<?xml version="1.0" encoding="UTF-8"?>
<quiz>
 <!-- categoryid: 640 -->
 <question type="category"><category><text>Pre-Calc/Chapter 7:  Systems and Matrices/7.1 Solving Systems of Two Equations/Solve Applications:  Linear Systems</text></category></question>
 
 <!-- resourceid-resourcedataid: 6033-5442 -->
 <question type="multichoice">
    <name>
      <text>Solve the problem.A theatre sells two types of tickets to their plays; ...</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<b>Solve the problem.<br/><br/></b>A theatre sells two types of tickets to their plays; children's tickets and adult tickets.  For today's performance they have sold a total of 1180 tickets. Also, they have sold 80 more adult tickets than children's tickets. How many adult tickets have they sold?]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text></text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text></text>
    </incorrectfeedback>
    <answer fraction="0" format="html">
      <text>628</text>
      <feedback format="html">
        <text>Incorrect</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>615</text>
      <feedback format="html">
        <text>Incorrect</text>
      </feedback>
    </answer>
    <answer fraction="100" format="html">
      <text>630</text>
      <feedback format="html">
        <text>Correct</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>635</text>
      <feedback format="html">
        <text>Incorrect</text>
      </feedback>
    </answer>
  </question>
 
 <!-- resourceid-resourcedataid: 6034-5443 -->
 <question type="multichoice">
    <name>
      <text>Solve the problem.A theatre sells two types of tickets to their plays; ...</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<b>Solve the problem.<br/><br/></b>A theatre sells two types of tickets to their plays; children's tickets and adult tickets.  For today's performance they have sold a total of 1265 tickets. Also, they have sold 4 times as many adult tickets as children's tickets. How many adult tickets have they sold?]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text></text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text></text>
    </incorrectfeedback>
    <answer fraction="0" format="html">
      <text>1005</text>
      <feedback format="html">
        <text>Incorrect</text>
      </feedback>
    </answer>
    <answer fraction="100" format="html">
      <text>1012</text>
      <feedback format="html">
        <text>Correct</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>1018</text>
      <feedback format="html">
        <text>Incorrect</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>1009</text>
      <feedback format="html">
        <text>Incorrect</text>
      </feedback>
    </answer>
  </question>
 
 <!-- resourceid-resourcedataid: 6035-5444 -->
 <question type="multichoice">
    <name>
      <text>Solve the problem.Find the market equilibrium for the given supply and ...</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<b>Solve the problem.<br/><br/></b>Find the market equilibrium for the given supply and demand functions. Here y represents price and x represents quantity.<br/>y = 918 - 5x (demand)<br/>y = 2x - 202 (supply)]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text></text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text></text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>160, $118</text>
      <feedback format="html">
        <text>Correct</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>913, $204</text>
      <feedback format="html">
        <text>Incorrect</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>-202, $918</text>
      <feedback format="html">
        <text>Incorrect</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>118, $160</text>
      <feedback format="html">
        <text>Incorrect</text>
      </feedback>
    </answer>
  </question>
 
 <!-- categoryid: 641 -->
 <question type="category"><category><text>Pre-Calc/Chapter 7:  Systems and Matrices/7.1 Solving Systems of Two Equations/Solve Applications:  Nonlinear Systems</text></category></question>
 
 <!-- resourceid-resourcedataid: 6036-5445 -->
 <question type="multichoice">
    <name>
      <text>Solve.A rectangular plot has area 126 yd2 with a perimeter of   What is the ...</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<b>Solve.<br/><br/></b>A rectangular plot has area 126 yd<sup>2</sup> with a perimeter of <img align="bottom" src="@@PLUGINFILE@@/ppg__7.1 apps nonlinear0222131707__f1q2g1.jpg"/>  What is the length of the longest side?]]></text>
<file name="ppg__7.1 apps nonlinear0222131707__f1q2g1.jpg" encoding="base64">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</file>    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text></text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text></text>
    </incorrectfeedback>
    <answer fraction="0" format="html">
      <text>16 yd</text>
      <feedback format="html">
        <text>Incorrect</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>13 yd</text>
      <feedback format="html">
        <text>Incorrect</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>12 yd</text>
      <feedback format="html">
        <text>Incorrect</text>
      </feedback>
    </answer>
    <answer fraction="100" format="html">
      <text>14 yd</text>
      <feedback format="html">
        <text>Correct</text>
      </feedback>
    </answer>
  </question>
 
 <!-- resourceid-resourcedataid: 6037-5446 -->
 <question type="multichoice">
    <name>
      <text>Solve.Find the dimensions of a rectangular garden with perimeter  and area </text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<b>Solve.<br/><br/></b>Find the dimensions of a rectangular garden with perimeter <img align="bottom" src="@@PLUGINFILE@@/ppg__7.1 apps nonlinear0222131707__f1q1g1.jpg"/> and area <img align="bottom" src="@@PLUGINFILE@@/ppg__7.1 apps nonlinear0222131707__f1q1g2.jpg"/>]]></text>
<file name="ppg__7.1 apps nonlinear0222131707__f1q1g1.jpg" encoding="base64">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</file><file name="ppg__7.1 apps nonlinear0222131707__f1q1g2.jpg" encoding="base64">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</file>    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text></text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text></text>
    </incorrectfeedback>
    <answer fraction="0" format="html">
      <text>10 yd by 22 yd</text>
      <feedback format="html">
        <text>Incorrect</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>10 yd by 11 yd</text>
      <feedback format="html">
        <text>Incorrect</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>20 yd by 22 yd</text>
      <feedback format="html">
        <text>Incorrect</text>
      </feedback>
    </answer>
    <answer fraction="100" format="html">
      <text>20 yd by 11 yd</text>
      <feedback format="html">
        <text>Correct</text>
      </feedback>
    </answer>
  </question>
 
