr>
            <td>
                <h3>{ans}</h3>
            </td>
            <td></td>
            <td></td>
            <td></td>
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    </tbody>
</table><br>]]></text>
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</file>
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    <defaultgrade>1.0000000</defaultgrade>
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    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
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    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
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    <shownumcorrect/>
<varsrandom><text>a={1:7:1};
b={1:7:1};
c={1:8:.01};</text>
</varsrandom>
<varsglobal><text>ans = pow(a+b,2)+c;</text>
</varsglobal>
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  </question>

<!-- question: 358053  -->
  <question type="formulas">
    <name>
      <text>L08 - (a+b)2+cd</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Evaluate the Expression:</p>
<h3 style="text-align: left;">({a} + {b})<sup>2 </sup>+&nbsp;{c}({d})</h3>
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    <generalfeedback format="html">
      <text><![CDATA[<table>
    <tbody>
        <tr>
            <td>
                <h3></h3>
                <h3>({a} + {b})<sup>2&nbsp;</sup>+ {c}({d})</h3>
            </td>
            <td>&nbsp; &nbsp; &nbsp; &nbsp; &nbsp;&nbsp;</td>
            <td><br>
                <h3><span>Add&nbsp;<span class="" style="color: rgb(255, 51, 102);">{a} + {b}</span></span></h3><br>
            </td>
            <td style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-parentheses.png" alt="parentheses" width="201" height="57" role="presentation"></td>
        </tr>
        <tr>
            <td>
                <h3></h3>
                <h3><span class="" style="color: rgb(51, 102, 255);">({=a+b})</span><sup><span class="" style="color: rgb(51, 102, 255);">2</span>&nbsp;</sup><span style="font-size: 1.64062rem;">+ {c}({d})</span></h3>
            </td>
            <td>&nbsp; &nbsp; &nbsp; &nbsp; &nbsp;&nbsp;</td>
            <td>
                <h3>Exponents:&nbsp;&nbsp;<span class="" style="color: rgb(51, 102, 255);">({=a+b})</span><sup><span class="" style="color: rgb(51, 102, 255);">2</span></sup></h3>
            </td>
            <td style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-Exponents.png" alt="exponents" width="201" height="57" role="presentation"></td>
        </tr>
        <tr>
            <td>
                <h3></h3>
                <h3>({=pow(a+b,2)})<span style="font-size: 19.6875px;">&nbsp;</span><span style="font-size: 1.64062rem;">+ <span class="" style="color: rgb(51, 255, 102);">{c}({d})</span></span></h3>
            </td>
            <td>&nbsp; &nbsp; &nbsp; &nbsp; &nbsp;&nbsp;</td>
            <td>
                <h3><span><span class="" style=""><span class="" style="">Multiply&nbsp;</span></span></span><span class="" style="color: rgb(51, 255, 102);">{c}({d})</span></h3>
            </td>
            <td style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-Multiplication.png" alt="Multiplication" width="200" height="55" role="presentation"></td>
        </tr>
        <tr>
            <td>
                <h3></h3>
                <h3><span class="" style="color: rgb(255, 204, 51);">({=pow(a+b,2)})</span><span style="font-size: 1.64062rem; color: rgb(255, 204, 51);" class="">&nbsp;</span><span style="font-size: 1.64062rem;"><span class="" style="color: rgb(255, 204, 51);">+&nbsp;</span><span class="" style="color: rgb(255, 204, 51);">{=c*d}</span></span></h3><span class="" style="color: rgb(51, 255, 102);"></span><span class="" style="color: rgb(51, 102, 255);"></span>
            </td>
            <td></td>
            <td>
                <h3><span>Add&nbsp;&nbsp;<span class="" style="color: rgb(255, 204, 51);">{=pow(a+b,2)}</span><sup><span class="" style="color: rgb(255, 204, 51);">&nbsp;</span></sup><span class="" style="font-size: 1.64062rem; color: rgb(255, 204, 51);">+ {=d*c}</span></span></h3>
            </td>
            <td style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-addition.png" alt="Addition or Subtraction" width="201" height="57" role="presentation"></td>
        </tr>

        <tr>
            <td>
                <h3>{ans}</h3>
            </td>
            <td></td>
            <td></td>
            <td></td>
        </tr>
    </tbody>
</table><br>]]></text>
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</file>
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      <text>Your answer is incorrect.</text>
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    <shownumcorrect/>
<varsrandom><text>a={1:7:1};
b={1:7:1};
c={1:8:.1};
d={1:5:.01};</text>
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<varsglobal><text>ans = pow(a+b,2)+c*d;</text>
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  </question>

<!-- question: 358078  -->
  <question type="formulas">
    <name>
      <text>L08 - (a+b)2+cd</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Evaluate the Expression:</p>
<h3 style="text-align: left;">({a} + {b})<sup>2 </sup>+&nbsp;{c}({d})</h3>
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      <text><![CDATA[<table>
    <tbody>
        <tr>
            <td>
                <h3></h3>
                <h3>({a} + {b})<sup>2&nbsp;</sup>+ {c}({d})</h3>
            </td>
            <td>&nbsp; &nbsp; &nbsp; &nbsp; &nbsp;&nbsp;</td>
            <td><br>
                <h3><span>Add&nbsp;<span class="" style="color: rgb(255, 51, 102);">{a} + {b}</span></span></h3><br>
            </td>
            <td style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-parentheses.png" alt="parentheses" width="201" height="57" role="presentation"></td>
        </tr>
        <tr>
            <td>
                <h3></h3>
                <h3><span class="" style="color: rgb(51, 102, 255);">({=a+b})</span><sup><span class="" style="color: rgb(51, 102, 255);">2</span>&nbsp;</sup><span style="font-size: 1.64062rem;">+ {c}({d})</span></h3>
            </td>
            <td>&nbsp; &nbsp; &nbsp; &nbsp; &nbsp;&nbsp;</td>
            <td>
                <h3>Exponents:&nbsp;&nbsp;<span class="" style="color: rgb(51, 102, 255);">({=a+b})</span><sup><span class="" style="color: rgb(51, 102, 255);">2</span></sup></h3>
            </td>
            <td style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-Exponents.png" alt="exponents" width="201" height="57" role="presentation"></td>
        </tr>
        <tr>
            <td>
                <h3></h3>
                <h3>({=pow(a+b,2)})<span style="font-size: 19.6875px;">&nbsp;</span><span style="font-size: 1.64062rem;">+ <span class="" style="color: rgb(51, 255, 102);">{c}({d})</span></span></h3>
            </td>
            <td>&nbsp; &nbsp; &nbsp; &nbsp; &nbsp;&nbsp;</td>
            <td>
                <h3><span><span class="" style=""><span class="" style="">Multiply&nbsp;</span></span></span><span class="" style="color: rgb(51, 255, 102);">{c}({d})</span></h3>
            </td>
            <td style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-Multiplication.png" alt="Multiplication" width="200" height="55" role="presentation"></td>
        </tr>
        <tr>
            <td>
                <h3></h3>
                <h3><span class="" style="color: rgb(255, 204, 51);">({=pow(a+b,2)})</span><span style="font-size: 1.64062rem; color: rgb(255, 204, 51);" class="">&nbsp;</span><span style="font-size: 1.64062rem;"><span class="" style="color: rgb(255, 204, 51);">+&nbsp;</span><span class="" style="color: rgb(255, 204, 51);">{=c*d}</span></span></h3><span class="" style="color: rgb(51, 255, 102);"></span><span class="" style="color: rgb(51, 102, 255);"></span>
            </td>
            <td></td>
            <td>
                <h3><span>Add&nbsp;&nbsp;<span class="" style="color: rgb(255, 204, 51);">{=pow(a+b,2)}</span><sup><span class="" style="color: rgb(255, 204, 51);">&nbsp;</span></sup><span class="" style="font-size: 1.64062rem; color: rgb(255, 204, 51);">+ {=d*c}</span></span></h3>
            </td>
            <td style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-addition.png" alt="Addition or Subtraction" width="201" height="57" role="presentation"></td>
        </tr>

        <tr>
            <td>
                <h3>{ans}</h3>
            </td>
            <td></td>
            <td></td>
            <td></td>
        </tr>
    </tbody>
</table><br>]]></text>
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</file>
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</file>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>a={1:7:1};
b={1:7:1};
c={1:8:.1};
d={1:5:.01};</text>
</varsrandom>
<varsglobal><text>ans = pow(a+b,2)+c*d;</text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
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  <text></text>
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  <text>1</text>
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 <answertype>
  <text>0</text>
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 <numbox>
  <text>1</text>
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 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>ans</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text>_err == 0</text>
 </correctness>
 <unitpenalty>
  <text>1</text>
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  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
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  <text></text>
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 <subqtext format="html">
<text></text>
 </subqtext>
 <feedback format="html">
<text></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 358054  -->
  <question type="formulas">
    <name>
      <text>L08 - a (10)e</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Evaluate the Expression:</p>
<h3 style="text-align: left;">{a}(10)<sup>{e}</sup></h3>
<script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script>
<script>
    /*
                                  actualWidth    width of the input
                                  checkWidth     width at which the box becomes wider
                                  defaultWidth   default width of the box
                                  c, ctx             see https://www.w3schools.com/tags/canvas_measuretext.asp
                                  size               size of the font w/ px, e.g. '14 px'
                                                       note that the size of the font can be defined in any units,
                                                      e.g. small, medium, xx-large, 150%, 1.25cm, 22px
                                                      since it is always transformed into px units
                                  sizeN              size of the font w/o px, e.g. '14'
                                  family            family of the font, eg. "Times New Roman", Times, serif
                                  txt                 text of the input, e.g. '123456'
                */
    var defaultWidth = 30;
    document.write('<canvas id="canvas_1" style="display: none;"></canvas>');

    function newWidth() {
        var txt = $(".formulas_number").val();
        var size = $(".formulas_number").css('font-size');
        var sizeN = Number(size.substring(0, size.length - 2));
        var family = $(".formulas_number").css('font-family');
        var c = document.getElementById("canvas_1");
        var ctx = c.getContext("2d");
        ctx.font = size + " " + family;
        var actualWidth = ctx.measureText(txt).width;
        var checkWidth = defaultWidth - sizeN;
        if (actualWidth >= checkWidth) {
            $(".formulas_number").width(actualWidth + sizeN);
        } else {
            $(".formulas_number").width(defaultWidth);
        }
    }
    $(document).ready(function() {
        $(".formulas_number").css("padding-left", "10px");
        newWidth();
        $(".formulas_number").keyup(function() {
            newWidth();
        });
    });
</script>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text><![CDATA[<table>
    <tbody>
        <tr>
            <td>
                <h3></h3>
                <h3>{a}<span class="" style="color: rgb(255, 51, 102);">(10)</span><sup style="font-size: 19.6875px;">{e}</sup></h3>
            </td>
            <td>&nbsp; &nbsp; &nbsp; &nbsp; &nbsp;&nbsp;</td>
            <td>There are no operations in the parentheses.<br>Move down to Exponents&nbsp;<br>
                <h3><span>&nbsp;<span class="" style="color: rgb(255, 51, 102);">10<sup>{e}</sup>= {=pow(10,e)}</span></span></h3><br>
            </td>
            <td style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-Exponents.png" alt="Exponents" width="201" height="57"></td>
        </tr>
        <tr>
            <td>
                <h3><span class="" style="color: rgb(51, 102, 255);"></span></h3>
                <h3><span class="" style="color: rgb(51, 102, 255);">{a}({=pow(10,e)})</span></h3>
            </td>
            <td></td>
            <td>
                <h3><span>Multiply <span class="" style="color: rgb(51, 102, 255);">{a}({=pow(10,e)})</span></span></h3>
            </td>
            <td style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-Multiplication.png" alt="Multiplication" width="200" height="55" role="presentation"></td>
        </tr>
     
        <tr>
            <td>
                <h3>{ans}</h3>
            </td>
            <td></td>
            <td></td>
            <td></td>
        </tr>
    </tbody>
</table><br>]]></text>
<file name="ooo-addition.png" path="/" 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</file>
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</file>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>a={1:11:.01};
b={1:11:1};
c={1:11:1};
d={1:11:1};
e={1:6:1};</text>
</varsrandom>
<varsglobal><text>ans = a * pow(10,e);</text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
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 <placeholder>
  <text></text>
 </placeholder>
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  <text>1</text>
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 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>1</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>ans</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text><![CDATA[_err < 0.01]]></text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
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  <text></text>
 </otherrule>
 <subqtext format="html">
<text></text>
 </subqtext>
 <feedback format="html">
<text></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 358079  -->
  <question type="formulas">
    <name>
      <text>L08 - a (10)e</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Evaluate the Expression:</p>
<h3 style="text-align: left;">{a}(10)<sup>{e}</sup></h3>
<script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script>
<script>
    /*
                                  actualWidth    width of the input
                                  checkWidth     width at which the box becomes wider
                                  defaultWidth   default width of the box
                                  c, ctx             see https://www.w3schools.com/tags/canvas_measuretext.asp
                                  size               size of the font w/ px, e.g. '14 px'
                                                       note that the size of the font can be defined in any units,
                                                      e.g. small, medium, xx-large, 150%, 1.25cm, 22px
                                                      since it is always transformed into px units
                                  sizeN              size of the font w/o px, e.g. '14'
                                  family            family of the font, eg. "Times New Roman", Times, serif
                                  txt                 text of the input, e.g. '123456'
                */
    var defaultWidth = 30;
    document.write('<canvas id="canvas_1" style="display: none;"></canvas>');

    function newWidth() {
        var txt = $(".formulas_number").val();
        var size = $(".formulas_number").css('font-size');
        var sizeN = Number(size.substring(0, size.length - 2));
        var family = $(".formulas_number").css('font-family');
        var c = document.getElementById("canvas_1");
        var ctx = c.getContext("2d");
        ctx.font = size + " " + family;
        var actualWidth = ctx.measureText(txt).width;
        var checkWidth = defaultWidth - sizeN;
        if (actualWidth >= checkWidth) {
            $(".formulas_number").width(actualWidth + sizeN);
        } else {
            $(".formulas_number").width(defaultWidth);
        }
    }
    $(document).ready(function() {
        $(".formulas_number").css("padding-left", "10px");
        newWidth();
        $(".formulas_number").keyup(function() {
            newWidth();
        });
    });
</script>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text><![CDATA[<table>
    <tbody>
        <tr>
            <td>
                <h3></h3>
                <h3>{a}<span class="" style="color: rgb(255, 51, 102);">(10)</span><sup style="font-size: 19.6875px;">{e}</sup></h3>
            </td>
            <td>&nbsp; &nbsp; &nbsp; &nbsp; &nbsp;&nbsp;</td>
            <td>There are no operations in the parentheses.<br>Move down to Exponents&nbsp;<br>
                <h3><span>&nbsp;<span class="" style="color: rgb(255, 51, 102);">10<sup>{e}</sup>= {=pow(10,e)}</span></span></h3><br>
            </td>
            <td style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-Exponents.png" alt="Exponents" width="201" height="57"></td>
        </tr>
        <tr>
            <td>
                <h3><span class="" style="color: rgb(51, 102, 255);"></span></h3>
                <h3><span class="" style="color: rgb(51, 102, 255);">{a}({=pow(10,e)})</span></h3>
            </td>
            <td></td>
            <td>
                <h3><span>Multiply <span class="" style="color: rgb(51, 102, 255);">{a}({=pow(10,e)})</span></span></h3>
            </td>
            <td style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-Multiplication.png" alt="Multiplication" width="200" height="55" role="presentation"></td>
        </tr>
     
        <tr>
            <td>
                <h3>{ans}</h3>
            </td>
            <td></td>
            <td></td>
            <td></td>
        </tr>
    </tbody>
</table><br>]]></text>
<file name="ooo-addition.png" path="/" 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</file>
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    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>a={1:11:.01};
b={1:11:1};
c={1:11:1};
d={1:11:1};
e={1:6:1};</text>
</varsrandom>
<varsglobal><text>ans = a * pow(10,e);</text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
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  <text>0</text>
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 <numbox>
  <text>1</text>
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 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>ans</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text>_err == 0</text>
 </correctness>
 <unitpenalty>
  <text>1</text>
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  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
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  <text></text>
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<text></text>
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<text></text>
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 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 358055  -->
  <question type="formulas">
    <name>
      <text>L08 - a + b(c+d)</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Evaluate the Expression:</p>
<h3 style="text-align: left;">{a} + {b}({c} + {d})</h3>
<script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script>
<script>
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                                  defaultWidth   default width of the box
                                  c, ctx             see https://www.w3schools.com/tags/canvas_measuretext.asp
                                  size               size of the font w/ px, e.g. '14 px'
                                                       note that the size of the font can be defined in any units,
                                                      e.g. small, medium, xx-large, 150%, 1.25cm, 22px
                                                      since it is always transformed into px units
                                  sizeN              size of the font w/o px, e.g. '14'
                                  family            family of the font, eg. "Times New Roman", Times, serif
                                  txt                 text of the input, e.g. '123456'
                */
    var defaultWidth = 30;
    document.write('<canvas id="canvas_1" style="display: none;"></canvas>');

    function newWidth() {
        var txt = $(".formulas_number").val();
        var size = $(".formulas_number").css('font-size');
        var sizeN = Number(size.substring(0, size.length - 2));
        var family = $(".formulas_number").css('font-family');
        var c = document.getElementById("canvas_1");
        var ctx = c.getContext("2d");
        ctx.font = size + " " + family;
        var actualWidth = ctx.measureText(txt).width;
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        newWidth();
        $(".formulas_number").keyup(function() {
            newWidth();
        });
    });
</script>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text><![CDATA[<table>
    <tbody>
        <tr>
            <td>
                <h3>{a} + {b}(<span class="" style="color: rgb(255, 51, 102);">{c} + {d}</span>)</h3>
            </td>
            <td>&nbsp; &nbsp; &nbsp; &nbsp; &nbsp;&nbsp;</td>
            <td>First simplify inside the parentheses<br>
                <h3><span>Add <span class="" style="color: rgb(255, 51, 102);">{c} + {d}</span></span></h3><br>
            </td>
            <td style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-parentheses.png" alt="parentheses" width="201" height="57" role="presentation"></td>
        </tr>
        <tr>
            <td>
                <h3>{a} + <span class="" style="color: rgb(51, 102, 255);">{b}({=c+d})</span></h3>
            </td>
            <td></td><td><h3><span>Multiply {b}({=c+d})</span></h3>
            </td>
            <td style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-Multiplication.png" alt="Multiplication" width="200" height="55" role="presentation"></td>
        </tr>
        <tr>
            <td>
                <h3><span class="" style="color: rgb(51, 255, 102);">{a} + {=b*(c + d)}</span></h3>
            </td>
            <td></td>
            <td>
                <h3>Add <span class="" style="color: rgb(51, 255, 102);">{a} + {=b*(c + d)}</span></h3>
            </td>
            <td style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-addition.png" alt="Addition or Subtraction" width="201" height="57" role="presentation"><br></td>
        </tr>        <tr>
            <td><h3>{ans}</h3></td>
            <td></td>
            <td></td>
            <td></td>
        </tr>
    </tbody>
</table>]]></text>
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</file>
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MVM8/vX3yp8LWXLDyLRUwc4/n0QZ8Kby9YmI0sj+Z67jNnuXOl5olr0P62VhDHOn76mdI5pY5Td/GO8VuPdA42fR73k0aJRxxfjTqGOiaVosdIx86bK1XHrdLfPz0Wlc6rmCr2O5ZSze+zTB+DYmj/+ufLmwOxN2uNRbAhbu9gW2axNtVi7bu6UjegOdzSMDjc09QW5jYPC0ss1lYMHvHBWnTy6wmVnOTy6KRfKtZEsWCr5sSeR/sqFlN581SyzhSN9eJQX+suXpx4wfb6zTOzzypDQZXOW0wFRzXHIaLHqlxcVXuMRbkA0j4riWwPHUdvzry/K/GcUQ8dB28exN6sNVZtg01XCRDrzZXm+u0QbLqd+m9/c7bFWlPhyppuq/7EYu3OwnPhhoUFLcMLsab9x7Wkt2Z18tTJThGg70Xf1K0f5wqLrkzkfzbPPBqfP0HrY50AtT/9vz7XftI5nrKTsHf1SNv8xk6ycZ362Duhal7Nkc6bN09+jRHtX6GTX2uKt3apMMkfyzw6ocfv5dU23lxpsHnHJT6Gsljkah/e/Hm1hhT93DoOCqe41mK/H8WORzRdWzzGcV6pz/M/o34mb66oF2tah9YY59TaNa/3GOr73rxS26Vof+nvYLoGby7E3qw1Vo2DrcUmRqwzV5rrz6tdsL1poaaratP6NYVL9Jy1/oPC9QNawi0NQ8Kdja3hoaahhVuhS5ot1mzfq3JrkTpp6YT22rXf7/R1T52MUsptVwydrJ8786wu45860MIq+Vp6Aiy2bVTfS2NAkeWNjRZDx8f7GbVOL4Ze+qqFVjI274bksS9EjTOumGmw5dFx8o6f97hpbDour+ZJY1DH0Js/qp8tjSDt2xur45RH+yo1t+bRmFLH9827Osew1qI1eWOl9pcGvvbhjZXp76H2542T+h3U3OWOM2Jv1BqrtsG2Sq92Q6wzV5jdDbZ333yzcCXtxV/OL7yoYMaU08LUfo3hIvMyi7WrBwwKPxzYEn7aMDjcbbE2d9DQML95WFimq2vJOrpreoLTlQpvXNRDJ8V/P/AId3xqGjiVbvsrO2GmlNrO4/1NmwrzeOOl5ksD5a1H5rpjo12DbZ07rpia3+PNu+5xx0e97bxx0XS8wsMbl/qbm3+abbENHUNvXDp/ueNWTu+xWPfV/+2OTdXvVJ5N117vjkvxxiDuDFpjEWyIpYLtdYuxf+7bEM7t1xAutAi71CLsu+YV/QcVvDLnVRZnCrTrBjSH75s3WqjdaqF2e+OQcF9TW5hjsbZAz1tr3hZrK3Nr6InpCblccKTopFrpiVSmgVjsZOqZbqu1e+NkikKjkjBUsOYpdzy2R7CV+rmi+llStBZvrEwjppJjEU239aK31sGW/l6W+w+JvOm2+r3xxqV4YxB3Bq2xahxszTYxYp25wiwVbOdasF3QtzFc1q8pXGthdr3F2A8KtoQfZv7IvNGcoatpAweHWQ1DwuyG1vDzxrYwt2lomD9oWFg8yELN9rUyt+9a6AaHMy6aUrgS5IwrZv6qiT72xhTzNzd1PhEXosAZJ1PWfcWi0hmXqoDMU+54VHv8UtPQKVz5csZ5vv/qpmyrbRSCzRmnnz1PNfuQaSh7+0kfG63t3w+wKEzGVWp6u7LSx0+mV2OLPSZpiOpn8MYh1rvWWLUNtpXNw+1khFhfLjdfPu/C7F/5nXn9hRfC+RZsl/RrDNMt1m6yILtNV80syO7Qc9Iy71Kg6S8XNLaG+80HLNTmNLWFxwqxNtRibVhY2jzMgk3R5q+ju76SrF0nN29cNMUbU8x0X/9pJ3V9rVIVh3lKrTXFG+Op/aR446Lp+HLHL/W3SbDpc2+cp/aVR8fHG5fuQwGWP67lTIPNW+PaAw7vcgtTj++LFlrp2EpM8dZVyhRvH+lxEdUcf8R60RqLYEMsF2x6PtqV/ZvCTyzWFGWKMYXY49Ji7InMX5qKsyctzhaZS8xl2fy1ijSdPNMTWzURJFO8McX8j+QqTE8h2DoHW7Ft0+DqKcX2k/4sEa1Tj723jef/O/ML2Za1w9uPF5lCX9MtWK3D2w6x3rTGqm2wxasHiPWkoqpcsF1lwXazBdt9ja2FK2eKMrkwU4EW1dW0Jc26orZt7hhs1brGTkY6SW59+pkut35K8Z6dXL35oinemGIWO6F3l1JrTfHGeK53HktvXDQdX+74pabHRJ974zy1rzzFtk3H9ZRSa9ySPAcwj0JI33/WQsjbNuo9Bj3F24/Uf8SU+udDx07/HHnbItaL1lg1DjY7USHWm8vMl8+dmv3rvTMKtml9G8I1/ZrCTAu2hyzYnrBg0zbLc3PU2jfuutu9clAJheBw5oymeGOK+duHaxds+vk2XTPd3Y9M8cZ4rnceS29cNB1f7vilpsdEn3vjPLsEW5Ftaxlsiptnz/i8u5+ojkm5ff5u5aqwZv/Dim5fS8odU61DY0r9M6Ofu9TvG2Jv1hqrtsGmExhivbnUfKlEsF1kwXa1BdtPLdgezIJN28Roq7Xv2ImwJ+hE680bTfHGFDONk3L76okp3hhPLxa8cVEv2LxxxUyPiT73xnmmUVRs20rH1VodG/0+FguhGH/edinpmO3hags3/ceOnntXjB117BBrqTUWwYbYm4JNJ5sUnRR1ktFJUCekdJtqgyPFG1PMdH06MXrjamGKN8az2lio9vil6rHJU00QVBpi7z79TDZiG7ot6Y3bXur37j9uutW99ej9DrzwlW9k3/0Q73d3e6o1FPuPn1evme5ug9hbtcaqcbA12cSIdeZS86XvVBBsAyzYGizYGi3YbJtluTlq5R/e7HxCfGfFqm0nOmdsdH2y9kJwOOOiKd6YYqb7Et64WpjijfGsdo3VHr9UN9iccZ5usDnj0n1Uu8Zamq5FFAIoGZei45yO2RG+cPY3ulxxK0SmMxaxt2qNVdtgW9Y01E5iiPXlErN8sDWGWwc0hwcahoTHG1sL2yzNzVELnz/769leP0Sx5o3N+7ITHN64aIo3pphaT4rW7Y3tqSneGM/0eAhvXLTa45e6OQkYfe6N80yDrdi2CqI8ukXpjdtRplf8vHWnkfTGnXd3GbOj9P7Z8sYh9latsWocbI02MWKducQsGWx9LNj6WrD1t2AbaMHWYMFm2yzNzVEL3dBwxqW6weGMi6Z4Y0qZnoh1FdAb11NTvDGe1R7Hao9fqhtszjhPN9iccasndw3lX8+41R27I6zkZ94y/8nsu9vQ1eN0zI40xRuD2Fu1xqptsOkEhlhvLjbXlQi2Cy3YrrJgu8WC7RcWbI9ZsGmbGG210guNDjtRe2Oj+n4aUIoAb2w0xRtTSoVCitbujS2m1v30aZ9zvxdN8cZ4esfRGxftznHP68WLN87TCzZvnFQY59FVtmrWKXXMq93GM42x1++8u8sY7SulmmMT1dUx7+vVqJ85j46dNw6xt2qNVetga7OJEevLxea671yQ/au8M9uCbWAWbIMs2AZbsA0pbLMkN0etTNFJ2hsnX7Y1p895E9uCzd9GpnhjypnuVyfAjVdf547Nq5O4TvYav73WqeOS4o2Ldkw+NBv1IZsfntNl3LbA7Pw1qbF5vG2L2TXYim/rBZBifVvQ+NtEdUxi8BXbhx5TrUdjve9HtT89fnmKrSGNTFHJ8dFjogiMv2femF/PuKWwDs2n8d6YaLqOd596xh2H2Fu1xqptsOkEhlhvLjJfLBFsUy3YrsyC7ecWbI9asGmbGG211DvB6SSqk9dLtkapj9MTfR59z5s7muKNKafW4aETrE6gire4Xn2sr3lXAr25oyneGE9vbd64vOnahNandb9lgRm/325hkG6rMXn0eTqmmOnjWG7bdF+RuNZ4zOVrFjRaexrXxfaRR9to2/zjqPmK/X5680kdrzTuhL6m+TVnfs1am2IqxZs7PRbaLv/PSZwv/fmFvufNidhbtcaqcbA12MSIdeYi88V/LhJsz78QLtxjYLiqjwVbPwu2ARZsAy3YbJvFuTlqZft+/gmuFIqJfHAUTqDO3NEUb0wl6mRb7Vrz6ITtzRtN8cZ4vuQ8lt64vAqTStDc6babH0qCzT5PxxSzS7BVsK2OW0/Qz+rN2x30e6ffWW++6HNf/robTZWifXjzpse9UvR7682H2Ju1xiLYEHtTsMmnTvtcpwArhU7eOmHmT/w7KtikTsZpdJRDJ+9KTpop3hjP7gSb9K4epXjb7ehgk4quaiNI+/KCM1ptgOuKVrlYi2pcJcc3j9ai41FsH+nvfTk0X7FYReztWmP1KNg0WBtpY00yZbGejI1YZy4y15z238PbTz2d/at9G1s2vhqW/Pgn4dI+A8N1fRvDTD2H7YNg27adN1+t3GAnl7ftJJeemHWSUqg9ZWuOY/NXXbRNfp7U/Hz62BtTrb/68tcKJ1etLT3pax/6ur6vcd72nt1d56r9Dum0rfbtjfNU0ChE0n3ra/qet41CJ48+98Z5/uaO2dlW24JCj7k3rpgar8feCxdFv9atfeR/V0qpY6f163conVPr09fS371q1HZaT3qMRX7+ao5D/ncvnTMeg2oeE8TeqDVWt4Otj9k12AbaxIh15iJzoTnHYuze/i2FK2nX9mkIl5vT9hgYrrb/v8GCbVa/5vCQjXlsgAVbbntERMTtqRora61uB9twMwbbyTqJIdabirUnzUctxB60ILujf3O4qe+g8OO+TRZqTWGGeZtF3D0Wc3NtzBOmtvHmQkRErLXWWDUJtr3Mw8yT5g8Y8rtFul2EWGcuNH+pV4BasD0woCXcbdF2p3m7hdps+//7zUfs60/Y9xdk4715EBERa6011slZa6m51F5NplqsomDT4GHmnuah5okP9Wt+aaGuPiDWofYfHIUgm9d/cHi4f0t40HzAfMicY197zNSYBbltEBERt6dqK2usk7LWqijY5J+Yu5l7mI3mUHOCebB5/Iw+jQ94O0OsF580FWRScRaNX9P3ve0QERG3h3f2HbTcGusE85CsuXSxTA2mFl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    <defaultgrade>1.0000000</defaultgrade>
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      <text>Your answer is partially correct.</text>
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    <shownumcorrect/>
<varsrandom><text>a={1:11:.1};
b={1:11:1};
c={1:11:.1};
d={1:11:.1};</text>
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<varsglobal><text>ans = a + b*(c+d);</text>
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<!-- question: 358080  -->
  <question type="formulas">
    <name>
      <text>L08 - a + b(c+d)</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Evaluate the Expression:</p>
<h3 style="text-align: left;">{a} + {b}({c} + {d})</h3>
<script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script>
<script>
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                                                      e.g. small, medium, xx-large, 150%, 1.25cm, 22px
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                                  sizeN              size of the font w/o px, e.g. '14'
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    <generalfeedback format="html">
      <text><![CDATA[<table>
    <tbody>
        <tr>
            <td>
                <h3>{a} + {b}(<span class="" style="color: rgb(255, 51, 102);">{c} + {d}</span>)</h3>
            </td>
            <td>&nbsp; &nbsp; &nbsp; &nbsp; &nbsp;&nbsp;</td>
            <td>First simplify inside the parentheses<br>
                <h3><span>Add <span class="" style="color: rgb(255, 51, 102);">{c} + {d}</span></span></h3><br>
            </td>
            <td style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-parentheses.png" alt="parentheses" width="201" height="57" role="presentation"></td>
        </tr>
        <tr>
            <td>
                <h3>{a} + <span class="" style="color: rgb(51, 102, 255);">{b}({=c+d})</span></h3>
            </td>
            <td></td><td><h3><span>Multiply {b}({=c+d})</span></h3>
            </td>
            <td style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-Multiplication.png" alt="Multiplication" width="200" height="55" role="presentation"></td>
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        <tr>
            <td>
                <h3><span class="" style="color: rgb(51, 255, 102);">{a} + {=b*(c + d)}</span></h3>
            </td>
            <td></td>
            <td>
                <h3>Add <span class="" style="color: rgb(51, 255, 102);">{a} + {=b*(c + d)}</span></h3>
            </td>
            <td style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-addition.png" alt="Addition or Subtraction" width="201" height="57" role="presentation"><br></td>
        </tr>        <tr>
            <td><h3>{ans}</h3></td>
            <td></td>
            <td></td>
            <td></td>
        </tr>
    </tbody>
</table>]]></text>
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</file>
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<varsrandom><text>a={1:11:.1};
b={1:11:1};
c={1:11:.1};
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  </question>

<!-- question: 358056  -->
  <question type="formulas">
    <name>
      <text>L08 - a D b - c (d - e) + f</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Evaluate the Expression:</p>
<h3 style="text-align: left;">{a} \(\div\)&nbsp; {b}<span style="font-size: 19.6875px;">&nbsp;-&nbsp;</span>&nbsp;{c}({d} - {e}) + {f}</h3>
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      <text><![CDATA[<tdp>&nbsp; &nbsp; &nbsp; &nbsp; &nbsp;&nbsp;</tdp>
<table>
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                <h3>{a} \(\div\)&nbsp; {b}&nbsp;-&nbsp;&nbsp;{c}(<span class="" style="color: rgb(255, 51, 102);">{d} - {e}</span>) + {f}</h3>

            </td>
            <td></td>
            <td>
                <h3><span>Parentheses:&nbsp; {d} - {e}</span></h3>
            </td>
            <td style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-parentheses.png" alt="parentheses" width="201" height="57" role="presentation"></td>
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            <td>
                <h3><span class="" style="color: rgb(51, 102, 255);">{a} \(\div\)&nbsp; {b}</span>&nbsp;-&nbsp;&nbsp;{c}({=d-e}) + {f}</h3>
            </td>
            <td>

            </td>
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                <h3><span class="" style="color: rgb(51, 102, 255);">
                        <h3><span class="" style="color: rgb(51, 51, 51);">Divide&nbsp;</span>{a} \(\div\)&nbsp; {b}</h3>
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            <td>
                <h3>{=a/b}&nbsp;-&nbsp;&nbsp;<span class="" style="color: rgb(51, 255, 102);">{c}({=d-e})</span> + {f}</h3>

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            <td>&nbsp; &nbsp; &nbsp; &nbsp; &nbsp;&nbsp;</td>
            <td>
                <h3>Multiply <span class="" style="color: rgb(51, 255, 102);">{c}({=d-e})</span></h3>
            </td>
            <td style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-Multiplication.png" alt="Multiplication" width="200" height="55" role="presentation"></td>
        </tr>
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            <td>
                <h3><span class="" style="color: rgb(255, 204, 51);">{=a/b}&nbsp;-&nbsp;&nbsp;{=c*(d-e)} </span>+ {f}</h3>

            </td>
            <td>

            </td>
            <td>
                <h3>Subtract&nbsp; <span class="" style="color: rgb(255, 204, 51);">{=a/b}&nbsp;- {=c*(d-e)}</span></h3>
            </td>
            <td style="text-align: left;"><img src="@@PLUGINFILE@@/ooo-addition.png" alt="Addition or Subtraction" width="201" height="57" role="presentation"></td>
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        <tr> </tr>
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            <td>
                <h3><span class="" style="color: rgb(204, 51, 255);">{=a/b-c*(d-e)} </span><span class="" style="color: rgb(204, 51, 255);">+ {f}</span></h3>

            </td>
            <td></td>
            <td>
                <h3>Add <span class="" style="color: rgb(204, 51, 255);">{=a/b-c*(d-e)} + {f}</span></h3>
            </td>
            <td style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-addition.png" alt="Addition or Subtraction" width="201" height="57" role="presentation"></td>
        </tr>

        <tr>
            <td>
                <h3>{ans}</h3>
            </td>
            <td></td>
            <td></td>
            <td></td>
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    </tbody>
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</file>
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j2sfT9CLLBDy8GP9ykxYVFhgWHeCmX9X2Awf5l2IeWZdk/5qN/LjL2mjtVWOXwIP7O2M6tccVubq1pEmbN5OYQV2spR5FD15y6h7vwsZtDrY2Y/+zDbrUTtnKrn7eTW/OaSW4tCcfKdmqxyvfh9/IxI8WyHSNlS9pebD93nHGJKY3VuuJvzdv2cy1BBd+acz4VpnE9Fkn8rXzYJ9yEozZ1R8z+Ufi0Hjz4MeHozdyqp23jVrt0olvjukluzZn7ujVnfyrf3gB88q8vhJr74Ns4YmM3QclsleO2CJ/WY5HE38qHfNytcuwWblWJv9Uv28Wt0bu3W/NW2ZJpZ7h55OOXBssKPPn68271q3bzXOP6SX224f9M+SVmGE/v/0j+XtrtNMlKP0zZ3a0xbU+3xi1aXIiX1L4W60NLsuwj7x/z0T8Vw/hXgXzpc/MZyodX7OrnWy1WcvWlJI5m6TjlqDVu2sutfs0e7pW//znUXI83/u/vbsIxyrtnqp3LlXeV37JrQCvN62U1f2K7DW2XjjMOidJYrSv+Vr/tU64lqMBbfc6+YRrXA/E3/vBPuJWP3tRNOKmjcvLvcO6X3YQTO9wq5+3gVr16N7faLXu71Wftm2+vH35xwRmhxnqcd/e1brzE38pHbuImnLBl+LQe3tZDPuZWPnZzN+H0bdyql010q/Uqad26T7atYaV8+u3HLwmWFXjytefcKufu4Lnq5bLt+j3cajfLPu//Uvkl5MwX53vxDG/9/X1utZv2LEg7M+WH2YMfkyEx54dXgx/O39Gt2rOrt2/1GYqX4IdTnrq+1of5f3rC/evsg4s+xLGkD0vJX8sd1W/myCOv/87755E/P+2+MP/Uwj/T9+qbdyM9zsZlQ+aBxroKRe7ezE04Q/nwil3catMmDX7+cKxyBznk/CduCTU34qS5F/s1ws/rKTq5Y07HNUB1tMS87s+OEZg/pzyptt9I2p6jtm8sfLAa/iJH44Ph9sM/AaWxWlf8rXLbvq4lKOG3ypx9whSuB4JqnBLIShJ/40/pcFOfuD18U4+fLrzPrfT9zd34M7dxK1+2s5tw0yS3yq1759urouyY/+oTocY+cFY57tCPuZW+vbFb6ZjN3PjTtgrf1MPbKvG30rE65vStCzt69xy8HUuD6ssRJdGz6E+L3fiTtvRc+dzt3YQpuxZ+ku/9GOTqGQTPf2ZmaKkP5z9xc9HOtD3chJvli5nyxVJoq2nm/PCK/HByhxt/6lZu5Qt3dBOu272wTcfuNP/ocFQf7vvj427CVPWB46bLX/RhtnyWa+/NTvnolf97PXimwCv/++dijK/ZzU24Uf6ZsZdbZdY/qX/+2chc1lyoQi13n6F8eMVEnwf83BlsDiCelEcnXL+7e6Pi3j+/BnRt4caftW3RVpJ7d5rf+G7WZTGvK+0Ygfmz0/0VbV+1i5twrXxA27eo7SUZH2MDpbFaV/xN0AC3BHWWM6EigXhBddgn3DglkJV+uJV7/5QDwzf14MEPf4zO/MZfsKNbmQmtsxlfd67NDP/lzv90b2Qe9Pjpovlu3Dc+5sYdtYlb6Qef9MklB28rx0kgriTxN/7Snd3K0/d0E3RGlWtvWKl+H/5YWfQ8K4G8hef4HytB9uziVr5hkpugRFPzkx8LUWeAE0i2EPuVGIvjxHJbodyMF+eHlvow4+l73PhztnfjL58YxkT+oI7Y3nBTbR3+aMkPL8sPWiRWOkFCWCJ45am7FeMkm8rHgkWvSiyet4Mbf/FObuUpOpY+4Jdce8sL8T/jyTgzvpA+8XcaD2Xquxz8GDPviCktIhO0iIzYGBuXHUMcVaGWuzkZJgdwEthffFWR4zWXmacPv/p0qL0ez736Bzfuu8q9WifGX6S5egMnnEUclnMhWBbzOm/HcyMyfw4vnQSDRa+p7R9vJ3+pbYlAPz74gDHK1GFsntJYrSv+xs/Zx7UENanHz947hGM9EFRjD/u4G3v0Jm7cqVu5lS7e0T30ylPh23qce8+1buxxm7txEjYrKZBX0uQfP2vvov5cuyVOef6OUFM9tjv3y27soR9zYyXqsGHc+duHb+qBrWO+8e/FcafL1kt3cuN1RjleZ3K59oaV6vNhj10cLCuA6Bn73U09x+lMfKXLd3YrTdu9zkf3JTufr/zjdbfD3UcWfbh5Tzf+VvVDIjDrT32W89/VD892Y0/4pBt3znZLNCZDpuLqsEczfvie/ECsdCtWrpZdN8ouHfu5X50WjurDQ39Y5MadvKUbd6Z8pjH1fcAfI9WHpczPLTi97iRnxu/vK8YY3hLGmTHKlGX8yydIfmf8RI3xqR1u3AU7uJWu2a2oS/5cXn1kbJKMr2KlCrXcLfGXyzeDImUUn1Oe+VmovRFjdYLu881527uVro1xqJhvkXn9uV9X2DHc8wcfPJhp+8Un3djvKw9qfMZdqLan7lrkAPJ8rh5j05TGal3xN04GtgQVmOP6EX+jlUDGKIGMOW0rN1aT9IQHrw7f1mPRHyW+vhOOu2QnN1aTf5wWsnFKNtl2S0TslEGdtO9t+MEWbqzEAjbk4G2V+Bsj8TdG4o/jxmkSj5P4y7U3rJRPv5kRf2Mk/Dwl/sYqGY9VMvb+YQxUbtEb9Q+7HHr/eW7sFTpOSWGcBNI4JQbGKh6ftvfeO77iFv3l+VBS7b2y2G3Uva8bc/wn3dizt3Njeya6cUqwaXvDTtn6zYz4GyPxN0biz4+nxJ/vG/3SWP30jwvCkc69/Lc/u89c/z035qQtC58prsbhMy0SI9aHpcxvli+D//k5N/bKiQWZMzFmc/3TonDu0zNqAvCN//d3d85917sxWnDH/LDDjdXiNfYaxQp15OLE+OYi49uP+KvlbomLXL4ZNJXPv/nwRaH2Rnzm6qNae15r/tTZ8fdgx3DPH+pRfT996cHQcvDBTcd4f/n1iranqG1yvOzM1mNsmtJYrSv+xs7Z27UEFZRjZ+8VQrIeUfyN9glkKzfmsp3cmJ6d3cv/m3/wY5tzD3ajT9jCjTl3OzfmKi1mN09yY2fumW834QlP5l8iffycC93oI9T+kRu70acoUVy4vW8/hyj+Rh8jYYGtl+7oxk7fw42dMXD7S53y6aGP1SdJRM/o727iOeYM2Xe5BPK03dzYWXsVY6Byi/7aJ97AoXef7cb8eBs35uId3Jipu7ixN6k/yfFpe/7zG3b3/hnTvY0b/YPNa+RvPuf7bPnhouLq0EczfpD4G32cRDp2Xa04uVF26Vg/Vr2Tij6cs60b/cMt3ehjN3OjdWbux1R+8D4jrkaqD0uTsvnQx0v+eHWxG3P2tgU1v8Zep/7JB94f5T7O1GfqOz4bc77mwmkd3o+jj9+imB98do3ihLjPlTe+ucj4aj5XYfRhH+vL3Zl8M2gSf5qjVThk+ql+bo/50db1+aZV5vWymj/UQ32ql/pph/Z8u+RB2eHbJhf6NVPH5uoxNk1prNYVf6Pn7OVaggrK0bPzE3qhBNUoJZAVj97YrXh6h1vx8h3d6KkT3c0v3BuOqMdPnrjPrXjspm7FM3TsZTr2pt3d6BmT8u1Gqv2HXn861NCHl994zY3q/Khb8Vsfdyses4lb8UdbuRWv3MmN1uTJwdv6DR3Psdh66Q5u9PQm2h8Oqk+HlMTfQomeFSX8PPEPvpy2qxs9a89iDFSuLP4O+elZbsWTtnArnr1N0XeOl5hmvMrt+c/o77W7+L6vKGFVI77Q5/57jgvtDTvV1iEl8ef98D354DjFSffWbrQS3ugbdyvsom+MF31Q/Kx43rbFuJ+jPkj4j75652U3pkuDubj402K34imfLHj+dm70FPmDeZPERY18dqv6fr3iQPGw4gXbFf5hjOUrPht9g3x58x5F2ZEaZ+OyIeOrmKhCQ+4u5ZtBM8RfFc6++xq34neS9ohTX0ZshXm9rOZPrIt6qZ+28QHt0r7s8G1jF/ZhZ64eY9OUxmpd8TdKBrYEFZSjtPDmgKBaQQlkBSWQUZrQozShR0l8bX33t8MR9eDBD45dQYJllBayUZrso3p3D20kbSbc+t6jQul69D56p1tBYm4FJZMVjt/cjTp3W7U90Y1SAsvB28rxEn/eVgmeUUooo5RQcu0OK9XXb2TE3woSfnCUxJ/3pfoyShM9+mZhSfx9Y/YZxfE6Mxx1ifqDP5UcfJlMm76v9JnjenbqI39HX1SMw7BQcfWNjPhbQeJvBYm/URJ/oyT+Rkn8cazvlwSgt/U62axFwfvpKv3USccoJU7fB47JtdfqrIoLnTDBUVoIRmkRGDVN/UziIi3vP+/do4gdCUXvH8YYX/GZFhgfIyM5zsZlwxAPVWjI3aV8M2gyRzX3Fv/tj6GFevQ+codb4chPuBVO3bLIv9epPebqrDBnl/W8Xpbzh/qol/pph/Zol/axg8+wayjjY6xRGqt1xV/bnD1dS1ATum12/mwOQdV22L+7tqM/4dpO39K1Xb6Da7t2omu7eXe38PXnwlH16L7nGtemhb3tx1u5tqt2cm037OraNPl9O5n2577cdx9Eio5zDnJth3zUtUnMtZ36Sdd28fZFXTftFo6oh7f1Gx8pjsdWJZ+26bu5thl7NLar/nqbbtV3fA/5fSZ2Vtta+ErkOI6P5fnb91H0x01ynY9dGCwrwCLf9t2NC0r8eV9ev0tRNtS3MLlnD3TOOt21fUe+P2UL13b+toU/6ZP8X2dz9C9/8x1+klCukb/5nO/r+hPKUkdDfcl3fM73t0DVw89c+2ndof7ORzN++J58QIxI/LUpCbbdKPtiexBb+UwLRdsUfU/MTdPv9J02OabcViR2DGR3tD3anbUd6vvKuiLD53W+EMt18bmO6Xz4guCJAnVxcZri9hLF+VT1ubc0zpSPpE18QfxwLGOMrzQ3asem7Zc5YL/CZ2m/KJPzU8pynbFs9Ev6Xa3N8Hs8luPK/lvaTPtfZ0t/Y0q5Uj1l9tf/yPhduY1m/FtmiKsqNORu5lDsS66+gRjaK+epCMRf27c/7tp+qHxNHDNv6RttwoHmdTyWn/gmMn4+kN18H2z09UVfp3VDfD/Y+RPrpZ5Yby1mwt9pW7nxjHbRDu3RLu1jB/ZQvr84KPcvtlmzoyp2xVx9kb5eHRP7Fpn6LO13rc3we11bob5cOyNJE39NMAx8DlnxR9BqwLsX5f/dz8I/qgyCJS5kTHCCg8DItJ97vcuCFxa6tsPV7uEfc23Hb1aIhCt31IKo4BZzaFb89b54XyjhfNtdv5laHAcJZoK4YrLMe/U3oWRRdvL9JxflorDyZXWsyjcj/nqfnxe+HRx6nvlJkUQRCNhM22rz5eQdcJyde9EH8VtpDLqfmRGOdO7lf7xe9IPjguDo/t0Mt+D1p+vGh+MWvPZb1/X4lCKBcXzSfsOkxw+DEX9i2ccddxxRfB/HMiaYtJ1ae0W/qGPx3+t3J1iwep75qeu4U/XFMauqT39PfvCHruf5n3kflHdkAf7FF91P3lz4IhcHqqv9roOzMT4QKBNPdtJ603EDfiyifxiL/vwjtt95cG1sGc8UtImfel+4102en8Q2fkqTe6bedNzwly8b4qnjF0e63j/c1+DHOCbtc75Y6b+lzY77jvLjii3lcYnx3RAnce70Y1M693p/f2+t/+23H+Tm/ek3db6m37U5xHED5J1KYo/sqsIyEX/fUs4+JZysR/EnDjSvO+49sm488Ff7baW4GMD2zscvqqtj3p8eb8hTDXYwzgPNH/3d9eQ1lXll7ou/bmq+ZNtmjtfFQNJuiU3H7l3fqvfbAPVmYzeUn/yrHzb0m7Z97ntKuS/6rskxGjG2tPgLi90yJ4M1a48wrPWoiT/EHAnkMsSfJvQMDbQGvRyAEX7X7gSJtnO0uPdItN2s4CAwSm2XF7KIrtkXFO0eqbNIdr0u3LY4Q6JdBVkO3tZOiT+ExWnhzPMmBSZnQ7FN9XXhG/WJq/fZe1zbFeoX4pK+IahoJ7Ezsrx4dc4/p/DJFHY4lVjpp3zZNnOPvOghEcdkrHJVu6cDYeFri4v+4VsSLP2UzWV42yC+i77w4z2pTgQDvziovs4HzlUiyT/Qk2Lhn59zHbMOlXhT36+XDSQA/Bbq9z6TLxr9oHFCAB8rkc7uMOVJIMFvDT6ed3YxPhzH4kUbOq5ubNRe16Jr6hbY/uDHnPG+JghPxo06RZJ8OcEPBB6A6rxXdl4VxoM68bVivnwSMBj4vl+mcWaXJNiJiErR+0yIX9rGP7Sb8U/7HQer7L2VczYHP8azNcbET9yhyfq/cdy83fJx7+JfhE+qwYuDux7sKXa2o/9y7Swp1X/ERbr4NoO5L/zKtd94YBEnzG9yg19MG/ufgnlN/yffdXzlS5EXvqZjLi181Hat6p8eYibOnWbIsbKlCm3f/Gh97maeYvtg2khJOca6Svw9/DPXdoTE38mlnH3r7gPPa/W9HJvdj08P8a9j0vxaYX95fOe99FhRvpajdm20g3lbNX/UDieBzeaDBX96yrXfkMRLzCvB3uz6QQxEHxBfmf51zFsKsYst5fwcmMLHrvzRPu2zbsGrvw2fVmPxX19yk+84vn4t8nE8hDhbGjTx1wR9MAxS/JEAFaic8eQwd+F9xeJ+hsoQ3HExLLWbm1Q86OFFHGeQx0gknNlRTE4mL+2qnhyaFn+lCdj71M9dW7dECEKVdpiEPskktgY2TN67f+zafiT7LtquSFD0k8kuNiP+5r38ePh2cJj7u/uLOs7dphBtTDrZXIYXV5AxYNxYvJmUsq9B/Om4niduC381B1410tHbWfgt1p8kO9oalPjT+Db4+GdnFWPjfaxExtgQB8m4VN060B/m/f7RIkbiwqLE2P7TL4Vvlww+HvA1dhJ7OlEhcS8p2i/ct4ivi9V3FlL5CQGXwscv/rlAiy2+zJy8IPwGK2gjGOPJc7saT47S+aExL49b+yX7ucV/eSn81Ry6HriiWKzpa3oykfRlScgCPhjRm4I+tF/z6SAgyA2yifgr9T8FJ2eTZx7rfVeFhX9SPjhTc/hsjR19Tudns33muFLbKYZL/FX5svuuqX3ij/mK8GAMxf7ntXyrvs97pT4f4nsf/wjJmCeq7NdnZbu65l9elGduIE7U/wY77gh2ZObPksSNb5P5Sl0hr3ibVV/T60fSv6USu5xURXFZ9p9+T+Fjd85x/cZuGX4duPHrRRwz5uQ+P0eKfi8TmvhrggSCBimHrPiLCUSiquPn3wpH1oMHP3yZEzd3bedLoNQSW1+7k3/9w3B0PXp+eatE3Idd21EfLy75nquJGXeuCCZNphyaE3+Ni1TvwruKZEUZkgxCKtqaThKxYfL+5EdFHxGPqUAVmxF/7Td/znUuON913n+O67ynu2Gx7Hlghuu84RTXOf2HrvOW01znzNNd55wzXPu5exf31cSFgwmniV2G7xc8T2OQJk+xvIM07/lHwm99WPDHJ13vk3d7Hy14cVH4tB5+EaP/+JtxSsWH2hmy+FN//T2f0cfskMT6NT5cBslh8esvert7n7jLzf3tfLf4zy+Gb/rQdZ8SNfdSsjDIhvL9eOzaRB903nZGjT0Pz3ILX3k2HNWHl/+mExcW9LhYhZ0ELgl1/vo8v8vQ8/iccHSBxa/+oRhj2KtxvlXjPOt0N/mm7xa73pxAUR+CUotJg/gjfvHPWVpEOBEoxXx/wo+xwz+RuT4BXiQ9edZxxaIW7EgXtdy4USYFC8S8Fx5xvYvudnOfvt/7qgzKIBprQp+4GMoiovioWjxpa8FLi2p9r4oRsPh1LaJX7l+9uOn3FLw/Lu0/v8e+z3vuEf83vvbjS7xEoRRzXCnvVJLjNAZVGC7xV4XOG08pTtrL4k/xOOC81lh3PTYlfNuHjiu+2ncCRH3Edoy7xC527FP4uYh/T1J+Jk+GE9QGOzSfq+ZPed4wrpx4d96uPCD7YTmWGeMiH8pe8mFystr0+hH6xxqZjV3NJfJxc7H7omvvSWI3PakKTJHGbcTLf3/NzX3mgRC/D2eP8etAKtSXZCd7abKlxV/i/GVKf09GP+LvmxJ/RymBcA8fCQQhR4ByX4POghe/kV9Y/IMfLPBnKbDZNWAh9IFdtFu1jd1+vIKGBz0QcUxKkghn3P6sRWUVUDnUiT/Kcc8Jiwdn6rGvar88AXsfu7Mo8/14D5oCl/swmIDB1siGycsDGYi5aCeTnYCXb5oRf8VCqrbwjwQar/1IgSBo+7qEMGPAJXBEE/fKIYpPUmJDPNFP6tGkLsPf/wjZPSWxcb9mGLuyiEix4A+LiqRLW5THP2q746Ivu8WvNSaZ7vuvLyY+AjAdK7XV+UhG/B2t+qiX2IgPBeFv+a7BxzefWoyNH1P5mGPDmOZ21Uh2k6cdXcSsp/zGAqg2O2ec5neWI0icXkQjAPGhYpRky6WPrl9eWdyb2aW2iWN8j838Do/bxHXf2/h+yq47Li7mSi0JyhfEPicVsp8djxQ+brlXFXKPK7bSDn1mYaDf8WEf+ZZ7clL0Pq745VgWXNr0Z/gh5jUG3NtXBgKk/TR9T1vEFX4Ksdl+qubmsw+FI/vA4uL9EYWZF/kaM9rRz/K4pfA2yl++X/gRajxy7fQsmFnMD8baL57FfIpzcDBs/9nB2VsBeh6eXcQg/U/iA1bFOIu8j1d2drlRP7VLP6tAXdRZm0ehHfzsY4txYwc/nQelvFPJMMeq4MVfLnc3W3+ZKtff7nhN/CG6auJP7clX/c5rjg1zpPwO2Z5f3eraTtA8INddoTzJfIqiIrGrvJ7MfWp+n8+JJ8ZN8dRgh3JC4/zZrWFzAuHXfrZOumMOh9Qd8gG5gNwy+XrlHvrPWoK9rEHB3qbXD41RZew+NKtoN85bH7tiP/m5LnbjRoyPs4JVQOT5fIYfk/htP3WPrNicfIP6TqzRF38JOLaTjNVIsbXFn5zSCvSD04+g8glEgcbOmL88oQC9lQAt2L2oNxxdD//gB+V+qIlQO2tTMKhM+x35BDLvdwuK9g4Tf6AJ6Se8kpY/i1BZ7NXPHArxJ6H0vTCZaPNGTWR/CTf0NXPvSe9jd2jiqAyL04+1uHHvBzsb8on3TSwrZidv7COJY6oSOHbqzKrz0cxTnTFpnB58yfGcaeIb9ZMt9xTs+LUdIlFAG/iDdjhD5UyRHdFL1cerZS9njLnLvvQLsnvkx47kr37Jvirx50U7NuIP2jxRQvOUIEJO3cK1n79Pw5mfFwbc43m27GIXbZra4ewSPzxS9gPiT/VzSZ++pP6W7xp83CsfYItfUORjjg1jyg3dKbCr/UxNfJ+k1Mb3Vc7br7LEb7A/7mKyg9d2svqGL7Gb2CbWGBfO3OkPPo9k3NipQehiu/zKjk6KuU/eV4jzH7HgqA58wYKC3epr5y+6w5EF/Dwh5iFjhR+xlVj0l6MkDK4MC7fiuUH8cfKCf9jh4FhiAWEm/5RjEPidQo7HP8fKT4wxZeUb3y5UX3M7wV7k03/mVvQVcyQzboDx8ONH/DLeiJ00njQu7Bik8PGBD+j/5YrZ8hweBHMx3jlbc5Z+xxhnrIiB2Hex/bx9/ElEGR1X6YQIu5hLjKs/yVFbFTkJMdB+onwU+x99HeOROGKMqY/7/sgFPh/X96OSHKf5XIXK3N1s/WWqXC6mInyu+rbEH3Ml5nzyQDPzGn8qdsu3Ei1+7Q/FPKYP1Bn9ntqlPpV3yLzgJg/QBnPVz6GM+LtFIrQ8fxTXvS+W5lmcN9+RP+PxxDBjyJwgx5IfmEe0xxUvcpvfSSzsHcz6kY1ddinJEV50iscrnvAfbfq2FbvKb9nYvVKxy7rBnCIOQjtVaz9XJDrO+1LR37q5q7Zkb/sFjeuAP8njOOZI3MkMbdSN10iwpcVfnOTLmpwJViSQhS8qER8aEgiBzpkDSYoBhSrXPus//OWxHDrOPkgJTwETt7WZCErkPc/lL9X5nS6EHwmEM7HyfRjYmxE5wIs/dsmYHOzmkChYcGOChqqjPAF7H5X4iwHORPbiReVIkv4suY8Nk3emzhpTW7lvg4VKZ2+Nokfij7M0SCILZ6LePs4ONVHKD4D4s2Muu5NsmNzxHj92CvELY0EfWYQzfmloL46d7CuLCNB999RiB4qzd3ZnWIQ5a2b86F9g+dIl6Ljg4L4kFv0gNvgBsRPFX9nfOr58M7kXwBzLAk37Pjnvlt2B6J5/XXHPEfFKgqQMJxBc9iYesI2krOTc8+js4vK5Fxo6xotx+YcY5Sd/cyzfcdmIOjijxY+MAfGs37sfuSm0XsD3L4q4eMsC/eNsW7bzQE0Kfzz+hogDfEI/qZ/FA1+GBYlYaRB/xC/+oT1s9Gf2OlbxuuDP9bt+/tIMvomkPeKK8cU39A8/0W/1uXxpdsHvF4bkruOJwZjcZVd53Lj1Y/IV3yriiTGJ8cRCiT/DWHTdf0Uo0Qc/diyu2IGAYExKc3FA6viyIPA7vfiZvhOD0Z547xl9h/Jjx7T/CaX60PPgzKIMxzMuzL0Qt2XU9Z82YwzjO+ZxjCXGmRiJuWow/eRY+b8Klbl7sL6MVF97nvtpqL0eL//11eKKDTtS/lUv6p8/4c/HR3Zea57wBGwZXsiltwDF2wGCXV0Lp4YjC/iT0ZjDiHHijfFS/Q05/OZgRzp/FG8Nt1cgbIgZ/MmxjCN2kwvIFfiXmMZGPieOaDOsedg5mPWjIXZ/o9ilfeYS8wMbEJzYTLv4m5hSPR3Xfy2U6oPfQWVOxRPdsGYwpmUguNuPkZ8ZT966QXtchaA9yjMv1ebcxQ+EEgV8LmP807WbNoi5GEMjRRN/TZBJlAkA0K/4I+lRVkFUvlE3Yu4T9xaBUztrK4RKbjvbP+jxPxJvBBuTlkDzlyrDAhMneybRguVS/JEcOR4b5ZeFfymJPy5JMNlJfCQbLqtShkRJ30gslA1tljEY8Td30X2F7xGbXjipT7SJH1mg6Ftg+3WfCaX60HX7RYWdqdCXbcMj/nZ1XYvqEz5nod5ukj6XYrCfpM+ZLm2waGA/CYlkTV0kMvpI0kRoUTf+xB78zGdRbPM7dXA5g5iE+jsr5ugfgp26Y72MkXzS+eD54cgCtYQJSc4k8xj32MFCh3CkvNi0+FPsluHFcbooInzoexxf+ke/8dGVO7iehY0PAPm+kQsoRxnskn3lceN+1WIXX/GEfewYEBssUuzCUFa+ab/hs6FEH3wbiEyOxxYvsjQHS/Oxkjout0PVcelX+oQYixmXwrw9YWxj/8O4L3j5yVCygN+VpCy5iRhiPgVxU0Zf/8XYf+KRcjEeaYvxinmKunL9qSL+0HyuwnCIP15bk8OC557oa6+Wb9Q32lPfmprX7PIqdsu3Es19cn4xp8kXxCrH+n4U/ipfAfCXRhln5iB+RxzhZ82lZsVf99O3hCMKcDmVy50+NjnJRQAxTxnDSGKasSVm+Z35y/zAVtnZ7PpRvvcYdFwoAUzbkDzB3Ih5i3K0T0zRtny/4OWnQskCPs9weZvYJeaxjbySiZ/JVx9Z3EKFD8mpMXZZC5L+8YR+Ct9GXK+wj3lOLhpsXC8Nmvhrgj6pLqH4o7yClRvac/APfsQzpXDWlrupF/Q8oDMTxBuLILuFBFst8dNesFft5bBcir+SkG5IkLX6NdlJNvgjLhLRvjB+uUk8GPHn/cBkh4xXXKhC0vT9itRn5QTt3/FFgqat6HtN/OESf+Uz8wW/X1TEWmo/yTnY4X0W7eczkiVt00cSKAsV/YzHkRgRsF58ifidz4P/PPVZ50MZMUc8xRMYFit8GMoNGBdxxyS2VRtjUX83Jf4QmRnx4/2OwI87ySwesd+0l/SLOjpu/2Yo2Qc/HiR3/BuTu45tGDfu/zpCbUVRy/yPCzd+jT5W22X4S3Gp/yiTmY+V1HHl+Cj8LFtYnBC+XJpjTkR7Yt8hdilGun8zPZTug4+vuCvJfAz9KMPnTXxdjkdiPfY/tufHGWb60h9DTFRhqYs/lc09gAB67rul78SRe4yJjSjSFE9Nzevgl56nfxKOKuA3BuhHzOuIHPynunNXANrPmFT4Pe6kM8f9PJYdzYg/Hds+96CGviIAJ1/7nSIu8Sd2ECsxN/CTvyP5LBnXZteP8hz3DwcRS+QI5i6xy7xgPGPbxBE/oXzZ/UTj7Vi1KxL0kxyDTzLx423iEj75gpMkYpdciW+S/vIQWxn+hAcbo49ibinH0nCzpcWfD4oWIJNzRoWgevF3SiAKgiMVDJzt+IVJARrvF6A8v/c2nq1FdP/8GiUEBRG7DJfrjCTz7iBEYvv3FVjcs+fFm9ryZ2sK0JuULGNbUIGXQ038EbCUj/eRsDjFsrI1K/5ILNHGWtJK+hjYkMBuDZO3thhogsSJ0bDIyz7a8cm47EuxmfoRKfJ1zf/RPsrrszIq25N9WRHBOOM/FouL5T/6w9l4bDNSC2P5EvW83z1UjF20lbFT2Yb/aBHFUc7faie7SLCgUC/35Pjk3Hj5xt/7Rl+pO8YP9jP+JJ/gI08+QwDSLj7hZ+xnPI4y/M2CRAyKk+efVDyd/eB5xdO7vzpXC9XcYEEB3z/8iB1edCOw5IvQdlNxwb0/tE+ZJP74Oztu+If7fxBYtKW+lC/P+UthtIEgi2fm7IrWxHFoj/7HvquuMjpvkqiLyR1bKU88lMeN4/ADtp0R/BDvcY3xRDtquwy/IKf+Y6HytiW+6I86tnzJ29+LSf/9ZakQoyxojG0c98hgV+cv63d1gV+EERX+vib5j/Lydxl+EWTuMieiqGdxT/sf/Z3O5cGQMqqjCgPm7kGy64n63fYUHWd8vogtYgPfkKvIv/RPgqGpeY0vZV/7jM+Fo/rgd6O8iA47SmHcyjt0PKzmfU6/qZs50aPjiXEdnxV/mfmDHb3P5d9RiRjrXnBDIUQZU8owDygX2vHrQMnXzeZ3XqCcwj+8wg5y9Nd5spN28S9t+HbCTyg7On+diV3mVDo+5D0dX4b3XSriWEujX2JeEstXMYAvh5gml8U1GH8kcTQiNPHXBH3iGYL4C8my53f1Z2sRXpRRXgmXd8LlMO/pBUU7BE6XAo4zG87WmFDlwHlTir9B1k+ZxC5fXp+VUdme7MuKCHzHhPeX25LkXfIDY9L7Qv1/J6mJOhZG7omiLZUfMfEXx5HEw8MW/Yyj/5vP8UUYr3QcYPtPDvILCyKi2ZdHA98/xiznd3FJ4qJGfdas+GvYPYiiFHIZh/kRd6rxRdoOpG0tsOX/4+p3eGkvXk7DxxrnhnFD/BFPMR4QfiweaZ/4XX0qwy/IMedgZxTDOTtzVJ2V8YEwYEEr3/herkOfcT9zGb5f3GzPziljFRb9MnwuI865fI1g6W8+LSkr/BextMVf2acRPBzQ9j8fKtpCoBGHtBXHW3OsqXmNMOZ4+bS8SeDfHcuDH/GkA1/q+LLI77732iLuYG0nPcSPOBjxR3zwsuQq8MqVuc//sngROico2MR6E2O15OcB83sQf+Xbf/z9hoi/KMY4IcqtjZGyvf22L4TSffB99fEvvxD/9FW2luHnCUKeBzy8eJZd9AufJO2Ur3oAH/fkdk6wYn5I1+CRoom/JkiAKlBzaE78FeXbZ34+lGrE5Cu/7ZPg3GfrbxCNmHzZEUXQMBH8ZYAodBoDzsSfji/7hPL6rIzK9mRfVkSQGFisztFilVusIylfJf5I0IjHcGY6LOJPia9hHBEl1BvPbGuLbcZ+yOe06f0P42fFTe1Vl7cGgo9DEmfO7+KIiD/5p1L84aNmd9Q0dxoWIvxMnKTjIT83jBsiieP8ZaZgF7s1af20q/bL8IsUcR9F6mDFn46tjA+EGyeX6c5UVf8zos73q7yzIX+X4Rdr+s8ua1kM5dpaElb4L2Jpir9y3KbovnNKcsuN2iov+oMRfxyvn+W3SPhLv/EyMblQ8VRec97gvl/mEXaQBxjnmF/odyYuKsUfcYHAUh7r/PmPG55KL2PeHx517dfxQmXFVayD9QtfB38PmN+rxB9XNdIdZ4Qbc4k5EcanjvRV9ZTh+1o3/xUPmfXUHxNvb+hnLR5Q/FHWxF9G/Pmk0wJkQG9pDBTgxV/t8X0NJpcCfSIOgZDWceNEN+/lx0LJerCz137q7g2PhgP/KD9njYeHZMkZdQxM3w4TKGlLgZSDX3Sph8DlVRIXEnhhwYllVV92USBB0vaZaptLOX5HoNRHseGBDCbvt8IZEgvcVUo0BLomSufDpXvB/CKvdiAJMuPLpuunTGKXL6/PyqhsT/blRYR8QII5V+LNL1aauGk7kaqj9/cZ8UdbJOizJOq41CI/Zu+Jiwm67O/pXD4s+YDFFrvwwfkhOU/buTFBxsWdnWN2WqYqYd1QYX8V5cfyzeODhY9DEqBfdEtzRlySuKjR+72JcZMgqRR/R8tHzLHLNceu1bGZOK9R41He+fNPhFPHCWrPizrVoXnW1LilcxFWxK1fpIh7v3ugeTwlLj5iWr6KOrYyPjg5OVsLKHUSH1V9F9vnNO78dXR/sYjdk9UvL1qKeCyjuEw3QP+Hygr/RTSVu5tg++1fqNz99rfsHKu+ITSP09yPrzjCt+Qq6tDPQcUH5VS+/BaJrp9eVIyfv2y5g+teWC8QeQGxP/GiXuKT+RDzQPBVg/jjlTPl+UPe43js0dh6saWc0jn3DDdv8UPZdQzwMuSO6V8v5hb10G7i7wYflPM7OTOTA/3ryFgfEaicmCNodZyvO4xRHTVPcjt/Hed/KZxUKR78zr98o3rK8Pn52wPPv6z4Iw6+q/LDGffN0MRfEyQwNag5NC3+oIKIe6FyIEHwnzty8P8SCNFGGz8IC3fctSm34dsx8dcw6Smvz8qobG8piL/yWaz3I235nZVhFn8ZsdH7yM+GLP56Fje+xoKE3rvoLv9+uPazJhWLD6Qdkc9T+Dhk4W9l8Zde9snEeY2ZhcE/yLFcir9SfETxlysfWL24qV9xZ+PNLv50bH8nRP5BD+7VZmcqXvINIsa3RR2DFX+U0+/z/li/mcBLwb3vwwYB/0s3xeTrv1PEDbt+fmc2jE9Sb9Pij+OJOcriN+YL8a65wyuieHI+919qeMee33FEXJGviTFytupr8EFO/Km9htiN4o85h/gr+7dMzZNyngE+FsgBJv6WsfhjArYC2TpWEOVQJ/5qAaOJQCBQLq2HAL9xl4Y3tPcHf9Z4nIIjPuhBGyRUf9akgEnrj7ypH/H3tSD+0sTM9nssK7vLr6WpE39190I09jE7eTnTJNBj0uPShXzRsMjHxdeLAhJToy+brt9PxMQ2yuuzMirbk31ZEYEPSILxsm88Yy5Tdbz8j9Kb+Hm1BW35nT8lP2yVH/sVf2V/ZxKfXyQ4Nl4+5FKlxrU8jguef6Kot3bZWQkrnkA0yfLuBi869k8OElMk6Wg3ffQCcNO8+Iu3MJTnjLgkcVGjPmtq3K6f6Lp+0/hUvbcp7vxxTy2+zMR5ZMddmXeu/fiLhT/Se7s0Hk2NWzoXYUXc+gWZuE8vO5FfsDUtX0UdW35ZsB+XQcZH91M3h9IF/KVH8iH9ipfqiF2J3zJ8DAzU/6Gywn8R/h2DzeTuHEPdVa/xAv5ev//+t75L3PEeO9pJx0s5a1DxEdouP3DDjpvvz0mb+R22FP7fuVEfccNcqN03HsQX9arOhkuvxBrlcnkPO+gDdrGRwGVZ+sfJA32V7b2/uTPU1Ieuuy4p5hiXv/1apvpU14D5nR09tTX3D/X3GfocgY/TnT8EFWOJnWXK5u7fZmIX38V4iA/EqZ4y/Dwh3w0w/3j4rQw/P/zJ4TDGfTM08dcEQ4DnMCjxR2AoQKqekMph3m8XFMKPswWSMhOWSwYkZUROWn/kEMVfefGc94zOJll46xbFfB8bJq9/D18yeZdj8eff84cP4uIYd1/L4yzmRIFP5uniSnn5f1jEn8RNzzP1Dxj51wrR13hPF74iYWfsr5HvaFc+mfxA4+uK/E4fdRJT7A6QfNlR4KZrLj2pn513Zf5dG2NGufTBCvwujpT467i7cYy65l5U+D7eW8ixuXYCe57NvHIj7nxpAa6JnxYUf91P1i9+oP1kfYdw5/UfLKDkh37io/zUpd95ov/UwVj5e9uKeCxjuRZ/+r7j50c0XPJPwXybfMkRRc6lDeKPeY9A8vMuaWdJxB/lNT7lzYSu2y/0u7flF80jwvz93swj8j+x6fOl6qTP1KufgxJ/0RZiD9uIF3zI1Qr8yfFnbun/R3QK/4CG90caZxkfVIi/8uVs0P4Dtc+udU7Ulql+LvhzKXZZ5xindP7Tl8x6auJvydGk+MORLUA/SRvVPyjEn8QZW8A+gSgQ/BawBtMHQqkefd7x08Z3g1XBvx6A+n2gKVjYJu5RYLPtThtp/ZGZMxVQiD+dhX6Hya+6LlBd1ym4/f0boaz6Wb5XzS9oR6p9yp2mSXGpJjWXDEt9LJ9Jgc5bWKSU5OP9JdhOspnOK076W+TzvmxMDqfW139lqL/sm+D7Mirbk31lP4Duefw/ZsQTl23VFv6Tz8pjXd4NeIMzchZFRJK/cZokqramVYk/2cSlAS/+lIS4dEg7N/HgQG6RIJmo3vNUL8Jci8vk+SeGI/rg/zVdrt6S/bDriSl+gfOXTxiv3CUMYuKbIZnRLy5TcxnkMtXNJR2x84FzwtEFfP+YLzm/i0sSFzXqs/K4FeJP9nHLhF+8Cr/Tp/LCWbON+UE/rlYf6D8+StsRi/u86sv716Uwzghh8kGcYxqPpsYtnYuwIm4L8ae4JyfQRj92Zqk6O+48PNTWh5qvTtc8ZwyxqSI+cicDXT+ReCYe/NO+LKDKFfg6d9mX4wbq/1BZ4b+Itm+E3JqOd8hPPr5S8pnmH37rb7cvovuOKUX9h6mf3OvHnCN2mXP0M/Wp2hx0fFBefi3vgvl/Aar4K/8Ls44Lwr8ii+Oby+P6vVH8BTvS+ePFXyiT2hP9xPfEPf5UHPU+/fNQWwEfZ+S4UzVHLu6bz5X5/UT5oJbfNQaZNdTfthDjjkv4CGwd22CnOPmBk0KpPnTdJtHM3K+Lf9ml/pThbY9rcj/zr3NB5j1/rOde/A1j3DfDlhZ/BFMrkLMiBWYOXvzVEogC2SeQImCKM8gS+UwTdsGr9fdi5ODr/uq/FosJweKFlwKSyVdVPxxI/BG4UUiSiPyWeyirfuYW+a65YWJE0cgZI+VCoiw/2RrhF6m67fggzsSs6OHMK56JZ3xZTg5+seVeDxITO01MWL8rSplIlaUOsYzK9lQ+J/5A9y8koPzCruM5E2VxY/KGNibf35hY/I5I7XJY8D2TXmWzfkDoMOZ+pzUswvRF7WQXiZhM4j05JD4du/iNl8JRBRDyfneHccQGxiOOI/WHPsTFrff5XxSJWWf7vLOvDF+X3+lRvxBmMUHjR8VW+y0HNrzf0vePs/l4wpT6XczFX/vJGsO6EyD5HZ/XxpnYLcY5K/7wT3ovG/7h2MWNu/DdP59aHEs8Md/YlcBHwT7fntrNCQB/wzg7WnGxj4tQlfgrj1s6F/18LPpURk38sSOCPxDa0Rdp+SrSDx1ffhclJymTr/524Wd2WtjBYT7ha+/ngjzoUd71ql02K89H+lQl/gbq/1BZ4b8If1XF76AmcYUNIbboJ/HY9fjV/jJ5fzt9Kbzw+y/lWuYG+Za1gV2eON/wf2onY7Ek8aG/y0LIj+HUI8NfBYp/56Z+Up+/gqSTV2wh//sxDfXJrqz4K88fcl7wrY87GOdj/J24oX4dz+teUvh/pVZbTzT//b3aGR/MSE7u4/pB3ZqTDbHLTus1RxXHYid1MnexEdJP/Wy/rSJ2iUfGirmb+kdlyvD5OY2bivmXu8ffiz9/W8gwxn0zNPHXBAlyDWoOgxZ/UMHb9ejVoYZqdP/s6uJ+EeqOixHJiYBOJ2yZCsIcmhN/omwvP0VGQvFJABHHxCKpa0HjLLicLFJ0TlcZFsOlJP7K9ylhl9/uJ6HxFN0l2/oXoLbP+nzRDmUjM35ZEvEH5v52vmu/5FPhJvEgJuiTzvRyr0DpOO+gQvwhkhDx7AAEUTFs4k/2dD/R+B8YeHp88g1H1/zlYyAIZmxJE2Pvs/cUfWSXULFXhr9UQtKMC0oilqirvDMG6sRfec6IJOcyvICjjL/8oz5KlHTccXjfgkPZkNwHI/7abz4w+3+3uSzVfv7exRzBNvpEOyKX9MuXO4G/6Zw+sVgR71zS4pI980v+bSnxF+ot78oCFtHu+67t26lK4gmWYyTC20SuwgfkF8QO+Ypy6lcZrSD+ljbwXdfM8/tu1WEXiTEiFhDS9DE3TvpsieKDuhRbi/9af5LHHE/hT1jjAzZxbPwOuOoLudVTvmpK/CkemNsci8DxYpAYwT5sgqqLn5PvO7Fhjk2ecmRf/CZx0pT4833WSXPmZJT1wL/HkLxJbmPuYlPIE5Wxy3/MSccLfyd5ogwTf0uO5sQfQdkK5Fp+RQLx4q929qiFzJ/FKGgIBMrl6vPBO7HfBz/8/VlflVCLT+f6ezSYsAoUJmxV3fDGClsRf4hJAjcmAAIvJgBIvbKv6r5EziB5srP3tz93C15p3L1c/Jf6JOSffET8xftFSIDc3yBmRU8UY/Q348uuxxpFM77if1v2LrzLLfjjkz7R8OJRn1CYwPQxJKYyKtuTfVW7mREkGtrrffoe1/vMPQ27bBE14QLxQ9wR4f1Osql8X0jND4w7N0373V71gWSq4xsSZHy6NApsjo2LtX5f+Of64yO4LNT71N2u93f3yF+/zNrf85s5/p4dvwskO+a9+Gj4pg/EFf/Qn9c8dN59lut56vaGs/IUPg5ZiOIJU+r3wNx/w8Ev3Lc095n7a3HG/731Zf0Yy5+K5fK4+QeW8E/pXkvvz2t3dl0L6v//ZoQf35cW+UtWjC+7hFX98jsrjK8X7eyCSuAjalkUiHfZ1dS4pXMxmY9leKHFDlu6eNIOfUrLV5F6OVZ+q3pJLw8IzHvhER8f9H/u739VGeP+PyxgDyeW3O+HcPT3TIVxVb/KqF3R6K//Q2WF/4YDrAX+Nh1yLH0jFrivK+4gc+8n/Qu5rI4auyWKD3yrnJD7N3sp2o/Xccw5drUQRtyPhz2IjlJ9DeKPE/jy/FHZFKxl7O51PXil65x/tuu8/xx/4ll+Ghk05Pnk3sOs+COuog/i+oEfNIfLO4oRtdhl7uoEtt/Y5epRFHP00Z/0BP/QTiZ+vO0cP8D8y4o/Nou4Z3A4474Ztrb4w5EtQAZ0emPyAn3iTwGKoOKSqD8L0GD6QMiQ73QmQkBWYe7j84pdOs4SmLDcS8WZTLxHL1dvpL7PYeFLspXEFHf+/P0Gmsh+Cz+UDX3l86rJUoWeR2c3PNnZecPJxRm+v1+Es18lQewXOx+qnxhFUtCEql0OyPhStlb9m7wUC19bXJTHZ5wtht25Mirbk31lETF34b3+fYyDQXG5N8QHfveXi0kWJLHgh9J9ITU/lO+xZFxuyFw+rC0S+JhkUvTV+0zx0n7TZxtEeTNAHLZ371mc8Z8hO2R3+9TJ2Z2y/kDb6f1HXvyxOHrxV/K7H+uJruuRq8LR/YOXy3qRxc4k/b52p37En+YROzDcn3O95hH+IfZVrvuRG8PRgwevovGXpekTY+Z36SWYiXV/z9Agxi2di3E+yidl+N0YL/60gDCPYzzRVlq+P1I3fpA/eAHvksIvnowl89zvnLCoyc+MKfmKdtT/MvrEXz/9Hyor/Lc0wRO9XbPZ7dOJOn1irrPDT44lDpi/xBx9Y4xydurzocRHe++BoVQj/H+HIgd5EaW6/I60YpO6mG9pffq7wY6a+Evmj+J6ScBJUvuJaof8Rj6M9/BSZ67tOvGXrB+KJ0/l9iHF7lOKXe7JJH6xh3zEfPK3O4Tx0pwqw9vvdy77n3+dD2b+hZwXf2prOOO+GZr4a4JMsEwAgCUSf6G+jp8cGmppRMepn3NtX1cySQMMEUOAlSdsmTomhwbxx05iWfxB7NOi0D79s27By0+G0tXgLKtzzul+0eMfcafwly6YvHHb3p+5yX4xK/44A4O1y7AlX2rCT/7FCQMKEHYn/c3EJCuSS3g4o4zK9mRfo4j4mU+ivQ/9LHxSDXaNen4d7mthDL+n5IkP/OWfIApoR8yKP8YovfGYBEFiyYkIfMyx8TJCmkz4qbbar5ns5j57fyjRP7C99wn571gtYCR8hPuPwsmHbOmYfUjTYnLu7+537Wfv6f/XZ0Rt54+HiE5RHKZ+j2OtscrtGpThFw/O1InlIPIbxo2dV/zjL1vJ/1PUFuIY/xCL/K7FcPJtxw34XwpS+DF+cGYRP4xXTOjYQ58YhyjCBztukZSVT8qoXfaN83hJxB9kAeWyvwRK1/zLsu9lq4Kf99yQzzjSdwQCuQrBE28noH7akW1l+EV3oP4PlcF/gz1hGQgv//VV/yaGzutPKk7SWQPSe8bIPfSJuetvqyAOQmzn7JR/ljg+oNoov9Mvwl+GjrbFk8+rKtYS/d1gR3zgI50/yin8h5HB+JX/Kdx+2u5FTvTvDVR9pZOkhrbTB/pK64e3HZ/Ix0scu/gEexDrtIE9Md/GNmRXGb4cgnGA+ZcVf/GkZzjjvhm2kPijYQzAEAyaWAvsZU221kUe0kiDnZtE/b/tQdxwiY4JH89ifOCU6knJd5qw7P69/Pe+y7/+EuYT9xaXe71oUFDGp5eaqRfeUPwnkTpblaz8fx7gDJA6WTS53OYv+5KYGuvwSUtJvPPOH/k3w9PfCOxc8MLC4ulRJg/b4FoEJ089yi+K/hj99DePM0n8bkCYvNQt8jRqamPxj+VVT0xSLKAI6bTPlL1uZ/9vgrj0nIoKgHBisW8/ZTclLPWTMzkEF2ff6mt6qd3f5FvVntrJij8mrnzYcc5B3t7yvTW03/PLGcVllrgLgDjgzJV77IgPJjuigD6prfI9Mf6VMtiE/fGeP8qQiDRW6X+J8T7ukY/9KyFCMknuVfF9YXxJThrvjmv+y186xU7GMAJfxPGsPVwBiRVs534+7KAe6lc/uu67rCEuAHXjm44LD675l78j/NOIR6junN/pI37BfrXDzh6XXtM2iGVs9QKIRYlLNeyMM0dUT/nfXhVPOKsfcfFiHsXLvmEM4iJCrHTefoa/jEk/ymC8uc/R18nYMveh3xlR/YwX8wohSh+oO8TtoMYtMtiXPiCGLzrOP6hx8WFu+MUqKT8QsY9y+ATBphjl5bzsWJdjG/ixVXzWLjtD/EA/YoxTD/VRb9L/9P5PFl9/AjBQ/4fK4L+uh3v6vc2mP3CyAsnL3XdNcZMvP6KY2wgq+k/+i3HIZUx8wJiwu0afmH9+bEq2pdT3SxQfkfp88s+Pr1tLgD/R4oQfOxE4nJik+aRsk3yVPshUy+Hl+UN5ripcd4DrXjDN5wF2wFNQls98LuBBKOI1rhXUxVUNhCj9CvfUznu51Pa1R+XXD+IK2/EH5cmrxO79TcYuMUv8YU+8/y7m5+hn6vesv0Wrtm5QdoD51z7zc3Vxv/DlZ/t2yIcz7pthi4i/VcTWFX+QIEAokdS5h4OzFhI+AUQgpJdmGczcxCqTpECdBByTkglBoMfAZOHlngJusu3RhEOMDVQnJAiZTNxngq0EGQKEYKV+2qE9Fkvq5PhyHUwu7GNR5jgWfwKdnSD6HUlSIKn4HSK1wzG8I4mfLAa0xXcsinGRj5MX4iuEGROPYyP5G/v5Pk70aBflo10cRzs84s8k9jaJ/M0Y0S6Tk6TBJSjKVbanz2N7aiN7+ZAkig/pMwkp9pHxZ7zwB+1D/uY7fIH/GGfGkYkefU6c0B4Jlf4wLnG3jfpJtsQccYIPKEf5IFS8eIpnrZwk4ONU0Mf6Y+ziC9rAJnzkbQ72Yjt/Ux/9wXZOEqLt2MgZOrFFXbSF32gbmykbSR3Uz+fUg5/oD7/7z/XT7yiW/B7HmX4yXiygJH1iKvq4Ns76PfoXX+AT6vFiV7ZiHz6hHDb6Ex71n4Wr5p/AuIgwf5lvLEzEM2XTMU39BKOfGAf6EoUf/qYPcTEY7LhFYht+wTbmQ4xb/EfbcR4zNqn/mmWsnzzA3GCc2f3AV3Gs0n5Hpv1nHBkfcg3lqYf6yuO5JP0fKmmfMYjiHv/hO3I2i3A4matmOCaSvBwFH3GIf4jtOE+IL2I23lfqY6BkU45D9Q/l8TlzifFj3WCORJHCOFEnYoPxYW7l7MJX1MUx/c0f2krnWcwDMWYi6UMkf/M9trFWpnmZNmkfH1A/7dAeddJ+9AF2cSyxxfH8jp+xw8du8B1zlzaJ0fKchdGeOHYxdqknjpv3R2DMn4wNNhHz5LaG+RfKRVIPvgonVr7vtN/suA4n0VgtJP7eKUbxt3OxTd4iZFAJUra8L1JgchnMB6eCgEtX/p4oRJoC5FoFL8f7QOiHXBLhnpsrNeEJduo8SUHBIkm9p6n+bgXMJQqQqWp3mo7N1VPmjaqXY9naj8mcHTDqhn7iyVbapX2OL9fh7dfnsc8klXMV+PSTOri81aXgZxJg6w+Z0PoOsUJfuD+DdvmMHVH+vkx1UBftQepHTGAHl7Xpb6S/zK3P+Z7joi9rdunzq5P+0QZ2YA924UPGJfoPX9BX2m+mPdmX3fkjkZJM8AHtMmZMYtrCJ7F9bMHn+JqE6wWO2vZJt9QffMH4eqEjP9EX6sR3F8qX9NOXC8cytj06Fj+fpfppO/oeH+MbYisdS/6mDvyAP2iHNrAxtbs8nviFOrEB/1EPNhDjfMY7us6WH6gLn1A21kO9J+sz+oOfOA57OTaycpz1O23hFy4LcVy0l7qjvfzN58Qzc496KIevsRuf0BfilvFiHLA99U/aXoxH/M7xxIYX+aG9yOin2Dfa935Su9FPsS9wScbN2wUTu6IfsCvOK+IGP6X+GwwpE+3Db9RHf+hXeV5F4g/8gh34iT4xTpSnHupbGv0fKr3/ROom9hlX5iRt+zhK+tQfY8zhi5hb6LuPa9lPn4gt+sdYMNfoC/3O2VXmUP1Deb6LOZ/yzMcYu9ga68nFf2SMhYHmTxzjGJfYHOMlN1/wG/ZQD3WSN7CVuqgnxgp28Rnt0B7H0360HbvS4/346m/mnM+hOoZ1mP5TjjbLscvffI6tMXbjHKKe8jzid8aTfEf8YFNu/qV2RfIZdcYcho/IWdEPwxX3zbAFxd+/iJuJO8lpfy0GtwWIqkedE5icARC8nLkw+PxkwsVFjMGOZwH9kWMYdMqwcHF2QIAgFiBnBZwJlheUgVhVb6wb2wnGuAMSgzZXD9/7wGdiqQz9pA4CF2HFmRC/s1jwHcGMf7CbdvkM/zCZazsCtBnqp26faHQ8kzCStvic7zkuZxdjEftHGW9TsItxob98F0WBL1PRHn+n7cl/WfHH/U2cuTHxKUcyYJxoK9c+/acv+I+6vb9LfcEf2MUx+A9/+bpVNt4PwxmxP14/GVvGju8YS9rBDnxcFSv8TdvU5dtRWcrU7JbNJELsT2M62o591AGxGXvwPwkcm6mrLi5Efucz+oKdHMdP7zORz6vGOfolxgfH5fzs54nqifHM8djobVM5fEJscgxtEws5/8T2+I56OI6ylMMftIl/Ivmbz2PfaB87o5+oq1w/nw923GLZ1A+0CRkjfErZ6D9YLt8Mo32xnWgj7QzUf+YYcz71f9mOWP+S9H+opO00X9A2vqMPMMZrluGYSOIt2k09jAdzIPbdz+9M/wfiUP0Ty8ecT3lsjWPHODVbD/YTx/3Nn5jH+B2bWfv4Po2X1I98hj1xjcBnPq+pvG8ztI9dfBb7QLu0jx3l9SO1GXti7GILMckY02bMFcRtHFM+T2OXcrXxS+qOJN9hL2ODTZRN51/OLkh/qDPOXfpP282O63CSDbZCa6G50F7riGixERd/NPwO8QPipuKOGsSns0YvK8aBJAgIRIKGYOBnGszNDiSBAilDWQKBwKVOSJ0xKKkzF5Q5Dliv/mbC8n0ziYrvaT/Wh03UiX3Uxe/UR3KNE4if/M3nHJ/6Jm0v+pRjOS6Sv/m8ype+j6EsbdGOtwnKLn7Ptdtse/qZFX/xEj9ncPiSdup8Avtpv9wPmPMvpE+1hBTsiseX+83P2FZ/Y5pry9stm0m40XbqwydVtvN36v+0rlgPjP2grjQmIkmaqd/LrLQXJvVHP0Vby2ViexyX60/aXrlfsT36FZnGPcdV+Skl3y3puFE3ZfEXZegTTOO2v7abZbn/0c6q/mM7x3F8f/bDofR/qIz+i+NJzmYxhpwIVTEeE8mcpyw+iPbH8R/qOAzVP3xH+xwb+xlJPXE+D7ae/uZPemyc27QX4yXmAT6jHurrL15ifdEHMJajjbTtMmPZ1IeUjTak9sQ+RVv6qxdia7neZuziM8qW/cPPWHag8RgOoq3YYCu01oiLP7iiOE6cIK4tvl18v7ixuH3bDzebkTV8WTIOJoMdAy3+vqSDmNZJfZFDqRMuzXo5NtZDwDIJUvJZrDsyHpt+V26zXO9Ax6ccjE2xnmbb0+/9ij/u72ERYBIPpv0q9mdXbqzSYwfTFt+V24r2IiyqbM/VGesp10U9VXXF4yLTNsr1xzZiO2kbKWM9qZ/KZSJjW/G4HGNZyBl/bCf2a7B+SpnalCufKwOjTeX+NFN2sCy31W//Q/vN2lCud7j6kCP1x3wY7RgsY1lvLyy1MVRGu5bUPxwT64hjNNR6KBsZy8c64u/psbHN/uZKlR1pfWm7zdo+kC05e5oZR29XUu9g7MrZ1GzZ4eJ5HfOlsXYQNwmai403NBhaDE2GNhsR8beyuJb4NvG94sfFbdu+/C8nFQPTYmTAatQgpn/njm+GdfVFhs9yxzfL4ar3zc5pO/l/bZaidtmXV6BwT0m8zJ8rbzQaW4+1fAiVC7l3bSDmcmdkrg2jsdWJtmpr2078hPg+Ee2FBhtR8TdWRPytKW4gbiT+u7i1OKntqu3/mDXeaBxOKulnxR8v8T0uiD9uzjbxZzQajcblhdfu+EZb+4TPSF9tI35MfI/4VhHxhxYbUfE3XlxDXE98l/hh8ZPirm1f/9B52Q4YjcNJib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      <text>Your answer is partially correct.</text>
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    <shownumcorrect/>
<varsrandom><text>a={1:5:.1};
b={1:4:1};
c={1:10:1};
d={10:20:1};
e={1:10:1};
f={1:10:.1};</text>
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<varsglobal><text>a=a*b*c*(d-e);