 <!-- categoryid: 642 -->
 <question type="category"><category><text>Pre-Calc/Chapter 7:  Systems and Matrices/7.1 Solving Systems of Two Equations/Solve Linear System by Elimination</text></category></question>
 
 <!-- resourceid-resourcedataid: 6039-5448 -->
 <question type="multichoice">
    <name>
      <text>Solve the system by elimination. 3x + 4y = 31 6x = 29 - 8y</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<b>Solve the system by elimination.<br/><br/></b> 3x + 4y = 31<br/> 6x = 29 - 8y]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text></text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text></text>
    </incorrectfeedback>
    <answer fraction="0" format="html">
      <text>(3, 5)</text>
      <feedback format="html">
        <text>Incorrect</text>
      </feedback>
    </answer>
    <answer fraction="100" format="html">
      <text>No solution</text>
      <feedback format="html">
        <text>Correct</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>(9, 1)</text>
      <feedback format="html">
        <text>Incorrect</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>(9, 5)</text>
      <feedback format="html">
        <text>Incorrect</text>
      </feedback>
    </answer>
  </question>
 
 <!-- resourceid-resourcedataid: 6040-5449 -->
 <question type="multichoice">
    <name>
      <text>Solve the system by elimination. 9x - 7y = 72-6x + 4y = -48</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<b>Solve the system by elimination.<br/><br/></b> 9x - 7y = 72<br/>-6x + 4y = -48]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text></text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text></text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>(8, 0)</text>
      <feedback format="html">
        <text>Correct</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>(8, 1)</text>
      <feedback format="html">
        <text>Incorrect</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>No solution</text>
      <feedback format="html">
        <text>Incorrect</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>(7, 1)</text>
      <feedback format="html">
        <text>Incorrect</text>
      </feedback>
    </answer>
  </question>
 
 <!-- resourceid-resourcedataid: 6041-5450 -->
 <question type="multichoice">
    <name>
      <text>Solve the system by elimination. x - 3y = -10 6x - 4y = -18</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<b>Solve the system by elimination.<br/><br/></b> x - 3y = -10<br/> 6x - 4y = -18]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text></text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text></text>
    </incorrectfeedback>
    <answer fraction="0" format="html">
      <text>(-2, 4)</text>
      <feedback format="html">
        <text>Incorrect</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>No solution</text>
      <feedback format="html">
        <text>Incorrect</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>(1, 4)</text>
      <feedback format="html">
        <text>Incorrect</text>
      </feedback>
    </answer>
    <answer fraction="100" format="html">
      <text>(-1, 3)</text>
      <feedback format="html">
        <text>Correct</text>
      </feedback>
    </answer>
  </question>
 
 <!-- resourceid-resourcedataid: 6038-5447 -->
 <question type="multichoice">
    <name>
      <text>Solve the system by elimination.-4x - 7y = -17 2x - 3y = -11</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<b>Solve the system by elimination.<br/><br/></b>-4x - 7y = -17<br/> 2x - 3y = -11]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text></text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text></text>
    </incorrectfeedback>
    <answer fraction="0" format="html">
      <text>(-2, 4)</text>
      <feedback format="html">
        <text>Incorrect</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>(-1, 4)</text>
      <feedback format="html">
        <text>Incorrect</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>No solution</text>
      <feedback format="html">
        <text>Incorrect</text>
      </feedback>
    </answer>
    <answer fraction="100" format="html">
      <text>(-1, 3)</text>
      <feedback format="html">
        <text>Correct</text>
      </feedback>
    </answer>
  </question>
 
 <!-- categoryid: 643 -->
 <question type="category"><category><text>Pre-Calc/Chapter 7:  Systems and Matrices/7.1 Solving Systems of Two Equations/Solve Nonlinear System Algebraically</text></category></question>
 