ans = a/b - c*(d-e) + f;</text>
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  </question>

<!-- question: 358081  -->
  <question type="formulas">
    <name>
      <text>L08 - a D b - c (d - e) + f</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Evaluate the Expression:</p>
<h3 style="text-align: left;">{a} \(\div\)&nbsp; {b}<span style="font-size: 19.6875px;">&nbsp;-&nbsp;</span>&nbsp;{c}({d} - {e}) + {f}</h3>
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    <generalfeedback format="html">
      <text><![CDATA[<tdp>&nbsp; &nbsp; &nbsp; &nbsp; &nbsp;&nbsp;</tdp>
<table>
    <tbody>
        <tr>
            <td>
                <h3>{a} \(\div\)&nbsp; {b}&nbsp;-&nbsp;&nbsp;{c}(<span class="" style="color: rgb(255, 51, 102);">{d} - {e}</span>) + {f}</h3>

            </td>
            <td></td>
            <td>
                <h3><span>Parentheses:&nbsp; {d} - {e}</span></h3>
            </td>
            <td style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-parentheses.png" alt="parentheses" width="201" height="57" role="presentation"></td>
        </tr>
        <tr>
            <td>
                <h3><span class="" style="color: rgb(51, 102, 255);">{a} \(\div\)&nbsp; {b}</span>&nbsp;-&nbsp;&nbsp;{c}({=d-e}) + {f}</h3>
            </td>
            <td>

            </td>
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                <h3><span class="" style="color: rgb(51, 102, 255);">
                        <h3><span class="" style="color: rgb(51, 51, 51);">Divide&nbsp;</span>{a} \(\div\)&nbsp; {b}</h3>
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            </td>
            <td style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-Multiplication.png" alt="Multiplication" width="200" height="55" role="presentation"><br></td>
        </tr>
        <tr>
            <td>
                <h3>{=a/b}&nbsp;-&nbsp;&nbsp;<span class="" style="color: rgb(51, 255, 102);">{c}({=d-e})</span> + {f}</h3>

            </td>
            <td>&nbsp; &nbsp; &nbsp; &nbsp; &nbsp;&nbsp;</td>
            <td>
                <h3>Multiply <span class="" style="color: rgb(51, 255, 102);">{c}({=d-e})</span></h3>
            </td>
            <td style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-Multiplication.png" alt="Multiplication" width="200" height="55" role="presentation"></td>
        </tr>
        <tr>
            <td>
                <h3><span class="" style="color: rgb(255, 204, 51);">{=a/b}&nbsp;-&nbsp;&nbsp;{=c*(d-e)} </span>+ {f}</h3>

            </td>
            <td>

            </td>
            <td>
                <h3>Subtract&nbsp; <span class="" style="color: rgb(255, 204, 51);">{=a/b}&nbsp;- {=c*(d-e)}</span></h3>
            </td>
            <td style="text-align: left;"><img src="@@PLUGINFILE@@/ooo-addition.png" alt="Addition or Subtraction" width="201" height="57" role="presentation"></td>
        </tr>

        <tr> </tr>
        <tr>
            <td>
                <h3><span class="" style="color: rgb(204, 51, 255);">{=a/b-c*(d-e)} </span><span class="" style="color: rgb(204, 51, 255);">+ {f}</span></h3>

            </td>
            <td></td>
            <td>
                <h3>Add <span class="" style="color: rgb(204, 51, 255);">{=a/b-c*(d-e)} + {f}</span></h3>
            </td>
            <td style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-addition.png" alt="Addition or Subtraction" width="201" height="57" role="presentation"></td>
        </tr>

        <tr>
            <td>
                <h3>{ans}</h3>
            </td>
            <td></td>
            <td></td>
            <td></td>
        </tr>
    </tbody>
</table><br>]]></text>
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gjV+UFbRhB9NTr/0WhePtC2aHjyfykj5wqyHQfrTjH0nfKXr1W9g9wznnOM01NOzg/3+wK3VE7k2zv7cxpip5z1FngXn/+26oVBfN8aN7fQ85nAfpV2RwTUs1Qx6KwERJOKhO2vPQkefPWKHnn9ij5sG0dGX1XtIxtFy2fqYR9dnflfK58oUzrGCfzH6on8Y81NJIAAbPyZcRtVIdyclNycKesVMHDwglRQhmz0+EueKdSN7tHOjmStlOWdK4nq7vXNzt5WCgP6UJbMut59wgnByYMl33jh5sF9UyS/tU7RiQgIKjXCqR/LiFr/yysWjSCgj4ljeplhBLtYJHP03as3KJ+fPWL07onr5UTeRnuT6eXg7Pfli29nHmCQB/G7pynHS8nv37vjOTTBn1KHPZbI7tpKi1owy+G/usub+tCSVs81v3p9HJc28E5393fkSO0A8E6sfZz94gzy7HDGaXXEs6FEUGtEzuxZxL0a/2jDUwdED9nx7EKMSakGqGOFV5hKxmGf0CERC7YjTj6VajY2EDY3r4tSt5rHSVjVNa+vDdGptwfKzNUwmY+UDWzlEUP15WVXevLjt4NdeFubHYsij1tFwxpKkfip7stlmX7p8NkeZd6Km0qegMay2EjSk3luG+Rh+gsH9DK9GnJI/XMIrmnfyNH8mY95x7lpGBfvPtdWbCwHtq0QLLiF0je3ng5dby8nJzSNtYMukals4FKTiPJ0EUc/Ub/S+fyjd/LtxXI2pGs/ZIZP18ywMb5Upy5330mNGgn4cOeshFj6NdI0p7QcQ/GDg8k15mvb3NDdwZRxhvMB8aZrWPK2bFCThTnuc+UBWVWDGwl63vUNztJB7WdPG3HEaoyjk7o55YoC+o/nLBS9kx7y5yjbZ8MldSVU6QkYEwY92oj3pD1xpL9VBMp9Mzb0dmh151/LAjOD8aSqeenMCXRfTQ0OH/YwUU7qToWtINrpXDmc5I7bYSkThxe7txn7tooKz4aLKtGDpH1o4fI5rFDZauOZeXzd8mCh+qWXnuYm5LF77qlylKcmigHFo6RbZ8ONexfMLpc/xY/UlfWqPgl9m1orplcXPs6dnv9E1KdUceisBESTqoSNsjaqDvryGQVtYUqX1jI1ulCj8V+g4pFVWzt1dAsWFiwDz2tC6mKgbdtyAgWxROHQkXkeFGeLOzXysgeymMRznv1hnKvBzuosjDpvlizmzfnL3GyVhdIyA7EsEgX7Ipy9HCGWaAhoBNURMe5O4LTH2spObs3ukeVJXdPvCzW8W/u2UD2q7Rh8bUihQXYf2sXyVdJmNWzpdltxM7kp+2j5XMF7cyooB30C8KAucM4zLh1ztAGhMovbN6kbZhv5gLjGX9P2ZiC2klePlnmdaprzqMVXEiOPTcQUP9cFyZtknl9rjb1YxyoH+3g54na7qYxQ8sJ7/4FY2RF13qyo09DSdFrwCuGR3zC5g3mYe3bj5rx4BcFjAOsfLOHfONrA21C2CFtVkAhutjZ26tjw/UK6fMmae08eVev7Q/a1DG/jGAcaGtqh1iZq9fR0s719NptYATwZMZOt5STjFVTTJ8w/s8wD+4cgCXP3mmulXyVtxkdY825hOhbYcU1T2EjkYA6VniFrXgofuMhJHLBjsfR2cFiA2H7sE2UWZTmdYqT+Efry06Vp5SBjSRVwcJYFemDGkvWk40lx8ias8Ni2y7S7/Fzpj6f/Wlvt9WypG+cbyQMUpGkknR0x0L3GSfYwflSF8uJulBOvi9Glj5SV7bpIntgQCM5/IwujhUI2yEVGAiHs2Oo8qQL61cPOgv1fB0n2gzaMVqgsmLbwO4XxlSk4wgS3qz4+aZPmLvx90Sb79GObWOhLuSY0/y95Xf99s0fbY7ZoPONcWN+IIeYvyBhg8CsHjlYPmlXx2mrdExxpg206R9PYUaSGTt2QCGhOFcQaowH5+SbnaGvicOO0swHVJ6M2MTINBUb1I/yS3ROvu5c13yfsnCMW8IJ3niC+Vyl0pao0oax4Nzg/Jf4dkBtsvX8TO5xlYqQM2/Tta3ZnvOT8NlQ98iybBw9xDy3Uedsb/+GckjlKEOvPVynCX0aSN7WUGFLXjdPPmqLnWP8MhKjYqWSpuNYob+Q4HrbonOCejK0v/5g7J+qgGMuMIdzdB4wBwB12HMLwccvOBA//JsxwqZzizm2/wYIqa6oY1HYCAknVQnbP3RR++LuaLMYb+/t7C5lP6WLuy4+EJaqyFWwQFtZ8y9W+BnHYHEt2hYqZMjqt3qYhTB1dC/3ESe4fbZsxF1mwcXOxiyVibXd64UITnGAEGTt2mgk9KO2dYy0YcHFQr9ShQIL9ebHnN3D3R/1dEuUZdfc0TJdRWhNt7J2MKZTmaE7MBBJ1P2JLuqj76xjBAcLOBZvCAXagPTF69d13evLSd9ty7wDic5ujY57uyugeTp/wC9skLUFr3aTv99WW0be4YwJfYQsQJIg2Rt0POmz33ZLlAUyiR0lHLevf9l4MHf+3bU5vVsaGYSooMxCFZzVOg9bVWx26HUBGTNj0vb841ky/E4jWxh7qbjoeQ8StsydG+X91lHmHGFHEjKFufOeH5xn3Cr15oAKGM4lxBH9wS8J5jrVawvSVrI99NrC8RBcSBdkDf3G9b27X0NzbtFPyBquYX/w72GUzjXOK64dzAPOE9pNUCDA6CvA3OOXHK8Qe69/Qqor6ljhFbaiIfiNh5DIpUAl4EgFOx15aUlmFwIL9dcqD7v6YmepkSlTGFDX2ZL3DASwsezVxfJkfuhCjJ2gmR1jyi3QeE3YhHshEHVkhj6P/m3rVd/0D3UVah+LfTts2O1573YVGx0TFuvpHSBFcbJeBSBRF9o9/SCkDc3XxD4Nyr2YP2PbcjMXSx6OMwtzCkRK++5P0vzRRtQ+bw+ZjDaLOtrYrv3b17+haSN5QEPz/W6d08PrprolyzJWRXQ2JFRlAMdgTLlPN5ZTPmHb+/Uk+YfKzQeta8sXKjgQ12UqLRAbjCFJ28C87h9+nVuiLI6wRMtSnQMce1AlBWJdPL6Pe4STotREM5ZxKio4ft5fHGnd2hO3nxuUjgnf79R6ivdvcks6we4XZGpFl7rmmHT3GvKfH9wGH/vwFeaaw/in4fzoXPvPD67D4l0r3VJOIGB2rjF2XAfZKlyH9fxA3vy7syl6/Gc6pkn3RZv5snOFchmDnLI5Ot/4ZQMf2eHNrrkfy8d3RMlUHRPmDrKHOUjWvqXoebVzYcFj6MNhrS/o+iekOqKORWEjJJz8EIQNcgVRwEJ+aOpwt/WyFGWE3s7D65sgENjpgEQs0EV6ky7SWHCxyObjdqjWW+ITgiKVPwjbGJUpLO6LVAa2qHRgsc16spHkqBRBwPAVPx/ZHSoFkEeI2JwHY3WRrmfaC9olQp/svBnpUuFAG5g7SBckAu3ge4hY5rv3uCXLsuqjwUYmICwQPfQHx/qFbc3IwTJK5QFAcCBFEFfsKqEM2sKcYLfJn3UfDzHSBsmBfEEi0a8TiaG3Qw/vjTftQLzwJoN944ZJ5uThkjN1hBTMcCh0v+ZPHyFHk0OF7eD6eeZ8LXooTnZo3yC6ON/+W9Y4P+/q+cEcQwxxfND5gUz5BawgPcnM+8yOsbK+Rz0zfowZ1ymuB/+YUrRPOD+QdkjxAVeqzLXtXt8AP/vbQlAevyis6urIXqZKHs4P+gcxw5zjZ/QB5xmPoy7/tU9IdUUdK7zCVjgYv4kTErnk60JyZNYIdxkKDYTtH21q60JYR5aqOOzsU18ODmxoyhQE1HW2oK4CsxA3klRdOP27J/6sfLO7jL0rSibogovdNyyau9y+HX5aZUDrQr3FM0PHBSF4v3VtIw8zdKFGOexepWq5nKdUbtyy+Iqfj/gWauwAYXcOZVdrWczHsU3T3GedQCY/Uwka2ba2THaFa+tj9UzfMD4s3GgDOIt7I0nT5/xZqcI2Xud9riuHOCZLpSBI2MbcGWXaxM7XJj12b78G5liMwY4nV7/3Z93HTtk5D8aYckn9G5hjT6aECte5JlXlBucL/dusc5H8eAPJU4kpCjo/KmwYC0Rqlcpn0PnB98cTygsbzuvU+6PNudmvY4FE4dpCWycSfTtsEDad32l6/NpudeXA4878mmtR8V6XWS/9Vv4Z8A5WvNkhN2GFJPytnbkW0Gb6Ew1NuzjX6Cfm3fbb1ktIJKCORWEjJJxgIfm+hc2ChfWQLnDJI66Tb0rKfxwFgltfkCbckpqii60Rop6O0BzSRdLbryBh+1DHA9Fb0MmRh6By+N6McUb5ecF8TMFttEecna9jPnFAG5AT7HhBJiEDe1Q6sHhD0GwbXjBm/wfF4kXxVizXaR24rZY5qGGgsH2ugjPx3mhZ3jnOtAVp8J4jOx5/1quwYR6/eiBGNvaoJ/tU9HJVLk7nQ4XPJDhn3nasGBb55rfs/GDXT8+PK6r+84N59AsYhA2ih3lYofMAac3QeUC5oOOtsDk7bM78QrJsGxaUNwL2Sa8Kr0nkWPZ+yV021owN/0awIwhZO1//Vgj5oaOORWEjJJxgQfmhCBvqxUKOxdN/W81mw/jXzO7VJypFEADIzO6+zi1DlPXWFyRsGM8kXdQXPxRrRA+LOmTKWw6Y8QUIG4TClHd3zo75duFw2xS7VqOVUhFyBQXj87cDsLDjz2F5A2GDgNgdI+xKQcT8x0HYvlCxg0Rix9C7s2Trx/do2x8IG8RytvZzg/YTkoO+hFPYsCs5Z3AbM5b57g4b+liRsNnzs6iS81ORsH3aLkq+VNmDTGNnLg3CpsdWtsNWlbABCDXEcefQayV384LAz4uzgdRlfvW27Ozt7Lih/xBO82+mgvNPSHVEHSu8wlbwjP6PjZAIJk8XzhKf2NhA2CAo49pHyZKHY3URqiepA3A7CwtQcH3nCurN/7z8R3zYHCs8LF90uUIlJUoWdYqV7bqoH1CZyX2qoemXt66KhGDyvXXMeLZp2UwjBFjYQ8sGlUc+aF1LvtSFfv5fYiS+R91yr29yhA2vk4uSuQ/GyOZHIVH1HWHz9c+Cvvt32LbPHmWkdKL21ewYqZQe1LkPErZxKmzm1l7XODMXWYNCx4M5xdz4g1uikN+ZHaON+O7RNg492bCcsOEF+m/9uaa8d3stM3+j78BtS9yGjZLPA8Djn2rfx+ocfOweC5EykqzClqwigzH7hfh0zw/GEiRs2NkMulYPq3CVEzYdU1XzZkH5bJ2Xff3qyyY9n6sHXC0pKyabN7FUlMNbFsgWPdact4HYYS1/fRJSnVHHorAREk6wiPxQhM3Imtbtlxf/B6WmbVluJGCBStMWs2NT/7wIm/91UihvhE3lA21j8Q4SNgjNmQqbP3jTAaRn0vcgbP4Pik3fulzeubWWORZCNvk+vIM1xuwgYox+8Jq4Oe7zs7XueTpXkLUN3Z020lRg0J+zPT8o+10KG+rAOUK/cR5wTpd3jjXSvuGd7nJ4T/kPJkaSZ7wpa7vFSUIvpy+oH9fA+fi3Q8gPDXWs8Apb/tP4B0RI5HJYF6KSmeXfmYkYYVNBwW7W4odiJFEXnpTHVT60TF5AXecK6vQvrMWZSZL09ST3p7KsGzVY5SBa4nvEyb6+9VQ0Gph+eesrmhE6LiMEOh5IEMaz9bG6kqGLMMp6y1n8L77PO5Ag79+OHTZHFtF2wYLyn2+GXSVI25wHomWTHpPUzxVKX/8sBR/e7ZYsy4ynWquw1ZZJKofLH4lV0dFFX+c++JZolExViVrTNVaSVQ4znwgdD+YVc+MP5nBkm1oyswOELU5296kn2YMaqISGfsgsJPTd22rKJ9oftIOxr+oSa9pDucpYr2CesNuE+jGGLO0f+nS25wdjORHwpoOxd+KjTcpfq7kqof7jIWxVzZsX9DdH+4G+41jUv6F7nHytcojrcN3b3cvtuB3Vn7/SawD1m7EPqPw6IKQ6oY5FYSMknGBB+6EIW9G48rdCFw1rYxZiLMjelOSmyzRdbJepzGzThf2gLoaQDW+//EKABRXjmXBPlCzs5Ox+pbnlvP0AqOfbI6EvMse7HbHDBolaovMBCTn0bnnZ2jzhdfm4bW2zu4RFfa/KFhZ7zJu/HeB/p+mJojzTT+wiQihWqxxB+tDX70LYCn0Sih1O3A5FOxjTys64FV3XXA8oUxF7XCDU+7X/OEcQHswF+nUhCRtAXeg7+oS6MTbMA87xCp2Tbe/1cGsvC+R+oSv3uA4wv5C2oPoJqU6oY4VX2PKe0v/BExLB5OoCVOxbOG0gbB/cXlM+b1dbFnWK1sUpTpL71ZNDg+pLDhYeLXumHAYB/QDfFvg+HHfjPBlzRy0ZrSx9rav7aFnSNsyTWR10wVWh2dvXkS/Thltf4fTy48ratUHGt68t8x6Mlo3dYyWlfz3JHIiFvawf+P7Yqk/cEmX5WvvwYeuaMuXeKFn2cIyKYpwjUb53DxaqPECEZtzv9G1X77oqKjpn2jfbhqXglevKiWHWtuXyvjvvqGMthELn3RG20M+kWzPyGflCj5t6X5QRu/16XIaOx9sGxoN58Wetlv3I7SfasP3MeP4a94iybJ810t1ZjJZ4FZQDOm/p2p9svRaqAteLuWa0D5WdHwgb5neiCvVivd62PhpX2oZ3PKjjeELoLiCEDdcK5gxlE1Sk0Ecci2vVf3zKurlVzltF4BrGWDBX6B/OzW6dO1xP/mB+0QauF/z7QRuYi6B6CalOqGNR2AgJJ1jQqhK2z+6qLQt1oYagJOnihIUqG+jCc7pUtGgDLIDHfbtM+PNGWLixCI9TwcKiB4HzZ/Wb3YxMbnZvjXrFKEjYEPwtUezOrXgkRnb2chZ2jMdK6OGXry0nUXi3I8TRK2IoC9k7sj1UBpDts0fKJFc80LeUxx0hsOO3IhH0mWfzB7eRD3XeIUgQS+zOpLrlz7ewYR4ghscPhPYLu2zTe1whM1WQ0c6ePnVNn3C8Oa86FmDPM8553vt3S/aL15r+YJ7MHGN+laDz810KG3ZocV3jHOE6wHgOPu4Iv8X+cmHqUOy4StHxWGnD+d03rJVbuxPMGcZjrwOMB3PrHw8h1RF1rPAK2+En9TdrQiKYHF08/LemzkcOz31L9uqieKBfXV3gIFZYTJ0+FHxwt/zzZOgbC+JHD9YFtZaMblvL7GhhwVsz4Kpyf6cSu1nTVFaWPxIt27HjpQsn6ka9hdOedY8qH8jB+hfaml2RXb2ccpkD6xnJOOXb6UN2qICNalPT9OerjnVMOSzyaCttRCv5NuCjHg6unysL+1wpqzvHyO7e2JWC4Dn9QzvfZCS6R5YFfxUAYugs9LVl6UMqyo/GmjlDWb+wrf7oaflc5wlztErbSerrzK/3HGOecZ79gbD9Q9uZrvO3pkuMmQf0DeWz/97ePaosR1Ry1rzZ1fRph871fm0LfXJk1wFSg+vJiiheD5eq4gQyUK97bND5wTnBLwgT764ti/QXhC09YkPOpwXlg4QN84a5QFn0D9ea6ZO2WbKw/GsN1496xuy2YjyJZve4rp6X9trHMhE9umqsuTaP6ziyX7jG9MeeC/TLCKoei+OPHwj9Q/7mNY+31XR2dB+oI/F6zWAeUNY7HkKqI+pYFDZCwgkWtO9C2EqS4s2ChYVxvyttaDtH++CXkMKUBPnkTmfx/VIXu/kP1pEN3WJN+cyv3nSPKsuBZZOMRK1V6XB2Spy6CyoRNpsjWUmSt2W+FG6dL8fTygsUYkVirAoB+rNE5RFCgAUeizUW8fx5b7lHhwafhl+UmmDaKNA2irctkBOHQsdrg7+SACHEThHGjzGt6+qIlBGE70jY0BbqKNpafucQKclMktzN8+XghKGSPWmY5EwZJoXLx8jR3SvL3R7GmCGcO/S8o2+QNswZ+vVdClvuS+Vv8yLYbc2KnyfFen3iM9S+yc8wv1igr7hdfsz3Boxjeo3kr5siWTru7MnDJFfHjh1W/7iRdTq/VrxxzWzVeQgaDyHVEXUsChsh4QQL2ncibLrIY5cBu03YCYO04XbSsfjQP3yODyWd9egV8pEudOPa1ZaZ9zsigh0qu5AePRgqVrj1tGhoG7NQY1HEMdjx8Asb3u2YuHii+9PpBbtKX3a53OyUQAbQn9UqN+iLFUMIDhbi3KWj3VJnnmLt2+Rul5eK4QSVFizymCsjhtoOxvRdCJsF8lu0c4V79Nll//Q3ZNnD0ab+BJU2zBnEE/36zoTNnTv/34atKPjFYIteR5iPoNvdp5NdX41yb6HXNDvAuO0KabW7jN7xEFIdUccKr7DlDtL/yRISwRzSxbDgs57uMnP+kr1rg3yKXaMOUbK2S7Ts7BUrh95tV+5WaMrySfKFLrpj2taUqfdCWurI5u4xuvjGSYouwKn968r+N+4qdwsyLzlBZkHuHsFijYW+ruRNHeY+6wTC9uYtv5D14/5W7rPdgpK5bblMUFkbrX0ZewcWXtw+q6Migf5gtwhCoAuwCgi+h1QmfdRDjqicnm6wA4cdQszNJ3c67Uy5x9lVXN8VYqiSo2PO0fOEdsq9hk2FDfOFuVrVOVqS9HiM3XuO0UecZ3/WjXxaRqqwzdBxrdGyOCeZA1WktR3cFsScJ/aMldSZb8gJ363oqgJB3/7JYJXB2rJAx7ICt6xVgnD+MnWu0K+CaaHnB8L2j9tryCQjbM48H9SxZGmfvOPBWHCL0hsIG+YOc4GyuAaStf84FmA8KcNbycn8ij/sFkG/F2p/lz0ULZu6xcj+Z1tVuCMaFJzPHZNekzHaF9zSH9++lhl/vNa1R68PjB198Y6HkOqIOtY5CRsORiEURiUUNhLxmMVMF+iS7QsCX4cVrmz68rVywla8Yoz7rBMslpAWHIedkrkPRMkGlZbdvbAzgddLOTKR1DfO7GZ5/0TQ8aLDZmcGorNRF0cs1rhd5Q2E7e0//0Lev62GjO98uexbOtE85g1ejJ6+ZZnMeup2s8sHgUB/nF0fvA7JWXjRH7vwWiGCjEDaML7ETwdLtgofXmPnD9o4tHuDJLqviwPYiUE72FnDAg9ZwxylG2EpO1cnPa+TwviX/q2LjG9XS6apsK2GsOncoIz3HNv+nUgv25nEmyjmDW5t2sauIfq8yxU2jAtlMEZI29YesWaXbM/U143E+ucMwU5k/oEESVb5nK/1YiwQFggURHqZii52P73Clv/ZYyF/VD1390YjkJPNLUQ93uywBQtb4fRhIdcr3vWJNjEXKJugwoa+41gLhB9jzFg82ny+n1faS3LSzS8Vc5+53ZwD9HmlSmaCCitu6SaP7CE5m+aZnVDMnTd27NhVg6hB8D9WvlRZm63XO84L2oXkm7lVvOMhpDqijnXWwvZfSjlhy3kCv7kSErkcMhJUV5L6xOoCGSOL/xIlE3ShwW7FByo2kJv3bv3FOTOydQ35ROuc3cHZzUnsGSOpuqCm9McuTowRhvkqaBPvduRj1v21dcHETkmM7O8bK1m6yKOf2QrK7ekdK+vcMtjFwUI9U78u0v7Hd4uW/Tqe3ClD3SXVCUTj7ypso9rUUJHArbdapuyUeyBkeH1aLRmn9eA5gDrxOPq8pBPk0V14VYrQH/SldB6V9MdxGy7O9BnjwVzO1HFM1vpR7zi3Xnw1P7tgvnHMV9oOyqyH8LnjzhwQV9oOvkJ2MPZNOkaMdZL2D21gHjbqY8lG2OJK+2X7hvOcon3brf1frfOK+cWuHMa36MEoUx/qNTtAbnv4Pk3rwuPY7cL5mNvRme+J2mfMF+YIXzEGgMdRJ/qF4zAmyBrOCeYO9WHuUH+GO1+bujtjwThQ1xxtY5V77r3HW8rNg/YfbU6915kLlEVbGC/GbdByaXqt4bpAe0tV6jAH6D/OyWf6iwK+on3sOC7QOte55xvijPMB8Zqn84znMU47Zi8oj7HjGl6gx6Iv23TukvVcYiy2L97xEFIdgWO5rnXWwlZPscJ2c1AjhEQSWDywANrFHFKCxXOOLrRYdLAIQmjOhakKFlIsxFj0sYDt04UTt/ogXxA2yBcWUSzwaH/Fw9hhwULnCIh3kYPEHHRFD3Jjy2GR/Vq/x4IMAfULG265QR4/1cUZY8Piu1xlwoxX+4Y+Yrx4DmAO8BwEc9ujMbJXBQGLPtoPWnSt/GIureSs7lzHSBj6h4XeOy9oA49BgiCEkDy0g7IYX4avHVs/RA4yg7oxBpTFfG3XsphPlPP2y5RV0HfMC+YH84SxoTzqKRVjrR/t2DK4NoyI6nmAtGzU62O5tgVBhMjaufLOmznX+hzGDWHBLW1cW5CzUCF0zqMdC8aB84BzAsFDGbSNPoWMRX8OmgeIG64FSJxzfYXOH8QP9XkFFOUceXX6D8nE2DBGHJOkbVhwbrznE+P0jh9l8RjKQ1IxVzv1GoWs4ZzYcRMSCahjhUXYLlJaKX9K6x9bcmggfushJHLJVvTfgi7KsWaBwYK3vksdsxODBXflwypaZwnKg7W60G3oCqmIVvGBWOgipotn2uO6GPaJkR36ONrFcVist/XQ43rF6KLrHOftb5YufulaDrslkIjNKiDr3PpRxy4dQ4qOpSJh+1yFbdb9tXRRdXaWNmo5jHeN1uHtMx7D8wnaxj7tc4rbZ7Tv7Y8F85iNvmmf0T76n/BYtNM/dz7tvKxw28Fj6DeOwVgqawf14zHMHY7DXNoxb3XnC+fRCKWnnCVD5wxld+v8oD3Msz0nqA/PoX60Y8vg+0ycJ60X8425xbnBnGHOMQY7Jjt3mEeMF23gvO7RfuHaQh3e+tFPnEc7FowD5bZoOSs6aPt05yHenQt7/lG3txzKmF09fQ59suVwzdm+43xgbBgjjjmobUCC8RVtYTyb3X5inN7xoyweQ3mcD/QDY8A1bMbtGwch1Rl1rJtd14Jzwb1qKnCx0xI2HFxXaa5crfyv/o8rOaghQiINLJ5W2rDwY1GHQABIx9mD8jFmAUadkDMstFhMs7RdLGRoFwtssgoBFkUscqXHYKHz9RXgMSN8bp9RL4QC2LJ5AcL2vgrb+HY1ZV7H2kbIII8oizbxFT+jD6YfWhf6hTYwP6e74FqhsP2DgKFfSVon6sf8QgZsW3a8p9MO6rYCZetFeStElZXH497zjHIoj3pMWa03aK5NWQVlMa+QF5RH2ZDxuGPCOL31Wvn0123nyYzF7Q/OAepGGyhXaX/88+DOhS2LugPLuePAnNs2Q867Pua9/ux1Wno+9Xm05z+fKOvtf2XXLyHVGbiVOtafXNe6SKlS2MC/KT9WfqLUUOKUXypXKX+Y/0Ct2dkDYvV/ZISQLCVTFxnsxGTowoSdIpDWHzs354atC3WjDbRl28RjOOZgP8icHq/YY+1xQZi+uv1DWQvK4jm/sOE1bO/d+nMZf1cNFbZasqFLlFl0D/R12jTt6/foA8DPqNv0o4q++PHOZbpnbKg/xcW2FTLe02jHXy/Km35qHZWVx+N43s6ZHTPqQX2oN6icBWVxDPpaer484/GOyV9vZX3CMd7+4Ht7DoPKWPzzYMqadqtoU58rHYdbznvebR2o29aBr6Y979jdcqVj15/9/a+oD4RUZ9Z1jlqvjvVHpaXrXNgsg4PBxeBkcLMKhe0/lV8osUpT5Urlxr/+4acvBzVGSKSCBcYuaOeDyoQi3ORPrVjY5quw4dbVgT7OAhtUnhBCyJkDt1LHukn5jdJMgXvBwaoUtn9XIGw/V6KVxsrlyg1Km3296uRkPR6jCwkhpDqRN2WIq2pOnFuiP5cvrbB1iZLkPtFmRyWoPCGEkDMjtW/MkRY1ftRB/er3yhVKEyVGgbDBxaoUtv9QfqZEKQ2VS5XrlFvfueVnHwQ1Sgi5sMkd2z3kc75ydm+QD2/7uUxoV0MWPlBL4rtGyQEKGyGEhI1J7WtMhlspv3VdC85VR4GDwcXgZHAz62km+AYG9yMFL3L7H8W+UxR/7cC88UBpv6NHVGpQw4SQC5eDfaNlf+9os5O2oGMtmX4PPgOthsy+v6Ys71RbtnWPkhQ9Jp3CRggh5wxcqukvfvSQepV9wwFcCx/pgb809VMFLgYnK91ds7HChncjYAsOn/+BF73hXiruqWKrDrdFW9/U4N/7HugddTSzf7QQQqoHELbk3nVka7coWdGplix8oKbMuq+GLHmwlqx7pLYk9IiS1D51JK1fcHlCCCGnBxyq71U/eVGdqo1ib4fiDQdwLrxDFA4GF6tS2LAFhxe7YUsOW3ONlEsUfKgbTLDdvS3+c1hGvzpCCKkepPWtIyl9omTXo1GyuWtt2dC5lqx+qJbEd6klO7rXlr09o+QghE2PCypPCCGkapJ7RR0dev1/v6Mu1V7B56/h77X/SoFrwbnwHgI4GFwMTgY/CxE2BA/gXimMDvdOcVvUfh6bd5ftduW+9hf9+LmtXWulBXWIEHJhka4YaesdJUm9ooyg7X4sSvbpV/0fjNldwzFBZQkhhFQNnAnupA51v9Jawe4aPokDu2v289fgXnAwuJh9/Vq5eHfZsBUHw7PvFm2g2Ney4e2n2MbDOxs6v3vL/0wJ6hgh5MICQnbQ7LQ54nZAwa6buRXKnTVCCDkrknvVPgpXavCzf+3julNb5Q8K/roB7mDizQZwLTiX9wNzqxQ277tFcR8Vxof7qni7Kd7FgFujaAjSdp/ysPLYwFY/+XjmPT/fmNi9Vl563yghhBBCCIk0knrWPrapc62MRR1r7Hjh9/89rv5P/3WAetIjCnbWIGv4oFy41K8VfN4t/lAB3uhpd9fsu0PLvX7NG/8uGz4HBK9ls+8Yxa1RNGClDbdH71YeUDorjyq9lX4KOjhQGeTyJCHke+Upl6eVZ5TByhBlmPKsMlwZ4QE/Azw/VMGxKIOyqMPWB4LaI4SQSMB6DpwH7gMHggvBieBGDypwJdwGhazhdWuXKfZWKN4Zal+75n2zwWkJm30tm/3boqgIn8vmlTbcHsVr2vCiOey2oTMdlb8oMMkuSjelu9JDQccJId8vj7n0VHop+J8Ktun7KvifDOjvYn/GczgGx6IMygJbV1A7hBASKcBxAJynqwIH6qTAieBG2FW7RcFr1nAbFA4FWcPHeNg3GuCOpv0ojyp31xA86d1ls7dGvdKGNyHg9ijuu+LFcjBFdALvIMWO2x1KO+Ue5V4FW4AA923ReULI9wd2wy34rQ+/YOF/LPg8IICXOHixj+MYHIsywNYR1AYhhEQKcBsAz8HLxOA+cCC4EJwIm1o3KvgDBPjzU3An3AaFS8Gp8FcNIGv2Vijcy8papcKGWGHzSxsqhLRh6w73W/EW1OYKXtcGcYM1Xq+gY9jyg8DBKP+s4JN8wW2EkO8d/E8EYHseYIcc4LfAIOzz9nhbHgTVTwghkYL1G7gOnAfuAweCC/1OwUvIIGrYVbtIwZ/8DJI13Aq1bzSocnfNG2t2QTtteE0b3oiAdzSgUYgbtvbwLlJ0CB//cZWCW6aQOHQWu3AAhkkI+f7Bn0Kx4BctL/ifjBfvc95yQfUSQkgkYf0GrgPngfvAgeBCcCK4ERwJooaXlcGd8L4AuBScyruzdsayZmOlDRVYacP9VbwoDu9kgBmiUTSOHTd89Ac6hK0+7Ly1UNBRbP8BfDAcIeSHA3bHveB/LhXhPS6oLkIIiVSs58B54D5wILzeHy8fgxthcwuuhDuUcCf86Sm4VFhkzcbustmdNrwYzr57FGaIRnGbFDtu6Ag6hI8AgcDBJPGCOnTWgs8aIYT88MBO+ekQVJYQQiIVr+PAeeA+EDS4EJwItz7hSFbU4E5wKLiUlTXrWXaj7KxjK0Bl3t02NAY7tPKGXTds8UHg0DH8LVJ0EmAnzgvkjhBCCCHkQsTvNdZ34D5wILgQnAhuhNep2R01+7Ed/l21c5Y1myBpQ4NW3HCrFB1BhwAEDh1ERy0wS0IIIYSQ6oTXdeA+AB4EH8KmlhU1u6N23mTNG6+4WXnzCpxX4qzI+UHHCSGEEEIuZPx+Y93HyhmwbuSVNK+ondfYRiy2cb/A+bGdJoQQQgipLgQ5j/WhIEmzfKfxN27xSpwX7wAIIYQQQi5kglzHEuRHF0yCOk8IIYQQcqHDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMMwFkH/5l/8P8bZpvTzWyEsAAAAASUVORK5CYII=</file>
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    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>a={1:5:.1};
b={1:4:1};
c={1:10:1};
d={10:20:1};
e={1:10:1};
f={1:10:.1};</text>
</varsrandom>
<varsglobal><text>a=a*b*c*(d-e);

ans = a/b - c*(d-e) + f;</text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
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<text></text>
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<text></text>
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<text></text>
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<text></text>
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</answers>
  </question>