 <!-- resourceid-resourcedataid: 6042-5451 -->
 <question type="multichoice">
    <name>
      <text>Solve the system algebraically.y = 15x23x + y = 12</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<b>Solve the system algebraically.<br/><br/></b>y = 15x<sup>2</sup><br/>3x + y = 12]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text></text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text></text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text><![CDATA[<img align="bottom" src="@@PLUGINFILE@@/ppg__7.1 nonlinear0222131700__f1q2g1.jpg"/> and <img align="bottom" src="@@PLUGINFILE@@/ppg__7.1 nonlinear0222131700__f1q2g2.jpg"/>]]></text>
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        <text>Correct</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<img align="bottom" src="@@PLUGINFILE@@/ppg__7.1 nonlinear0222131700__f1q2g3.jpg"/> and <img align="bottom" src="@@PLUGINFILE@@/ppg__7.1 nonlinear0222131700__f1q2g4.jpg"/>]]></text>
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        <text>Incorrect</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<img align="bottom" src="@@PLUGINFILE@@/ppg__7.1 nonlinear0222131700__f1q2g5.jpg"/> and <img align="bottom" src="@@PLUGINFILE@@/ppg__7.1 nonlinear0222131700__f1q2g6.jpg"/>]]></text>
<file name="ppg__7.1 nonlinear0222131700__f1q2g5.jpg" encoding="base64">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</file><file name="ppg__7.1 nonlinear0222131700__f1q2g6.jpg" encoding="base64">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</file>      <feedback format="html">
        <text>Incorrect</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<img align="bottom" src="@@PLUGINFILE@@/ppg__7.1 nonlinear0222131700__f1q2g7.jpg"/> and <img align="bottom" src="@@PLUGINFILE@@/ppg__7.1 nonlinear0222131700__f1q2g8.jpg"/>]]></text>
<file name="ppg__7.1 nonlinear0222131700__f1q2g7.jpg" encoding="base64">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</file><file name="ppg__7.1 nonlinear0222131700__f1q2g8.jpg" encoding="base64">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</file>      <feedback format="html">
        <text>Incorrect</text>
      </feedback>
    </answer>
  </question>
 
 <!-- resourceid-resourcedataid: 6043-5452 -->
 <question type="multichoice">
    <name>
      <text>Solve the system algebraically.y = x3 - x2y = 5x2</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<b>Solve the system algebraically.<br/><br/></b>y = x<sup>3</sup> - x<sup>2</sup><br/>y = 5x<sup>2</sup>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text></text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text></text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>(0, 0) and (6, 180)</text>
      <feedback format="html">
        <text>Correct</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>(0, 0) and (6, 216)</text>
      <feedback format="html">
        <text>Incorrect</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>(0, 0) and (4, 80)</text>
      <feedback format="html">
        <text>Incorrect</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>(6, 180)</text>
      <feedback format="html">
        <text>Incorrect</text>
      </feedback>
    </answer>
  </question>
 
 <!-- categoryid: 644 -->
 <question type="category"><category><text>Pre-Calc/Chapter 7:  Systems and Matrices/7.1 Solving Systems of Two Equations/Solve System by Substitution</text></category></question>
 
 <!-- resourceid-resourcedataid: 6047-5456 -->
 <question type="multichoice">
    <name>
      <text>Solve the system by substitution.  x - 5y =  2-7x - 6y = 27</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<b>Solve the system by substitution.<br/><br/></b>  x - 5y =  2<br/>-7x - 6y = 27]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text></text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text></text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>(-3, -1)</text>
      <feedback format="html">
        <text>Correct</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>No solution</text>
      <feedback format="html">
        <text>Incorrect</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>(-4, 0)</text>
      <feedback format="html">
        <text>Incorrect</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>(3, 0)</text>
      <feedback format="html">
        <text>Incorrect</text>
      </feedback>
    </answer>
  </question>
 
 <!-- resourceid-resourcedataid: 6048-5457 -->
 <question type="multichoice">
    <name>
      <text>Solve the system by substitution. x - 4y = -312x - 4y = -34</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<b>Solve the system by substitution.<br/><br/></b> x - 4y = -31<br/>2x - 4y = -34]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text></text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text></text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>(-3, 7)</text>
      <feedback format="html">
        <text>Correct</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>No solution</text>
      <feedback format="html">
        <text>Incorrect</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>(-2, -3)</text>
      <feedback format="html">
        <text>Incorrect</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>(-2, 6)</text>
      <feedback format="html">
        <text>Incorrect</text>
      </feedback>
    </answer>
  </question>
 
 <!-- resourceid-resourcedataid: 6045-5454 -->
 <question type="multichoice">
    <name>
      <text>Solve the system by substitution.x - y2 = 0x - 25 = 0</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<b>Solve the system by substitution.<br/><br/></b>x - y<sup>2</sup> = 0<br/>x - 25 = 0]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text></text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text></text>
    </incorrectfeedback>
    <answer fraction="0" format="html">
      <text>(25, ±25)</text>
      <feedback format="html">
        <text>Incorrect</text>
      </feedback>
    </answer>
    <answer fraction="100" format="html">
      <text>(25, ±5)</text>
      <feedback format="html">
        <text>Correct</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>(25, 5)</text>
      <feedback format="html">
        <text>Incorrect</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>(±5, 25)</text>
      <feedback format="html">
        <text>Incorrect</text>
      </feedback>
    </answer>
  </question>
 
 <!-- resourceid-resourcedataid: 6044-5453 -->
 <question type="multichoice">
    <name>
      <text>Solve the system by substitution.x + y = 17x - y =  1</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<b>Solve the system by substitution.<br/><br/></b>x + y = 17<br/>x - y =  1]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text></text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text></text>
    </incorrectfeedback>
    <answer fraction="0" format="html">
      <text>(8, 9)</text>
      <feedback format="html">
        <text>Incorrect</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>(-9, 9)</text>
      <feedback format="html">
        <text>Incorrect</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>No solution</text>
      <feedback format="html">
        <text>Incorrect</text>
      </feedback>
    </answer>
    <answer fraction="100" format="html">
      <text>(9, 8)</text>
      <feedback format="html">
        <text>Correct</text>
      </feedback>
    </answer>
  </question>
 
 <!-- resourceid-resourcedataid: 6046-5455 -->
 <question type="multichoice">
    <name>
      <text>Solve the system by substitution.y - x2 = -3xy = x + 5</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<b>Solve the system by substitution.<br/><br/></b>y - x<sup>2</sup> = -3x<br/>y = x + 5]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text></text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text></text>
    </incorrectfeedback>
    <answer fraction="0" format="html">
      <text>(-1, 4) and (5, 9)</text>
      <feedback format="html">
        <text>Incorrect</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>(-1, 2) and (5, 10)</text>
      <feedback format="html">
        <text>Incorrect</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>(-1, 4)</text>
      <feedback format="html">
        <text>Incorrect</text>
      </feedback>
    </answer>
    <answer fraction="100" format="html">
      <text>(-1, 4) and (5, 10)</text>
      <feedback format="html">
        <text>Correct</text>
      </feedback>
    </answer>
  </question>
 
 <!-- categoryid: 645 -->
 <question type="category"><category><text>Pre-Calc/Chapter 7:  Systems and Matrices/7.1 Solving Systems of Two Equations/Use Graph to Estimate Solutions of System</text></category></question>
 
 <!-- resourceid-resourcedataid: 6049-5458 -->
 <question type="multichoice">
    <name>
      <text>Use the graph to estimate any solutions of the system.2x - 2y = 6-3x + y = ...</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<b>Use the graph to estimate any solutions of the system.<br/><br/></b>2x - 2y = 6<br/>-3x + y = -7<br/><br/><img align="middle" height="225" width="225" src="@@PLUGINFILE@@/ppg__7.1 solve by graphin0222131703__f1q1g1.jpg"/><br/> [-5, 5] by [-5, 5]]]></text>
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   </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text></text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text></text>
    </incorrectfeedback>
    <answer fraction="0" format="html">
      <text>(2.5, -1)</text>
      <feedback format="html">
        <text>Incorrect</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>(2, 1)</text>
      <feedback format="html">
        <text>Incorrect</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>(2.5, -0.5)</text>
      <feedback format="html">
        <text>Incorrect</text>
      </feedback>
    </answer>
    <answer fraction="100" format="html">
      <text>(2, -1)</text>
      <feedback format="html">
        <text>Correct</text>
      </feedback>
    </answer>
  </question>
 
 <!-- resourceid-resourcedataid: 6050-5459 -->
 <question type="multichoice">
    <name>
      <text>Use the graph to estimate any solutions of the system.x - 4y = 42x - 8y = 16</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<b>Use the graph to estimate any solutions of the system.<br/><br/></b>x - 4y = 4<br/>2x - 8y = 16<br/><img align="middle" height="225" width="225" src="@@PLUGINFILE@@/ppg__7.1 solve by graphin0222131703__f1q2g1.jpg"/><br/> [-5, 5] by [-5, 5]]]></text>
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   </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text></text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text></text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>No solution</text>
      <feedback format="html">
        <text>Correct</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>(0, -1)</text>
      <feedback format="html">
        <text>Incorrect</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>(8, -8)</text>
      <feedback format="html">
        <text>Incorrect</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>(4, 0)</text>
      <feedback format="html">
        <text>Incorrect</text>
      </feedback>
    </answer>
  </question>
 
 <!-- resourceid-resourcedataid: 6051-5460 -->
 <question type="multichoice">
    <name>
      <text>Use the graph to estimate any solutions of the system.y = 5 + x - x2y = 1 + ...</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<b>Use the graph to estimate any solutions of the system.<br/><br/></b>y = 5 + x - x<sup>2</sup><br/>y = 1 + x<br/><img align="middle" height="225" width="225" src="@@PLUGINFILE@@/ppg__7.1 solve by graphin0222131703__f1q3g1.jpg"/><br/> [-5, 5] by [-5, 5]]]></text>
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   </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text></text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text></text>
    </incorrectfeedback>
    <answer fraction="0" format="html">
      <text>(1.5, 3) and (-2, -1)</text>
      <feedback format="html">
        <text>Incorrect</text>
      </feedback>
    </answer>
    <answer fraction="100" format="html">
      <text>(2, 3) and (-2, -1)</text>
      <feedback format="html">
        <text>Correct</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>(2, 3)</text>
      <feedback format="html">
        <text>Incorrect</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>(2, 3) and (-1, -1)</text>
      <feedback format="html">
        <text>Incorrect</text>
      </feedback>
    </answer>
  </question>
 
 <!-- categoryid: 647 -->
 <question type="category"><category><text>Pre-Calc/Chapter 7:  Systems and Matrices/7.2 Matrix Algebra/Add//Subtract Matrices</text></category></question>
 