<!-- question: 358057  -->
  <question type="formulas">
    <name>
      <text>L08 - a x 10e</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Evaluate the Expression:</p>
<h3 style="text-align: left;">{a} x 10<sup>{e}</sup></h3>
<script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script>
<script>
    /*
                                  actualWidth    width of the input
                                  checkWidth     width at which the box becomes wider
                                  defaultWidth   default width of the box
                                  c, ctx             see https://www.w3schools.com/tags/canvas_measuretext.asp
                                  size               size of the font w/ px, e.g. '14 px'
                                                       note that the size of the font can be defined in any units,
                                                      e.g. small, medium, xx-large, 150%, 1.25cm, 22px
                                                      since it is always transformed into px units
                                  sizeN              size of the font w/o px, e.g. '14'
                                  family            family of the font, eg. "Times New Roman", Times, serif
                                  txt                 text of the input, e.g. '123456'
                */
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    document.write('<canvas id="canvas_1" style="display: none;"></canvas>');

    function newWidth() {
        var txt = $(".formulas_number").val();
        var size = $(".formulas_number").css('font-size');
        var sizeN = Number(size.substring(0, size.length - 2));
        var family = $(".formulas_number").css('font-family');
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        newWidth();
        $(".formulas_number").keyup(function() {
            newWidth();
        });
    });
</script>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text><![CDATA[<table>
    <tbody>
        <tr>
            <td>
                <h3></h3>
                <h3>{a} x <span class="" style="color: rgb(255, 51, 102);">10</span><sup style="font-size: 19.6875px;"><span class="" style="color: rgb(255, 51, 102);">{e}</span></sup></h3>
            </td>
            <td>&nbsp; &nbsp; &nbsp; &nbsp; &nbsp;&nbsp;</td>
            <td>There are no operations in the parentheses.<br>Move down to Exponents&nbsp;<br>
                <h3><span>&nbsp;<span class="" style="color: rgb(255, 51, 102);">10<sup>{e}</sup>= {=pow(10,e)}</span></span></h3><br>
            </td>
            <td style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-Exponents.png" alt="Exponents" width="201" height="57"></td>
        </tr>
        <tr>
            <td>
                <h3><span class="" style="color: rgb(51, 102, 255);"></span></h3>
                <h3><span class="" style="color: rgb(51, 102, 255);">{a} x {=pow(10,e)}</span></h3>
            </td>
            <td></td>
            <td>
                <h3><span>Multiply <span class="" style="color: rgb(51, 102, 255);">{a} x {=pow(10,e)}</span></span></h3>
            </td>
            <td style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-Multiplication.png" alt="Multiplication" width="200" height="55" role="presentation"></td>
        </tr>
     
        <tr>
            <td>
                <h3>{ans}</h3>
            </td>
            <td></td>
            <td></td>
            <td></td>
        </tr>
    </tbody>
</table><br>]]></text>
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</file>
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    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>a={1:11:.01};
b={1:11:1};
c={1:11:1};
d={1:11:1};
e={1:6:1};</text>
</varsrandom>
<varsglobal><text>ans = a * pow(10,e);</text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
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<text></text>
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<text></text>
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</answers>
  </question>

<!-- question: 358082  -->
  <question type="formulas">
    <name>
      <text>L08 - a x 10e</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Evaluate the Expression:</p>
<h3 style="text-align: left;">{a} x 10<sup>{e}</sup></h3>
<script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script>
<script>
    /*
                                  actualWidth    width of the input
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                                  defaultWidth   default width of the box
                                  c, ctx             see https://www.w3schools.com/tags/canvas_measuretext.asp
                                  size               size of the font w/ px, e.g. '14 px'
                                                       note that the size of the font can be defined in any units,
                                                      e.g. small, medium, xx-large, 150%, 1.25cm, 22px
                                                      since it is always transformed into px units
                                  sizeN              size of the font w/o px, e.g. '14'
                                  family            family of the font, eg. "Times New Roman", Times, serif
                                  txt                 text of the input, e.g. '123456'
                */
    var defaultWidth = 30;
    document.write('<canvas id="canvas_1" style="display: none;"></canvas>');

    function newWidth() {
        var txt = $(".formulas_number").val();
        var size = $(".formulas_number").css('font-size');
        var sizeN = Number(size.substring(0, size.length - 2));
        var family = $(".formulas_number").css('font-family');
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        var ctx = c.getContext("2d");
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            newWidth();
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</script>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text><![CDATA[<table>
    <tbody>
        <tr>
            <td>
                <h3></h3>
                <h3>{a} x <span class="" style="color: rgb(255, 51, 102);">10</span><sup style="font-size: 19.6875px;"><span class="" style="color: rgb(255, 51, 102);">{e}</span></sup></h3>
            </td>
            <td>&nbsp; &nbsp; &nbsp; &nbsp; &nbsp;&nbsp;</td>
            <td>There are no operations in the parentheses.<br>Move down to Exponents&nbsp;<br>
                <h3><span>&nbsp;<span class="" style="color: rgb(255, 51, 102);">10<sup>{e}</sup>= {=pow(10,e)}</span></span></h3><br>
            </td>
            <td style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-Exponents.png" alt="Exponents" width="201" height="57"></td>
        </tr>
        <tr>
            <td>
                <h3><span class="" style="color: rgb(51, 102, 255);"></span></h3>
                <h3><span class="" style="color: rgb(51, 102, 255);">{a} x {=pow(10,e)}</span></h3>
            </td>
            <td></td>
            <td>
                <h3><span>Multiply <span class="" style="color: rgb(51, 102, 255);">{a} x {=pow(10,e)}</span></span></h3>
            </td>
            <td style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-Multiplication.png" alt="Multiplication" width="200" height="55" role="presentation"></td>
        </tr>
     
        <tr>
            <td>
                <h3>{ans}</h3>
            </td>
            <td></td>
            <td></td>
            <td></td>
        </tr>
    </tbody>
</table><br>]]></text>
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</file>
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    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>a={1:11:.01};
b={1:11:1};
c={1:11:1};
d={1:11:1};
e={1:6:1};</text>
</varsrandom>
<varsglobal><text>ans = a * pow(10,e);</text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
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<text></text>
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<text></text>
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</answers>
  </question>

<!-- question: 358058  -->
  <question type="formulas">
    <name>
      <text>L08 - ab + c2</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Evaluate the Expression:</p>
<h3 style="text-align: left;">{a}({b}) + {c}<sup>2</sup></h3>
<script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script>
<script>
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                                  sizeN              size of the font w/o px, e.g. '14'
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</script>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text><![CDATA[<table>
    <tbody>
        <tr>
            <td>
                <h3></h3><h3>{a}({b}) + <span class="" style="color: rgb(255, 51, 102);">{c}</span><sup><span class="" style="color: rgb(255, 51, 102);">2</span></sup></h3>
            </td>
            <td>&nbsp; &nbsp; &nbsp; &nbsp; &nbsp;&nbsp;</td>
            <td>There are no operations in the parentheses.<br>Move down to Exponents&nbsp;<br>
                <h3><span>&nbsp;<span class="" style="color: rgb(255, 51, 102);">{c}<sup>2</sup>= {c} x {c}</span></span></h3><br>
            </td>
            <td style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-Exponents.png" alt="Exponents" width="201" height="57"></td>
        </tr>
        <tr>
            <td>
                <h3><span class="" style="color: rgb(51, 102, 255);"></span></h3><h3><span class="" style="color: rgb(51, 102, 255);">{a}({b})</span> + {=pow(c,2)}</h3>
            </td>
            <td></td>
            <td>
                <h3><span>Multiply <span class="" style="color: rgb(51, 102, 255);">{a}({b})</span></span></h3>
            </td>
            <td style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-Multiplication.png" alt="Multiplication" width="200" height="55" role="presentation"></td>
        </tr>
        <tr>
            <td>
                <h3><span class="" style="color: rgb(51, 255, 102);"><h3>{=a*b} + {=pow(c,2)}</h3></span></h3>
            </td>
            <td></td>
            <td>
                <h3>Add&nbsp;<span class="" style="color: rgb(51, 255, 102);">{=a*b} + {=pow(c,2)}</span></h3>
            </td>
            <td style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-addition.png" alt="Addition or Subtraction" width="201" height="57" role="presentation"><br></td>
        </tr>
        <tr>
            <td>
                <h3>{ans}</h3>
            </td>
            <td></td>
            <td></td>
            <td></td>
        </tr>
    </tbody>
</table><br>]]></text>
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</file>
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    <defaultgrade>1.0000000</defaultgrade>
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      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
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      <text>Your answer is incorrect.</text>
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    <shownumcorrect/>
<varsrandom><text>a={1:11:.1};
b={1:11:.1};
c={1:11:1};
d={1:11:1};</text>
</varsrandom>
<varsglobal><text>ans = a * b + pow(c,2);</text>
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<answernumbering><text>abc</text>
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  </question>

<!-- question: 358073  -->
  <question type="formulas">
    <name>
      <text>L08 - ab + c2</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Evaluate the Expression:</p>
<h3 style="text-align: left;">{a}({b}) + {c}<sup>2</sup></h3>
<script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script>
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    <generalfeedback format="html">
      <text><![CDATA[<table>
    <tbody>
        <tr>
            <td>
                <h3></h3><h3>{a}({b}) + <span class="" style="color: rgb(255, 51, 102);">{c}</span><sup><span class="" style="color: rgb(255, 51, 102);">2</span></sup></h3>
            </td>
            <td>&nbsp; &nbsp; &nbsp; &nbsp; &nbsp;&nbsp;</td>
            <td>There are no operations in the parentheses.<br>Move down to Exponents&nbsp;<br>
                <h3><span>&nbsp;<span class="" style="color: rgb(255, 51, 102);">{c}<sup>2</sup>= {c} x {c}</span></span></h3><br>
            </td>
            <td style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-Exponents.png" alt="Exponents" width="201" height="57"></td>
        </tr>
        <tr>
            <td>
                <h3><span class="" style="color: rgb(51, 102, 255);"></span></h3><h3><span class="" style="color: rgb(51, 102, 255);">{a}({b})</span> + {=pow(c,2)}</h3>
            </td>
            <td></td>
            <td>
                <h3><span>Multiply <span class="" style="color: rgb(51, 102, 255);">{a}({b})</span></span></h3>
            </td>
            <td style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-Multiplication.png" alt="Multiplication" width="200" height="55" role="presentation"></td>
        </tr>
        <tr>
            <td>
                <h3><span class="" style="color: rgb(51, 255, 102);"><h3>{=a*b} + {=pow(c,2)}</h3></span></h3>
            </td>
            <td></td>
            <td>
                <h3>Add&nbsp;<span class="" style="color: rgb(51, 255, 102);">{=a*b} + {=pow(c,2)}</span></h3>
            </td>
            <td style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-addition.png" alt="Addition or Subtraction" width="201" height="57" role="presentation"><br></td>
        </tr>
        <tr>
            <td>
                <h3>{ans}</h3>
            </td>
            <td></td>
            <td></td>
            <td></td>
        </tr>
    </tbody>
</table><br>]]></text>
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</file>
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    <defaultgrade>1.0000000</defaultgrade>
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      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
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      <text>Your answer is incorrect.</text>
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    <shownumcorrect/>
<varsrandom><text>a={5:11:.1};
b={5:11:.01};
c={1:5};
d={1:11:1};</text>
</varsrandom>
<varsglobal><text>ans = a * b + pow(c,2);</text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
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  </question>

<!-- question: 358083  -->
  <question type="formulas">
    <name>
      <text>L08 - ab + c2</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Evaluate the Expression:</p>
<h3 style="text-align: left;">{a}({b}) + {c}<sup>2</sup></h3>
<script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script>
<script>
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                                  sizeN              size of the font w/o px, e.g. '14'
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    </questiontext>
    <generalfeedback format="html">
      <text><![CDATA[<table>
    <tbody>
        <tr>
            <td>
                <h3></h3><h3>{a}({b}) + <span class="" style="color: rgb(255, 51, 102);">{c}</span><sup><span class="" style="color: rgb(255, 51, 102);">2</span></sup></h3>
            </td>
            <td>&nbsp; &nbsp; &nbsp; &nbsp; &nbsp;&nbsp;</td>
            <td>There are no operations in the parentheses.<br>Move down to Exponents&nbsp;<br>
                <h3><span>&nbsp;<span class="" style="color: rgb(255, 51, 102);">{c}<sup>2</sup>= {c} x {c}</span></span></h3><br>
            </td>
            <td style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-Exponents.png" alt="Exponents" width="201" height="57"></td>
        </tr>
        <tr>
            <td>
                <h3><span class="" style="color: rgb(51, 102, 255);"></span></h3><h3><span class="" style="color: rgb(51, 102, 255);">{a}({b})</span> + {=pow(c,2)}</h3>
            </td>
            <td></td>
            <td>
                <h3><span>Multiply <span class="" style="color: rgb(51, 102, 255);">{a}({b})</span></span></h3>
            </td>
            <td style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-Multiplication.png" alt="Multiplication" width="200" height="55" role="presentation"></td>
        </tr>
        <tr>
            <td>
                <h3><span class="" style="color: rgb(51, 255, 102);"><h3>{=a*b} + {=pow(c,2)}</h3></span></h3>
            </td>
            <td></td>
            <td>
                <h3>Add&nbsp;<span class="" style="color: rgb(51, 255, 102);">{=a*b} + {=pow(c,2)}</span></h3>
            </td>
            <td style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-addition.png" alt="Addition or Subtraction" width="201" height="57" role="presentation"><br></td>
        </tr>
        <tr>
            <td>
                <h3>{ans}</h3>
            </td>
            <td></td>
            <td></td>
            <td></td>
        </tr>
    </tbody>
</table><br>]]></text>
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</file>
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    <defaultgrade>1.0000000</defaultgrade>
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      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
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      <text>Your answer is incorrect.</text>
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    <shownumcorrect/>
<varsrandom><text>a={1:11:.1};
b={1:11:.1};
c={1:11:1};
d={1:11:1};</text>
</varsrandom>
<varsglobal><text>ans = a * b + pow(c,2);</text>
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<answernumbering><text>abc</text>
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  </question>

<!-- question: 358059  -->
  <question type="formulas">
    <name>
      <text>L08 - ab + c3</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Evaluate the Expression:</p>
<h3 style="text-align: left;">{a}({b}) + {c}<sup>3</sup></h3>
<script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script>
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                                  sizeN              size of the font w/o px, e.g. '14'
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    <generalfeedback format="html">
      <text><![CDATA[<table>
    <tbody>
        <tr>
            <td>
                <h3></h3><h3>{a}({b}) + <span class="" style="color: rgb(255, 51, 102);">{c}</span><sup><span class="" style="color: rgb(255, 51, 102);">3</span></sup></h3>
            </td>
            <td>&nbsp; &nbsp; &nbsp; &nbsp; &nbsp;&nbsp;</td>
            <td>There are no operations in the parentheses.<br>Move down to Exponents&nbsp;<br>
                <h3><span>&nbsp;<span class="" style="color: rgb(255, 51, 102);">{c}<sup>3</sup>= {c} x {c} x {c}</span></span></h3><br>
            </td>
            <td style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-Exponents.png" alt="Exponents" width="201" height="57"></td>
        </tr>
        <tr>
            <td>
                <h3><span class="" style="color: rgb(51, 102, 255);"></span></h3><h3><span class="" style="color: rgb(51, 102, 255);">{a}({b})</span> + {=pow(c,3)}</h3>
            </td>
            <td></td>
            <td>
                <h3><span>Multiply <span class="" style="color: rgb(51, 102, 255);">{a}({b})</span></span></h3>
            </td>
            <td style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-Multiplication.png" alt="Multiplication" width="200" height="55" role="presentation"></td>
        </tr>
        <tr>
            <td>
                <h3><span class="" style="color: rgb(51, 255, 102);"><h3>{=a*b} + {=pow(c,3)}</h3></span></h3>
            </td>
            <td></td>
            <td>
                <h3>Add&nbsp;<span class="" style="color: rgb(51, 255, 102);">{=a*b} + {=pow(c,3)}</span></h3>
            </td>
            <td style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-addition.png" alt="Addition or Subtraction" width="201" height="57" role="presentation"><br></td>
        </tr>
        <tr>
            <td>
                <h3>{ans}</h3>
            </td>
            <td></td>
            <td></td>
            <td></td>
        </tr>
    </tbody>
</table><br>]]></text>
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</file>
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    <defaultgrade>1.0000000</defaultgrade>
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      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
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      <text>Your answer is incorrect.</text>
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    <shownumcorrect/>
<varsrandom><text>a={1:11:.1};
b={1:11:.1};
c={1:11:1};
d={1:11:1};</text>
</varsrandom>
<varsglobal><text>ans = a * b + pow(c,3);</text>
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<answernumbering><text>abc</text>
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  </question>

<!-- question: 358084  -->
  <question type="formulas">
    <name>
      <text>L08 - ab + c3</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Evaluate the Expression:</p>
<h3 style="text-align: left;">{a}({b}) + {c}<sup>3</sup></h3>
<script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script>
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                                  sizeN              size of the font w/o px, e.g. '14'
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    <generalfeedback format="html">
      <text><![CDATA[<table>
    <tbody>
        <tr>
            <td>
                <h3></h3><h3>{a}({b}) + <span class="" style="color: rgb(255, 51, 102);">{c}</span><sup><span class="" style="color: rgb(255, 51, 102);">3</span></sup></h3>
            </td>
            <td>&nbsp; &nbsp; &nbsp; &nbsp; &nbsp;&nbsp;</td>
            <td>There are no operations in the parentheses.<br>Move down to Exponents&nbsp;<br>
                <h3><span>&nbsp;<span class="" style="color: rgb(255, 51, 102);">{c}<sup>3</sup>= {c} x {c} x {c}</span></span></h3><br>
            </td>
            <td style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-Exponents.png" alt="Exponents" width="201" height="57"></td>
        </tr>
        <tr>
            <td>
                <h3><span class="" style="color: rgb(51, 102, 255);"></span></h3><h3><span class="" style="color: rgb(51, 102, 255);">{a}({b})</span> + {=pow(c,3)}</h3>
            </td>
            <td></td>
            <td>
                <h3><span>Multiply <span class="" style="color: rgb(51, 102, 255);">{a}({b})</span></span></h3>
            </td>
            <td style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-Multiplication.png" alt="Multiplication" width="200" height="55" role="presentation"></td>
        </tr>
        <tr>
            <td>
                <h3><span class="" style="color: rgb(51, 255, 102);"><h3>{=a*b} + {=pow(c,3)}</h3></span></h3>
            </td>
            <td></td>
            <td>
                <h3>Add&nbsp;<span class="" style="color: rgb(51, 255, 102);">{=a*b} + {=pow(c,3)}</span></h3>
            </td>
            <td style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-addition.png" alt="Addition or Subtraction" width="201" height="57" role="presentation"><br></td>
        </tr>
        <tr>
            <td>
                <h3>{ans}</h3>
            </td>
            <td></td>
            <td></td>
            <td></td>
        </tr>
    </tbody>
</table><br>]]></text>
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xPO+2filBexvr1n27sttubjeeYELvCgvxNFuTnG5c2HnnkiSJVGWeddbOlRSwh7hZa+cuNa0r1dZdrGtdcUxVsvzIbLmxy992vMTvmGBdb2tXN9PlyOmFdsHk9F1g9V1kd+GeRpaOe1VkRfPXVH7O011q62YVN4Z+wK/5PGauMKwvy/zRdlWsmWZ+4Y9H79uabv1mMgDzWr/+8jYurjbNsXCyxPCuezJsvVxTFnZGmsbor2HbffcgCjzg5rml88IP5n6I6/PBLG7vu+hbj20y0zTBhMte42PKsaNx554NFqjLuvPP7RfprLO2gcYmlX92sJ1//VLnGRMkXitod9933S7PhvCZ32+1Ks+Em4yJLOxU7yFcXbF7POVbP5VbHLONCS0c9qxrf/e5vilQtnHnmeyztpcZrLe0849IivduVPjxx332P2nfLjKRZYVxlbNeG1ZOqT9wRSd8ua3tSFbjzzh82jjhigY2J2cYFlme5caVxWx4f2AV9jrWoMb31WO0PxpD6ZEehaazuCrbddhuyBUmcHNeURELgnnt+2nj6009v7LLLucZLTJRcZ1xo6ZcZVzfOOmukSFnGww//ztKfY7zc0s8q8qxq1pOvf6pc07jqqrpg22WX8wpeaTbcZFxkaVc30+fLGY/kqws2r6PaXupZZT66w/zRWjQ/97l7Ld3FRvw50zjP0i0p0rtdVey66xzjbON8O77UuPLJtGXSJxOvT9wRSd+uaMyf/5ViJLTHww//e2P9+q/Y2GCOMHYZY8zXbXOMPP64vyeSv2ed9XH7bnnBiDEa19PLNRZvWzv7H//4/fYdY4g+WWHckrFfnA6axuquYNt11yELNuJkeOaZnyqmWhnr1n3GBNsZxgtswb/CeKOlX2JcYVxjXFoSBynmzfuo5bvE8lxrnFvkWW3M2zA1rmlceWVdsD396ec1iWDbZRcXbG4DtufKGY/kqws2r8cF2y67uGDzelY1ucsuC4w3Gq+ydBcaLzbim5lGfINPw66cIJxhvMZIGQsszbIn05bt8zonVl+aX9yxuNK4rPG1r20uRtLYePjhx23Ob7AxMsfIGI65zjjeVsZLeX5ceeWnmmN6l13m2zHsDVtzeTtlzK2UuXQ7Ojvzw5VXlm9HYU0g3nqsYRwRrxRvtmeaxuquYHv609fYoiROhp/7XP2nqMBhh13eeOpTz2w87WkXGWdY2jnGZcaVxtXG5Y2PfSz/g/AbNtxned5mvMp4k6VdWuTL2zA1rm5ccUVZsG3a9Eur99yCVxQ2LDSuaqbPlzMeybe6qKEFr+OtxsuNN1qaBUbqCS42zrVj1xuvNl5jnGGcZd9jEz71svPlX2a8xPgOO04fUF6uHXyeaH1pfnHHImNhhXG+ibb8HM8B4faBD3yncfjhlLHIGHM3N+amkz5mU1xxxYiN6+uM19uxecblxqnEmZgXtDUY3+XS76js3A/V2Mv48bhPv8y2NMScGD/lvOL2QdNY3RVsT33qGhMX4sS5+slLDCk2bvxJ4ylPOct4tvFSS/dO4zzjCuMqI3lXNE466UNFjjIef/z/Ng49dEaSd6FxmXG1sWrDVLm6cfnldcH2lKec2+RTn3qF8SYjNmD7ZG0gX11QeT1vtWMI3BuNC4zUE3UtNy424j/smG2cYyQdPllp9LLz5V+QtGOWsV07ooxO60vzijse6WPGCWNhrp2Y5U+u2uHxx//LTsjutRM3xsv8ohzGVjpec/VuKXqdKS6//Hb77irjDCPjfKkR+3L5x+aGDa0nrNeu/aZ9t8RIm2PO4Mt83h2JDz/st8fQ/6efPmLf4Qf8St/n4s5Ki7ePNvOAD3zgmxavBux7+iTiYbpuiNsbTWN1V7D19FCoODGubgwO/ksxzcoYHLzdjp9lPNd4pfEm40LjKuNqI/n5//LG5s3/VuQqY2jos3b8QuMM4zzjEiN5I38njPTUtdK4ouDy5P8rGgMDny9qdSDY3HZ4hTFn/8TrgVV4HW81Xm680bjASDlRF/mWGRcZ8QOcb1xspHzqI53XW0Wr/MuM7zTONS41UiZlk28i9ZGu2v6UOV+Qr8q07siTKy9YLZO/af44Fsej3vh/mjZXfreYsyXX9qpN49mVlht5I38wrS+to5PycyQPZdH3s21ej9pC/J/FyOoM7JgMDX3N8g8aGVOMvbB7MjZNlu6/FAMD/2DfXWKMuUeMwWe5/GNz06bWfVgjI/9q3zHPIHGD+RT9kM+/Y7AsiAcGPm3f4QPiB77N+YDv8M8c40wj8fZi41XG643EH8Yg4yXNJ24/lGDbBri6dFYZIKD39PQb32IMwcWkrQouX2CGh79b5Cxj48af2vHzjO0E33hcbQvFd6yc35hNrV1A7pHYsOFnFkxGLQ02LbX/31kcdUxMsK22/F+wMn/+5Nkl4Axz48Zfmw3ftDQseC6Sqmgv2FY3+vs/VbJ9dPTH9j1lQV8E0oViIujvH0nK8YW9k/rG9r+LeHyxefNvi1Ja4EyaMgcHv2Jp8T1lEozHXsDpxwD29fbeat+7P3t73908jh9S26mfuvr6PlikHb+eqbK3971Pjrl0LADGA+0fGbmv8H0qmsOmvF3pPKMMz+v5R0but7b+rjjq7aaOGNutdk+2zeSlDMblbGvjQiv/nqK2zrFp02+sL95lZbAwM5ewLfojV2+3Sfurgu3v7bu3GweMNxjxWTcE2732HSdH1xlpL/MHH26Zcbdt0MdvioGBj9l3+AHfItrwQbW/+Rzja5YRn7FmINbwHSJ/OseJ2H12XbD5YBM7Z2/ve4ppWQb3n7lgO8fI2SsTkMlIgE4XJv6/0oL4B4qcdfT1MckvNTLpOdOq7hjkuKopGqoLZg4bN/7C2sEOW/nBCRds2A8RUgQS2hCBw+vq77+jFKjbgV3E/n7O5mcX37TgdSDYYtGgzdSzsikEU2za9LB9jy0ISNItLY5MHCMjP7D8CER2PnwBre801uvzPqj7HKHSic8D7LwMDNxheakf37JYhrgoj5ORkQeKXA7Px47PXU0hNB58AZ1tZAzF4lmtZ/JkLiCcOrElgG/7+t5r+WMXJnxbHd+ramOMPuntXdkcV+3gY4l+o83h28m01+epi0sWT/x4rdnOCVu5X8YDJ3P9/X9n+avjqTv9MDa9HSkGBj5k311kZPcZgUD78FMu/9hML+uNjHzPviNuMKeJf9EH2DAdbd0azPn3H+07/HC1kT4PQVzNx3fMS/xEPCBtOi+6N1fFrUEJtq3OoaFvF9OyjMHBD9vxvzZeYGR3ClGQnmGmZBIuMeH0qyJ3GcPDX7bj7NJdY2ShaCcYWkx3YzoBryUYHv5W8cnhgg0R1V6wIdbSHZ3xwGI1NFR/TYLX006wVQXUb+x7fPEOI0Ftodk/9ruy2mFw8FOWn91LFhS/XDV+fSxoLNxp8FxV2gGaKIaGvmpl4N+qsIg6coLtI1bnT4pPnWF0lBMJFmXaGjuGaT2TI2It3eGaCBB4/f2IBsZ2nNRUBUxdsPX2zrU6/0/xKQ+feyyUMaamIhjIg134jEUUH+LLq82Wm6x/vtMc353ARdv7LW9cnmdMUXZdqPp3HGNM8DfS5doQbYs81fR+LEVLsMVJIW0LUUGdtJe/UX9aVsryfVjsQPrOHZf2mD+pQM2VVbW5yrBhLDuiDNJgdzCXr+q7KtPy0vpz5UWZfC5fQSjvYBJn8EGsBWl+iG8YC8wDxkV6EhdtHMvOsGsybU/LSRm28f8oK2WkaVeu6JRg2+pMA1SAhwV6es4wnmkkELK1zbY2k4fBnStruS3a+beqb978iB3nsiiiiYVn7DPg6o5UAFE2OvrD5sLCrgCfx8KmTb+w8rikmxdsXPrKiTUWow0bftSsZ3T0XrO/7qMqvB7YiWD7lX3P4tIKgH19w5bus8Y7jPV32w0M/K3xfcb3G//O+CFjeu/OtUa/TFW/NJzWx4IWiw4Bysnlzxw2b36s6YORkY1Nbtz4UNtFfWjoS1YW7YnLZfQxPqBf64ItV87GjT+zdPc062rn94EB7q1stbcVcOtjqROOJdY2bfr1k21nPODLHFzADFt5CCAWKhY07IpFoC7Y8G2KaDtjPMZ2q3/xa5Qb/VZvy/iMvNjGGGA+4EfKv8p8cWOzne36OAVp+vq4VBKirSxU05MhRK1f1mbxTtOV25GeNIyO/sS+Iy2MseRMkQo2Thw2bXqkOOIgxvktDcQd6o845vVP5ISNEysfc/SD29Xf/8niaNjsbRwa+lbpRAw7+vrYmUxt4OrEP9rJ5r3N8ZHu7vL/sL239+ZavqrvUjKmo8wUcYuBX86Pvii3oRNs2PCQ5Sv7c+PG1gu72/u7bCdjZHT0p812psBvbAB429db2patubZTTiAdN319f9/8nN7aEbfTcFVovHLFlBJsW5UEihw2bNhkxxFrZxtZ6GOxKAe6MpfbxLqlKKGO/n4mHWeq3JCa7hRU7VplE6p+SW54+F/sGDtYiCLs8p2z4eGvWmDLLy4u2N7cTJcTbLkdJYRaby9n09RDXhd8iCReBtwOrbRclhlPsLHzd77xbUbqYqeD9CwE2HhNkbKFnp7TjVyipl9oOwKY/PiUOmP3bEFGsKX1xb2IrYWfwF4FYqKvjzTcm0e73N9xTyB+r8IXcPowRBt9TCCknpUmBO4vUtaxceNm8zv5sJO2eT1DQ6NFihZI621GtOE7Ai7jsjqWOuGq0kIT8HGAr2hzuf18v2FDvS0ITN/tDNEW88XrqS6eAfw2MICYYTeb9nvbvX76jN2NOGliEZzqwuL94bbhO8rEXsYePo0dt42Fhe3hJwPMrbjdgT6PcV8+8fJL4LSBuqiT+knbsi31EcLL00PmbWthTYFg6+9/V00AV8GlZy5B+5hhrnl5E4X3L3ON9rKj3ZpvbvNsGx/59975ZX38PNdsWW/pflYcGRvceuC3Y+ALYkWcEJT9R99ydaITETo6+oClp7x51obPFt92Br/NIr0VY4l9l+5O8sCGt9P7mrng8QY7EZQbM/MuB4Tr4OAXLB872NF2yqPtXl4aY2PcjIzkf7knhT9IE+Wm8crLFVN2XbCFo8XxyYMC9YUaDAxwTw7CgAUqdowITkwSBjSBokqOcVn0l0UpZYyOcj8ICzFPDTFB0p2Rll2Dg18rcrQwNPR5O0ZeFk4Ws1SoXGaB7H3ZYO2CLQQO7YiHAVZYwHh3kaoFFmlfMKMeFtBWPSxi7DDl0BK4pCWg4y/3TV6wRflc7kqDMAHuhiJlC77jySVq2hL36+BLFnJEMMGxvoCAfH2+8OOHanBnV8l9TP9XhSF+ZIG+zPqlvhPqPiQNCz9tiYVlRVvB5pfM8XlaFztL1Hep5avfHO+X2LEDX8diXh5LnbDaNwCh4r6i/YwH6kI0Rfvhpc22VuFjlcuYYVcImBXm1/yOYX8/L6VM209dsSOKAETUxxzEn5Q38bbm6bb5/KVs6mB++o5bfz+7j2PvMPsOF20OG4kRy2u+5RK4n1hQdgjtdIEsX5L0S/mMb8j4dmGAvSmGhzc0RW8n4BJ0by9jn/Lon8U2p39tdT3SZLrDxQkaMcT5S+OvkvGNTbR3rrWrdVKBkNmw4cfFpzpGRr5redjJXNLc6amCNjvrP9pPG3lYJOptCYzWWJjorSTDw+yEXW8nWu+1OvHBw02m4ApJ1Q/Dw3dbvrgVwwVPWbBxby3jlnlAX7cE+mRvPxgaIk5Eefgh1iLmcSqa6YPOb7UYGPiolUG51ROJGJeiU4JtK3JldicLbNr0c2NMToIZAYSJ7EFtLHImmAPBzxelVNC0JlyQ4JnCz+ARQkEWNAImwYCzegLGtRYEuB+oLNpoRzvBNjz8gyKVw4NhurPGgs2iicChjuA1FgweLHK14IIK+8gT7aNt7QRbiCFEFwIKu2LRnF+kbMFtoi20n0CJIOIsn7wEmljMlpWCF8jX54JtbD/QHvxAn4UfaBsLBr6fWVucyO8iJ+57RIj6Ap4TbEND/2zH2Dnk9THYiBglLwti9O2iInUL7Hi2nl4mgE9OyOTHG20PhjCkHtoc7ce2GTauy5fl/alo8uCv9MQkL9i8/W8yxutzEGv0EcKGuvBhulMRwrSbCwplYSP9xBjCZnxKvfm5lcLbjMhm3DAmYxxWBVt68zplh+Bo2VEWbJw4MG8h/g7B2n5XDLHNCRxjtrd3lvn3C80xmcLvTcPW2CHCry5UiXWBkRHEDHMOMjbp17hEnRdsqeDDZ97my0wQMdf+xf7Szivs+48VqfwS3dDQBrMXGxj7zDc/QazGGred+R+XofGHC4yqv7GFByf6+jjOuLrY0vxvK7N1ouECMuY24xWfvLM46hgYuM2+wwfEIOY2ZdEnjNPIVxVsnKATC/FTiGOfB1WxhogeHPxnay91U/bbm3bmTo4HBri3mhNUxhnj1OdDNeYF6PuhoS82fYlP+/vfWyvX53y0hfFQHZeiU4Jtq3Gi9yx0A4ODnGET2FmMEA1MNiZxy6404IGhoTvtewIFARPxQLBkYhEECHAELSbZjTZpW0EQIDp9IawLtupC7WfOCBTSImwImgQG8lBHkIlfDmjAAxr5U0HqAaozwRZnjL5TWUVLSIb/IgiSj6AduxXsbHQu2KoiouWH8Dd+QxyGH2gXIoz/z7FxVH9p8sAA94awsOG/6Gd/dUUKX+jxG2I3xAqLB/7Dz9RB385pBvUULthYPGhPBG9fuNLxNDbLl9ZAa7xhDwt0XOKkDtoe7ceu2bYIlx90Ae47/BbjwPul6mtvf+yckifajxBgEYy66Oe0j7sp1qoM8ZbuuN1ki/7NNeGTwv0Vt09g75LaOPTLvgjy8A1jkHqi3qpgYyGlDyACK8RVXbBhW3//WjsW45YTG8/L5dLUdv7f24uPw9et/qwLNuJHTrAxB+uCLcCuZG8vYxO/ME6xifwudvr61jdPbv0SKT4jLceY3/iI/+PPS5p+CPhl9zhpo/50fJVFtQtXysIG5n7YcFHTJ5Tlt5rQpvAF/XJdUYLDBRt+IC7kBBtzfF6p71xYRryOy+Xc51x+yI2dMK+fNoWv+D92X2zpq7GTMUH6WEN83g8MfK5I0QI7g319HKftUa63P/Up6OtjHKY74y4E6/NjZ2bXBZtPenF8ciPmdMPvjWPixOWT8o5BTkT6fTwsaky6EAEs5BHsg9xs/+kil8MFG4svYocAE8F5eU0YDg5+3L6nHgIzwYIFgoDA5E3rod52O2AENIJsnP2OJaBCGBJ4yzsx5KnC01fLxx7qiHzOzuur1+OLKgtU+JvAyGJG+vABdfKXvptb21X1hY5gHf3sYqMq2FoLIiSQpgsoeaIO7o8p30g+MvIt+55+ze3Y1sd7nXUhDdxPtB/7GTP4OrUn2o9diy3Q/22RswUeDGmNIYQeZ+xLrQ1lwebpqAumi3AItLS+tJ9z7ekmqSP6GDto/yzz+fcLy+vo719naejDEFb1h198bJEmhB1jKua/t60u2OgHyNhg3Pp8TOFijfoZRyz6+J5xgaAg3zVme/k9kYODn7Dv04Wf+YToaF0OHBn5tn0X8w67Y+eXMcEJE3m4Z7Qs2LDHX2VETGAeIcLCHvJzAkQ/0x7KYfzyPeUzBrA50s2s+b0ljklDGUus/R8vjjp8h4sxBfEfbaX8KJu/1BWM2yoYr+XXFg0M8DANfqBeyqGPow34jrYuLPWd31ZA25lD9DVjYllzNzFA3OjtxX7sCzFFu1IfXG3llk+u+/t5fyPlYgP1c3JQ7gMXzIhFYgR2MCbIQ9nXNHf0Uvh4oJ+okzKJ89M137YXSrBtJa6oCZbpAE+f9vYyETlDI0Aw0VnMfFJUF1AuN7mAqi5oBPrIF4sZ7x8r3zjrgo1gS7AJweYLexV9fUxQ6kFQVhfqqMPr4bsqvJ5uCbbcLx3EwtFOsLX6trP6Fljg+0SRogXvHxa+nL+jrtTvBOqqmEKIUReLFLZ6/rxgi/6JtAR26qJtUc+yTB0Itpw/Ul+Mxfplcd+9wJbYyQzBxRig36PtLbvwYxUuxFiEUsFavikbeDrawKJCO2K3Im1/lbm2bElSp/dzTpwGfBeGBZ02s/DPt+/Kux6+K8q4YtHvVLAxHyFix8ctvkkxOMgTj/gx5i++pO/wPbbMNtv/pkjtGB3lHivSMsZDfC0ujTOelvU0tCuER9hAvKCf6i/s9l93YQxhD+OAvLErTn7qIg4RX+hvvwzpafhLuhBC7OCVT0R9vISApI2LzNbyT475ZVDGMvUzlpnXpGU8M8f4y2fqIxbzf77HroVFKY7WbnZ6EkIb8EHMjepDBwg2/Ma8RlgN1kTl8PDX7XvaQXsYF/Qbggl/hJ9usv4trwvDw7ywu9z+auz3eM7ONeMC27Ej2knZ5fuEXZwTsyiT+vE9435rzLltlRJsW4ErbALUb+yfLgwNfcZsIIgQQAhKIVTq2+UuNJjMBL8QeeQhQDCZyu3KCxXyE7hago1HvavwNARYAkEEpVg4y/VQdxWevyogsHFLCrZcQOlcsFXTgby/8UHV38Gltvg9WOR2uFBGaLNQhDBfbEExJ9jiEhbjgQWjembr/88LNuyMxR9/TEywVe1pjRcYArKdn70Mxkj11yBagjX6ygVrXbDFzgULSgiSdBxU69saDFuYC+WFPIULNtrSmmfTJdi8XOqGlB2LPuKD9NQzWDpJ9b5m7MXJGWOPXdBUsCE6sJf6QxwwHlyo+Xir3zPaijmQMcAccBHrtiBygtiHnSGimG/UEbbjx6pgo1ziFLazO1fe3eLeOT9OOuYgcz7GcohN/rog9DpdqPmx8i0ZrSeYKQtRSZ7ou4gN5R3knGAbHi7vFPb3v9u+p9zYuYt+S/2EnXOLHA6e0PZ85KFsTg4+Uxx1+PzjxJO+ow+wm/ETts8tjQcX5yHMJ7NjvzOw64ItgovYnsttwOffuTU4yA2yf2V8o5EbwTlD4TIhQmZi5Ifjc+B7DyStwB6BL7+AIlJCQMQWeASKcrvaC7ZYgJmInLHW73fwNExwghKBg8md2+lgEo8l2KoCot1DAKQnQLAQEKgJTF72xMqPoNKyr7P66jsgoOXvCIa+kNXrCXKps3x274KN+ljs8KUHyfaCjXSIZNKxYKR1uT/ygo3+qo6LdnZWWX8Iov2ObM7Pwdzl2m/Y9/g6bPNFMi/YcoK10zZMJ/FB+1/k4B2BrXHjAmigcpnKhRVtTf3CHKP8ej/7uGXhjRMNH7dVO7xc/M3iHDtmnq7Vd/g/LRsxSF9jS8z3nOgIwYZgrM5Ttzsv2LCHtkY+7Albgu5TfMB70YaHv9c8+cEGpz/IVf0lDC8/FSwLmukCLaHLOEasxPyIeFav38n/3WcpXLDhh1y/BXO+Y2yHYOU1G+U40epbGDtbzLe03/jLSVHLB61xEfNmjtlYFbW0n/6N3UXGhItRLze3m5r6a7y4tzNSgm3a2dtbvjQQ8JflItZ43xcLYSyknKkx6CfG6s2iKfr6WJhJx0QOYVS/x8knJpMOMpHiLDEmc9q2bgi2ToQKn3d0wRb+dn/l6wkus0Wm/KSo/6wZ9aVCZEGtf12wYROXWjgDZlHjrDot3/2RBldQFmyxEziRADuWYGPsc/9LLPxuQ76cpbUdNn/ykzJijFNGO8FG+5ljiAYWq2r7txXS/m1ZsLFAx+44Y4FdlOg3WF6gW4KNPmrtqHdHsDH2ycO4jhOWEOKtfHBw8Ku18TMe3M+UH34s31PrbcNnjMHYMcKGdH6ELR6jWnPc/5+iO4Jtdu1BLz9OOyjbhVe538LO8i0R9XExy2ws/yyhjzP6gfGYrjPRzvKJVl2wTTSe7AyUYJt28vbtHPyBAHbWWASZCAx0JhEBhwE/UV5jIjD/VNnwMG/EZ0IRBDmr8jOfauAjf1lAdEew5RYef7EvgTCCkgRbp4KtKkRciFHf9ijYGCssJPgJwVZdoKusjyW/PDhRwUb7t23BVh1XKXxHfmsJtlRQhL/HFhQtwcbYiziEqOuWYCNfzNWcwFnR9krHeCg/Ve3tTdHyW8z3Tk48ghzfMoKtOv7dT/g2nSe58c+4qPYd7aN8TqxuMBurgg17OZ4K1jSO5ezFnrBXgq1OCbZpZ/UsJzA4yM/9xI+9MzE56ySIEaQYvBPlLAtIPy1KL2PzZt6SHZOZgOYTNbcg+KPxnQiIqQm2wUFenpheYtvxBVtv761FihZcRExMsFVfAOr3KVIfizPjaNsUbOxuVDFRwdbXV3+tSV8ftlBGp4JtrPZPhWG3j0P3T/Rlvj3tuaytwPD5zM484ybdyd4ago1ySTMRwUbZ3RRs9D35Ir7VBc7g4IYitYP7qYaHv2FlEYeZ45D2+DvJUtQF27zMJUOOx3zv5MQjyPEtI9iqO/E+1zoTbOkupPcd+Sh/LMFG+9N70tI4Np69E40nOwO7LthiQIo55m62B345lJd3EnQJqAQw7t9hYsZ1/4lyoQWlLxU11OHvTGJSxSUMDwJV1IVUTKR04YHLaguwBy6CMoGBiehn/tRTFQCjo9+377n/jgDOriLBmeARk7ZVT07oeB2xw0CQDsHHU2Tlnaz8Tg7BKhbWcsAE7cuv+6Gz+ghg9bet+y9SpDuN7fzt7O8vv/sOuGBBsMWlvhBs5XtYWoItvSSYXjqC7o+8YKO/CPaIneolj/G4LCu2fLzhq7LAb1cu9x2l8BdEp+9VCwGRE2w8JTpe+yfLZU0RQJ3+u5GUC2NMd+onZ85XgeHhuywNsSP85jfn1wUb7+djoQ2hEQs0ddT7OS88fNymKAvBarnBJU1/BPznzRjn+J6ysbn8xHNZsPmlt/I8dbur883HflWwle0p/7Zl+noL6qK9/KWMC638nGBjfMXYn1uy25925njqt6rd7cjxqiDuzL91AYQfiFfYyE+dVZ9kpRzEeLSDvq2WC8vx0C9fko82uiDjZ89SuL1xPK7MpON+PHsnGk92BkqwTSOXWWAtv8YgsGEDv/sW967F5AnBEoN2oiTvwlKQTOHCgIDCGRJnt0yoxaUzReD3Q+UWZiZfq308Ml6tq3VPEgtJKtjqTzb6QksgJEhyNk2Qow3lergHMHfPidez/Qk2fsQ5hb9UlDRj+ztY3bH1xSIEC2UQ4KmLhw62LcFGm6qC1X3ViZ99LNQFL8Kf9tOudMGeXsFWHQP8rmJvL8fwk/dHq1/dx7ly+J4TlHb3WfmrejjJoS/SnbB5NTHvr99AiKTjIhZot2Eygm1w8GP2HQt0jAViSdmPVVt80aefsT0uidJHOcEW7coJn8kJthT+zjRsp53RDoQvdl1t5Y8UKR0ep1OhM9fGXfln0lq/g+s7UO63dv2cfsf/2wm2XL8Fxxdsg4NfKY46/PUntCPGf73fsKe6G+nvzCRfjAtemp67h02CrbuUYJtGLmsbdP3pUBYZBmxnOwvjk7xLaoEk8PDDv7Xj6cLIBFlsorL8gkvg9wQxAQma2BYB0INLTqwBX3wJboipEGzerv7+jxapWvCn+wgE+ACbCEwEEK9nrIXL69lygs0XuxDUBE33l9fRygc7F2zYVn6BJHCRjL9JG/7GD2ldS7P3Q/Jj7S58WZjxIz73/NuiYONHqqvwS7rYxP13LOTxioFou+fN/XC37xpgV/jPd27IvzUFG0CM8xLWvr53WZrY1a6OobQcH0tVUZpiZIR3afGwEnMs2sHYp+yysPLXMYRgo8/S9i6rjadOBRvt8peppvXj81Z7qn3l6UOw0c+UXX4wgZ8w8n4kJuTmactHKcYXbOX5PTj4SfsOvzBHaQN1McepD6FzV5HS4elIHzte82ppWi/9HS+eR1tSlgXb8PBX7Tv8MDXB1tt7c3HU4SfJ9C2+Sh8WwYaWfWm5fkJJH9Mn+MBPECTYpoNdF2wx4MQqc5eugF8O/UtjeoYcgYkBngbziZB8PK5+e1FTHYOD/C5c7GixMC6wyThUE1/Y6Gd5MZkIyNjHu73KIiCFCxXEQ1VIMRHrL3wFHpxisfadAurh7LDdbiHwehBUcRmM4EM99bdwu10scHEGTNupJ/zNk4flnUZfvOgjbPP7C/v6uMTEguf1hM87r488/AZg+ceeAT+b1NfHJCU4Erzc37C395as31uXoPEFAZOxFIKlnWDDpgjYBNUI2Ok44n6TdoItdwk7zd+O7qve3jXZfmXB898fZIEKAUL5S8wvH8zeC+o2MdYYB9hFm5hL9FE7wTZe+yfH6hioYuPGn9tY/7al+6S1k5+doW76mPfzfbZ54pSbHyn83rW4lYLYweIYJzq0o/w6BhdWt9j3jI24J8zn18jIpiJVCz6eWETTcYud9RdXt8qOBZr5h995qWrZF/5CboQCY5X52ho/aZs9HaKA+uPkI8r1sQCr5bvNtJGY07ok3uqfsiDasOEB+w57EGKIIsYCIouXzd5eG58+xvB3CF98Un7PnPuDX38gDe1jHPo89DH8d83xyJWG6Pe0XSlcaFNfKqzIk8ad3O5kCKDw7yIra3ORwuFl499qv7kd1fve/CevKBd7IhbmXusRgi1OviPuR3zI3a9YtXci8WRnoATbtLE68AP+dCiCjeAVi1+coU5lsJIXzrfAl/9BeK87nVQEgfk2eeq7HoDLbfzEDLsEPNBQDWT83mT6I9X+4+/tBBuBvPyyxQBnfqOjP2zWMzp6v30u7zBQ78aN5TN236HsnmCrXrIF2IWQIGjFbx5yZu1tikWyvkCNXR9vsL+t5ssAPwuDH0ZGfmD8obX7l9m0LBB9fZRJPSw8+DvdCayL660v2OCC2u5EgDbRz97+e40/rNkR8EvB9H/sZMYCFONtegVbb+/6opYtA8Raby8LZvxwf12g0u7h4XuKHA586pcw3T/4vuqXQH7c5gVbgIW3rw+hcoPZN2SfN9XGq9dPmSzQsQvm87UqHBFT/usfl1h/fczaw8KOuKGffFxX59vYgi0/nv1EMezhB/dX1mwJ5AXbXEtfjpv4mku/fX2r7Tht5L7Cz1ibWrELO3zupDGkLFyB23e+2TVo/vuC8Yv2mTZFX3cm2HKxBmHuu4yMH798Ozj4Zfu+PC4Q0L29tIP2I6QjxuReLizB1n1KsE0b213WGBh4rx3nLDkd3NUzwsmSwb7QxEf+sqjf/8KZdioUPWi0e8K0HRAWvb3XNyd/wAUbQion2DzIDA1N7FcfCBr9/e9pBsIUrXsAuyPY+vqGa4EtB8SEt4uFkrbxuo52P9GVqw8/LLQ2/UMzwE8GCEl/LQq+jss1XNaJBdb9sG0JNkhaxvk8Gwf1J0Y7BWPOx3HcVpDu0DKXqKd8CQZsScGGL4aGvl7U1F24WGM+ETcYVyyOcfmXMUg/+OLY27vWxkf+hK0KTrg2bGidqPi4Ze6m47Yu2BgLnWLDhh9ZfvqIHS3sZhe4NR/YtR4P3s4QOfX55uW3E2yQWxHqJ4vMP56ArP52ZjUO+Eko9qeCjTp4gW59t3wsjI5y+wPzh5ML2oQfGDt3FynyoB6POcQ58vA7rOMJNsbF/HHLzgHf8IP1Hlsol7bHDj67wtVfOpBg6z4l2KaFuftZgN9Hlj4dyqITl7AY3PnyJkZ+IPv9RY11+KLF2aLfi9BatHgMvPwaiBz8LJLJxsJ9gU3CVLAR8GPXI+5hi4kLmZCDFkA2dCRWCPa9vZTxNquzKtioh8UrgvR4gi0WjRA2qWDDb4jJ8QPbwAD3H7KYEbh9QcsLtnb1hR/mWNsWlxbMTsBvMvoOBOXjZ8QHuyf4AF/Tl15PXrBhEwKHIDlRwYbPY9Fqf0/f2KT91HmTLQhcJsq/9iYHxszw8AbLS7tpP2QcMpYZJ/iYhdrbXxds1Rfndlew+UL2iQm1aTz4PWvsyLOzhmBmAY3+Dvu9z5ycDNw+rmhjJ7O398bSvGrN37EFG/OO+w45ARwLo6P3WlrKih0qTq4YO+k4XWTp2s8B+tzjJDs7xMrZ5uOqWGAcjC3YqK+T+e0niOXfcPV4TR0x9hlnfkmTnbkNG/K/MlMFcx2fux9oE8KGuIWtc01Al2/LSEF/+UkGeYjbc0pztL0Aws+I3E8029YJGL99ffiM8ug/+i7GnM97Cbbp4NQEG4nJRGYKMcGGc8UqueemOvnYFRka+pQd52wNoRHBi4HKhI3BOlX6wjE6+oAFu/KZIoLRL6MxAdMdGern+1l2fJ3l/aHZX17sCOb8CHDrPW2+aHIJI+D3R8RiysRlESUgYZOLKQ+miJWFVt7dVm5L8IHNmx+x+r9ndpCuVc/QUEsE+82zfA8jSLcuBfJahbTtbhc2sVinC1HYhN/wwXyr912W/sel9rMw0f7W+87SRRPh8ZEJ1hd+wOZ3WJ1cjvlOs46qkKWt3N/mvqfPWFBh2IGfWcwYRwTnGEdLzN5vFqU43P5UsKQLZ9DtSx9GwabyQxjpuA3/dUrSY6OPNxYhXqOAEKX9VTAe8KfbHm2HLA6IVfzLAoEvy+1PL0XRBn+1zXjtnyypl7Lwy0xr0z9Z/a25MREw3rh9oa8P/yAWiBmMdRZFxh39zbG4DyrtA2yYZ2MFwf7dyjj+z6ZNAwP/YGkQuhfZ/1uvHvKHX/Ar9SCCqcMFW4xvFnP34Vubc5S+YYwGEAWcaA0MfKhIR6wJsUbs4F4x+j78jv1cJv98U5Sk8Et3n7Dj5GXse7v7+z9cpPD6vB7aE2KB8ik3fNLyCz9KPzr6rzW/8MDD0NAXLA11XfzkcY75eGOuEWuwAZ/EPZaMIV5z8ZFmu+tx81fNeNrXxwLMuGP+UAcnXfgiBJvHxeHhb1kZrdtM3LbN1mZ+B5T2IdrId5N9/6siFXP78/YdfuBEGRsjHlJ2jMtrLd0Xm+WlfQaw2/uNscG8or0xVyiT+dIaD8S8gPcB6ehn5mOcqFN/jM3FHdo70XiyI3Pygm0PowRbR2TAQQY2CzWBjwDIAkvg5S+fCUCcMfoE6N5ApRwmKYGA4EWAZ2IgfiLwMxmr9ROA+D/fERQIDkxcJiFBHFIOn7GfAEkAo3zKYuL5IuAkOOeESgQnjrHwk5/Jjk3VeviOYwQ47CEYpPVwDP/6DcPejqAHUreNdpCWYEnbCA7YkPqcPAQ2jiHEqCvaT5+FXXxHObH44Gfy8beT+qp+IAgSsMhHevJSTzviE9Lge/L4IlYfR/zlM3YRQGkP/UYd6cIWC2dK8mIbdhOo8T/tIX8EZMpN65sIyUO9Md6og3LpU+rItRvG2MMWxkHsUmAnbelW+yfDqI8y6Q/Gts8hxC67mwhSTpqq4DtuJ2A3rfX7wrETH+IUu+lvxiZton9y/ue76jgOn/rJjzP1JWXzN8YWnxm3LPLhV+YTfcV8Iw0kP39jbFAm9UQdMHyezhfGPmWGvXwOe4kH2BH20nbKZbyHyMEmbKNfY77FfOA7fEOZOb+4oHa/kC/md4wvSP3BaBNjE9vScYPviZv4hnrxDXOFPNgdPojYAfEVtuLfiI9hG3bTPnxFOaQnP36gTOzFbvwUc570+IX5kB6P+RmM+Rxtpz2UX7UzGPXRZuYntqbt5i+fY42JGIEPcutatJFyxrK3Op53ZqKxpibYDjGGYHttvhLRB11MkAiaITT4S2BhoEfgJX23BirlMPAjqDFBmVAECernb0wS7EvrJ8gx0QgGHGfyhd1MRiYYwTeCIxOZdExQ6iHQkCcWlmr5Vfs4jh/Ih42UTV3Uw1+CALYS3Cif4JTWwzE+Yy/lUW6Qz7FwUjZpw+8EWAJt2JTahb30C+mog0UXW8IHtJ3yKDeCZuq3ydZH2/AneagDX+CHIPXzXYwf6sHv5KVsbMiVj10EScqmLeSNxSLyRZ40L8GVvLEQ0R7yR/DmGOWndU6EYV+MA+rBLuqh32McVNuPb+l/xlf4H1urtkyl/ZMh9cFYyLANG7GVerE9FSKcQHGpsMrYVSZdiB3ajM2MkZhT1f5O7Qi/+q5Ka34xroJ8xhcsnviGv/QzaSH9EeOW8qgz5ivpgqQlL2VRJuOT8vkbY5XysT3iXdpXOXspN+ylDPxHHdiEDdiEbZE++pT/812Mh078wngLWyH1xtzFjmgXaWPOp/ONv3zGrpjDMVdSf0fZUU6IGvKGbdgdsYD2pP6MsRvxLvom5g71Ym8cT+cnpGx8T9vpw5hrOTshx7AVP1XnGf6MdnOM9lAe9VN2jNGom/TkIw/tG8/etN92ZnZHsP2B8Y+Nr7EO+/dWp4gtMvAYzAxCBiODmIHJIGUCpIE3JkGunMmS8ig3ghMTJOrnL/bEJMFO0gfDbvJhJ/aSjwkJowzKZNEjHZOQ8kjP97nyU9uiHuzDDwSvtB6CM38JBJTF8Vw95MGGdGFJy+d7jpOOciDlhN9Tn4Vtqd9y7cemtF7KIhDxd7L1cTzalvZV+CL8wXeUTRrSpvVTVrVsmLOLdlEfPiJvmi8YdsWCQL5qu6OOXP7xGHmr44B6YgGItlfbj/34lfG1pdo/WVJnOh7oJ+rEdhbcEG9xAoQoC/KZ7zlOOhY08uF/2ouf0nGeqx+GDaSlnbQ9/ApTP3IM32Mn/od8X41P0U8xLyIt+WNOUmaM3ZgnfB99RVnt+iqdBzEOohzKrJZDWv4fc4Y86fGcf6r1YHvMt/AL/48xEr6I8mPORTuiTFj1D22nvCDl8h3l4NvUH9Vy0nET/oz82Mxx6iI/5VBetCVspI1RZpSfjsucnRHfqCvKwk/kqfqUsvgubKVd5KHcdJxG+qifY53YK5rGem2htdBcaK/9jGixjgQbiX/feJTxFcbTzPEP5isSfXAyaJlQDHoGMoOTwZpOuC01QGNCUQ/1Uy/1Y0cEDOwjXZovJhZ5mUTkx15IOfwlL8fIT7poa6SHuUlerQeShry5eiDft6sn7IhjUSZM20A6GGVF2nZ2pXlzdvFdtd6p1JfLH/WlbFd3rlyYK5f8ndrFcdJFHvJ3WnenpIxqXam/07ZH+0m3pds/WUZ7qJM6qBP7mXuxQIY4aCdKU7FDPvJj80T8Hm2PdlMGcz8YcSj6lL/h4/BzWh9/q/1DHhjfUWbEubSOTvyd2kueqr3VcsK/fBfjI45TVif1tPNLlBc+ST/n2hFlhj2kTX1R9Qd1j1dO2EaeNH/YEH0TdUZ6/lI+x9OyJ2InTMuq2lkti3Thp+gDjqXpIw92dWrvzky0FZtiTa3VkWCDTzPuZnymcV/j84wvNB5v/NOenoFP5CsTnQzAGNhVxrFcvm5xsvWneSIwVhkBI62D74Lj1QGreaPsCGjj1VM9Xi07LTfypGWl6VNG3jR/ylw5kWey9VXzp8z5I8rNlZeyWm7VrlyeYJo3zd9p3Z2Ssqp2QtodjO/S+juxoVouf7dEG3IMG9P6Y6GMBa7KOBYL31RtTW2oMo7l0sR37cqK/6dM8wfjWFrOWJxIWWna+H96fCymeXNMy6t+hmOVCavlBcfKHxyrjGr++Bzp089pmSnTNNXyU3ZazmTyRL70cy79zsqZd5vGOtX48kJzsVmGBkOLocnQZm0F2zOM+xifazzC+DLjKT09/3Nh2eFinelgrjKXvtvM1RvMpRdFsXtM51uItlSIQsRZ9btUrE11rqY2VDlWmrSMsdKNx1w5YzFXRnC8tNXjY7GatxPmyqkyly9lLk+VuXzBTtJW0+SYy1dlLl/K6cqzsxFt1fNq4x8ZjzSivdBg4wq2XY0Itr2NBxsPN77EeJLxL+xs8Df5CkVRFEVRFMXOOf9xk1pnmL462fhS4wuMzzEi2NBi4wq23Y3PNh5oPMx4nPGVxv/W0/Omm/OViqIoiqIoip3z/H9ybdVzYqG10FwHGdFgaDE0GdosdFoT/AcFt4uRm9z2NMaTovzaQfHgQc9f9fTc+NN8xaIoiqIoiuL4REsd+FbTVfHAAVqLV3rwS1N7GdFiaLInd9cCIdh4GoEtON7/wU1vXEvlmipbdVwW/fOenhde3tMz74n8tWlRFEVRFEWxPdFQp8w3TfUXxrgcygMHaC6eEEWDocXGFWxswXGzG1tybM0933iMkZe6oQT/0sqelTdCFEVRFEVRzBOx9mdrTEv9lZH3r/2J8VgjWgvNxTMEaDC0GJoMfVYSbIAvuFaKouPaKZdF431s6S7bG4yn9/S8ZLCn5/qH8gaJoiiKoiiKLaKZ0E49f238cyO7a7yJg921eP8a2gsNhhaL+9dqSHfZ2IpD4cXTooca4142Hj9lG48nG87r6XnT7f5IuiiKoiiKoljm3CdcK+0zUGin/278UyO/bsAVTB42QGuhudIX5o4r2NKnRbmOiuLjuiqPm/IUA5dGqQjRdrrxHOPbe3pOfU9Pz8Xf6OmZ9WjeYFEURVEUxR2dc/+jp+e6n/f0XP49k0ofNB12temkc43srCHWeFEuWuoPjbzvlh8q4EHP2F2Lp0Nr96+lqO6y8R4Q7mWLJ0a5NEoFIdq4PPpG41nG84wXGy8zXmHEwGuM7yg4UxRFcSfitRNgLr8oitsHQ+egedA+aCC0EJoIbfRmI1qJy6CINe5be7ExLoXyZGjcu5Y+bNCRYIt72eK3RSmI97Kloo3Lo9zTxk1z7LZhzJnGs40oyfONbzNeaLzIiOGiKIqiKIo7EtE4EM1zgREN9BYjmghtxK7a64zcs8ZlUDQUYo3XeMSDBlzRjFd5jLu7BjiY7rLFpdFUtPEQApdHue7KzXIoRYzgCVJ23P6H8S+NbzL2G9kChFy3xXhRFEVRFMUdgWgbiM7hNjG0DxoILYQmYlPrFCM/QMDPT6GduAyKlkJT8asGiLW4FIr2CrE2pmADIdiqoo0CEW1s3XG9lUdQjzJyXxvCDdXYZ8QwtvwQcCjKPzPyJl/4elEURVEUxR2EoW/QOmgetA8aCC30KiO3kCHU2FX7AyM/+ZkTa1wKjQcNxt1dSxHKLrfTxj1tPIjAEw1UinBja4+nSDGI138cb+SSKSIOY9mFgyhMURRFURTFHYGhb9A6aB60DxoILYQmQhuhkRBq3FaGduK5ALQUmirdWZuwWAuEaKOAEG1cX+WmOJ5kQBlSKZWz48arPzCIrT523o42Yijbf5AXw4miKIqiKO5IDJ2D5kH7oIG435/bx9BGbG6hlbhCiXbip6fQUl0Ra4HYZYudNm6Gi6dHUYZUymVSdtwwBIN4BQgCDiXJDXUYG+RdI6IoiqIoijsCU42D5kH7INDQQmgiLn2ikUKooZ3QUGipEGuhs2KjbNKIAigs3W2jMtRhiDd23djiQ8BhGL9FipGQnbiUiDtRFEVRFMXtkVVdE3oH7YMGQguhidBG3KcWO2rx2o7qrtqUxVogJ9qoMIQbl0oxBIMgAg4DMTSIshRFURRFUdyRmGodtA9EB6GH2NQKoRY7altMrKVIhVuIt1TApSIuhFyVGC6KoiiKorg9s6pvQvuEOIOhjVKRlgq1LYqoJBiVVwVclWG0KIqiKIrijsKc5gk9lBNpwWlFtfJgKuJSpg0QRVEURVHcnpnTOsGcPtpukDNeFEVRFEVxe6cgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCNsBenr+P/GJbf3IDe/dAAAAAElFTk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</file>
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    <defaultgrade>1.0000000</defaultgrade>
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    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
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    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
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    <shownumcorrect/>
<varsrandom><text>a={1:11:.1};
b={1:11:.1};
c={1:11:1};
d={1:11:1};</text>
</varsrandom>
<varsglobal><text>ans = a * b + pow(c,3);</text>
</varsglobal>
<answernumbering><text>abc</text>
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  </question>

<!-- question: 358060  -->
  <question type="formulas">
    <name>
      <text>L08 - ab - c2</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Evaluate the Expression:</p>
<h3 style="text-align: left;">{a}({b}) - {c}<sup>2</sup></h3>
<script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script>
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    </questiontext>
    <generalfeedback format="html">
      <text><![CDATA[<table>
    <tbody>
        <tr>
            <td>
                <h3></h3><h3>{a}({b}) - <span class="" style="color: rgb(255, 51, 102);">{c}</span><sup><span class="" style="color: rgb(255, 51, 102);">2</span></sup></h3>
            </td>
            <td>&nbsp; &nbsp; &nbsp; &nbsp; &nbsp;&nbsp;</td>
            <td>There are no operations in the parentheses.<br>Move down to Exponents&nbsp;<br>
                <h3><span>&nbsp;<span class="" style="color: rgb(255, 51, 102);">{c}<sup>2</sup>= {c} x {c}</span></span></h3><br>
            </td>
            <td style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-Exponents.png" alt="Exponents" width="201" height="57"></td>
        </tr>
        <tr>
            <td>
                <h3><span class="" style="color: rgb(51, 102, 255);"></span></h3><h3><span class="" style="color: rgb(51, 102, 255);">{a}({b})</span> - {=pow(c,2)}</h3>
            </td>
            <td></td>
            <td>
                <h3><span>Multiply <span class="" style="color: rgb(51, 102, 255);">{a}({b})</span></span></h3>
            </td>
            <td style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-Multiplication.png" alt="Multiplication" width="200" height="55" role="presentation"></td>
        </tr>
        <tr>
            <td>
                <h3><span class="" style="color: rgb(51, 255, 102);"><h3>{=a*b} - {=pow(c,2)}</h3></span></h3>
            </td>
            <td></td>
            <td>
                <h3>Add&nbsp;<span class="" style="color: rgb(51, 255, 102);">{=a*b} - {=pow(c,2)}</span></h3>
            </td>
            <td style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-addition.png" alt="Addition or Subtraction" width="201" height="57" role="presentation"><br></td>
        </tr>
        <tr>
            <td>
                <h3>{ans}</h3>
            </td>
            <td></td>
            <td></td>
            <td></td>
        </tr>
    </tbody>
</table><br>]]></text>
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</file>
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    <defaultgrade>1.0000000</defaultgrade>
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    <hidden>0</hidden>
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    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
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    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
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    <shownumcorrect/>
<varsrandom><text>a={5:11:.1};
b={5:11:.01};
c={1:5};
d={1:11:1};</text>
</varsrandom>
<varsglobal><text>ans = a * b - pow(c,2);</text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
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  </question>