 <!-- resourceid-resourcedataid: 6052-5461 -->
 <question type="multichoice">
    <name>
      <text>Perform the indicated operation, if possible. - </text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<b>Perform the indicated operation, if possible.<br/><br/></b><img align="middle" src="@@PLUGINFILE@@/ppg__7.20222131712__f1q3g1.jpg"/> - <img align="middle" src="@@PLUGINFILE@@/ppg__7.20222131712__f1q3g2.jpg"/>]]></text>
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      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text></text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text></text>
    </incorrectfeedback>
    <answer fraction="0" format="html">
      <text><![CDATA[<br/><img align="middle" src="@@PLUGINFILE@@/ppg__7.20222131712__f1q3g3.jpg"/>]]></text>
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        <text>Incorrect</text>
      </feedback>
    </answer>
    <answer fraction="100" format="html">
      <text><![CDATA[<br/><img align="middle" src="@@PLUGINFILE@@/ppg__7.20222131712__f1q3g4.jpg"/>]]></text>
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        <text>Correct</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<br/><img align="middle" src="@@PLUGINFILE@@/ppg__7.20222131712__f1q3g5.jpg"/>]]></text>
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        <text>Incorrect</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<br/><img align="middle" src="@@PLUGINFILE@@/ppg__7.20222131712__f1q3g6.jpg"/>]]></text>
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        <text>Incorrect</text>
      </feedback>
    </answer>
  </question>
 
 <!-- categoryid: 648 -->
 <question type="category"><category><text>Pre-Calc/Chapter 7:  Systems and Matrices/7.2 Matrix Algebra/Add//Subtract//Scalar Multiply Matrices</text></category></question>
 
 <!-- resourceid-resourcedataid: 6053-5462 -->
 <question type="multichoice">
    <name>
      <text>Find the indicated matrix.Let A =  and B = . Find 2A + B.</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<b>Find the indicated matrix.<br/><br/></b>Let A = <img align="middle" src="@@PLUGINFILE@@/ppg__7.20222131712__f1q4g1.jpg"/> and B = <img align="middle" src="@@PLUGINFILE@@/ppg__7.20222131712__f1q4g2.jpg"/>. Find 2A + B.]]></text>
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    <shuffleanswers>true</shuffleanswers>
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    <answer fraction="0" format="html">
      <text><![CDATA[<br/><img align="middle" src="@@PLUGINFILE@@/ppg__7.20222131712__f1q4g3.jpg"/>]]></text>
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        <text>Incorrect</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<br/><img align="middle" src="@@PLUGINFILE@@/ppg__7.20222131712__f1q4g4.jpg"/>]]></text>
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        <text>Incorrect</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<br/><img align="middle" src="@@PLUGINFILE@@/ppg__7.20222131712__f1q4g5.jpg"/>]]></text>
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        <text>Incorrect</text>
      </feedback>
    </answer>
    <answer fraction="100" format="html">
      <text><![CDATA[<br/><img align="middle" src="@@PLUGINFILE@@/ppg__7.20222131712__f1q4g6.jpg"/>]]></text>
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        <text>Correct</text>
      </feedback>
    </answer>
  </question>
 
 <!-- categoryid: 649 -->
 <question type="category"><category><text>Pre-Calc/Chapter 7:  Systems and Matrices/7.2 Matrix Algebra/Determining Order of a Matrix</text></category></question>
 
 <!-- resourceid-resourcedataid: 6054-5463 -->
 <question type="multichoice">
    <name>
      <text>Determine the order of the matrix.</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<b>Determine the order of the matrix.<br/><br/></b><img align="middle" src="@@PLUGINFILE@@/ppg__7.20222131712__f1q1g1.jpg"/>]]></text>
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    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text></text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text></text>
    </incorrectfeedback>
    <answer fraction="0" format="html">
      <text>3 × 2</text>
      <feedback format="html">
        <text>Incorrect</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>4 × 2</text>
      <feedback format="html">
        <text>Incorrect</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>2 × 3</text>
      <feedback format="html">
        <text>Incorrect</text>
      </feedback>
    </answer>
    <answer fraction="100" format="html">
      <text>2 × 4</text>
      <feedback format="html">
        <text>Correct</text>
      </feedback>
    </answer>
  </question>
 
 <!-- categoryid: 650 -->
 <question type="category"><category><text>Pre-Calc/Chapter 7:  Systems and Matrices/7.2 Matrix Algebra/Find Determinant of Square Matrix</text></category></question>
 
 <!-- resourceid-resourcedataid: 6055-5464 -->
 <question type="multichoice">
    <name>
      <text>Find the determinant of the given matrix.</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<b>Find the determinant of the given matrix.<br/><br/></b><br/><img align="middle" src="@@PLUGINFILE@@/ppg__7.20222131712__f1q7g1.jpg"/>]]></text>
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    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text></text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text></text>
    </incorrectfeedback>
    <answer fraction="0" format="html">
      <text>-538</text>
      <feedback format="html">
        <text>Incorrect</text>
      </feedback>
    </answer>
    <answer fraction="100" format="html">
      <text>-34</text>
      <feedback format="html">
        <text>Correct</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>34</text>
      <feedback format="html">
        <text>Incorrect</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>970</text>
      <feedback format="html">
        <text>Incorrect</text>
      </feedback>
    </answer>
  </question>
 
 <!-- categoryid: 651 -->
 <question type="category"><category><text>Pre-Calc/Chapter 7:  Systems and Matrices/7.2 Matrix Algebra/Find Inverse of Matrix</text></category></question>
 
 <!-- resourceid-resourcedataid: 6056-5465 -->
 <question type="multichoice">
    <name>
      <text>Find the inverse of A if it has one, or state that the inverse does not ...</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<b>Find the inverse of A if it has one, or state that the inverse does not exist.<br/><br/></b>A = <img align="middle" src="@@PLUGINFILE@@/ppg__7.20222131712__f1q8g1.jpg"/><br/>]]></text>
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    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text></text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text></text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text><![CDATA[<br/><img align="middle" src="@@PLUGINFILE@@/ppg__7.20222131712__f1q8g2.jpg"/>]]></text>
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        <text>Correct</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Inverse does not exist</text>
      <feedback format="html">
        <text>Incorrect</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<br/><img align="middle" src="@@PLUGINFILE@@/ppg__7.20222131712__f1q8g3.jpg"/>]]></text>
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        <text>Incorrect</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<br/><img align="middle" src="@@PLUGINFILE@@/ppg__7.20222131712__f1q8g4.jpg"/>]]></text>
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        <text>Incorrect</text>
      </feedback>
    </answer>
  </question>
 
 <!-- categoryid: 652 -->
 <question type="category"><category><text>Pre-Calc/Chapter 7:  Systems and Matrices/7.2 Matrix Algebra/Find Unknowns in Matrix Equation</text></category></question>
 
 <!-- resourceid-resourcedataid: 6057-5466 -->
 <question type="multichoice">
    <name>
      <text>Determine the value of each variable. = </text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<b>Determine the value of each variable.<br/><br/></b><br/><img align="middle" src="@@PLUGINFILE@@/ppg__7.20222131712__f1q6g1.jpg"/> = <img align="middle" src="@@PLUGINFILE@@/ppg__7.20222131712__f1q6g2.jpg"/>]]></text>
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   </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text></text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text></text>
    </incorrectfeedback>
    <answer fraction="0" format="html">
      <text>m = 8; n = -2; x = 8</text>
      <feedback format="html">
        <text>Incorrect</text>
      </feedback>
    </answer>
    <answer fraction="100" format="html">
      <text>m = 12; n = -6; x = 8</text>
      <feedback format="html">
        <text>Correct</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>m = -6; n = 12; x = 0</text>
      <feedback format="html">
        <text>Incorrect</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>m = -12; n = +6; x = -8</text>
      <feedback format="html">
        <text>Incorrect</text>
      </feedback>
    </answer>
  </question>
 
 <!-- categoryid: 653 -->
 <question type="category"><category><text>Pre-Calc/Chapter 7:  Systems and Matrices/7.2 Matrix Algebra/Identify Specified Element of Matrix</text></category></question>
 
 <!-- resourceid-resourcedataid: 6058-5467 -->
 <question type="multichoice">
    <name>
      <text>Identify the element specified for the matrix.a12</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<b>Identify the element specified for the matrix.<br/><br/></b><br/><img align="middle" src="@@PLUGINFILE@@/ppg__7.20222131712__f1q2g1.jpg"/><br/><br/>a<sub>12</sub>]]></text>
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    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text></text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text></text>
    </incorrectfeedback>
    <answer fraction="0" format="html">
      <text>5</text>
      <feedback format="html">
        <text>Incorrect</text>
      </feedback>
    </answer>
    <answer fraction="100" format="html">
      <text>7</text>
      <feedback format="html">
        <text>Correct</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>6</text>
      <feedback format="html">
        <text>Incorrect</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>3</text>
      <feedback format="html">
        <text>Incorrect</text>
      </feedback>
    </answer>
  </question>
 
 <!-- categoryid: 654 -->
 <question type="category"><category><text>Pre-Calc/Chapter 7:  Systems and Matrices/7.2 Matrix Algebra/Multiply Matrices I</text></category></question>
 
 <!-- resourceid-resourcedataid: 6059-5468 -->
 <question type="multichoice">
    <name>
      <text>Find the indicated matrix product or state that the product is undefined.A ...</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<b>Find the indicated matrix product or state that the product is undefined.<br/><br/></b>A = <img align="middle" src="@@PLUGINFILE@@/ppg__7.20222131712__f1q5g1.jpg"/>, B = <img align="middle" src="@@PLUGINFILE@@/ppg__7.20222131712__f1q5g2.jpg"/><br/><br/>AB]]></text>
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    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text></text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text></text>
    </incorrectfeedback>
    <answer fraction="0" format="html">
      <text><![CDATA[<br/><img align="middle" src="@@PLUGINFILE@@/ppg__7.20222131712__f1q5g3.jpg"/>]]></text>
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        <text>Incorrect</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<br/><img align="middle" src="@@PLUGINFILE@@/ppg__7.20222131712__f1q5g4.jpg"/>]]></text>
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        <text>Incorrect</text>
      </feedback>
    </answer>
    <answer fraction="100" format="html">
      <text>Undefined</text>
      <feedback format="html">
        <text>Correct</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<br/><img align="middle" src="@@PLUGINFILE@@/ppg__7.20222131712__f1q5g5.jpg"/>]]></text>
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        <text>Incorrect</text>
      </feedback>
    </answer>
  </question>
 