<!-- question: 358085  -->
  <question type="formulas">
    <name>
      <text>L08 - ab - c2</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Evaluate the Expression:</p>
<h3 style="text-align: left;">{a}({b}) - {c}<sup>2</sup></h3>
<script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script>
<script>
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                                  sizeN              size of the font w/o px, e.g. '14'
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    </questiontext>
    <generalfeedback format="html">
      <text><![CDATA[<table>
    <tbody>
        <tr>
            <td>
                <h3></h3><h3>{a}({b}) - <span class="" style="color: rgb(255, 51, 102);">{c}</span><sup><span class="" style="color: rgb(255, 51, 102);">2</span></sup></h3>
            </td>
            <td>&nbsp; &nbsp; &nbsp; &nbsp; &nbsp;&nbsp;</td>
            <td>There are no operations in the parentheses.<br>Move down to Exponents&nbsp;<br>
                <h3><span>&nbsp;<span class="" style="color: rgb(255, 51, 102);">{c}<sup>2</sup>= {c} x {c}</span></span></h3><br>
            </td>
            <td style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-Exponents.png" alt="Exponents" width="201" height="57"></td>
        </tr>
        <tr>
            <td>
                <h3><span class="" style="color: rgb(51, 102, 255);"></span></h3><h3><span class="" style="color: rgb(51, 102, 255);">{a}({b})</span> - {=pow(c,2)}</h3>
            </td>
            <td></td>
            <td>
                <h3><span>Multiply <span class="" style="color: rgb(51, 102, 255);">{a}({b})</span></span></h3>
            </td>
            <td style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-Multiplication.png" alt="Multiplication" width="200" height="55" role="presentation"></td>
        </tr>
        <tr>
            <td>
                <h3><span class="" style="color: rgb(51, 255, 102);"><h3>{=a*b} - {=pow(c,2)}</h3></span></h3>
            </td>
            <td></td>
            <td>
                <h3>Add&nbsp;<span class="" style="color: rgb(51, 255, 102);">{=a*b} - {=pow(c,2)}</span></h3>
            </td>
            <td style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-addition.png" alt="Addition or Subtraction" width="201" height="57" role="presentation"><br></td>
        </tr>
        <tr>
            <td>
                <h3>{ans}</h3>
            </td>
            <td></td>
            <td></td>
            <td></td>
        </tr>
    </tbody>
</table><br>]]></text>
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</file>
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j2sfT9CLLBDy8GP9ykxYVFhgWHeCmX9X2Awf5l2IeWZdk/5qN/LjL2mjtVWOXwIP7O2M6tccVubq1pEmbN5OYQV2spR5FD15y6h7vwsZtDrY2Y/+zDbrUTtnKrn7eTW/OaSW4tCcfKdmqxyvfh9/IxI8WyHSNlS9pebD93nHGJKY3VuuJvzdv2cy1BBd+acz4VpnE9Fkn8rXzYJ9yEozZ1R8z+Ufi0Hjz4MeHozdyqp23jVrt0olvjukluzZn7ujVnfyrf3gB88q8vhJr74Ns4YmM3QclsleO2CJ/WY5HE38qHfNytcuwWblWJv9Uv28Wt0bu3W/NW2ZJpZ7h55OOXBssKPPn68271q3bzXOP6SX224f9M+SVmGE/v/0j+XtrtNMlKP0zZ3a0xbU+3xi1aXIiX1L4W60NLsuwj7x/z0T8Vw/hXgXzpc/MZyodX7OrnWy1WcvWlJI5m6TjlqDVu2sutfs0e7pW//znUXI83/u/vbsIxyrtnqp3LlXeV37JrQCvN62U1f2K7DW2XjjMOidJYrSv+Vr/tU64lqMBbfc6+YRrXA/E3/vBPuJWP3tRNOKmjcvLvcO6X3YQTO9wq5+3gVr16N7faLXu71Wftm2+vH35xwRmhxnqcd/e1brzE38pHbuImnLBl+LQe3tZDPuZWPnZzN+H0bdyql010q/Uqad26T7atYaV8+u3HLwmWFXjytefcKufu4Lnq5bLt+j3cajfLPu//Uvkl5MwX53vxDG/9/X1utZv2LEg7M+WH2YMfkyEx54dXgx/O39Gt2rOrt2/1GYqX4IdTnrq+1of5f3rC/evsg4s+xLGkD0vJX8sd1W/myCOv/87755E/P+2+MP/Uwj/T9+qbdyM9zsZlQ+aBxroKRe7ezE04Q/nwil3catMmDX7+cKxyBznk/CduCTU34qS5F/s1ws/rKTq5Y07HNUB1tMS87s+OEZg/pzyptt9I2p6jtm8sfLAa/iJH44Ph9sM/AaWxWlf8rXLbvq4lKOG3ypx9whSuB4JqnBLIShJ/40/pcFOfuD18U4+fLrzPrfT9zd34M7dxK1+2s5tw0yS3yq1759urouyY/+oTocY+cFY57tCPuZW+vbFb6ZjN3PjTtgrf1MPbKvG30rE65vStCzt69xy8HUuD6ssRJdGz6E+L3fiTtvRc+dzt3YQpuxZ+ku/9GOTqGQTPf2ZmaKkP5z9xc9HOtD3chJvli5nyxVJoq2nm/PCK/HByhxt/6lZu5Qt3dBOu272wTcfuNP/ocFQf7vvj427CVPWB46bLX/RhtnyWa+/NTvnolf97PXimwCv/++dijK/ZzU24Uf6ZsZdbZdY/qX/+2chc1lyoQi13n6F8eMVEnwf83BlsDiCelEcnXL+7e6Pi3j+/BnRt4caftW3RVpJ7d5rf+G7WZTGvK+0Ygfmz0/0VbV+1i5twrXxA27eo7SUZH2MDpbFaV/xN0AC3BHWWM6EigXhBddgn3DglkJV+uJV7/5QDwzf14MEPf4zO/MZfsKNbmQmtsxlfd67NDP/lzv90b2Qe9Pjpovlu3Dc+5sYdtYlb6Qef9MklB28rx0kgriTxN/7Snd3K0/d0E3RGlWtvWKl+H/5YWfQ8K4G8hef4HytB9uziVr5hkpugRFPzkx8LUWeAE0i2EPuVGIvjxHJbodyMF+eHlvow4+l73PhztnfjL58YxkT+oI7Y3nBTbR3+aMkPL8sPWiRWOkFCWCJ45am7FeMkm8rHgkWvSiyet4Mbf/FObuUpOpY+4Jdce8sL8T/jyTgzvpA+8XcaD2Xquxz8GDPviCktIhO0iIzYGBuXHUMcVaGWuzkZJgdwEthffFWR4zWXmacPv/p0qL0ez736Bzfuu8q9WifGX6S5egMnnEUclnMhWBbzOm/HcyMyfw4vnQSDRa+p7R9vJ3+pbYlAPz74gDHK1GFsntJYrSv+xs/Zx7UENanHz947hGM9EFRjD/u4G3v0Jm7cqVu5lS7e0T30ylPh23qce8+1buxxm7txEjYrKZBX0uQfP2vvov5cuyVOef6OUFM9tjv3y27soR9zYyXqsGHc+duHb+qBrWO+8e/FcafL1kt3cuN1RjleZ3K59oaV6vNhj10cLCuA6Bn73U09x+lMfKXLd3YrTdu9zkf3JTufr/zjdbfD3UcWfbh5Tzf+VvVDIjDrT32W89/VD892Y0/4pBt3znZLNCZDpuLqsEczfvie/ECsdCtWrpZdN8ouHfu5X50WjurDQ39Y5MadvKUbd6Z8pjH1fcAfI9WHpczPLTi97iRnxu/vK8YY3hLGmTHKlGX8yydIfmf8RI3xqR1u3AU7uJWu2a2oS/5cXn1kbJKMr2KlCrXcLfGXyzeDImUUn1Oe+VmovRFjdYLu881527uVro1xqJhvkXn9uV9X2DHc8wcfPJhp+8Un3djvKw9qfMZdqLan7lrkAPJ8rh5j05TGal3xN04GtgQVmOP6EX+jlUDGKIGMOW0rN1aT9IQHrw7f1mPRHyW+vhOOu2QnN1aTf5wWsnFKNtl2S0TslEGdtO9t+MEWbqzEAjbk4G2V+Bsj8TdG4o/jxmkSj5P4y7U3rJRPv5kRf2Mk/Dwl/sYqGY9VMvb+YQxUbtEb9Q+7HHr/eW7sFTpOSWGcBNI4JQbGKh6ftvfeO77iFv3l+VBS7b2y2G3Uva8bc/wn3dizt3Njeya6cUqwaXvDTtn6zYz4GyPxN0biz4+nxJ/vG/3SWP30jwvCkc69/Lc/u89c/z035qQtC58prsbhMy0SI9aHpcxvli+D//k5N/bKiQWZMzFmc/3TonDu0zNqAvCN//d3d85917sxWnDH/LDDjdXiNfYaxQp15OLE+OYi49uP+KvlbomLXL4ZNJXPv/nwRaH2Rnzm6qNae15r/tTZ8fdgx3DPH+pRfT996cHQcvDBTcd4f/n1iranqG1yvOzM1mNsmtJYrSv+xs7Z27UEFZRjZ+8VQrIeUfyN9glkKzfmsp3cmJ6d3cv/m3/wY5tzD3ajT9jCjTl3OzfmKi1mN09yY2fumW834QlP5l8iffycC93oI9T+kRu70acoUVy4vW8/hyj+Rh8jYYGtl+7oxk7fw42dMXD7S53y6aGP1SdJRM/o727iOeYM2Xe5BPK03dzYWXsVY6Byi/7aJ97AoXef7cb8eBs35uId3Jipu7ixN6k/yfFpe/7zG3b3/hnTvY0b/YPNa+RvPuf7bPnhouLq0EczfpD4G32cRDp2Xa04uVF26Vg/Vr2Tij6cs60b/cMt3ehjN3OjdWbux1R+8D4jrkaqD0uTsvnQx0v+eHWxG3P2tgU1v8Zep/7JB94f5T7O1GfqOz4bc77mwmkd3o+jj9+imB98do3ihLjPlTe+ucj4aj5XYfRhH+vL3Zl8M2gSf5qjVThk+ql+bo/50db1+aZV5vWymj/UQ32ql/pph/Z8u+RB2eHbJhf6NVPH5uoxNk1prNYVf6Pn7OVaggrK0bPzE3qhBNUoJZAVj97YrXh6h1vx8h3d6KkT3c0v3BuOqMdPnrjPrXjspm7FM3TsZTr2pt3d6BmT8u1Gqv2HXn861NCHl994zY3q/Khb8Vsfdyses4lb8UdbuRWv3MmN1uTJwdv6DR3Psdh66Q5u9PQm2h8Oqk+HlMTfQomeFSX8PPEPvpy2qxs9a89iDFSuLP4O+elZbsWTtnArnr1N0XeOl5hmvMrt+c/o77W7+L6vKGFVI77Q5/57jgvtDTvV1iEl8ef98D354DjFSffWbrQS3ugbdyvsom+MF31Q/Kx43rbFuJ+jPkj4j75652U3pkuDubj402K34imfLHj+dm70FPmDeZPERY18dqv6fr3iQPGw4gXbFf5hjOUrPht9g3x58x5F2ZEaZ+OyIeOrmKhCQ+4u5ZtBM8RfFc6++xq34neS9ohTX0ZshXm9rOZPrIt6qZ+28QHt0r7s8G1jF/ZhZ64eY9OUxmpd8TdKBrYEFZSjtPDmgKBaQQlkBSWQUZrQozShR0l8bX33t8MR9eDBD45dQYJllBayUZrso3p3D20kbSbc+t6jQul69D56p1tBYm4FJZMVjt/cjTp3W7U90Y1SAsvB28rxEn/eVgmeUUooo5RQcu0OK9XXb2TE3woSfnCUxJ/3pfoyShM9+mZhSfx9Y/YZxfE6Mxx1ifqDP5UcfJlMm76v9JnjenbqI39HX1SMw7BQcfWNjPhbQeJvBYm/URJ/oyT+Rkn8cazvlwSgt/U62axFwfvpKv3USccoJU7fB47JtdfqrIoLnTDBUVoIRmkRGDVN/UziIi3vP+/do4gdCUXvH8YYX/GZFhgfIyM5zsZlwxAPVWjI3aV8M2gyRzX3Fv/tj6GFevQ+codb4chPuBVO3bLIv9epPebqrDBnl/W8Xpbzh/qol/pph/Zol/axg8+wayjjY6xRGqt1xV/bnD1dS1ATum12/mwOQdV22L+7tqM/4dpO39K1Xb6Da7t2omu7eXe38PXnwlH16L7nGtemhb3tx1u5tqt2cm037OraNPl9O5n2577cdx9Eio5zDnJth3zUtUnMtZ36Sdd28fZFXTftFo6oh7f1Gx8pjsdWJZ+26bu5thl7NLar/nqbbtV3fA/5fSZ2Vtta+ErkOI6P5fnb91H0x01ynY9dGCwrwCLf9t2NC0r8eV9ev0tRNtS3MLlnD3TOOt21fUe+P2UL13b+toU/6ZP8X2dz9C9/8x1+klCukb/5nO/r+hPKUkdDfcl3fM73t0DVw89c+2ndof7ORzN++J58QIxI/LUpCbbdKPtiexBb+UwLRdsUfU/MTdPv9J02OabcViR2DGR3tD3anbUd6vvKuiLD53W+EMt18bmO6Xz4guCJAnVxcZri9hLF+VT1ubc0zpSPpE18QfxwLGOMrzQ3asem7Zc5YL/CZ2m/KJPzU8pynbFs9Ev6Xa3N8Hs8luPK/lvaTPtfZ0t/Y0q5Uj1l9tf/yPhduY1m/FtmiKsqNORu5lDsS66+gRjaK+epCMRf27c/7tp+qHxNHDNv6RttwoHmdTyWn/gmMn4+kN18H2z09UVfp3VDfD/Y+RPrpZ5Yby1mwt9pW7nxjHbRDu3RLu1jB/ZQvr84KPcvtlmzoyp2xVx9kb5eHRP7Fpn6LO13rc3we11bob5cOyNJE39NMAx8DlnxR9BqwLsX5f/dz8I/qgyCJS5kTHCCg8DItJ97vcuCFxa6tsPV7uEfc23Hb1aIhCt31IKo4BZzaFb89b54XyjhfNtdv5laHAcJZoK4YrLMe/U3oWRRdvL9JxflorDyZXWsyjcj/nqfnxe+HRx6nvlJkUQRCNhM22rz5eQdcJyde9EH8VtpDLqfmRGOdO7lf7xe9IPjguDo/t0Mt+D1p+vGh+MWvPZb1/X4lCKBcXzSfsOkxw+DEX9i2ccddxxRfB/HMiaYtJ1ae0W/qGPx3+t3J1iwep75qeu4U/XFMauqT39PfvCHruf5n3kflHdkAf7FF91P3lz4IhcHqqv9roOzMT4QKBNPdtJ603EDfiyifxiL/vwjtt95cG1sGc8UtImfel+4102en8Q2fkqTe6bedNzwly8b4qnjF0e63j/c1+DHOCbtc75Y6b+lzY77jvLjii3lcYnx3RAnce70Y1M693p/f2+t/+23H+Tm/ek3db6m37U5xHED5J1KYo/sqsIyEX/fUs4+JZysR/EnDjSvO+49sm488Ff7baW4GMD2zscvqqtj3p8eb8hTDXYwzgPNH/3d9eQ1lXll7ou/bmq+ZNtmjtfFQNJuiU3H7l3fqvfbAPVmYzeUn/yrHzb0m7Z97ntKuS/6rskxGjG2tPgLi90yJ4M1a48wrPWoiT/EHAnkMsSfJvQMDbQGvRyAEX7X7gSJtnO0uPdItN2s4CAwSm2XF7KIrtkXFO0eqbNIdr0u3LY4Q6JdBVkO3tZOiT+ExWnhzPMmBSZnQ7FN9XXhG/WJq/fZe1zbFeoX4pK+IahoJ7Ezsrx4dc4/p/DJFHY4lVjpp3zZNnOPvOghEcdkrHJVu6cDYeFri4v+4VsSLP2UzWV42yC+i77w4z2pTgQDvziovs4HzlUiyT/Qk2Lhn59zHbMOlXhT36+XDSQA/Bbq9z6TLxr9oHFCAB8rkc7uMOVJIMFvDT6ed3YxPhzH4kUbOq5ubNRe16Jr6hbY/uDHnPG+JghPxo06RZJ8OcEPBB6A6rxXdl4VxoM68bVivnwSMBj4vl+mcWaXJNiJiErR+0yIX9rGP7Sb8U/7HQer7L2VczYHP8azNcbET9yhyfq/cdy83fJx7+JfhE+qwYuDux7sKXa2o/9y7Swp1X/ERbr4NoO5L/zKtd94YBEnzG9yg19MG/ufgnlN/yffdXzlS5EXvqZjLi181Hat6p8eYibOnWbIsbKlCm3f/Gh97maeYvtg2khJOca6Svw9/DPXdoTE38mlnH3r7gPPa/W9HJvdj08P8a9j0vxaYX95fOe99FhRvpajdm20g3lbNX/UDieBzeaDBX96yrXfkMRLzCvB3uz6QQxEHxBfmf51zFsKsYst5fwcmMLHrvzRPu2zbsGrvw2fVmPxX19yk+84vn4t8nE8hDhbGjTx1wR9MAxS/JEAFaic8eQwd+F9xeJ+hsoQ3HExLLWbm1Q86OFFHGeQx0gknNlRTE4mL+2qnhyaFn+lCdj71M9dW7dECEKVdpiEPskktgY2TN67f+zafiT7LtquSFD0k8kuNiP+5r38ePh2cJj7u/uLOs7dphBtTDrZXIYXV5AxYNxYvJmUsq9B/Om4niduC381B1410tHbWfgt1p8kO9oalPjT+Db4+GdnFWPjfaxExtgQB8m4VN060B/m/f7RIkbiwqLE2P7TL4Vvlww+HvA1dhJ7OlEhcS8p2i/ct4ivi9V3FlL5CQGXwscv/rlAiy2+zJy8IPwGK2gjGOPJc7saT47S+aExL49b+yX7ucV/eSn81Ry6HriiWKzpa3oykfRlScgCPhjRm4I+tF/z6SAgyA2yifgr9T8FJ2eTZx7rfVeFhX9SPjhTc/hsjR19Tudns33muFLbKYZL/FX5svuuqX3ij/mK8GAMxf7ntXyrvs97pT4f4nsf/wjJmCeq7NdnZbu65l9elGduIE7U/wY77gh2ZObPksSNb5P5Sl0hr3ibVV/T60fSv6USu5xURXFZ9p9+T+Fjd85x/cZuGX4duPHrRRwz5uQ+P0eKfi8TmvhrggSCBimHrPiLCUSiquPn3wpH1oMHP3yZEzd3bedLoNQSW1+7k3/9w3B0PXp+eatE3Idd21EfLy75nquJGXeuCCZNphyaE3+Ni1TvwruKZEUZkgxCKtqaThKxYfL+5EdFHxGPqUAVmxF/7Td/znUuON913n+O67ynu2Gx7Hlghuu84RTXOf2HrvOW01znzNNd55wzXPu5exf31cSFgwmniV2G7xc8T2OQJk+xvIM07/lHwm99WPDHJ13vk3d7Hy14cVH4tB5+EaP/+JtxSsWH2hmy+FN//T2f0cfskMT6NT5cBslh8esvert7n7jLzf3tfLf4zy+Gb/rQdZ8SNfdSsjDIhvL9eOzaRB903nZGjT0Pz3ILX3k2HNWHl/+mExcW9LhYhZ0ELgl1/vo8v8vQ8/iccHSBxa/+oRhj2KtxvlXjPOt0N/mm7xa73pxAUR+CUotJg/gjfvHPWVpEOBEoxXx/wo+xwz+RuT4BXiQ9edZxxaIW7EgXtdy4USYFC8S8Fx5xvYvudnOfvt/7qgzKIBprQp+4GMoiovioWjxpa8FLi2p9r4oRsPh1LaJX7l+9uOn3FLw/Lu0/v8e+z3vuEf83vvbjS7xEoRRzXCnvVJLjNAZVGC7xV4XOG08pTtrL4k/xOOC81lh3PTYlfNuHjiu+2ncCRH3Edoy7xC527FP4uYh/T1J+Jk+GE9QGOzSfq+ZPed4wrpx4d96uPCD7YTmWGeMiH8pe8mFystr0+hH6xxqZjV3NJfJxc7H7omvvSWI3PakKTJHGbcTLf3/NzX3mgRC/D2eP8etAKtSXZCd7abKlxV/i/GVKf09GP+LvmxJ/RymBcA8fCQQhR4ByX4POghe/kV9Y/IMfLPBnKbDZNWAh9IFdtFu1jd1+vIKGBz0QcUxKkghn3P6sRWUVUDnUiT/Kcc8Jiwdn6rGvar88AXsfu7Mo8/14D5oCl/swmIDB1siGycsDGYi5aCeTnYCXb5oRf8VCqrbwjwQar/1IgSBo+7qEMGPAJXBEE/fKIYpPUmJDPNFP6tGkLsPf/wjZPSWxcb9mGLuyiEix4A+LiqRLW5THP2q746Ivu8WvNSaZ7vuvLyY+AjAdK7XV+UhG/B2t+qiX2IgPBeFv+a7BxzefWoyNH1P5mGPDmOZ21Uh2k6cdXcSsp/zGAqg2O2ec5neWI0icXkQjAPGhYpRky6WPrl9eWdyb2aW2iWN8j838Do/bxHXf2/h+yq47Li7mSi0JyhfEPicVsp8djxQ+brlXFXKPK7bSDn1mYaDf8WEf+ZZ7clL0Pq745VgWXNr0Z/gh5jUG3NtXBgKk/TR9T1vEFX4Ksdl+qubmsw+FI/vA4uL9EYWZF/kaM9rRz/K4pfA2yl++X/gRajxy7fQsmFnMD8baL57FfIpzcDBs/9nB2VsBeh6eXcQg/U/iA1bFOIu8j1d2drlRP7VLP6tAXdRZm0ehHfzsY4txYwc/nQelvFPJMMeq4MVfLnc3W3+ZKtff7nhN/CG6auJP7clX/c5rjg1zpPwO2Z5f3eraTtA8INddoTzJfIqiIrGrvJ7MfWp+n8+JJ8ZN8dRgh3JC4/zZrWFzAuHXfrZOumMOh9Qd8gG5gNwy+XrlHvrPWoK9rEHB3qbXD41RZew+NKtoN85bH7tiP/m5LnbjRoyPs4JVQOT5fIYfk/htP3WPrNicfIP6TqzRF38JOLaTjNVIsbXFn5zSCvSD04+g8glEgcbOmL88oQC9lQAt2L2oNxxdD//gB+V+qIlQO2tTMKhM+x35BDLvdwuK9g4Tf6AJ6Se8kpY/i1BZ7NXPHArxJ6H0vTCZaPNGTWR/CTf0NXPvSe9jd2jiqAyL04+1uHHvBzsb8on3TSwrZidv7COJY6oSOHbqzKrz0cxTnTFpnB58yfGcaeIb9ZMt9xTs+LUdIlFAG/iDdjhD5UyRHdFL1cerZS9njLnLvvQLsnvkx47kr37Jvirx50U7NuIP2jxRQvOUIEJO3cK1n79Pw5mfFwbc43m27GIXbZra4ewSPzxS9gPiT/VzSZ++pP6W7xp83CsfYItfUORjjg1jyg3dKbCr/UxNfJ+k1Mb3Vc7br7LEb7A/7mKyg9d2svqGL7Gb2CbWGBfO3OkPPo9k3NipQehiu/zKjk6KuU/eV4jzH7HgqA58wYKC3epr5y+6w5EF/Dwh5iFjhR+xlVj0l6MkDK4MC7fiuUH8cfKCf9jh4FhiAWEm/5RjEPidQo7HP8fKT4wxZeUb3y5UX3M7wV7k03/mVvQVcyQzboDx8ONH/DLeiJ00njQu7Bik8PGBD+j/5YrZ8hweBHMx3jlbc5Z+xxhnrIiB2Hex/bx9/ElEGR1X6YQIu5hLjKs/yVFbFTkJMdB+onwU+x99HeOROGKMqY/7/sgFPh/X96OSHKf5XIXK3N1s/WWqXC6mInyu+rbEH3Ml5nzyQDPzGn8qdsu3Ei1+7Q/FPKYP1Bn9ntqlPpV3yLzgJg/QBnPVz6GM+LtFIrQ8fxTXvS+W5lmcN9+RP+PxxDBjyJwgx5IfmEe0xxUvcpvfSSzsHcz6kY1ddinJEV50iscrnvAfbfq2FbvKb9nYvVKxy7rBnCIOQjtVaz9XJDrO+1LR37q5q7Zkb/sFjeuAP8njOOZI3MkMbdSN10iwpcVfnOTLmpwJViSQhS8qER8aEgiBzpkDSYoBhSrXPus//OWxHDrOPkgJTwETt7WZCErkPc/lL9X5nS6EHwmEM7HyfRjYmxE5wIs/dsmYHOzmkChYcGOChqqjPAF7H5X4iwHORPbiReVIkv4suY8Nk3emzhpTW7lvg4VKZ2+Nokfij7M0SCILZ6LePs4ONVHKD4D4s2Muu5NsmNzxHj92CvELY0EfWYQzfmloL46d7CuLCNB999RiB4qzd3ZnWIQ5a2b86F9g+dIl6Ljg4L4kFv0gNvgBsRPFX9nfOr58M7kXwBzLAk37Pjnvlt2B6J5/XXHPEfFKgqQMJxBc9iYesI2krOTc8+js4vK5Fxo6xotx+YcY5Sd/cyzfcdmIOjijxY+MAfGs37sfuSm0XsD3L4q4eMsC/eNsW7bzQE0Kfzz+hogDfEI/qZ/FA1+GBYlYaRB/xC/+oT1s9Gf2OlbxuuDP9bt+/tIMvomkPeKK8cU39A8/0W/1uXxpdsHvF4bkruOJwZjcZVd53Lj1Y/IV3yriiTGJ8cRCiT/DWHTdf0Uo0Qc/diyu2IGAYExKc3FA6viyIPA7vfiZvhOD0Z547xl9h/Jjx7T/CaX60PPgzKIMxzMuzL0Qt2XU9Z82YwzjO+ZxjCXGmRiJuWow/eRY+b8Klbl7sL6MVF97nvtpqL0eL//11eKKDTtS/lUv6p8/4c/HR3Zea57wBGwZXsiltwDF2wGCXV0Lp4YjC/iT0ZjDiHHijfFS/Q05/OZgRzp/FG8Nt1cgbIgZ/MmxjCN2kwvIFfiXmMZGPieOaDOsedg5mPWjIXZ/o9ilfeYS8wMbEJzYTLv4m5hSPR3Xfy2U6oPfQWVOxRPdsGYwpmUguNuPkZ8ZT966QXtchaA9yjMv1ebcxQ+EEgV8LmP807WbNoi5GEMjRRN/TZBJlAkA0K/4I+lRVkFUvlE3Yu4T9xaBUztrK4RKbjvbP+jxPxJvBBuTlkDzlyrDAhMneybRguVS/JEcOR4b5ZeFfymJPy5JMNlJfCQbLqtShkRJ30gslA1tljEY8Td30X2F7xGbXjipT7SJH1mg6Ftg+3WfCaX60HX7RYWdqdCXbcMj/nZ1XYvqEz5nod5ukj6XYrCfpM+ZLm2waGA/CYlkTV0kMvpI0kRoUTf+xB78zGdRbPM7dXA5g5iE+jsr5ugfgp26Y72MkXzS+eD54cgCtYQJSc4k8xj32MFCh3CkvNi0+FPsluHFcbooInzoexxf+ke/8dGVO7iehY0PAPm+kQsoRxnskn3lceN+1WIXX/GEfewYEBssUuzCUFa+ab/hs6FEH3wbiEyOxxYvsjQHS/Oxkjout0PVcelX+oQYixmXwrw9YWxj/8O4L3j5yVCygN+VpCy5iRhiPgVxU0Zf/8XYf+KRcjEeaYvxinmKunL9qSL+0HyuwnCIP15bk8OC557oa6+Wb9Q32lPfmprX7PIqdsu3Es19cn4xp8kXxCrH+n4U/ipfAfCXRhln5iB+RxzhZ82lZsVf99O3hCMKcDmVy50+NjnJRQAxTxnDSGKasSVm+Z35y/zAVtnZ7PpRvvcYdFwoAUzbkDzB3Ih5i3K0T0zRtny/4OWnQskCPs9weZvYJeaxjbySiZ/JVx9Z3EKFD8mpMXZZC5L+8YR+Ct9GXK+wj3lOLhpsXC8Nmvhrgj6pLqH4o7yClRvac/APfsQzpXDWlrupF/Q8oDMTxBuLILuFBFst8dNesFft5bBcir+SkG5IkLX6NdlJNvgjLhLRvjB+uUk8GPHn/cBkh4xXXKhC0vT9itRn5QTt3/FFgqat6HtN/OESf+Uz8wW/X1TEWmo/yTnY4X0W7eczkiVt00cSKAsV/YzHkRgRsF58ifidz4P/PPVZ50MZMUc8xRMYFit8GMoNGBdxxyS2VRtjUX83Jf4QmRnx4/2OwI87ySwesd+0l/SLOjpu/2Yo2Qc/HiR3/BuTu45tGDfu/zpCbUVRy/yPCzd+jT5W22X4S3Gp/yiTmY+V1HHl+Cj8LFtYnBC+XJpjTkR7Yt8hdilGun8zPZTug4+vuCvJfAz9KMPnTXxdjkdiPfY/tufHGWb60h9DTFRhqYs/lc09gAB67rul78SRe4yJjSjSFE9Nzevgl56nfxKOKuA3BuhHzOuIHPynunNXANrPmFT4Pe6kM8f9PJYdzYg/Hds+96CGviIAJ1/7nSIu8Sd2ECsxN/CTvyP5LBnXZteP8hz3DwcRS+QI5i6xy7xgPGPbxBE/oXzZ/UTj7Vi1KxL0kxyDTzLx423iEj75gpMkYpdciW+S/vIQWxn+hAcbo49ibinH0nCzpcWfD4oWIJNzRoWgevF3SiAKgiMVDJzt+IVJARrvF6A8v/c2nq1FdP/8GiUEBRG7DJfrjCTz7iBEYvv3FVjcs+fFm9ryZ2sK0JuULGNbUIGXQ038EbCUj/eRsDjFsrI1K/5ILNHGWtJK+hjYkMBuDZO3thhogsSJ0bDIyz7a8cm47EuxmfoRKfJ1zf/RPsrrszIq25N9WRHBOOM/FouL5T/6w9l4bDNSC2P5EvW83z1UjF20lbFT2Yb/aBHFUc7faie7SLCgUC/35Pjk3Hj5xt/7Rl+pO8YP9jP+JJ/gI08+QwDSLj7hZ+xnPI4y/M2CRAyKk+efVDyd/eB5xdO7vzpXC9XcYEEB3z/8iB1edCOw5IvQdlNxwb0/tE+ZJP74Oztu+If7fxBYtKW+lC/P+UthtIEgi2fm7IrWxHFoj/7HvquuMjpvkqiLyR1bKU88lMeN4/ADtp0R/BDvcY3xRDtquwy/IKf+Y6HytiW+6I86tnzJ29+LSf/9ZakQoyxojG0c98hgV+cv63d1gV+EERX+vib5j/Lydxl+EWTuMieiqGdxT/sf/Z3O5cGQMqqjCgPm7kGy64n63fYUHWd8vogtYgPfkKvIv/RPgqGpeY0vZV/7jM+Fo/rgd6O8iA47SmHcyjt0PKzmfU6/qZs50aPjiXEdnxV/mfmDHb3P5d9RiRjrXnBDIUQZU8owDygX2vHrQMnXzeZ3XqCcwj+8wg5y9Nd5spN28S9t+HbCTyg7On+diV3mVDo+5D0dX4b3XSriWEujX2JeEstXMYAvh5gml8U1GH8kcTQiNPHXBH3iGYL4C8my53f1Z2sRXpRRXgmXd8LlMO/pBUU7BE6XAo4zG87WmFDlwHlTir9B1k+ZxC5fXp+VUdme7MuKCHzHhPeX25LkXfIDY9L7Qv1/J6mJOhZG7omiLZUfMfEXx5HEw8MW/Yyj/5vP8UUYr3QcYPtPDvILCyKi2ZdHA98/xiznd3FJ4qJGfdas+GvYPYiiFHIZh/kRd6rxRdoOpG0tsOX/4+p3eGkvXk7DxxrnhnFD/BFPMR4QfiweaZ/4XX0qwy/IMedgZxTDOTtzVJ2V8YEwYEEr3/herkOfcT9zGb5f3GzPziljFRb9MnwuI865fI1g6W8+LSkr/BextMVf2acRPBzQ9j8fKtpCoBGHtBXHW3OsqXmNMOZ4+bS8SeDfHcuDH/GkA1/q+LLI77732iLuYG0nPcSPOBjxR3zwsuQq8MqVuc//sngROico2MR6E2O15OcB83sQf+Xbf/z9hoi/KMY4IcqtjZGyvf22L4TSffB99fEvvxD/9FW2luHnCUKeBzy8eJZd9AufJO2Ur3oAH/fkdk6wYn5I1+CRoom/JkiAKlBzaE78FeXbZ34+lGrE5Cu/7ZPg3GfrbxCNmHzZEUXQMBH8ZYAodBoDzsSfji/7hPL6rIzK9mRfVkSQGFisztFilVusIylfJf5I0IjHcGY6LOJPia9hHBEl1BvPbGuLbcZ+yOe06f0P42fFTe1Vl7cGgo9DEmfO7+KIiD/5p1L84aNmd9Q0dxoWIvxMnKTjIT83jBsiieP8ZaZgF7s1af20q/bL8IsUcR9F6mDFn46tjA+EGyeX6c5UVf8zos73q7yzIX+X4Rdr+s8ua1kM5dpaElb4L2Jpir9y3KbovnNKcsuN2iov+oMRfxyvn+W3SPhLv/EyMblQ8VRec97gvl/mEXaQBxjnmF/odyYuKsUfcYHAUh7r/PmPG55KL2PeHx517dfxQmXFVayD9QtfB38PmN+rxB9XNdIdZ4Qbc4k5EcanjvRV9ZTh+1o3/xUPmfXUHxNvb+hnLR5Q/FHWxF9G/Pmk0wJkQG9pDBTgxV/t8X0NJpcCfSIOgZDWceNEN+/lx0LJerCz137q7g2PhgP/KD9njYeHZMkZdQxM3w4TKGlLgZSDX3Sph8DlVRIXEnhhwYllVV92USBB0vaZaptLOX5HoNRHseGBDCbvt8IZEgvcVUo0BLomSufDpXvB/CKvdiAJMuPLpuunTGKXL6/PyqhsT/blRYR8QII5V+LNL1aauGk7kaqj9/cZ8UdbJOizJOq41CI/Zu+Jiwm67O/pXD4s+YDFFrvwwfkhOU/buTFBxsWdnWN2WqYqYd1QYX8V5cfyzeODhY9DEqBfdEtzRlySuKjR+72JcZMgqRR/R8tHzLHLNceu1bGZOK9R41He+fNPhFPHCWrPizrVoXnW1LilcxFWxK1fpIh7v3ugeTwlLj5iWr6KOrYyPjg5OVsLKHUSH1V9F9vnNO78dXR/sYjdk9UvL1qKeCyjuEw3QP+Hygr/RTSVu5tg++1fqNz99rfsHKu+ITSP09yPrzjCt+Qq6tDPQcUH5VS+/BaJrp9eVIyfv2y5g+teWC8QeQGxP/GiXuKT+RDzQPBVg/jjlTPl+UPe43js0dh6saWc0jn3DDdv8UPZdQzwMuSO6V8v5hb10G7i7wYflPM7OTOTA/3ryFgfEaicmCNodZyvO4xRHTVPcjt/Hed/KZxUKR78zr98o3rK8Pn52wPPv6z4Iw6+q/LDGffN0MRfEyQwNag5NC3+oIKIe6FyIEHwnzty8P8SCNFGGz8IC3fctSm34dsx8dcw6Smvz8qobG8piL/yWaz3I235nZVhFn8ZsdH7yM+GLP56Fje+xoKE3rvoLv9+uPazJhWLD6Qdkc9T+Dhk4W9l8Zde9snEeY2ZhcE/yLFcir9SfETxlysfWL24qV9xZ+PNLv50bH8nRP5BD+7VZmcqXvINIsa3RR2DFX+U0+/z/li/mcBLwb3vwwYB/0s3xeTrv1PEDbt+fmc2jE9Sb9Pij+OJOcriN+YL8a65wyuieHI+919qeMee33FEXJGviTFytupr8EFO/Km9htiN4o85h/gr+7dMzZNyngE+FsgBJv6WsfhjArYC2TpWEOVQJ/5qAaOJQCBQLq2HAL9xl4Y3tPcHf9Z4nIIjPuhBGyRUf9akgEnrj7ypH/H3tSD+0sTM9nssK7vLr6WpE39190I09jE7eTnTJNBj0uPShXzRsMjHxdeLAhJToy+brt9PxMQ2yuuzMirbk31ZEYEPSILxsm88Yy5Tdbz8j9Kb+Hm1BW35nT8lP2yVH/sVf2V/ZxKfXyQ4Nl4+5FKlxrU8jguef6Kot3bZWQkrnkA0yfLuBi869k8OElMk6Wg3ffQCcNO8+Iu3MJTnjLgkcVGjPmtq3K6f6Lp+0/hUvbcp7vxxTy2+zMR5ZMddmXeu/fiLhT/Se7s0Hk2NWzoXYUXc+gWZuE8vO5FfsDUtX0UdW35ZsB+XQcZH91M3h9IF/KVH8iH9ipfqiF2J3zJ8DAzU/6Gywn8R/h2DzeTuHEPdVa/xAv5ev//+t75L3PEeO9pJx0s5a1DxEdouP3DDjpvvz0mb+R22FP7fuVEfccNcqN03HsQX9arOhkuvxBrlcnkPO+gDdrGRwGVZ+sfJA32V7b2/uTPU1Ieuuy4p5hiXv/1apvpU14D5nR09tTX3D/X3GfocgY/TnT8EFWOJnWXK5u7fZmIX38V4iA/EqZ4y/Dwh3w0w/3j4rQw/P/zJ4TDGfTM08dcEQ4DnMCjxR2AoQKqekMph3m8XFMKPswWSMhOWSwYkZUROWn/kEMVfefGc94zOJll46xbFfB8bJq9/D18yeZdj8eff84cP4uIYd1/L4yzmRIFP5uniSnn5f1jEn8RNzzP1Dxj51wrR13hPF74iYWfsr5HvaFc+mfxA4+uK/E4fdRJT7A6QfNlR4KZrLj2pn513Zf5dG2NGufTBCvwujpT467i7cYy65l5U+D7eW8ixuXYCe57NvHIj7nxpAa6JnxYUf91P1i9+oP1kfYdw5/UfLKDkh37io/zUpd95ov/UwVj5e9uKeCxjuRZ/+r7j50c0XPJPwXybfMkRRc6lDeKPeY9A8vMuaWdJxB/lNT7lzYSu2y/0u7flF80jwvz93swj8j+x6fOl6qTP1KufgxJ/0RZiD9uIF3zI1Qr8yfFnbun/R3QK/4CG90caZxkfVIi/8uVs0P4Dtc+udU7Ulql+LvhzKXZZ5xindP7Tl8x6auJvydGk+MORLUA/SRvVPyjEn8QZW8A+gSgQ/BawBtMHQqkefd7x08Z3g1XBvx6A+n2gKVjYJu5RYLPtThtp/ZGZMxVQiD+dhX6Hya+6LlBd1ym4/f0boaz6Wb5XzS9oR6p9yp2mSXGpJjWXDEt9LJ9Jgc5bWKSU5OP9JdhOspnOK076W+TzvmxMDqfW139lqL/sm+D7Mirbk31lP4Duefw/ZsQTl23VFv6Tz8pjXd4NeIMzchZFRJK/cZokqramVYk/2cSlAS/+lIS4dEg7N/HgQG6RIJmo3vNUL8Jci8vk+SeGI/rg/zVdrt6S/bDriSl+gfOXTxiv3CUMYuKbIZnRLy5TcxnkMtXNJR2x84FzwtEFfP+YLzm/i0sSFzXqs/K4FeJP9nHLhF+8Cr/Tp/LCWbON+UE/rlYf6D8+StsRi/u86sv716Uwzghh8kGcYxqPpsYtnYuwIm4L8ae4JyfQRj92Zqk6O+48PNTWh5qvTtc8ZwyxqSI+cicDXT+ReCYe/NO+LKDKFfg6d9mX4wbq/1BZ4b+Itm+E3JqOd8hPPr5S8pnmH37rb7cvovuOKUX9h6mf3OvHnCN2mXP0M/Wp2hx0fFBefi3vgvl/Aar4K/8Ls44Lwr8ii+Oby+P6vVH8BTvS+ePFXyiT2hP9xPfEPf5UHPU+/fNQWwEfZ+S4UzVHLu6bz5X5/UT5oJbfNQaZNdTfthDjjkv4CGwd22CnOPmBk0KpPnTdJtHM3K+Lf9ml/pThbY9rcj/zr3NB5j1/rOde/A1j3DfDlhZ/BFMrkLMiBWYOXvzVEogC2SeQImCKM8gS+UwTdsGr9fdi5ODr/uq/FosJweKFlwKSyVdVPxxI/BG4UUiSiPyWeyirfuYW+a65YWJE0cgZI+VCoiw/2RrhF6m67fggzsSs6OHMK56JZ3xZTg5+seVeDxITO01MWL8rSplIlaUOsYzK9lQ+J/5A9y8koPzCruM5E2VxY/KGNibf35hY/I5I7XJY8D2TXmWzfkDoMOZ+pzUswvRF7WQXiZhM4j05JD4du/iNl8JRBRDyfneHccQGxiOOI/WHPsTFrff5XxSJWWf7vLOvDF+X3+lRvxBmMUHjR8VW+y0HNrzf0vePs/l4wpT6XczFX/vJGsO6EyD5HZ/XxpnYLcY5K/7wT3ovG/7h2MWNu/DdP59aHEs8Md/YlcBHwT7fntrNCQB/wzg7WnGxj4tQlfgrj1s6F/18LPpURk38sSOCPxDa0Rdp+SrSDx1ffhclJymTr/524Wd2WtjBYT7ha+/ngjzoUd71ql02K89H+lQl/gbq/1BZ4b8If1XF76AmcYUNIbboJ/HY9fjV/jJ5fzt9Kbzw+y/lWuYG+Za1gV2eON/wf2onY7Ek8aG/y0LIj+HUI8NfBYp/56Z+Up+/gqSTV2wh//sxDfXJrqz4K88fcl7wrY87GOdj/J24oX4dz+teUvh/pVZbTzT//b3aGR/MSE7u4/pB3ZqTDbHLTus1RxXHYid1MnexEdJP/Wy/rSJ2iUfGirmb+kdlyvD5OY2bivmXu8ffiz9/W8gwxn0zNPHXBAlyDWoOgxZ/UMHb9ejVoYZqdP/s6uJ+EeqOixHJiYBOJ2yZCsIcmhN/omwvP0VGQvFJABHHxCKpa0HjLLicLFJ0TlcZFsOlJP7K9ylhl9/uJ6HxFN0l2/oXoLbP+nzRDmUjM35ZEvEH5v52vmu/5FPhJvEgJuiTzvRyr0DpOO+gQvwhkhDx7AAEUTFs4k/2dD/R+B8YeHp88g1H1/zlYyAIZmxJE2Pvs/cUfWSXULFXhr9UQtKMC0oilqirvDMG6sRfec6IJOcyvICjjL/8oz5KlHTccXjfgkPZkNwHI/7abz4w+3+3uSzVfv7exRzBNvpEOyKX9MuXO4G/6Zw+sVgR71zS4pI980v+bSnxF+ot78oCFtHu+67t26lK4gmWYyTC20SuwgfkF8QO+Ypy6lcZrSD+ljbwXdfM8/tu1WEXiTEiFhDS9DE3TvpsieKDuhRbi/9af5LHHE/hT1jjAzZxbPwOuOoLudVTvmpK/CkemNsci8DxYpAYwT5sgqqLn5PvO7Fhjk2ecmRf/CZx0pT4833WSXPmZJT1wL/HkLxJbmPuYlPIE5Wxy3/MSccLfyd5ogwTf0uO5sQfQdkK5Fp+RQLx4q929qiFzJ/FKGgIBMrl6vPBO7HfBz/8/VlflVCLT+f6ezSYsAoUJmxV3fDGClsRf4hJAjcmAAIvJgBIvbKv6r5EziB5srP3tz93C15p3L1c/Jf6JOSffET8xftFSIDc3yBmRU8UY/Q348uuxxpFM77if1v2LrzLLfjjkz7R8OJRn1CYwPQxJKYyKtuTfVW7mREkGtrrffoe1/vMPQ27bBE14QLxQ9wR4f1Osql8X0jND4w7N0373V71gWSq4xsSZHy6NApsjo2LtX5f+Of64yO4LNT71N2u93f3yF+/zNrf85s5/p4dvwskO+a9+Gj4pg/EFf/Qn9c8dN59lut56vaGs/IUPg5ZiOIJU+r3wNx/w8Ev3Lc095n7a3HG/731Zf0Yy5+K5fK4+QeW8E/pXkvvz2t3dl0L6v//ZoQf35cW+UtWjC+7hFX98jsrjK8X7eyCSuAjalkUiHfZ1dS4pXMxmY9leKHFDlu6eNIOfUrLV5F6OVZ+q3pJLw8IzHvhER8f9H/u739VGeP+PyxgDyeW3O+HcPT3TIVxVb/KqF3R6K//Q2WF/4YDrAX+Nh1yLH0jFrivK+4gc+8n/Qu5rI4auyWKD3yrnJD7N3sp2o/Xccw5drUQRtyPhz2IjlJ9DeKPE/jy/FHZFKxl7O51PXil65x/tuu8/xx/4ll+Ghk05Pnk3sOs+COuog/i+oEfNIfLO4oRtdhl7uoEtt/Y5epRFHP00Z/0BP/QTiZ+vO0cP8D8y4o/Nou4Z3A4474Ztrb4w5EtQAZ0emPyAn3iTwGKoOKSqD8L0GD6QMiQ73QmQkBWYe7j84pdOs4SmLDcS8WZTLxHL1dvpL7PYeFLspXEFHf+/P0Gmsh+Cz+UDX3l86rJUoWeR2c3PNnZecPJxRm+v1+Es18lQewXOx+qnxhFUtCEql0OyPhStlb9m7wUC19bXJTHZ5wtht25Mirbk31lETF34b3+fYyDQXG5N8QHfveXi0kWJLHgh9J9ITU/lO+xZFxuyFw+rC0S+JhkUvTV+0zx0n7TZxtEeTNAHLZ371mc8Z8hO2R3+9TJ2Z2y/kDb6f1HXvyxOHrxV/K7H+uJruuRq8LR/YOXy3qRxc4k/b52p37En+YROzDcn3O95hH+IfZVrvuRG8PRgwevovGXpekTY+Z36SWYiXV/z9Agxi2di3E+yidl+N0YL/60gDCPYzzRVlq+P1I3fpA/eAHvksIvnowl89zvnLCoyc+MKfmKdtT/MvrEXz/9Hyor/Lc0wRO9XbPZ7dOJOn1irrPDT44lDpi/xBx9Y4xydurzocRHe++BoVQj/H+HIgd5EaW6/I60YpO6mG9pffq7wY6a+Evmj+J6ScBJUvuJaof8Rj6M9/BSZ67tOvGXrB+KJ0/l9iHF7lOKXe7JJH6xh3zEfPK3O4Tx0pwqw9vvdy77n3+dD2b+hZwXf2prOOO+GZr4a4JMsEwAgCUSf6G+jp8cGmppRMepn3NtX1cySQMMEUOAlSdsmTomhwbxx05iWfxB7NOi0D79s27By0+G0tXgLKtzzul+0eMfcafwly6YvHHb3p+5yX4xK/44A4O1y7AlX2rCT/7FCQMKEHYn/c3EJCuSS3g4o4zK9mRfo4j4mU+ivQ/9LHxSDXaNen4d7mthDL+n5IkP/OWfIApoR8yKP8YovfGYBEFiyYkIfMyx8TJCmkz4qbbar5ns5j57fyjRP7C99wn571gtYCR8hPuPwsmHbOmYfUjTYnLu7+537Wfv6f/XZ0Rt54+HiE5RHKZ+j2OtscrtGpThFw/O1InlIPIbxo2dV/zjL1vJ/1PUFuIY/xCL/K7FcPJtxw34XwpS+DF+cGYRP4xXTOjYQ58YhyjCBztukZSVT8qoXfaN83hJxB9kAeWyvwRK1/zLsu9lq4Kf99yQzzjSdwQCuQrBE28noH7akW1l+EV3oP4PlcF/gz1hGQgv//VV/yaGzutPKk7SWQPSe8bIPfSJuetvqyAOQmzn7JR/ljg+oNoov9Mvwl+GjrbFk8+rKtYS/d1gR3zgI50/yin8h5HB+JX/Kdx+2u5FTvTvDVR9pZOkhrbTB/pK64e3HZ/Ix0scu/gEexDrtIE9Md/GNmRXGb4cgnGA+ZcVf/GkZzjjvhm2kPijYQzAEAyaWAvsZU221kUe0kiDnZtE/b/tQdxwiY4JH89ifOCU6knJd5qw7P69/Pe+y7/+EuYT9xaXe71oUFDGp5eaqRfeUPwnkTpblaz8fx7gDJA6WTS53OYv+5KYGuvwSUtJvPPOH/k3w9PfCOxc8MLC4ulRJg/b4FoEJ089yi+K/hj99DePM0n8bkCYvNQt8jRqamPxj+VVT0xSLKAI6bTPlL1uZ/9vgrj0nIoKgHBisW8/ZTclLPWTMzkEF2ff6mt6qd3f5FvVntrJij8mrnzYcc5B3t7yvTW03/PLGcVllrgLgDjgzJV77IgPJjuigD6prfI9Mf6VMtiE/fGeP8qQiDRW6X+J8T7ukY/9KyFCMknuVfF9YXxJThrvjmv+y186xU7GMAJfxPGsPVwBiRVs534+7KAe6lc/uu67rCEuAHXjm44LD675l78j/NOIR6junN/pI37BfrXDzh6XXtM2iGVs9QKIRYlLNeyMM0dUT/nfXhVPOKsfcfFiHsXLvmEM4iJCrHTefoa/jEk/ymC8uc/R18nYMveh3xlR/YwX8wohSh+oO8TtoMYtMtiXPiCGLzrOP6hx8WFu+MUqKT8QsY9y+ATBphjl5bzsWJdjG/ixVXzWLjtD/EA/YoxTD/VRb9L/9P5PFl9/AjBQ/4fK4L+uh3v6vc2mP3CyAsnL3XdNcZMvP6KY2wgq+k/+i3HIZUx8wJiwu0afmH9+bEq2pdT3SxQfkfp88s+Pr1tLgD/R4oQfOxE4nJik+aRsk3yVPshUy+Hl+UN5ripcd4DrXjDN5wF2wFNQls98LuBBKOI1rhXUxVUNhCj9CvfUznu51Pa1R+XXD+IK2/EH5cmrxO79TcYuMUv8YU+8/y7m5+hn6vesv0Wrtm5QdoD51z7zc3Vxv/DlZ/t2yIcz7pthi4i/VcTWFX+QIEAokdS5h4OzFhI+AUQgpJdmGczcxCqTpECdBByTkglBoMfAZOHlngJusu3RhEOMDVQnJAiZTNxngq0EGQKEYKV+2qE9Fkvq5PhyHUwu7GNR5jgWfwKdnSD6HUlSIKn4HSK1wzG8I4mfLAa0xXcsinGRj5MX4iuEGROPYyP5G/v5Pk70aBflo10cRzs84s8k9jaJ/M0Y0S6Tk6TBJSjKVbanz2N7aiN7+ZAkig/pMwkp9pHxZ7zwB+1D/uY7fIH/GGfGkYkefU6c0B4Jlf4wLnG3jfpJtsQccYIPKEf5IFS8eIpnrZwk4ONU0Mf6Y+ziC9rAJnzkbQ72Yjt/Ux/9wXZOEqLt2MgZOrFFXbSF32gbmykbSR3Uz+fUg5/oD7/7z/XT7yiW/B7HmX4yXiygJH1iKvq4Ns76PfoXX+AT6vFiV7ZiHz6hHDb6Ex71n4Wr5p/AuIgwf5lvLEzEM2XTMU39BKOfGAf6EoUf/qYPcTEY7LhFYht+wTbmQ4xb/EfbcR4zNqn/mmWsnzzA3GCc2f3AV3Gs0n5Hpv1nHBkfcg3lqYf6yuO5JP0fKmmfMYjiHv/hO3I2i3A4matmOCaSvBwFH3GIf4jtOE+IL2I23lfqY6BkU45D9Q/l8TlzifFj3WCORJHCOFEnYoPxYW7l7MJX1MUx/c0f2krnWcwDMWYi6UMkf/M9trFWpnmZNmkfH1A/7dAeddJ+9AF2cSyxxfH8jp+xw8du8B1zlzaJ0fKchdGeOHYxdqknjpv3R2DMn4wNNhHz5LaG+RfKRVIPvgonVr7vtN/suA4n0VgtJP7eKUbxt3OxTd4iZFAJUra8L1JgchnMB6eCgEtX/p4oRJoC5FoFL8f7QOiHXBLhnpsrNeEJduo8SUHBIkm9p6n+bgXMJQqQqWp3mo7N1VPmjaqXY9naj8mcHTDqhn7iyVbapX2OL9fh7dfnsc8klXMV+PSTOri81aXgZxJg6w+Z0PoOsUJfuD+DdvmMHVH+vkx1UBftQepHTGAHl7Xpb6S/zK3P+Z7joi9rdunzq5P+0QZ2YA924UPGJfoPX9BX2m+mPdmX3fkjkZJM8AHtMmZMYtrCJ7F9bMHn+JqE6wWO2vZJt9QffMH4eqEjP9EX6sR3F8qX9NOXC8cytj06Fj+fpfppO/oeH+MbYisdS/6mDvyAP2iHNrAxtbs8nviFOrEB/1EPNhDjfMY7us6WH6gLn1A21kO9J+sz+oOfOA57OTaycpz1O23hFy4LcVy0l7qjvfzN58Qzc496KIevsRuf0BfilvFiHLA99U/aXoxH/M7xxIYX+aG9yOin2Dfa935Su9FPsS9wScbN2wUTu6IfsCvOK+IGP6X+GwwpE+3Db9RHf+hXeV5F4g/8gh34iT4xTpSnHupbGv0fKr3/ROom9hlX5iRt+zhK+tQfY8zhi5hb6LuPa9lPn4gt+sdYMNfoC/3O2VXmUP1Deb6LOZ/yzMcYu9ga68nFf2SMhYHmTxzjGJfYHOMlN1/wG/ZQD3WSN7CVuqgnxgp28Rnt0B7H0360HbvS4/346m/mnM+hOoZ1mP5TjjbLscvffI6tMXbjHKKe8jzid8aTfEf8YFNu/qV2RfIZdcYcho/IWdEPwxX3zbAFxd+/iJuJO8lpfy0GtwWIqkedE5icARC8nLkw+PxkwsVFjMGOZwH9kWMYdMqwcHF2QIAgFiBnBZwJlheUgVhVb6wb2wnGuAMSgzZXD9/7wGdiqQz9pA4CF2HFmRC/s1jwHcGMf7CbdvkM/zCZazsCtBnqp26faHQ8kzCStvic7zkuZxdjEftHGW9TsItxob98F0WBL1PRHn+n7cl/WfHH/U2cuTHxKUcyYJxoK9c+/acv+I+6vb9LfcEf2MUx+A9/+bpVNt4PwxmxP14/GVvGju8YS9rBDnxcFSv8TdvU5dtRWcrU7JbNJELsT2M62o591AGxGXvwPwkcm6mrLi5Efucz+oKdHMdP7zORz6vGOfolxgfH5fzs54nqifHM8djobVM5fEJscgxtEws5/8T2+I56OI6ylMMftIl/Ivmbz2PfaB87o5+oq1w/nw923GLZ1A+0CRkjfErZ6D9YLt8Mo32xnWgj7QzUf+YYcz71f9mOWP+S9H+opO00X9A2vqMPMMZrluGYSOIt2k09jAdzIPbdz+9M/wfiUP0Ty8ecT3lsjWPHODVbD/YTx/3Nn5jH+B2bWfv4Po2X1I98hj1xjcBnPq+pvG8ztI9dfBb7QLu0jx3l9SO1GXti7GILMckY02bMFcRtHFM+T2OXcrXxS+qOJN9hL2ODTZRN51/OLkh/qDPOXfpP282O63CSDbZCa6G50F7riGixERd/NPwO8QPipuKOGsSns0YvK8aBJAgIRIKGYOBnGszNDiSBAilDWQKBwKVOSJ0xKKkzF5Q5Dliv/mbC8n0ziYrvaT/Wh03UiX3Uxe/UR3KNE4if/M3nHJ/6Jm0v+pRjOS6Sv/m8ype+j6EsbdGOtwnKLn7Ptdtse/qZFX/xEj9ncPiSdup8Avtpv9wPmPMvpE+1hBTsiseX+83P2FZ/Y5pry9stm0m40XbqwydVtvN36v+0rlgPjP2grjQmIkmaqd/LrLQXJvVHP0Vby2ViexyX60/aXrlfsT36FZnGPcdV+Skl3y3puFE3ZfEXZegTTOO2v7abZbn/0c6q/mM7x3F8f/bDofR/qIz+i+NJzmYxhpwIVTEeE8mcpyw+iPbH8R/qOAzVP3xH+xwb+xlJPXE+D7ae/uZPemyc27QX4yXmAT6jHurrL15ifdEHMJajjbTtMmPZ1IeUjTak9sQ+RVv6qxdia7neZuziM8qW/cPPWHag8RgOoq3YYCu01oiLP7iiOE6cIK4tvl18v7ixuH3bDzebkTV8WTIOJoMdAy3+vqSDmNZJfZFDqRMuzXo5NtZDwDIJUvJZrDsyHpt+V26zXO9Ax6ccjE2xnmbb0+/9ij/u72ERYBIPpv0q9mdXbqzSYwfTFt+V24r2IiyqbM/VGesp10U9VXXF4yLTNsr1xzZiO2kbKWM9qZ/KZSJjW/G4HGNZyBl/bCf2a7B+SpnalCufKwOjTeX+NFN2sCy31W//Q/vN2lCud7j6kCP1x3wY7RgsY1lvLyy1MVRGu5bUPxwT64hjNNR6KBsZy8c64u/psbHN/uZKlR1pfWm7zdo+kC05e5oZR29XUu9g7MrZ1GzZ4eJ5HfOlsXYQNwmai403NBhaDE2GNhsR8beyuJb4NvG94sfFbdu+/C8nFQPTYmTAatQgpn/njm+GdfVFhs9yxzfL4ar3zc5pO/l/bZaidtmXV6BwT0m8zJ8rbzQaW4+1fAiVC7l3bSDmcmdkrg2jsdWJtmpr2078hPg+Ee2FBhtR8TdWRPytKW4gbiT+u7i1OKntqu3/mDXeaBxOKulnxR8v8T0uiD9uzjbxZzQajcblhdfu+EZb+4TPSF9tI35MfI/4VhHxhxYbUfE3XlxDXE98l/hh8ZPirm1f/9B52Q4YjcNJib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    <defaultgrade>1.0000000</defaultgrade>
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    <hidden>0</hidden>
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    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
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    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>a={5:11:.1};
b={5:11:.01};
c={1:5};
d={1:11:1};</text>
</varsrandom>
<varsglobal><text>ans = a * b - pow(c,2);</text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
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<text></text>
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  </question>