 <!-- resourceid-resourcedataid: 6060-5469 -->
 <question type="multichoice">
    <name>
      <text>Find the matrix product, if possible. </text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<b>Find the matrix product, if possible.<br/><br/></b><img align="middle" src="@@PLUGINFILE@@/ppg__7.20222131712__f1q9g1.jpg"/> <img align="middle" src="@@PLUGINFILE@@/ppg__7.20222131712__f1q9g2.jpg"/>]]></text>
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    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text></text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text></text>
    </incorrectfeedback>
    <answer fraction="0" format="html">
      <text><![CDATA[<br/>[1 18]]]></text>
      <feedback format="html">
        <text>Incorrect</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<br/><img align="middle" src="@@PLUGINFILE@@/ppg__7.20222131712__f1q9g3.jpg"/>]]></text>
<file name="ppg__7.20222131712__f1q9g3.jpg" encoding="base64">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</file>      <feedback format="html">
        <text>Incorrect</text>
      </feedback>
    </answer>
    <answer fraction="100" format="html">
      <text><![CDATA[<br/><img align="middle" src="@@PLUGINFILE@@/ppg__7.20222131712__f1q9g4.jpg"/>]]></text>
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        <text>Correct</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<br/><img align="middle" src="@@PLUGINFILE@@/ppg__7.20222131712__f1q9g5.jpg"/>]]></text>
<file name="ppg__7.20222131712__f1q9g5.jpg" encoding="base64">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</file>      <feedback format="html">
        <text>Incorrect</text>
      </feedback>
    </answer>
  </question>
 
 <!-- categoryid: 656 -->
 <question type="category"><category><text>Pre-Calc/Chapter 7:  Systems and Matrices/7.3 Solving Linear Systems with Matrices/Solve Applications:  Linear Systems in 3-Variables</text></category></question>
 
 <!-- resourceid-resourcedataid: 6061-5470 -->
 <question type="multichoice">
    <name>
      <text>Solve the problem.A company makes 3 types of cable. Cable A requires 3 ...</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<b>Solve the problem.<br/><br/></b>A company makes 3 types of cable. Cable A requires 3 black, 3 white, and 2 red wires. B requires <img align="bottom" src="@@PLUGINFILE@@/ppg__7.30222131734__f1q6g1.jpg"/> 2 white, and 1 red. C requires 2 black, 1 white, and 2 red. If 100 black, 110 white and 90 red wires were used, how many of each type cable were made?]]></text>
<file name="ppg__7.30222131734__f1q6g1.jpg" encoding="base64">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</file>    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text></text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text></text>
    </incorrectfeedback>
    <answer fraction="0" format="html">
      <text><![CDATA[10 cable A<br/>30 cable B<br/>93 cable C]]></text>
      <feedback format="html">
        <text>Incorrect</text>
      </feedback>
    </answer>
    <answer fraction="100" format="html">
      <text><![CDATA[10 cable A<br/>30 cable B<br/>20 cable C]]></text>
      <feedback format="html">
        <text>Correct</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[20 cable A<br/>30 cable B<br/>10 cable C]]></text>
      <feedback format="html">
        <text>Incorrect</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[10 cable A<br/>103 cable B<br/>20 cable C]]></text>
      <feedback format="html">
        <text>Incorrect</text>
      </feedback>
    </answer>
  </question>
 
 <!-- resourceid-resourcedataid: 6062-5471 -->
 <question type="multichoice">
    <name>
      <text>Solve the problem.A grain dealer sold to one customer 6 bushels of wheat, 2 ...</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<b>Solve the problem.<br/><br/></b>A grain dealer sold to one customer 6 bushels of wheat, 2 of corn, and 2 of rye, for $25.00; to another, 2 of wheat, 2 of corn, and 6 of rye, for $35.00; and to a third, 2 of wheat, 6 of corn, and 2 of rye, for $33.00. What was the price per bushel for corn?]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text></text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text></text>
    </incorrectfeedback>
    <answer fraction="0" format="html">
      <text>$2.10</text>
      <feedback format="html">
        <text>Incorrect</text>
      </feedback>
    </answer>
    <answer fraction="100" format="html">
      <text>$3.60</text>
      <feedback format="html">
        <text>Correct</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>$1.60</text>
      <feedback format="html">
        <text>Incorrect</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>$4.10</text>
      <feedback format="html">
        <text>Incorrect</text>
      </feedback>
    </answer>
  </question>
 
 <!-- categoryid: 657 -->
 <question type="category"><category><text>Pre-Calc/Chapter 7:  Systems and Matrices/7.3 Solving Linear Systems with Matrices/Solve Linear System in 3 or 4-Variables</text></category></question>
 
 <!-- resourceid-resourcedataid: 6063-5472 -->
 <question type="multichoice">
    <name>
      <text>Solve the system of equations.  x +  y +  z -  w =   6 2x -  y + 3z + 4w =  ...</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<b>Solve the system of equations.<br/><br/></b>  x +  y +  z -  w =   6<br/><sub> 2x -  y + 3z + 4w =  -4<br/></sub> 4x + 2y -  z -  w = -13<br/><sub> -x - 2y + 4z + 3w =  12</sub>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text></text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text></text>
    </incorrectfeedback>
    <answer fraction="0" format="html">
      <text>No solution</text>
      <feedback format="html">
        <text>Incorrect</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>(4, -3, -5, 2)</text>
      <feedback format="html">
        <text>Incorrect</text>
      </feedback>
    </answer>
    <answer fraction="100" format="html">
      <text>(-4, 3, 5, -2)</text>
      <feedback format="html">
        <text>Correct</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<img align="bottom" src="@@PLUGINFILE@@/ppg__7.30222131734__f1q4g1.jpg"/>]]></text>
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        <text>Incorrect</text>
      </feedback>
    </answer>
  </question>
 