<!-- question: 358061  -->
  <question type="formulas">
    <name>
      <text>L08 - b(c+d) + a</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Evaluate the Expression:</p>
<h3 style="text-align: left;">{b}({c} + {d}) + {a}</h3>
<script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script>
<script>
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                                  c, ctx             see https://www.w3schools.com/tags/canvas_measuretext.asp
                                  size               size of the font w/ px, e.g. '14 px'
                                                       note that the size of the font can be defined in any units,
                                                      e.g. small, medium, xx-large, 150%, 1.25cm, 22px
                                                      since it is always transformed into px units
                                  sizeN              size of the font w/o px, e.g. '14'
                                  family            family of the font, eg. "Times New Roman", Times, serif
                                  txt                 text of the input, e.g. '123456'
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        var sizeN = Number(size.substring(0, size.length - 2));
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</script>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text><![CDATA[<table>
    <tbody>
        <tr>
            <td>
                <h3>{b}(<span class="" style="color: rgb(255, 51, 102);">{c} + {d}</span>)+{a}</h3>
            </td>
            <td>&nbsp; &nbsp; &nbsp; &nbsp; &nbsp;&nbsp;</td>
            <td>First simplify inside the parentheses<br>
                <h3><span>Add <span class="" style="color: rgb(255, 51, 102);">{c} + {d}</span></span></h3><br>
            </td>
            <td style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-parentheses.png" alt="parentheses" width="201" height="57" role="presentation"></td>
        </tr>
        <tr>
            <td>
                <h3><span class="" style="color: rgb(51, 102, 255);">{b}({=c+d})</span>+{a}</h3>
            </td>
            <td></td>
            <td>
                <h3><span>Multiply <span class="" style="color: rgb(51, 102, 255);">{b}({=c+d})</span></span></h3>
            </td>
            <td style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-Multiplication.png" alt="Multiplication" width="200" height="55" role="presentation"></td>
        </tr>
        <tr>
            <td>
                <h3><span class="" style="color: rgb(51, 255, 102);">{=b*(c + d)}+{a}</span></h3>
            </td>
            <td></td>
            <td>
                <h3>Add&nbsp;<span class="" style="color: rgb(51, 255, 102);">{=b*(c + d)}+{a}</span></h3>
            </td>
            <td style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-addition.png" alt="Addition or Subtraction" width="201" height="57" role="presentation"><br></td>
        </tr>
        <tr>
            <td>
                <h3>{ans}</h3>
            </td>
            <td></td>
            <td></td>
            <td></td>
        </tr>
    </tbody>
</table>]]></text>
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</file>
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MVM8/vX3yp8LWXLDyLRUwc4/n0QZ8Kby9YmI0sj+Z67jNnuXOl5olr0P62VhDHOn76mdI5pY5Td/GO8VuPdA42fR73k0aJRxxfjTqGOiaVosdIx86bK1XHrdLfPz0Wlc6rmCr2O5ZSze+zTB+DYmj/+ufLmwOxN2uNRbAhbu9gW2axNtVi7bu6UjegOdzSMDjc09QW5jYPC0ss1lYMHvHBWnTy6wmVnOTy6KRfKtZEsWCr5sSeR/sqFlN581SyzhSN9eJQX+suXpx4wfb6zTOzzypDQZXOW0wFRzXHIaLHqlxcVXuMRbkA0j4riWwPHUdvzry/K/GcUQ8dB28exN6sNVZtg01XCRDrzZXm+u0QbLqd+m9/c7bFWlPhyppuq/7EYu3OwnPhhoUFLcMLsab9x7Wkt2Z18tTJThGg70Xf1K0f5wqLrkzkfzbPPBqfP0HrY50AtT/9vz7XftI5nrKTsHf1SNv8xk6ycZ362Duhal7Nkc6bN09+jRHtX6GTX2uKt3apMMkfyzw6ocfv5dU23lxpsHnHJT6Gsljkah/e/Hm1hhT93DoOCqe41mK/H8WORzRdWzzGcV6pz/M/o34mb66oF2tah9YY59TaNa/3GOr73rxS26Vof+nvYLoGby7E3qw1Vo2DrcUmRqwzV5rrz6tdsL1poaaratP6NYVL9Jy1/oPC9QNawi0NQ8Kdja3hoaahhVuhS5ot1mzfq3JrkTpp6YT22rXf7/R1T52MUsptVwydrJ8786wu45860MIq+Vp6Aiy2bVTfS2NAkeWNjRZDx8f7GbVOL4Ze+qqFVjI274bksS9EjTOumGmw5dFx8o6f97hpbDour+ZJY1DH0Js/qp8tjSDt2xur45RH+yo1t+bRmFLH9827Osew1qI1eWOl9pcGvvbhjZXp76H2542T+h3U3OWOM2Jv1BqrtsG2Sq92Q6wzV5jdDbZ333yzcCXtxV/OL7yoYMaU08LUfo3hIvMyi7WrBwwKPxzYEn7aMDjcbbE2d9DQML95WFimq2vJOrpreoLTlQpvXNRDJ8V/P/AId3xqGjiVbvsrO2GmlNrO4/1NmwrzeOOl5ksD5a1H5rpjo12DbZ07rpia3+PNu+5xx0e97bxx0XS8wsMbl/qbm3+abbENHUNvXDp/ueNWTu+xWPfV/+2OTdXvVJ5N117vjkvxxiDuDFpjEWyIpYLtdYuxf+7bEM7t1xAutAi71CLsu+YV/QcVvDLnVRZnCrTrBjSH75s3WqjdaqF2e+OQcF9TW5hjsbZAz1tr3hZrK3Nr6InpCblccKTopFrpiVSmgVjsZOqZbqu1e+NkikKjkjBUsOYpdzy2R7CV+rmi+llStBZvrEwjppJjEU239aK31sGW/l6W+w+JvOm2+r3xxqV4YxB3Bq2xahxszTYxYp25wiwVbOdasF3QtzFc1q8pXGthdr3F2A8KtoQfZv7IvNGcoatpAweHWQ1DwuyG1vDzxrYwt2lomD9oWFg8yELN9rUyt+9a6AaHMy6aUrgS5IwrZv6qiT72xhTzNzd1PhEXosAZJ1PWfcWi0hmXqoDMU+54VHv8UtPQKVz5csZ5vv/qpmyrbRSCzRmnnz1PNfuQaSh7+0kfG63t3w+wKEzGVWp6u7LSx0+mV2OLPSZpiOpn8MYh1rvWWLUNtpXNw+1khFhfLjdfPu/C7F/5nXn9hRfC+RZsl/RrDNMt1m6yILtNV80syO7Qc9Iy71Kg6S8XNLaG+80HLNTmNLWFxwqxNtRibVhY2jzMgk3R5q+ju76SrF0nN29cNMUbU8x0X/9pJ3V9rVIVh3lKrTXFG+Op/aR446Lp+HLHL/W3SbDpc2+cp/aVR8fHG5fuQwGWP67lTIPNW+PaAw7vcgtTj++LFlrp2EpM8dZVyhRvH+lxEdUcf8R60RqLYEMsF2x6PtqV/ZvCTyzWFGWKMYXY49Ji7InMX5qKsyctzhaZS8xl2fy1ijSdPNMTWzURJFO8McX8j+QqTE8h2DoHW7Ft0+DqKcX2k/4sEa1Tj723jef/O/ML2Za1w9uPF5lCX9MtWK3D2w6x3rTGqm2wxasHiPWkoqpcsF1lwXazBdt9ja2FK2eKMrkwU4EW1dW0Jc26orZt7hhs1brGTkY6SW59+pkut35K8Z6dXL35oinemGIWO6F3l1JrTfHGeK53HktvXDQdX+74pabHRJ974zy1rzzFtk3H9ZRSa9ySPAcwj0JI33/WQsjbNuo9Bj3F24/Uf8SU+udDx07/HHnbItaL1lg1DjY7USHWm8vMl8+dmv3rvTMKtml9G8I1/ZrCTAu2hyzYnrBg0zbLc3PU2jfuutu9clAJheBw5oymeGOK+duHaxds+vk2XTPd3Y9M8cZ4rnceS29cNB1f7vilpsdEn3vjPLsEW5Ftaxlsiptnz/i8u5+ojkm5ff5u5aqwZv/Dim5fS8odU61DY0r9M6Ofu9TvG2Jv1hqrtsGmExhivbnUfKlEsF1kwXa1BdtPLdgezIJN28Roq7Xv2ImwJ+hE680bTfHGFDONk3L76okp3hhPLxa8cVEv2LxxxUyPiT73xnmmUVRs20rH1VodG/0+FguhGH/edinpmO3hags3/ceOnntXjB117BBrqTUWwYbYm4JNJ5sUnRR1ktFJUCekdJtqgyPFG1PMdH06MXrjamGKN8az2lio9vil6rHJU00QVBpi7z79TDZiG7ot6Y3bXur37j9uutW99ej9DrzwlW9k3/0Q73d3e6o1FPuPn1evme5ug9hbtcaqcbA12cSIdeZS86XvVBBsAyzYGizYGi3YbJtluTlq5R/e7HxCfGfFqm0nOmdsdH2y9kJwOOOiKd6YYqb7Et64WpjijfGsdo3VHr9UN9iccZ5usDnj0n1Uu8Zamq5FFAIoGZei45yO2RG+cPY3ulxxK0SmMxaxt2qNVdtgW9Y01E5iiPXlErN8sDWGWwc0hwcahoTHG1sL2yzNzVELnz/769leP0Sx5o3N+7ITHN64aIo3pphaT4rW7Y3tqSneGM/0eAhvXLTa45e6OQkYfe6N80yDrdi2CqI8ukXpjdtRplf8vHWnkfTGnXd3GbOj9P7Z8sYh9latsWocbI02MWKducQsGWx9LNj6WrD1t2AbaMHWYMFm2yzNzVEL3dBwxqW6weGMi6Z4Y0qZnoh1FdAb11NTvDGe1R7Hao9fqhtszjhPN9iccasndw3lX8+41R27I6zkZ94y/8nsu9vQ1eN0zI40xRuD2Fu1xqptsOkEhlhvLjbXlQi2Cy3YrrJgu8WC7RcWbI9ZsGmbGG210guNDjtRe2Oj+n4aUIoAb2w0xRtTSoVCitbujS2m1v30aZ9zvxdN8cZ4esfRGxftznHP68WLN87TCzZvnFQY59FVtmrWKXXMq93GM42x1++8u8sY7SulmmMT1dUx7+vVqJ85j46dNw6xt2qNVetga7OJEevLxea671yQ/au8M9uCbWAWbIMs2AZbsA0pbLMkN0etTNFJ2hsnX7Y1p895E9uCzd9GpnhjypnuVyfAjVdf547Nq5O4TvYav73WqeOS4o2Ldkw+NBv1IZsfntNl3LbA7Pw1qbF5vG2L2TXYim/rBZBifVvQ+NtEdUxi8BXbhx5TrUdjve9HtT89fnmKrSGNTFHJ8dFjogiMv2femF/PuKWwDs2n8d6YaLqOd596xh2H2Fu1xqptsOkEhlhvLjJfLBFsUy3YrsyC7ecWbI9asGmbGG211DvB6SSqk9dLtkapj9MTfR59z5s7muKNKafW4aETrE6gire4Xn2sr3lXAr25oyneGE9vbd64vOnahNandb9lgRm/325hkG6rMXn0eTqmmOnjWG7bdF+RuNZ4zOVrFjRaexrXxfaRR9to2/zjqPmK/X5680kdrzTuhL6m+TVnfs1am2IqxZs7PRbaLv/PSZwv/fmFvufNidhbtcaqcbA12MSIdeYi88V/LhJsz78QLtxjYLiqjwVbPwu2ARZsAy3YbJvFuTlqZft+/gmuFIqJfHAUTqDO3NEUb0wl6mRb7Vrz6ITtzRtN8cZ4vuQ8lt64vAqTStDc6babH0qCzT5PxxSzS7BVsK2OW0/Qz+rN2x30e6ffWW++6HNf/robTZWifXjzpse9UvR7682H2Ju1xiLYEHtTsMmnTvtcpwArhU7eOmHmT/w7KtikTsZpdJRDJ+9KTpop3hjP7gSb9K4epXjb7ehgk4quaiNI+/KCM1ptgOuKVrlYi2pcJcc3j9ai41FsH+nvfTk0X7FYReztWmP1KNg0WBtpY00yZbGejI1YZy4y15z238PbTz2d/at9G1s2vhqW/Pgn4dI+A8N1fRvDTD2H7YNg27adN1+t3GAnl7ftJJeemHWSUqg9ZWuOY/NXXbRNfp7U/Hz62BtTrb/68tcKJ1etLT3pax/6ur6vcd72nt1d56r9Dum0rfbtjfNU0ChE0n3ra/qet41CJ48+98Z5/uaO2dlW24JCj7k3rpgar8feCxdFv9atfeR/V0qpY6f163conVPr09fS371q1HZaT3qMRX7+ao5D/ncvnTMeg2oeE8TeqDVWt4Otj9k12AbaxIh15iJzoTnHYuze/i2FK2nX9mkIl5vT9hgYrrb/v8GCbVa/5vCQjXlsgAVbbntERMTtqRora61uB9twMwbbyTqJIdabirUnzUctxB60ILujf3O4qe+g8OO+TRZqTWGGeZtF3D0Wc3NtzBOmtvHmQkRErLXWWDUJtr3Mw8yT5g8Y8rtFul2EWGcuNH+pV4BasD0woCXcbdF2p3m7hdps+//7zUfs60/Y9xdk4715EBERa6011slZa6m51F5NplqsomDT4GHmnuah5okP9Wt+aaGuPiDWofYfHIUgm9d/cHi4f0t40HzAfMicY197zNSYBbltEBERt6dqK2usk7LWqijY5J+Yu5l7mI3mUHOCebB5/Iw+jQ94O0OsF580FWRScRaNX9P3ve0QERG3h3f2HbTcGusE85CsuXSxTA2mFl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    <shownumcorrect/>
<varsrandom><text>a={1:11:.01};
b={1:11:.1};
c={1:11:.1};
d={1:11:1};</text>
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<varsglobal><text>ans = b*(c+d)+a;</text>
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  </question>

<!-- question: 358062  -->
  <question type="formulas">
    <name>
      <text>L08 - b(c+d) -a</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Evaluate the Expression:</p>
<h3 style="text-align: left;">{b}({c} + {d}) - {a}</h3>
<script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script>
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                                  sizeN              size of the font w/o px, e.g. '14'
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    <generalfeedback format="html">
      <text><![CDATA[<table>
    <tbody>
        <tr>
            <td>
                <h3>{b}(<span class="" style="color: rgb(255, 51, 102);">{c} + {d}</span>)-{a}</h3>
            </td>
            <td>&nbsp; &nbsp; &nbsp; &nbsp; &nbsp;&nbsp;</td>
            <td>First simplify inside the parentheses<br>
                <h3><span>Add <span class="" style="color: rgb(255, 51, 102);">{c} + {d}</span></span></h3><br>
            </td>
            <td style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-parentheses.png" alt="parentheses" width="201" height="57" role="presentation"></td>
        </tr>
        <tr>
            <td>
                <h3><span class="" style="color: rgb(51, 102, 255);">{b}({=c+d})</span>-{a}</h3>
            </td>
            <td></td>
            <td>
                <h3><span>Multiply <span class="" style="color: rgb(51, 102, 255);">{b}({=c+d})</span></span></h3>
            </td>
            <td style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-Multiplication.png" alt="Multiplication" width="200" height="55" role="presentation"></td>
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                <h3><span class="" style="color: rgb(51, 255, 102);">{=b*(c + d)}-{a}</span></h3>
            </td>
            <td></td>
            <td>
                <h3>Subtract&nbsp;<span class="" style="color: rgb(51, 255, 102);">{=b*(c + d)}-{a}</span></h3>
            </td>
            <td style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-addition.png" alt="Addition or Subtraction" width="201" height="57" role="presentation"><br></td>
        </tr>
        <tr>
            <td>
                <h3>{ans}</h3>
            </td>
            <td></td>
            <td></td>
            <td></td>
        </tr>
    </tbody>
</table>]]></text>
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</file>
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    <shownumcorrect/>
<varsrandom><text>a={1:11:.01};
b={1:11:.1};
c={1:11:1};
d={1:11:1};</text>
</varsrandom>
<varsglobal><text>ans = b*(c+d)-a;</text>
</varsglobal>
<answernumbering><text>abc</text>
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</answers>
  </question>

<!-- question: 0  -->
  <question type="category">
    <category>
      <text>$course$/top/Default for MSII/Test#1/L08- Order of Operations/L08- Order Operations Word Problems</text>
    </category>
    <info format="html">
      <text></text>
    </info>
    <idnumber></idnumber>
  </question>

<!-- question: 358089  -->
  <question type="formulas">
    <name>
      <text>L08-Family Meal</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script>
<script>
    /*
                                  actualWidth    width of the input
                                  checkWidth     width at which the box becomes wider
                                  defaultWidth   default width of the box
                                  c, ctx             see https://www.w3schools.com/tags/canvas_measuretext.asp
                                  size               size of the font w/ px, e.g. '14 px'
                                                       note that the size of the font can be defined in any units,
                                                      e.g. small, medium, xx-large, 150%, 1.25cm, 22px
                                                      since it is always transformed into px units
                                  sizeN              size of the font w/o px, e.g. '14'
                                  family            family of the font, eg. "Times New Roman", Times, serif
                                  txt                 text of the input, e.g. '123456'
                */
    var defaultWidth = 30;
    document.write('<canvas id="canvas_1" style="display: none;"></canvas>');

    function newWidth() {
        var txt = $(".formulas_number").val();
        var size = $(".formulas_number").css('font-size');
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<table width="90%">
    <tbody>
        <tr>
            <td rowspan="4" width="75%">Mr. {name} took his family out to eat.&nbsp; They ordered a {entryName}, {sideName}, and drink for each of the {numberPeople} members of the family.&nbsp; He ordered {dessertName} for&nbsp;{numDesserts} people.&nbsp; Write an expression to find the total amount the {name} family spent on dinner before taxes and tip.&nbsp; Then evaluate the expression.</td>
            <td></td>
            <td style="text-align: center; border: 1px solid black;"><strong>D</strong><strong>rink</strong></td>
            <td style="text-align: center; border: 1px solid black;"><strong>${drinkD}.{drinkC}</strong></td>
        </tr>
        <tr>
            <td style="text-align: center;"></td>
            <td style="text-align: center; border: 1px solid black;"><strong>{entryName}</strong></td>
            <td style="text-align: center; border: 1px solid black;"><strong>${entryD}.{entryC}</strong></td>

        </tr>
        <tr>
            <td style="text-align: center;"></td>
            <td style="text-align: center; border: 1px solid black;"><strong>{sideName}</strong></td>
            <td style="text-align: center; border: 1px solid black;"><strong>${side}.00</strong></td>

        </tr>
        <tr>
            <td style="text-align: center;"></td>
            <td style="text-align: center; border: 1px solid black;"><strong>{dessertName}</strong></td>
            <td style="text-align: center; border: 1px solid black;"><strong>${dessert}</strong></td>

        </tr>
    </tbody>
</table>
<p dir="ltr" style="text-align: left;"><br></p>]]></text>
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    <defaultgrade>2.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text><![CDATA[name={"Adams","Brown","Castellano","Davis","Eatton","Franz","Gumm","Harrison","Izzo","June","Kraft","Lane","Maloney","National","Octopus","Prince"};
drinkD={1:3:1};
drinkC={10:90:10};
entryD={7:15:1};
entryC={10:90:10};
side={1:6:1};
dessert={2:10:1};
entryName={"Hamburger","Cheeseburger","Chicken Sandwich","Turkey Sandwich","Salad","Small Pizza","Tuna Fish Sandwich","Turkey Leg","Steak","Pulled Pork"};
sideName={"Fries","Corn","Corn on the Cob","Green Beans","Broccoli","Cabbage","Lima Beans","Bread","Sweet Potato","Baked Potato","Potato Chips","Fried Apples","Cinnamon Apples","Macaroni and Cheese"};
dessertName={"Ice Cream","Cake","Cheesecake","Frozen Yogurt","Pudding","Milk Shake"};
numberPeople={3:10:1};
]]></text>
</varsrandom>
<varsglobal><text>drink=drinkD+drinkC/100;
entry=entryD+entryC/100;
numDesserts=ceil(numberPeople/2);
cost=numberPeople*(drink+entry+side)+numDesserts*dessert;
costDollars=floor(cost);
costCents=round((cost-costDollars)*100,2);</text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
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  <text>4</text>
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 <vars1>
  <text></text>
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 <answer>
  <text>[drink,entry,side,dessert]</text>
 </answer>
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  <text></text>
 </vars2>
 <correctness>
  <text><![CDATA[((_0==drink&&_1==entry&&_2==side)||(_0==drink&&_2==entry&&_1==side)||(_1==drink&&_0==entry&&_2==side)||(_1==drink&&_2==entry&&_0==side)||(_2==drink&&_1==entry&&_0==side)||(_2==drink&&_0==entry&&_1==side)) &&_3==dessert]]></text>
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 </otherrule>
 <subqtext format="html">
<text><![CDATA[<p dir="ltr" style="text-align: left;">{numberPeople}({_0} + {_1} + {_2}) + {numDesserts}({_3})<br></p>]]></text>
 </subqtext>
 <feedback format="html">
<text><![CDATA[<p dir="ltr" style="text-align: left;"><span class="" style="color: rgb(255, 51, 102);">{numberPeople}({drink} + {entry} + {side}) </span>+ <span class="" style="color: rgb(51, 102, 255);">{numDesserts}({dessert})</span><br></p><p dir="ltr" style="text-align: left;"><span class="" style="color: rgb(51, 51, 51);">Explanation:</span></p><p dir="ltr" style="text-align: left;"><span class="" style="color: rgb(255, 51, 102);">Everyone ordered a drink, entry and side.&nbsp; Multiply the cost of the items by the number of people ({numberPeople}).</span></p><p dir="ltr" style="text-align: left;"><span class="" style="color: rgb(51, 102, 255);">{numDesserts} desserts were ordered.&nbsp; Multiply {numDesserts} x {dessert}</span></p><p dir="ltr" style="text-align: left;"><br></p>]]></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
<answers>
 <partindex>
  <text>1</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>1</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>numberPeople*(drink+entry+side) + numDesserts*dessert</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text><![CDATA[_err < 0.001]]></text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<p dir="ltr" style="text-align: left;">The cost of the meal is ${_0}</p>]]></text>
 </subqtext>
 <feedback format="html">
<text><![CDATA[<table>
    <tbody>
        <tr>
            <td>{numberPeople}(<span class="" style="color: rgb(255, 51, 102);">{drink}+{entry}+{side}</span>) + {numDesserts}({dessert})</td>
            <td></td>
            <td>Simplify inside the parentheses<br>Add&nbsp;<span class="" style="color: rgb(255, 51, 102);">{drink}+{entry}+{side}<br><br></span></td>
            <td></td>
        </tr>
        <tr>
            <td><span class="" style="color: rgb(51, 102, 255);">{numberPeople}({=drink+side+entry})</span>&nbsp;+ {numDesserts}({dessert})</td>
            <td></td>
            <td>Multiply&nbsp;<span class="" style="color: rgb(51, 102, 255);">{numberPeople}({=drink+side+entry})</span></td>
            <td></td>
        </tr>
        <tr>
            <td>{=numberPeople*(drink+side+entry)} + <span class="" style="color: rgb(152, 202, 62);">{numDesserts}({dessert})</span></td>
            <td></td>
            <td>Multiply&nbsp;<span class="" style="color: rgb(152, 202, 62);">{numDesserts}({dessert})</span></td>
            <td></td>
        </tr>
        <tr>
            <td><span class="" style="color: rgb(255, 204, 51);">{=numberPeople*(drink+side+entry)} +&nbsp; {=numDesserts*dessert}</span></td>
            <td></td>
            <td>Add&nbsp;<span class="" style="color: rgb(255, 204, 51);">{=numberPeople*(drink+side+entry)} +&nbsp; {=numDesserts*dessert}</span></td>
            <td></td>
        </tr>
       <tr>
            <td>${costDollars}.{costCents}</td>
            <td></td>
            <td>Cost of the meal before tax and tip.</td>
            <td></td>
        </tr>
    </tbody>
</table>]]></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 358087  -->
  <question type="formulas">
    <name>
      <text>Marathon</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script>
<script>
    /*
                                  actualWidth    width of the input
                                  checkWidth     width at which the box becomes wider
                                  defaultWidth   default width of the box
                                  c, ctx             see https://www.w3schools.com/tags/canvas_measuretext.asp
                                  size               size of the font w/ px, e.g. '14 px'
                                                       note that the size of the font can be defined in any units,
                                                      e.g. small, medium, xx-large, 150%, 1.25cm, 22px
                                                      since it is always transformed into px units
                                  sizeN              size of the font w/o px, e.g. '14'
                                  family            family of the font, eg. "Times New Roman", Times, serif
                                  txt                 text of the input, e.g. '123456'
                */
    var defaultWidth = 30;
    document.write('<canvas id="canvas_1" style="display: none;"></canvas>');

    function newWidth() {
        var txt = $(".formulas_number").val();
        var size = $(".formulas_number").css('font-size');
        var sizeN = Number(size.substring(0, size.length - 2));
        var family = $(".formulas_number").css('font-family');
        var c = document.getElementById("canvas_1");
        var ctx = c.getContext("2d");
        ctx.font = size + " " + family;
        var actualWidth = ctx.measureText(txt).width;
        var checkWidth = defaultWidth - sizeN;
        if (actualWidth >= checkWidth) {
            $(".formulas_number").width(actualWidth + sizeN);
        } else {
            $(".formulas_number").width(defaultWidth);
        }
    }
    $(document).ready(function() {
        $(".formulas_number").css("padding-left", "10px");
        newWidth();
        $(".formulas_number").keyup(function() {
            newWidth();
        });
    });
</script>
{name} is training for a {race}. On {=days[T1[0]]},&nbsp;{=days[T1[1]]}, and&nbsp;{=days[T1[2]]}, {name} trains for {Time1} hours.&nbsp;On {=days[T2[0]]} and {=days[T2[1]]}, {name} trains for {Time2} hours.&nbsp;On {=days[T3]} he trains for {Time3} hours.&nbsp; How many hours does {name} train each week?]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text><![CDATA[<table>
    <tbody>
        <tr style="border: 1px solid black">
            <td style="border: 1px solid black">
                <h3>{=days[T1[0]]},&nbsp;{=days[T1[1]]}, and&nbsp;{=days[T1[2]]}</h3>
            </td>
            <td style="border: 1px solid black"></td>

            <td style="border: 1px solid black">
                <h3>{Time1} hours each day</h3>
            </td>
            <td style="border: 1px solid black"></td>

            <td style="border: 1px solid black">
                <h3>3({Time1})</h3>
            </td>
        </tr>
        <tr style="border: 1px solid black">
            <td style="border: 1px solid black">
                <h3>{=days[T2[0]]} and {=days[T2[1]]}</h3>
            </td>
            <td style="border: 1px solid black"></td>

            <td style="border: 1px solid black">
                <h3>{Time2} hours each day</h3>
            </td>
            <td style="border: 1px solid black"></td>

            <td style="border: 1px solid black">
                <h3>2({Time2})</h3>
            </td>
        </tr>
        <tr style="border: 1px solid black">
            <td style="border: 1px solid black">
                <h3>{=days[T3]}</h3>
            </td>
            <td style="border: 1px solid black"></td>

            <td style="border: 1px solid black">
                <h3>{Time3} hours</h3>
            </td>
            <td style="border: 1px solid black"></td>

            <td style="border: 1px solid black">
                <h3>{Time3}</h3>
            </td>
        </tr>
    </tbody>
</table><br>
<h3><strong>Add the values:</strong></h3>
<table>
    <tbody>
        <tr>
            <td>
                <h3><span class="" style="color: rgb(255, 51, 102);">3({Time1})</span> + 2({Time2}) + {Time3}</h3>
            </td>
            <td></td>
            <td>
                <h3>Multiply <span class="" style="color: rgb(255, 51, 102);">3({Time1})</span></h3>&nbsp;
            </td>
        </tr>
        <tr>
            <td>
                <h3><span class="" style="color: rgb(51, 51, 51);">{=3*Time1}</span>+ <span class="" style="color: rgb(51, 102, 255);">2({Time2}) </span>+ {Time3}</h3>
            </td>
            <td></td>
            <td>
                <h3>Multiply&nbsp;<span class="" style="color: rgb(51, 102, 255);">2({Time2})</span></h3>
            </td>
        </tr>
        <tr>
            <td>

                <h3><span class="" style="color: rgb(51, 255, 102);">{=3*Time1}&nbsp;+&nbsp;{=2*Time2}&nbsp;+ {Time3}</span></h3>
            </td>
            <td></td>
            <td>
                <h3>Add {=3*Time1}&nbsp;+&nbsp;<span style="font-size: 1.64062rem; color: rgb(51, 255, 102);" class="">{=2*Time2}</span></h3>
            </td>
        </tr>
        <tr>
            <td>

                <h3><span class="" style="color: rgb(255, 204, 51);">{=3*Time1+2*Time2}</span><span class="" style="color: rgb(255, 204, 51);">&nbsp;+ {Time3}</span></h3>
            </td>
            <td></td>
            <td>
                <h3>Add <span class="" style="color: rgb(255, 204, 51);">{=3*Time1+2*Time2}</span><span style="font-size: 1.64062rem; color: rgb(255, 204, 51);" class="">&nbsp;+ {Time3}</span></h3>
            </td>
        </tr>
        <tr>
            <td>

                <h3>{ans}</h3>
            </td>
            <td></td>
            <td>
                <h3><br></h3>
            </td>
        </tr>
    </tbody>
</table>]]></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text><![CDATA[name={"Adam","Bert","Caleb","David","Elias","Fred","Gregory","Hosea","Isreal","Julius","Kevin","Liam","Noah"};
race={"5K","half-marathon","marathon","triathlon","mini-triathlon"};
randDays=shuffle([1,2,3,4,5,6]);
Time1={2,2.5,3,3.5};
Time2={4,4.5,5};
Time3={.5,1,1.5};
]]></text>
</varsrandom>
<varsglobal><text><![CDATA[units=["days","hours","weeks"];
days=["Sunday","Monday","Tuesday","Wednesday","Thursday","Friday","Saturday"];
T1=sort([randDays[0],randDays[1],randDays[2]]);
T2=sort([randDays[3],randDays[4]]);
T3=randDays[5];
ans=3*Time1+2*Time2+Time3;]]></text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>2</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>[ans,1]</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text><![CDATA[_err < 0.001]]></text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<h3 style="text-align: left;">{_0}{_1:units:MCE}</h3>]]></text>
 </subqtext>
 <feedback format="html">
<text></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 358088  -->
  <question type="formulas">
    <name>
      <text>supplies</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<table>
    <tbody>
        <tr>
            <td>
                <h3 style="text-align: left;">{name} is placing an order for office supplies.&nbsp;&nbsp;<br>Complete the order form for {N1} {=itemsPl[randItems[0]]},</h3>
                <h3 style="text-align: left;">&nbsp;{N3} {=itemsPl[randItems[2]]}, and {N2} {=itemsPl[randItems[1]]}.</h3>
            </td>
            <td></td>
            <td style="border: 2px solid blue">
                <h3><span class="" style="color: rgb(51, 102, 255);"><strong>Item</strong></span></h3>
            </td>
            <td style="border: 2px solid blue">
                <h3><span class="" style="color: rgb(51, 102, 255);"><strong>Cost</strong></span></h3>
            </td>
        </tr>
        <tr>
            <td></td>
            <td></td>
            <td style="border: 2px solid blue">{=items[randItems[0]]}</td>
            <td style="border: 2px solid blue">${price1D}.{price1C}</td>
        </tr>
        <tr>
            <td></td>
            <td></td>
            <td style="border: 2px solid blue">{=items[randItems[1]]}</td>
            <td style="border: 2px solid blue">${price2D}.{price2C}</td>
        </tr>
        <tr>
            <td></td>
            <td></td>
            <td style="border: 2px solid blue">{=items[randItems[2]]}</td>
            <td style="border: 2px solid blue">${price3D}.{price3C}</td>
        </tr>
    </tbody>
</table><br>DO NOT type dollar signs.<br>


<table width="90%">
    <tbody>
        <tr>
            <td style="text-align: center; border: 2px solid red">
                <h3><strong>Item Description</strong></h3>
            </td>
            <td style="text-align: center; border: 2px solid red">
                <h3><strong>Quantity</strong></h3>
            </td>

            <td style="text-align: center; border: 2px solid red">
                <h3><strong>Cost of Item</strong></h3>
            </td>
            <td style="text-align: center; border: 2px solid red">
                <h3><strong>Total Cost of Item</strong></h3>
            </td>

        </tr>
        <tr>
            <td style="text-align: center; border: 2px solid black">{=items[randItems[0]]}</td>
            <td style="text-align: center; border: 2px solid black">{N1}</td>
            <td style="text-align: center; border: 2px solid black">{price1D}.{price1C}</td>

            <td style="text-align: center; border: 2px solid black">{tprice1D}.{tprice1C}</td>


        </tr>
        <tr>
            <td style="text-align: center; border: 2px solid black">{=items[randItems[1]]}</td>
            <td style="text-align: center; border: 2px solid black">{N2}</td>
            <td style="text-align: center; border: 2px solid black">{price2D}.{price2C}</td>
            <td style="text-align: center; border: 2px solid black">{#B}</td>
        

        </tr> <tr>
            <td style="text-align: center; border: 2px solid black">{=items[randItems[2]]}</td>
            <td style="text-align: center; border: 2px solid black">{#C}</td>
            <td style="text-align: center; border: 2px solid black">{price3D}.{price3C}</td>
            <td style="text-align: center; border: 2px solid black">{#D}</td>

        </tr><tr>
            <td></td><td style="text-align: right;"></td>
            
            <td style="text-align: right;"><strong>Total Cost</strong></td>
            <td style="text-align: center; border: 2px solid black">{#E}</td>

        </tr>
    </tbody>
</table>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>4.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text><![CDATA[price1D={1,2,3,4};
price1C={10:100:1};
price2D={1,2,3,4};
price2C={10:100:1};
price3D={1,2,3,4};
price3C={10:100:1};
N1={1:5:1};
N2={1:5:1};
N3={1:5:1};
randItems=shuffle([0,1,2,3,4,5,6,7,8]);
name={"Anna","Barbara","Cheryl","Danika","Evelyn","Freyda","Georgia","Hanna","Isabella","Jacqueline","Karrie","Laura","Melanie","Nancy","Opal","Adam","Barry","Cameron","David","Elias","Frank","Gregory","Harry","Ian"};]]></text>
</varsrandom>
<varsglobal><text><![CDATA[itemsPl=["reams of paper","boxes of pens","rolls of tape","sticker papers","notebooks","calculators","boxes of pencils","highlighters","boxes of snacks"];
items=["ream of paper","box of pens","roll of tape","sticker paper","notebook","calculator","box of pencils","highlighters","box of snacks"];
price1=price1D+price1C/100;
tprice1=price1*N1;
tprice1D=floor(tprice1);
tprice1C=(tprice1-tprice1D)*100;
]]></text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
 <placeholder>
  <text>#B</text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>1</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>N2*(price2D+price2C/100)</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text><![CDATA[_err < 0.0001]]></text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text></text>
 </subqtext>
 <feedback format="html">
<text></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text><![CDATA[<p dir="ltr" style="text-align: left;"></p><p dir="ltr">Multiply the quantity (number of items purchased) x the cost of the item&nbsp;</p><p dir="ltr">{N2} x ${=(price2D+price2C/100)} = {=N2*(price2D+price2C/100)}</p><br><p></p>]]></text>
 </incorrectfeedback>
</answers>
<answers>
 <partindex>
  <text>1</text>
 </partindex>
 <placeholder>
  <text>#C</text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>1</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>N3</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text><![CDATA[_err < 0.001]]></text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text></text>
 </subqtext>
 <feedback format="html">
<text></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text><![CDATA[<p dir="ltr" style="text-align: left;">How many {=items[randItems[2]]} are ordered?</p>]]></text>
 </incorrectfeedback>
</answers>
<answers>
 <partindex>
  <text>2</text>
 </partindex>
 <placeholder>
  <text>#D</text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>1</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>N3*(price3D+price3C/100)</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text><![CDATA[_err < 0.0001]]></text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text></text>
 </subqtext>
 <feedback format="html">
<text></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text><![CDATA[<p dir="ltr" style="text-align: left;"></p><p dir="ltr">Multiply the quantity (number of items purchased) x the cost of the item&nbsp;</p><p dir="ltr">{N3} x ${=(price3D+price3C/100)} = {=N3*(price3D+price3C/100)}</p><br><br><p></p>]]></text>
 </incorrectfeedback>
</answers>
<answers>
 <partindex>
  <text>3</text>
 </partindex>
 <placeholder>
  <text>#E</text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>1</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>tprice1+(N3*(price3D+price3C/100))+(N2*(price2D+price2C/100))</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text><![CDATA[_err < 0.001]]></text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script>
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                                  sizeN              size of the font w/o px, e.g. '14'
                                  family            family of the font, eg. "Times New Roman", Times, serif
                                  txt                 text of the input, e.g. '123456'
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        var txt = $(".formulas_number").val();
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<text><![CDATA[<p dir="ltr" style="text-align: left;">To find the total cost add all the subtotals (total of each item)</p><p dir="ltr" style="text-align: left;">{tprice1}+{=(N3*(price3D+price3C/100))}+{=(N2*(price2D+price2C/100))} = {=tprice1+(N3*(price3D+price3C/100))+(N2*(price2D+price2C/100))}<br></p>]]></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 0  -->
  <question type="category">
    <category>
      <text>$course$/top/Default for MSII/Test#1/L08- Order of Operations/L08- Order Operations - Algebraic Expressions</text>
    </category>
    <info format="html">
      <text></text>
    </info>
    <idnumber></idnumber>
  </question>

<!-- question: 358284  -->
  <question type="formulas">
    <name>
      <text>a + b(c+d)</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Evaluate the Expression:</p>
<h3 style="text-align: left;">{a} + {b}({c} + {d})</h3>
<script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script>
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                                  size               size of the font w/ px, e.g. '14 px'
                                                       note that the size of the font can be defined in any units,
                                                      e.g. small, medium, xx-large, 150%, 1.25cm, 22px
                                                      since it is always transformed into px units
                                  sizeN              size of the font w/o px, e.g. '14'
                                  family            family of the font, eg. "Times New Roman", Times, serif
                                  txt                 text of the input, e.g. '123456'
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        newWidth();
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            newWidth();
        });
    });
</script>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text><![CDATA[<table>
    <tbody>
        <tr>
            <td>
                <h3>{a} + {b}(<span class="" style="color: rgb(255, 51, 102);">{c} + {d}</span>)</h3>
            </td>
            <td>&nbsp; &nbsp; &nbsp; &nbsp; &nbsp;&nbsp;</td>
            <td>First simplify inside the parentheses<br>
                <h3><span>Add <span class="" style="color: rgb(255, 51, 102);">{c} + {d}</span></span></h3><br>
            </td>
            <td style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-parentheses.png" alt="parentheses" width="201" height="57" role="presentation"></td>
        </tr>
        <tr>
            <td>
                <h3>{a} + <span class="" style="color: rgb(51, 102, 255);">{b}({=c+d})</span></h3>
            </td>
            <td></td><td><h3><span>Multiply {b}({=c+d})</span></h3>
            </td>
            <td style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-Multiplication.png" alt="Multiplication" width="200" height="55" role="presentation"></td>
        </tr>
        <tr>
            <td>
                <h3><span class="" style="color: rgb(51, 255, 102);">{a} + {=b*(c + d)}</span></h3>
            </td>
            <td></td>
            <td>
                <h3>Add <span class="" style="color: rgb(51, 255, 102);">{a} + {=b*(c + d)}</span></h3>
            </td>
            <td style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-addition.png" alt="Addition or Subtraction" width="201" height="57" role="presentation"><br></td>
        </tr>        <tr>
            <td><h3>{ans}</h3></td>
            <td></td>
            <td></td>
            <td></td>
        </tr>
    </tbody>
</table>]]></text>
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</file>
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    <shownumcorrect/>
<varsrandom><text>a={1:11:1};
b={1:11:1};
c={1:11:1};
d={1:11:1};</text>
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<!-- question: 358282  -->
  <question type="formulas">
    <name>
      <text>a b - c (d - e) + f</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<h3 style="text-align: left;">Evaluate the expression if a={a}, b={b}, and c = {f}</h3>
<h3 style="text-align: left;">ab<span style="font-size: 19.6875px;">&nbsp;-&nbsp;</span>&nbsp;{c}({d} - {e}) + c</h3>
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      <text><![CDATA[<tdp>&nbsp; &nbsp; &nbsp; &nbsp; &nbsp;&nbsp;</tdp>
<table>
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        <td><h3>ab&nbsp;-&nbsp;&nbsp;{c}(<span>{d} - {e}</span>) + c</h3></td>
        <td>&nbsp; &nbsp; &nbsp; &nbsp; &nbsp;&nbsp;</td>
        <td>Substitute the values of the variable:<br><h3>a={a}, b={b}, and c = {f}</h3></td>
        <td></td>
      </tr>
        <tr>
            <td>
                <h3>{a}({b}) -&nbsp;&nbsp;{c}(<span class="" style="color: rgb(255, 51, 102);">{d} - {e}</span>) + {f}</h3>

            </td>
            <td></td>
            <td>
                <h3><span>Parentheses:&nbsp; {d} - {e}</span></h3>
            </td>
            <td style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-parentheses.png" alt="parentheses" width="201" height="57" role="presentation"></td>
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                <h3><span class="" style="color: rgb(51, 102, 255);">{a}({b})</span>&nbsp;-&nbsp;&nbsp;{c}({=d-e}) + {f}</h3>
            </td>
            <td>

            </td>
            <td>
                <h3><span class="" style="color: rgb(51, 102, 255);">
                        <h3><span class="" style="color: rgb(51, 51, 51);">Multiply&nbsp;</span>{a}({b})</h3>
                    </span></h3>
            </td>
            <td style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-Multiplication.png" alt="Multiplication" width="200" height="55" role="presentation"><br></td>
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            <td>
                <h3>{=a*b}&nbsp;-&nbsp;&nbsp;<span class="" style="color: rgb(51, 255, 102);">{c}({=d-e})</span> + {f}</h3>

            </td>
            <td>&nbsp; &nbsp; &nbsp; &nbsp; &nbsp;&nbsp;</td>
            <td>
                <h3>Multiply <span class="" style="color: rgb(51, 255, 102);">{c}({=d-e})</span></h3>
            </td>
            <td style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-Multiplication.png" alt="Multiplication" width="200" height="55" role="presentation"></td>
        </tr>
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            <td>
                <h3><span class="" style="color: rgb(255, 204, 51);">{=a*b}&nbsp;-&nbsp;&nbsp;{=c*(d-e)} </span>+ {f}</h3>

            </td>
            <td>

            </td>
            <td>
                <h3>Subtract&nbsp; <span class="" style="color: rgb(255, 204, 51);">{=a*b}&nbsp;- {=c*(d-e)}</span></h3>
            </td>
            <td style="text-align: left;"><img src="@@PLUGINFILE@@/ooo-addition.png" alt="Addition or Subtraction" width="201" height="57" role="presentation"></td>
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        <tr> </tr>
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            <td>
                <h3><span class="" style="color: rgb(204, 51, 255);">{=a*b-(c*(d-e))} </span><span class="" style="color: rgb(204, 51, 255);">+ {f}</span></h3>

            </td>
            <td></td>
            <td>
                <h3>Add <span class="" style="color: rgb(204, 51, 255);">{=a*b-(c*(d-e))} + {f}</span></h3>
            </td>
            <td style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-addition.png" alt="Addition or Subtraction" width="201" height="57" role="presentation"></td>
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            <td>
                <h3>{ans}</h3>
            </td>
            <td></td>
            <td></td>
            <td></td>
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    </tbody>
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</file>
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      <text>Your answer is correct.</text>
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    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
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      <text>Your answer is incorrect.</text>
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    <shownumcorrect/>
<varsrandom><text>a={8:15:1};
b={5:10:1};
c={1:5:1};
d={1:5:1};
e={1:10:1};
f={1:10:1};</text>
</varsrandom>
<varsglobal><text>d=d+e;

ans = a*b - c*(d-e) + f;</text>
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<answernumbering><text>abc</text>
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<text></text>
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  </question>

<!-- question: 358289  -->
  <question type="formulas">
    <name>
      <text>a b - c (d - e) + f</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<h3 style="text-align: left;">Evaluate the expression if a={a}, b={b}, and c = {f}</h3>
<h3 style="text-align: left;">ab<span style="font-size: 19.6875px;">&nbsp;-&nbsp;</span>&nbsp;{c}({d} - {e}) + c</h3>
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    <generalfeedback format="html">
      <text><![CDATA[<tdp>&nbsp; &nbsp; &nbsp; &nbsp; &nbsp;&nbsp;</tdp>
<table>
    <tbody>
      <tr>
        <td><h3>ab&nbsp;-&nbsp;&nbsp;{c}(<span>{d} - {e}</span>) + c</h3></td>
        <td></td>
        <td>Substitute the values of the variable:<br><h3>a={a}, b={b}, and c = {f}</h3></td>
        <td></td>
      </tr>
        <tr>
            <td>
                <h3>{a}({b}) -&nbsp;&nbsp;{c}(<span class="" style="color: rgb(255, 51, 102);">{d} - {e}</span>) + {f}</h3>

            </td>
            <td></td>
            <td>
                <h3><span>Parentheses:&nbsp; {d} - {e}</span></h3>
            </td>
            <td style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-parentheses.png" alt="parentheses" width="201" height="57" role="presentation"></td>
        </tr>
        <tr>
            <td>
                <h3><span class="" style="color: rgb(51, 102, 255);">{a}({b})</span>&nbsp;-&nbsp;&nbsp;{c}({=d-e}) + {f}</h3>
            </td>
            <td>

            </td>
            <td>
                <h3><span class="" style="color: rgb(51, 102, 255);">
                        <h3><span class="" style="color: rgb(51, 51, 51);">Multiply&nbsp;</span>{a}({b})</h3>
                    </span></h3>
            </td>
            <td style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-Multiplication.png" alt="Multiplication" width="200" height="55" role="presentation"><br></td>
        </tr>
        <tr>
            <td>
                <h3>{=a*b}&nbsp;-&nbsp;&nbsp;<span class="" style="color: rgb(51, 255, 102);">{c}({=d-e})</span> + {f}</h3>

            </td>
            <td>&nbsp; &nbsp; &nbsp; &nbsp; &nbsp;&nbsp;</td>
            <td>
                <h3>Multiply <span class="" style="color: rgb(51, 255, 102);">{c}({=d-e})</span></h3>
            </td>
            <td style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-Multiplication.png" alt="Multiplication" width="200" height="55" role="presentation"></td>
        </tr>
        <tr>
            <td>
                <h3><span class="" style="color: rgb(255, 204, 51);">{=a*b}&nbsp;-&nbsp;&nbsp;{=c*(d-e)} </span>+ {f}</h3>

            </td>
            <td>

            </td>
            <td>
                <h3>Subtract&nbsp; <span class="" style="color: rgb(255, 204, 51);">{=a/b}&nbsp;- {=c*(d-e)}</span></h3>
            </td>
            <td style="text-align: left;"><img src="@@PLUGINFILE@@/ooo-addition.png" alt="Addition or Subtraction" width="201" height="57" role="presentation"></td>
        </tr>

        <tr> </tr>
        <tr>
            <td>
                <h3><span class="" style="color: rgb(204, 51, 255);">{=a*b-(c*(d-e))} </span><span class="" style="color: rgb(204, 51, 255);">+ {f}</span></h3>

            </td>
            <td></td>
            <td>
                <h3>Add <span class="" style="color: rgb(204, 51, 255);">{=a*b-(c*(d-e))} + {f}</span></h3>
            </td>
            <td style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-addition.png" alt="Addition or Subtraction" width="201" height="57" role="presentation"></td>
        </tr>

        <tr>
            <td>
                <h3>{ans}</h3>
            </td>
            <td></td>
            <td></td>
            <td></td>
        </tr>
    </tbody>
</table><br>]]></text>
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</file>
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    <defaultgrade>1.0000000</defaultgrade>
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    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
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    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
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    <shownumcorrect/>
<varsrandom><text>a={8:15:1};
b={5:10:1};
c={1:5:1};
d={1:5:1};
e={1:10:1};
f={1:10:1};</text>
</varsrandom>
<varsglobal><text>d=d+e;

ans = a*b - c*(d-e) + f;</text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
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<text></text>
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<text></text>
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  </question>

<!-- question: 358283  -->
  <question type="formulas">
    <name>
      <text>Aa/b</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<h3 style="text-align: left;">Evaluate the expression if a={a}, b={b}, and c={c}</h3>
<h3 style="text-align: left;">\(\frac{{A}a}{c}\)</h3>
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    </questiontext>
    <generalfeedback format="html">
      <text><![CDATA[<table>
    <tbody>
        <tr>
            <td>
                <h3></h3>
                <h3></h3>
                <h3>\(\frac{{A}a}{c}\)</h3><span class="" style="color: rgb(255, 51, 102);"></span>
            </td>
            <td>
            </td>
            <td>
                <h3>Substitute the value of each variable:</h3>
                <h3><span class="" style="color: rgb(255, 51, 102);">a={a}, b={b}, and c={c}</span></h3>
            </td>
            <td>
            </td>
        </tr>

        <tr>
            <td>
                <h3></h3>
                <h3></h3>
                <h3></h3><h3>\(\frac{<span class="" style="color: rgb(255, 51, 102);">{A}({a})</span>}{{c}}\)</h3>
            </td>
            <td>&nbsp; &nbsp; &nbsp; &nbsp; &nbsp;&nbsp;</td>
            <td>
                <h3>{A}a means {A} times a, therefore&nbsp;</h3>
                <h3>parentheses are used around&nbsp;</h3>
                <h3>the number being substituted.</h3><p></p><h3><span>Multiply&nbsp;<span class="" style="color: rgb(255, 51, 102);">{A}({a})</span></span></h3><br><p></p>
            </td>
            <td style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-Multiplication.png" alt="Multiplication" width="200" height="55" role="presentation"><br></td>
        </tr>
        <tr>
            <td>
                <h3></h3>
                <h3></h3>
                <h3><span class="" style="color: rgb(51, 102, 255);"></span></h3>
                <h3><span class="" style="color: rgb(51, 102, 255);">\(\frac{{=A*a}}{{c}}\)</span></h3>
            </td>
            <td>&nbsp; &nbsp; &nbsp; &nbsp; &nbsp;&nbsp;</td>
            <td>
                <h3></h3><h3><span>Divide&nbsp;<span class="" style="color: rgb(51, 102, 255);">{=A*a}({c})</span></span></h3>
            </td>
            <td style="text-align: center;"><img src="@@PLUGINFILE@@/ooo-Multiplication.png" alt="Multiplication" width="200" height="55" role="presentation"></td>
        </tr>
        <tr>
            <td>
                <h3>{ans}</h3>
                <h3></h3>
                <h3><span class="" style="color: rgb(51, 102, 255);"></span></h3>
                <h3></h3>
            </td>
            <td>&nbsp; &nbsp; &nbsp; &nbsp; &nbsp;&nbsp;</td>
            <td>
                <h3><span>
                        <h3><br></h3>
                    </span></h3>
            </td>
            <td style="text-align: center;"><br></td>
        </tr>
        
    </tbody>
</table><br>]]></text>
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</file>
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<varsrandom><text>a={8:16:1};
b={1:6:1};
A={8:16:1};
c={1:10:1};</text>
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<!-- question: 358287  -->
  <question type="formulas">
    <name>
      <text>Aa/b</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<h3 style="text-align: left;">Evaluate the expression if a={a}, b={b}, and c={c}</h3>
<h3 style="text-align: left;">\(\frac{{A}a}{c}\)</h3>
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      <text><![CDATA[<table>
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                <h3></h3>
                <h3></h3>
                <h3>\(\frac{{A}a}{c}\)</h3><span class="" style="color: rgb(255, 51, 102);"></span>
            </td>
            <td>
            </td>
            <td>
                <h3>Substitute the value of each variable:</h3>
                <h3><span class="" style="color: rgb(255, 51, 102);">a={a}, b={b}, and c={c}</span></h3>
            </td>
            <td>
            </td>
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                <h3></h3>
                <h3></h3><h3>\(\frac{<span class="" style="color: rgb(255, 51, 102);">{A}({a})</span>}{{c}}\)</h3>
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            <td>&nbsp; &nbsp; &nbsp; &nbsp; &nbsp;&nbsp;</td>
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                <h3>{A}a means {A} times a, therefore&nbsp;</h3>
                <h3>parentheses are used around&nbsp;</h3>
                <h3>the number being substituted.</h3><p></p><h3><span>Multiply&nbsp;<span class="" style="color: rgb(255, 51, 102);">{A}({a})</span></span></h3><br><p></p>
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                <h3></h3>
                <h3></h3>
                <h3><span class="" style="color: rgb(51, 102, 255);"></span></h3>
                <h3><span class="" style="color: rgb(51, 102, 255);">\(\frac{{=A*a}}{{c}}\)</span></h3>
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            <td>&nbsp; &nbsp; &nbsp; &nbsp; &nbsp;&nbsp;</td>
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                <h3></h3><h3><span>Divide&nbsp;<span class="" style="color: rgb(51, 102, 255);">{=A*a}({c})</span></span></h3>
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                <h3>{ans}</h3>
                <h3></h3>
                <h3><span class="" style="color: rgb(51, 102, 255);"></span></h3>
                <h3></h3>
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                        <h3><br></h3>
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</file>
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</file>
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    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text>a={8:16:1};
b={1:6:1};
A={8:16:1};
c={1:10:1};</text>
</varsrandom>
<varsglobal><text>A=A*c;
ans=A*a/c;</text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
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 <answer>
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 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text>_err == 0</text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
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  <text></text>
 </otherrule>
 <subqtext format="html">
<text></text>
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 <feedback format="html">
<text></text>
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<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 358281  -->
  <question type="formulas">
    <name>
      <text>N+fv1</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<h3 style="text-align: left;">Evaluate the expression if {=variable[1]} = {number}<br></h3>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text><![CDATA[<table>
    <tbody>
        <tr>
            <td>
                <h3>{question}</h3>
            </td>
            <td>&nbsp; &nbsp; &nbsp; &nbsp; &nbsp;&nbsp;</td>
            <td>


                <h3>1.&nbsp; Substitute{=variable[1]} = {number}</h3>
            </td>
        </tr>
        <tr>
            <td>
                <h3></h3><h3>{varNum} + <span class="" style="color: rgb(255, 51, 102);">{factor}({number})</span></h3></td>
            <td></td>
            <td>
                <h3>2.&nbsp; Multiply <span class="" style="color: rgb(255, 51, 102);">{factor} x {number}</span></h3>
            </td>
        </tr>
        <tr>
            <td>
                <h3></h3><h3><span class="" style="color: rgb(51, 102, 255);">{varNum} + {=factor*number}</span></h3></td>
            <td></td>

            <td>
                <h3>3.&nbsp;<span class="" style="color: rgb(51, 102, 255);"> Add</span></h3>
            </td>


        </tr>
        <tr>
            <td>
                <h3>{ans}</h3>
            </td>
            <td></td>
            <td></td>

        </tr>
    </tbody>
</table>]]></text>
    </generalfeedback>
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    <penalty>0.3333333</penalty>
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    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text><![CDATA[variable=shuffle(["a","b","c","d","f","m","n","p","s","r","t","x","y","z"]);
number1={8:21:1};
number2={8:21:1};
factor={2:8:1};]]></text>
</varsrandom>
<varsglobal><text><![CDATA[number=(number1>number2)?number1:number2;
varNum=(number1>number2)?number2:number1;
ans=factor*number+varNum;
question=join("",varNum," + ",factor,variable[1]);]]></text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
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  <text>0</text>
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 <placeholder>
  <text></text>
 </placeholder>
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 <numbox>
  <text>1</text>
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 <vars1>
  <text></text>
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 <answer>
  <text>ans</text>
 </answer>
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  <text></text>
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 <correctness>
  <text>_err == 0</text>
 </correctness>
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  <text>1</text>
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  <text></text>
 </postunit>
 <ruleid>
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 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<h3 style="text-align: left;">{question}</h3>]]></text>
 </subqtext>
 <feedback format="html">
<text></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 358274  -->
  <question type="formulas">
    <name>
      <text>N-v</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<h3 style="text-align: left;">Evaluate the expression if {variable} = {varNum}<br></h3>
<script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script>
<script>
    /*
                                  actualWidth    width of the input
                                  checkWidth     width at which the box becomes wider
                                  defaultWidth   default width of the box
                                  c, ctx             see https://www.w3schools.com/tags/canvas_measuretext.asp
                                  size               size of the font w/ px, e.g. '14 px'
                                                       note that the size of the font can be defined in any units,
                                                      e.g. small, medium, xx-large, 150%, 1.25cm, 22px
                                                      since it is always transformed into px units
                                  sizeN              size of the font w/o px, e.g. '14'
                                  family            family of the font, eg. "Times New Roman", Times, serif
                                  txt                 text of the input, e.g. '123456'
                */
    var defaultWidth = 30;
    document.write('<canvas id="canvas_1" style="display: none;"></canvas>');

    function newWidth() {
        var txt = $(".formulas_number").val();
        var size = $(".formulas_number").css('font-size');
        var sizeN = Number(size.substring(0, size.length - 2));
        var family = $(".formulas_number").css('font-family');
        var c = document.getElementById("canvas_1");
        var ctx = c.getContext("2d");
        ctx.font = size + " " + family;
        var actualWidth = ctx.measureText(txt).width;
        var checkWidth = defaultWidth - sizeN;
        if (actualWidth >= checkWidth) {
            $(".formulas_number").width(actualWidth + sizeN);
        } else {
            $(".formulas_number").width(defaultWidth);
        }
    }
    $(document).ready(function() {
        $(".formulas_number").css("padding-left", "10px");
        newWidth();
        $(".formulas_number").keyup(function() {
            newWidth();
        });
    });
</script>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text><![CDATA[<h3></h3><h3></h3><h3></h3><h3></h3><table>
    <tbody>
        <tr>
            <td><h3>{question}</h3></td>
            <td>&nbsp; &nbsp; &nbsp; &nbsp; &nbsp;&nbsp;</td>
            <td><h3><br></h3></td>
            <td><h3><br></h3></td>
        </tr>
        <tr>
            <td><h3><span class="" style="color: rgb(255, 51, 102);"><h3><span class="" style="color: rgb(51, 51, 51);">{number} - </span>{varNum}<span style="font-size: 1.64062rem; color: rgb(73, 80, 87);">&nbsp;</span></h3></span></h3></td>
            <td></td>
            <td><h3>1.&nbsp; Substitute <span class="" style="color: rgb(255, 51, 102);">{variable}</span> = {varNum}&nbsp;</h3></td><td></td>
        </tr>
        <tr>
            <td><h3>{=number-varNum}</h3></td>
            <td></td>
            <td><h3>2.&nbsp; Subtract</h3></td>
            <td></td>
        </tr>
    </tbody>
</table>]]></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text><![CDATA[variable={"a","b","c","d","f","m","n","p","s","r","t","x","y","z"};
number1={1:21:1};
number2={1:21:1};]]></text>
</varsrandom>
<varsglobal><text><![CDATA[number=(number1>number2)?number1:number2;
varNum=(number1>number2)?number2:number1;
ans=number-varNum;
question=join("",number," - ",variable);]]></text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>1</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>ans</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text>_err == 0</text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<h3 style="text-align: left;">{question}</h3>]]></text>
 </subqtext>
 <feedback format="html">
<text></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 358280  -->
  <question type="formulas">
    <name>
      <text>Na+B</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<h3 style="text-align: left;">Evaluate the expression if {=variable[1]} = {number}<br></h3>
<script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script>
<script>
    /*
                                  actualWidth    width of the input
                                  checkWidth     width at which the box becomes wider
                                  defaultWidth   default width of the box
                                  c, ctx             see https://www.w3schools.com/tags/canvas_measuretext.asp
                                  size               size of the font w/ px, e.g. '14 px'
                                                       note that the size of the font can be defined in any units,
                                                      e.g. small, medium, xx-large, 150%, 1.25cm, 22px
                                                      since it is always transformed into px units
                                  sizeN              size of the font w/o px, e.g. '14'
                                  family            family of the font, eg. "Times New Roman", Times, serif
                                  txt                 text of the input, e.g. '123456'
                */
    var defaultWidth = 30;
    document.write('<canvas id="canvas_1" style="display: none;"></canvas>');

    function newWidth() {
        var txt = $(".formulas_number").val();
        var size = $(".formulas_number").css('font-size');
        var sizeN = Number(size.substring(0, size.length - 2));
        var family = $(".formulas_number").css('font-family');
        var c = document.getElementById("canvas_1");
        var ctx = c.getContext("2d");
        ctx.font = size + " " + family;
        var actualWidth = ctx.measureText(txt).width;
        var checkWidth = defaultWidth - sizeN;
        if (actualWidth >= checkWidth) {
            $(".formulas_number").width(actualWidth + sizeN);
        } else {
            $(".formulas_number").width(defaultWidth);
        }
    }
    $(document).ready(function() {
        $(".formulas_number").css("padding-left", "10px");
        newWidth();
        $(".formulas_number").keyup(function() {
            newWidth();
        });
    });
</script>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text><![CDATA[<table>
    <tbody>
        <tr>
            <td>
                <h3>{question}</h3>
            </td>
            <td>&nbsp; &nbsp; &nbsp; &nbsp; &nbsp;&nbsp;</td>
            <td>


                <h3>1.&nbsp; Substitute{=variable[1]} = {number}</h3>
            </td>
        </tr>
        <tr>
            <td>
                <h3>{factor}({number}) + {varNum}</h3>
            </td>
            <td></td>
            <td>
                <h3>2.&nbsp; Multiply {factor} x {number}</h3>
            </td>
        </tr>
        <tr>
            <td>
                <h3>{=factor*number} + {varNum}</h3>
            </td>
            <td></td>

            <td>
                <h3>3.&nbsp; Add</h3>
            </td>


        </tr>
        <tr>
            <td>
                <h3>{=ans}</h3>
            </td>
            <td></td>
            <td></td>

        </tr>
    </tbody>
</table>]]></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text><![CDATA[variable=shuffle(["a","b","c","d","f","m","n","p","s","r","t","x","y","z"]);
number1={8:21:1};
number2={8:21:1};
factor={2:8:1};]]></text>
</varsrandom>
<varsglobal><text><![CDATA[number=(number1>number2)?number1:number2;
varNum=(number1>number2)?number2:number1;
ans=factor*number+varNum;
question=join("",factor,variable[1]," + ",varNum);]]></text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>1</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>ans</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text>_err == 0</text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<h3 style="text-align: left;">{question}</h3>]]></text>
 </subqtext>
 <feedback format="html">
<text></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 358275  -->
  <question type="formulas">
    <name>
      <text>Nv</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<h3 style="text-align: left;">Evaluate the expression if {variable} = {varNum}<br></h3><script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script>
<script>
    /*
                                  actualWidth    width of the input
                                  checkWidth     width at which the box becomes wider
                                  defaultWidth   default width of the box
                                  c, ctx             see https://www.w3schools.com/tags/canvas_measuretext.asp
                                  size               size of the font w/ px, e.g. '14 px'
                                                       note that the size of the font can be defined in any units,
                                                      e.g. small, medium, xx-large, 150%, 1.25cm, 22px
                                                      since it is always transformed into px units
                                  sizeN              size of the font w/o px, e.g. '14'
                                  family            family of the font, eg. "Times New Roman", Times, serif
                                  txt                 text of the input, e.g. '123456'
                */
    var defaultWidth = 30;
    document.write('<canvas id="canvas_1" style="display: none;"></canvas>');

    function newWidth() {
        var txt = $(".formulas_number").val();
        var size = $(".formulas_number").css('font-size');
        var sizeN = Number(size.substring(0, size.length - 2));
        var family = $(".formulas_number").css('font-family');
        var c = document.getElementById("canvas_1");
        var ctx = c.getContext("2d");
        ctx.font = size + " " + family;
        var actualWidth = ctx.measureText(txt).width;
        var checkWidth = defaultWidth - sizeN;
        if (actualWidth >= checkWidth) {
            $(".formulas_number").width(actualWidth + sizeN);
        } else {
            $(".formulas_number").width(defaultWidth);
        }
    }
    $(document).ready(function() {
        $(".formulas_number").css("padding-left", "10px");
        newWidth();
        $(".formulas_number").keyup(function() {
            newWidth();
        });
    });
</script>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text><![CDATA[<h3></h3><h3></h3><h3></h3><h3></h3><table>
    <tbody>
        <tr>
            <td><h3>{question}</h3></td>
            <td>&nbsp; &nbsp; &nbsp; &nbsp; &nbsp;&nbsp;</td>
            <td><h3><br></h3></td>
            <td><h3><br></h3></td>
        </tr>
        <tr>
            <td><h3>{number}<span class="" style="color: rgb(51, 102, 255);">({varNum})</span><span style="font-size: 1.64062rem;">&nbsp;</span></h3></td>
            <td></td>
            <td><h3>1.&nbsp; Substitute <span class="" style="color: rgb(51, 51, 51);">{variable}</span> = {varNum}</h3><h3>Place {varNum} in <span class="" style="color: rgb(51, 102, 255);">parentheses to show it is multiplication&nbsp;</span></h3></td><td></td>
        </tr>
        <tr>
            <td><h3>{=varNum*number}</h3></td>
            <td></td>
            <td><h3>2.&nbsp; Multiply</h3></td>
            <td></td>
        </tr>
    </tbody>
</table>]]></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text><![CDATA[variable={"a","b","c","d","f","m","n","p","s","r","t","x","y","z"};
number={1:11:1};
varNum={1:11:1};]]></text>
</varsrandom>
<varsglobal><text><![CDATA[ans=number*varNum;
question=join("",number,variable);]]></text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>1</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>ans</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text>_err == 0</text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<h3 style="text-align: left;">{question}</h3>]]></text>
 </subqtext>
 <feedback format="html">
<text></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 358279  -->
  <question type="formulas">
    <name>
      <text>Nv1 + v2</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<h3 style="text-align: left;">Evaluate the expression if {=variable[1]} = {number}<br></h3><script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script>
<script>
    /*
                                  actualWidth    width of the input
                                  checkWidth     width at which the box becomes wider
                                  defaultWidth   default width of the box
                                  c, ctx             see https://www.w3schools.com/tags/canvas_measuretext.asp
                                  size               size of the font w/ px, e.g. '14 px'
                                                       note that the size of the font can be defined in any units,
                                                      e.g. small, medium, xx-large, 150%, 1.25cm, 22px
                                                      since it is always transformed into px units
                                  sizeN              size of the font w/o px, e.g. '14'
                                  family            family of the font, eg. "Times New Roman", Times, serif
                                  txt                 text of the input, e.g. '123456'
                */
    var defaultWidth = 30;
    document.write('<canvas id="canvas_1" style="display: none;"></canvas>');

    function newWidth() {
        var txt = $(".formulas_number").val();
        var size = $(".formulas_number").css('font-size');
        var sizeN = Number(size.substring(0, size.length - 2));
        var family = $(".formulas_number").css('font-family');
        var c = document.getElementById("canvas_1");
        var ctx = c.getContext("2d");
        ctx.font = size + " " + family;
        var actualWidth = ctx.measureText(txt).width;
        var checkWidth = defaultWidth - sizeN;
        if (actualWidth >= checkWidth) {
            $(".formulas_number").width(actualWidth + sizeN);
        } else {
            $(".formulas_number").width(defaultWidth);
        }
    }
    $(document).ready(function() {
        $(".formulas_number").css("padding-left", "10px");
        newWidth();
        $(".formulas_number").keyup(function() {
            newWidth();
        });
    });
</script>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text><![CDATA[<h3></h3>
<h3></h3>
<h3></h3>
<h3></h3>
<table>
    <tbody>
        <tr>
            <td>
                <h3>{question}</h3>
            </td>
            <td>&nbsp; &nbsp; &nbsp; &nbsp; &nbsp;&nbsp;</td>
            <td>


                <h3>1.&nbsp; Substitute <span class="" style="color: rgb(255, 51, 102);">&nbsp;</span><span class="" style="color: rgb(51, 102, 255);"><span class="" style="color: rgb(51, 51, 51);">{=variable[1]} = {number}</span></span></h3>
            </td>
        </tr>
        <tr>
            <td>
                <h3><span class="" style="color: rgb(255, 51, 102);">
                        <h3><span class="" style="color: rgb(51, 51, 51);"><span class="" style="color: rgb(255, 51, 102);">{factor}({number})</span> + </span><span class="" style="color: rgb(51, 51, 51);">{varNum}</span><span style="font-size: 1.64062rem; color: rgb(51, 51, 51);" class="">&nbsp;</span></h3>
                    </span></h3>
            </td>
            <td></td>
            <td>
                <h3>2.&nbsp; <span class="" style="color: rgb(255, 51, 102);">Multiply {factor} x {number}</span></h3>
            </td>
        </tr>
        <tr>
            <td>
                <h3><span class="" style="color: rgb(51, 102, 255);">{=factor*number} + {varNum}</span></h3>
            </td>
            <td></td>

            <td>
                <h3>3.&nbsp; <span class="" style="color: rgb(51, 102, 255);">Add</span></h3>
            </td>


        </tr>
        <tr>
            <td>
                <h3>{=ans}</h3>
            </td>
            <td></td>
            <td></td>

        </tr>
    </tbody>
</table>]]></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text><![CDATA[variable=shuffle(["a","b","c","d","f","m","n","p","s","r","t","x","y","z"]);
number1={8:21:1};
number2={8:21:1};
factor={2:8:1};]]></text>
</varsrandom>
<varsglobal><text><![CDATA[number=(number1>number2)?number1:number2;
varNum=(number1>number2)?number2:number1;
ans=factor*number+varNum;
question=join("",factor,variable[1]," + ",varNum);]]></text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>1</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>ans</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text>_err == 0</text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<h3 style="text-align: left;">{question}</h3>]]></text>
 </subqtext>
 <feedback format="html">
<text></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 358278  -->
  <question type="formulas">
    <name>
      <text>Nv1 - v2</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<h3 style="text-align: left;">Evaluate the expression if {=variable[1]} = {number}<br></h3><script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script>
<script>
    /*
                                  actualWidth    width of the input
                                  checkWidth     width at which the box becomes wider
                                  defaultWidth   default width of the box
                                  c, ctx             see https://www.w3schools.com/tags/canvas_measuretext.asp
                                  size               size of the font w/ px, e.g. '14 px'
                                                       note that the size of the font can be defined in any units,
                                                      e.g. small, medium, xx-large, 150%, 1.25cm, 22px
                                                      since it is always transformed into px units
                                  sizeN              size of the font w/o px, e.g. '14'
                                  family            family of the font, eg. "Times New Roman", Times, serif
                                  txt                 text of the input, e.g. '123456'
                */
    var defaultWidth = 30;
    document.write('<canvas id="canvas_1" style="display: none;"></canvas>');

    function newWidth() {
        var txt = $(".formulas_number").val();
        var size = $(".formulas_number").css('font-size');
        var sizeN = Number(size.substring(0, size.length - 2));
        var family = $(".formulas_number").css('font-family');
        var c = document.getElementById("canvas_1");
        var ctx = c.getContext("2d");
        ctx.font = size + " " + family;
        var actualWidth = ctx.measureText(txt).width;
        var checkWidth = defaultWidth - sizeN;
        if (actualWidth >= checkWidth) {
            $(".formulas_number").width(actualWidth + sizeN);
        } else {
            $(".formulas_number").width(defaultWidth);
        }
    }
    $(document).ready(function() {
        $(".formulas_number").css("padding-left", "10px");
        newWidth();
        $(".formulas_number").keyup(function() {
            newWidth();
        });
    });
</script>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text><![CDATA[<h3></h3>
<h3></h3>
<h3></h3>
<h3></h3>
<table>
    <tbody>
        <tr>
            <td>
                <h3>{question}</h3>
            </td>
            <td>&nbsp; &nbsp; &nbsp; &nbsp; &nbsp;&nbsp;</td>
            <td>


                <h3>1.&nbsp; Substitute <span class="" style="color: rgb(255, 51, 102);">&nbsp;</span><span class="" style="color: rgb(51, 102, 255);"><span class="" style="color: rgb(51, 51, 51);">{=variable[1]} = {number}</span></span></h3>
            </td>
        </tr>
        <tr>
            <td>
                <h3><span class="" style="color: rgb(255, 51, 102);">
                        <h3><span class="" style="color: rgb(51, 51, 51);"><span class="" style="color: rgb(255, 51, 102);">{factor}({number})</span> - </span><span class="" style="color: rgb(51, 51, 51);">{varNum}</span><span style="font-size: 1.64062rem; color: rgb(51, 51, 51);" class="">&nbsp;</span></h3>
                    </span></h3>
            </td>
            <td></td>
            <td>
                <h3>2.&nbsp; <span class="" style="color: rgb(255, 51, 102);">Multiply {factor} x {number}</span></h3>
            </td>
        </tr>
        <tr>
            <td>
                <h3><span class="" style="color: rgb(51, 102, 255);">{=factor*number} - {varNum}</span></h3>
            </td>
            <td></td>

            <td>
                <h3>3.&nbsp; <span class="" style="color: rgb(51, 102, 255);">Subtract&nbsp;</span></h3>
            </td>


        </tr>
        <tr>
            <td>
                <h3>{=ans}</h3>
            </td>
            <td></td>
            <td></td>

        </tr>
    </tbody>
</table>]]></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text><![CDATA[variable=shuffle(["a","b","c","d","f","m","n","p","s","r","t","x","y","z"]);
number1={8:21:1};
number2={8:21:1};
factor={2:8:1};]]></text>
</varsrandom>
<varsglobal><text><![CDATA[number=(number1>number2)?number1:number2;
varNum=(number1>number2)?number2:number1;
ans=factor*number-varNum;
question=join("",factor,variable[1]," - ",varNum);]]></text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>1</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>ans</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text>_err == 0</text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<h3 style="text-align: left;">{question}</h3>]]></text>
 </subqtext>
 <feedback format="html">
<text></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 358272  -->
  <question type="formulas">
    <name>
      <text>v+N</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<h3 style="text-align: left;">Evaluate the expression if {variable} = {varNum}<br></h3><script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script>
<script>
    /*
                                  actualWidth    width of the input
                                  checkWidth     width at which the box becomes wider
                                  defaultWidth   default width of the box
                                  c, ctx             see https://www.w3schools.com/tags/canvas_measuretext.asp
                                  size               size of the font w/ px, e.g. '14 px'
                                                       note that the size of the font can be defined in any units,
                                                      e.g. small, medium, xx-large, 150%, 1.25cm, 22px
                                                      since it is always transformed into px units
                                  sizeN              size of the font w/o px, e.g. '14'
                                  family            family of the font, eg. "Times New Roman", Times, serif
                                  txt                 text of the input, e.g. '123456'
                */
    var defaultWidth = 30;
    document.write('<canvas id="canvas_1" style="display: none;"></canvas>');

    function newWidth() {
        var txt = $(".formulas_number").val();
        var size = $(".formulas_number").css('font-size');
        var sizeN = Number(size.substring(0, size.length - 2));
        var family = $(".formulas_number").css('font-family');
        var c = document.getElementById("canvas_1");
        var ctx = c.getContext("2d");
        ctx.font = size + " " + family;
        var actualWidth = ctx.measureText(txt).width;
        var checkWidth = defaultWidth - sizeN;
        if (actualWidth >= checkWidth) {
            $(".formulas_number").width(actualWidth + sizeN);
        } else {
            $(".formulas_number").width(defaultWidth);
        }
    }
    $(document).ready(function() {
        $(".formulas_number").css("padding-left", "10px");
        newWidth();
        $(".formulas_number").keyup(function() {
            newWidth();
        });
    });
</script>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text><![CDATA[<h3></h3><h3></h3><h3></h3><h3></h3><table>
    <tbody>
        <tr>
            <td><h3>{question}</h3></td>
            <td>&nbsp; &nbsp; &nbsp; &nbsp; &nbsp;&nbsp;</td>
            <td><h3><br></h3></td>
            <td><h3><br></h3></td>
        </tr>
        <tr>
            <td><h3><span class="" style="color: rgb(255, 51, 102);">{varNum}</span> + {number}</h3></td>
            <td></td>
            <td><h3>1.&nbsp; Substitute <span class="" style="color: rgb(255, 51, 102);">{variable}</span> = {varNum}&nbsp;</h3></td><td></td>
        </tr>
        <tr>
            <td><h3>{=varNum+number}</h3></td>
            <td></td>
            <td><h3>2.&nbsp; Add</h3></td>
            <td></td>
        </tr>
    </tbody>
</table>]]></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text><![CDATA[variable={"a","b","c","d","f","m","n","p","s","r","t","x","y","z"};
number={1:21:1};
varNum={1:21:1};]]></text>
</varsrandom>
<varsglobal><text><![CDATA[ans=number+varNum;
question=join("",variable," + ",number);]]></text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>1</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>ans</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text>_err == 0</text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<h3 style="text-align: left;">{question}</h3>]]></text>
 </subqtext>
 <feedback format="html">
<text></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 358273  -->
  <question type="formulas">
    <name>
      <text>v-N</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<h3 style="text-align: left;">Evaluate the expression if {variable} = {varNum}<br></h3><script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script>
<script>
    /*
                                  actualWidth    width of the input
                                  checkWidth     width at which the box becomes wider
                                  defaultWidth   default width of the box
                                  c, ctx             see https://www.w3schools.com/tags/canvas_measuretext.asp
                                  size               size of the font w/ px, e.g. '14 px'
                                                       note that the size of the font can be defined in any units,
                                                      e.g. small, medium, xx-large, 150%, 1.25cm, 22px
                                                      since it is always transformed into px units
                                  sizeN              size of the font w/o px, e.g. '14'
                                  family            family of the font, eg. "Times New Roman", Times, serif
                                  txt                 text of the input, e.g. '123456'
                */
    var defaultWidth = 30;
    document.write('<canvas id="canvas_1" style="display: none;"></canvas>');

    function newWidth() {
        var txt = $(".formulas_number").val();
        var size = $(".formulas_number").css('font-size');
        var sizeN = Number(size.substring(0, size.length - 2));
        var family = $(".formulas_number").css('font-family');
        var c = document.getElementById("canvas_1");
        var ctx = c.getContext("2d");
        ctx.font = size + " " + family;
        var actualWidth = ctx.measureText(txt).width;
        var checkWidth = defaultWidth - sizeN;
        if (actualWidth >= checkWidth) {
            $(".formulas_number").width(actualWidth + sizeN);
        } else {
            $(".formulas_number").width(defaultWidth);
        }
    }
    $(document).ready(function() {
        $(".formulas_number").css("padding-left", "10px");
        newWidth();
        $(".formulas_number").keyup(function() {
            newWidth();
        });
    });
</script>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text><![CDATA[<h3></h3><h3></h3><h3></h3><h3></h3><table>
    <tbody>
        <tr>
            <td><h3>{question}</h3></td>
            <td>&nbsp; &nbsp; &nbsp; &nbsp; &nbsp;&nbsp;</td>
            <td><h3><br></h3></td>
            <td><h3><br></h3></td>
        </tr>
        <tr>
            <td><h3><span class="" style="color: rgb(255, 51, 102);">{varNum}</span> - {number}</h3></td>
            <td></td>
            <td><h3>1.&nbsp; Substitute <span class="" style="color: rgb(255, 51, 102);">{variable}</span> = {varNum}&nbsp;</h3></td><td></td>
        </tr>
        <tr>
            <td><h3>{=varNum-number}</h3></td>
            <td></td>
            <td><h3>2.&nbsp; Subtract</h3></td>
            <td></td>
        </tr>
    </tbody>
</table>]]></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text><![CDATA[variable={"a","b","c","d","f","m","n","p","s","r","t","x","y","z"};
number1={1:21:1};
number2={1:21:1};]]></text>
</varsrandom>
<varsglobal><text><![CDATA[number=(number1>number2)?number2:number1;
varNum=(number1>number2)?number1:number2;
ans=number-varNum;
question=join("",variable," - ",number);]]></text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>1</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>ans</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text>_err == 0</text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<h3 style="text-align: left;">{question}</h3>]]></text>
 </subqtext>
 <feedback format="html">
<text></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 358276  -->
  <question type="formulas">
    <name>
      <text>v1 + v2</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<h3 style="text-align: left;">Evaluate the expression if {=variable[0]} = {varNum}, and {=variable[1]} = {number}</h3><script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script>
<script>
    /*
                                  actualWidth    width of the input
                                  checkWidth     width at which the box becomes wider
                                  defaultWidth   default width of the box
                                  c, ctx             see https://www.w3schools.com/tags/canvas_measuretext.asp
                                  size               size of the font w/ px, e.g. '14 px'
                                                       note that the size of the font can be defined in any units,
                                                      e.g. small, medium, xx-large, 150%, 1.25cm, 22px
                                                      since it is always transformed into px units
                                  sizeN              size of the font w/o px, e.g. '14'
                                  family            family of the font, eg. "Times New Roman", Times, serif
                                  txt                 text of the input, e.g. '123456'
                */
    var defaultWidth = 30;
    document.write('<canvas id="canvas_1" style="display: none;"></canvas>');

    function newWidth() {
        var txt = $(".formulas_number").val();
        var size = $(".formulas_number").css('font-size');
        var sizeN = Number(size.substring(0, size.length - 2));
        var family = $(".formulas_number").css('font-family');
        var c = document.getElementById("canvas_1");
        var ctx = c.getContext("2d");
        ctx.font = size + " " + family;
        var actualWidth = ctx.measureText(txt).width;
        var checkWidth = defaultWidth - sizeN;
        if (actualWidth >= checkWidth) {
            $(".formulas_number").width(actualWidth + sizeN);
        } else {
            $(".formulas_number").width(defaultWidth);
        }
    }
    $(document).ready(function() {
        $(".formulas_number").css("padding-left", "10px");
        newWidth();
        $(".formulas_number").keyup(function() {
            newWidth();
        });
    });
</script>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text><![CDATA[<h3></h3><h3></h3><h3></h3><h3></h3><table>
    <tbody>
        <tr>
            <td><h3>{question}</h3></td>
            <td>&nbsp; &nbsp; &nbsp; &nbsp; &nbsp;&nbsp;</td>
            <td><h3><br></h3></td>
            <td><h3><br></h3></td>
        </tr>
        <tr>
            <td><h3><span class="" style="color: rgb(255, 51, 102);">{varNum}</span> + <span class="" style="color: rgb(51, 102, 255);">{number}</span></h3></td>
            <td></td>
            <td><h3>1.&nbsp; Substitute <span class="" style="color: rgb(255, 51, 102);">{=variable[0]}</span><span class="" style="color: rgb(255, 51, 102);"> = {varNum}</span>,&nbsp;</h3><h3>and <span class="" style="color: rgb(51, 102, 255);">{=variable[1]}</span><span class="" style="color: rgb(51, 102, 255);"> = {number}</span></h3></td><td></td>
        </tr>
        <tr>
            <td><h3>{=varNum+number}</h3></td>
            <td></td>
            <td><h3>2.&nbsp; Add</h3></td>
            <td></td>
        </tr>
    </tbody>
</table>]]></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text><![CDATA[variable=shuffle(["a","b","c","d","f","m","n","p","s","r","t","x","y","z"]);
number={1:21:1};
varNum={1:21:1};]]></text>
</varsrandom>
<varsglobal><text><![CDATA[ans=number+varNum;
question=join("",variable[0]," + ",variable[1]);]]></text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>1</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>ans</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text>_err == 0</text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<h3 style="text-align: left;">{question}</h3>]]></text>
 </subqtext>
 <feedback format="html">
<text></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

<!-- question: 358277  -->
  <question type="formulas">
    <name>
      <text>v1 - v2</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<h3 style="text-align: left;">Evaluate the expression if {=variable[0]} = {varNum}, and {=variable[1]} = {number}<br></h3><script src="https://ajax.googleapis.com/ajax/libs/jquery/3.4.1/jquery.min.js"></script>
<script>
    /*
                                  actualWidth    width of the input
                                  checkWidth     width at which the box becomes wider
                                  defaultWidth   default width of the box
                                  c, ctx             see https://www.w3schools.com/tags/canvas_measuretext.asp
                                  size               size of the font w/ px, e.g. '14 px'
                                                       note that the size of the font can be defined in any units,
                                                      e.g. small, medium, xx-large, 150%, 1.25cm, 22px
                                                      since it is always transformed into px units
                                  sizeN              size of the font w/o px, e.g. '14'
                                  family            family of the font, eg. "Times New Roman", Times, serif
                                  txt                 text of the input, e.g. '123456'
                */
    var defaultWidth = 30;
    document.write('<canvas id="canvas_1" style="display: none;"></canvas>');

    function newWidth() {
        var txt = $(".formulas_number").val();
        var size = $(".formulas_number").css('font-size');
        var sizeN = Number(size.substring(0, size.length - 2));
        var family = $(".formulas_number").css('font-family');
        var c = document.getElementById("canvas_1");
        var ctx = c.getContext("2d");
        ctx.font = size + " " + family;
        var actualWidth = ctx.measureText(txt).width;
        var checkWidth = defaultWidth - sizeN;
        if (actualWidth >= checkWidth) {
            $(".formulas_number").width(actualWidth + sizeN);
        } else {
            $(".formulas_number").width(defaultWidth);
        }
    }
    $(document).ready(function() {
        $(".formulas_number").css("padding-left", "10px");
        newWidth();
        $(".formulas_number").keyup(function() {
            newWidth();
        });
    });
</script>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text><![CDATA[<h3></h3>
<h3></h3>
<h3></h3>
<h3></h3>
<table>
    <tbody>
        <tr>
            <td>
                <h3>{question}</h3>
            </td>
            <td>&nbsp; &nbsp; &nbsp; &nbsp; &nbsp;&nbsp;</td>
            <td>
                <h3><br></h3>
            </td>
            <td>
                <h3><br></h3>
            </td>
        </tr>
        <tr>
            <td>
                <h3><span class="" style="color: rgb(255, 51, 102);">
                        <h3><span class="" style="color: rgb(51, 51, 51);"><span class="" style="color: rgb(51, 102, 255);">{number}</span> - </span>{varNum}<span style="font-size: 1.64062rem; color: rgb(73, 80, 87);">&nbsp;</span></h3>
                    </span></h3>
            </td>
            <td></td>
            <td>
                <h3>1.&nbsp; Substitute <span class="" style="color: rgb(255, 51, 102);">{=variable[0]}</span><span class="" style="color: rgb(255, 51, 102);"> = {varNum}</span>, and <span class="" style="color: rgb(51, 102, 255);">{=variable[1]} = {number}</span></h3>
            </td>
            <td></td>
        </tr>
        <tr>
            <td>
                <h3>{=number-varNum}</h3>
            </td>
            <td></td>
            <td>
                <h3>2.&nbsp; Subtract</h3>
            </td>
            <td></td>
        </tr>
    </tbody>
</table>]]></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
<varsrandom><text><![CDATA[variable=shuffle(["a","b","c","d","f","m","n","p","s","r","t","x","y","z"]);
number1={1:21:1};
number2={1:21:1};]]></text>
</varsrandom>
<varsglobal><text><![CDATA[number=(number1>number2)?number1:number2;
varNum=(number1>number2)?number2:number1;
ans=number-varNum;
question=join("",variable[1]," - ",variable[0]);]]></text>
</varsglobal>
<answernumbering><text>abc</text>
</answernumbering>
<answers>
 <partindex>
  <text>0</text>
 </partindex>
 <placeholder>
  <text></text>
 </placeholder>
 <answermark>
  <text>1</text>
 </answermark>
 <answertype>
  <text>0</text>
 </answertype>
 <numbox>
  <text>1</text>
 </numbox>
 <vars1>
  <text></text>
 </vars1>
 <answer>
  <text>ans</text>
 </answer>
 <vars2>
  <text></text>
 </vars2>
 <correctness>
  <text>_err == 0</text>
 </correctness>
 <unitpenalty>
  <text>1</text>
 </unitpenalty>
 <postunit>
  <text></text>
 </postunit>
 <ruleid>
  <text>1</text>
 </ruleid>
 <otherrule>
  <text></text>
 </otherrule>
 <subqtext format="html">
<text><![CDATA[<h3 style="text-align: left;">{question}</h3>]]></text>
 </subqtext>
 <feedback format="html">
<text></text>
 </feedback>
 <correctfeedback format="html">
<text></text>
 </correctfeedback>
 <partiallycorrectfeedback format="html">
<text></text>
 </partiallycorrectfeedback>
 <incorrectfeedback format="html">
<text></text>
 </incorrectfeedback>
</answers>
  </question>

</quiz>