 <!-- categoryid: 658 -->
 <question type="category"><category><text>Pre-Calc/Chapter 7:  Systems and Matrices/7.3 Solving Linear Systems with Matrices/Solve System using RREF</text></category></question>
 
 <!-- resourceid-resourcedataid: 6064-5473 -->
 <question type="multichoice">
    <name>
      <text>Solve the system of equations by finding the reduced row echelon form for ...</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<b>Solve the system of equations by finding the reduced row echelon form for the augmented matrix.<br/><br/></b>2x +  4y + 10z =  42<br/> x +  2y +  5z = -18<br/> x + y + z =  -2]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text></text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text></text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>No solution</text>
      <feedback format="html">
        <text>Correct</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>(-2, -4, 2)</text>
      <feedback format="html">
        <text>Incorrect</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>(2, -4, -2)</text>
      <feedback format="html">
        <text>Incorrect</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>(-2, 2, -4)</text>
      <feedback format="html">
        <text>Incorrect</text>
      </feedback>
    </answer>
  </question>
 
 <!-- resourceid-resourcedataid: 6065-5474 -->
 <question type="multichoice">
    <name>
      <text>Solve the system of equations by finding the reduced row echelon form for ...</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<b>Solve the system of equations by finding the reduced row echelon form for the augmented matrix.<br/><br/></b> x + y +  z = -6<br/> x - y + 2z = -16<br/>3x + y +  z = -16]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text></text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text></text>
    </incorrectfeedback>
    <answer fraction="0" format="html">
      <text>No solution</text>
      <feedback format="html">
        <text>Incorrect</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>(-4, -5, 3)</text>
      <feedback format="html">
        <text>Incorrect</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>(-4, 3, -5)</text>
      <feedback format="html">
        <text>Incorrect</text>
      </feedback>
    </answer>
    <answer fraction="100" format="html">
      <text>(-5, 3, -4)</text>
      <feedback format="html">
        <text>Correct</text>
      </feedback>
    </answer>
  </question>
 
 <!-- resourceid-resourcedataid: 6066-5475 -->
 <question type="multichoice">
    <name>
      <text>Solve the system of equations by finding the reduced row echelon form for ...</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<b>Solve the system of equations by finding the reduced row echelon form for the augmented matrix.<br/><br/></b>x + 2y + 3z = -21<br/> 5y + 4z = -32<br/> z =  -3]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text></text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text></text>
    </incorrectfeedback>
    <answer fraction="0" format="html">
      <text>(-3, -4, -4)</text>
      <feedback format="html">
        <text>Incorrect</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>No solution</text>
      <feedback format="html">
        <text>Incorrect</text>
      </feedback>
    </answer>
    <answer fraction="100" format="html">
      <text>(-4, -4, -3)</text>
      <feedback format="html">
        <text>Correct</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>(-4, -3, -4)</text>
      <feedback format="html">
        <text>Incorrect</text>
      </feedback>
    </answer>
  </question>
 
 <!-- categoryid: 660 -->
 <question type="category"><category><text>Pre-Calc/Chapter 7:  Systems and Matrices/7.4 Partial Fractions/Divide and Find Partial Fraction Decomposition</text></category></question>
 
 <!-- resourceid-resourcedataid: 6067-5476 -->
 <question type="multichoice">
    <name>
      <text>Use division to write the rational function in the form  where the degree of ...</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<b>Use division to write the rational function in the form <img align="bottom" src="@@PLUGINFILE@@/ppg__7.40222131741__f1q6g1.jpg"/> where the degree of r<img align="bottom" src="@@PLUGINFILE@@/ppg__7.40222131741__f1q6g2.jpg"/> is less than the degree of <img align="bottom" src="@@PLUGINFILE@@/ppg__7.40222131741__f1q6g3.jpg"/>. Then find the partial fraction decomposition of <img align="bottom" src="@@PLUGINFILE@@/ppg__7.40222131741__f1q6g4.jpg"/><br/><br/></b><img align="middle" src="@@PLUGINFILE@@/ppg__7.40222131741__f1q6g5.jpg"/>]]></text>
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    <single>true</single>
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      <text></text>
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    <answer fraction="0" format="html">
      <text><![CDATA[x + 3 + <img align="middle" src="@@PLUGINFILE@@/ppg__7.40222131741__f1q6g6.jpg"/> + <img align="middle" src="@@PLUGINFILE@@/ppg__7.40222131741__f1q6g7.jpg"/>]]></text>
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        <text>Incorrect</text>
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    <answer fraction="0" format="html">
      <text><![CDATA[x - 3 + <img align="middle" src="@@PLUGINFILE@@/ppg__7.40222131741__f1q6g8.jpg"/> + <img align="middle" src="@@PLUGINFILE@@/ppg__7.40222131741__f1q6g9.jpg"/>]]></text>
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        <text>Incorrect</text>
      </feedback>
    </answer>
    <answer fraction="100" format="html">
      <text><![CDATA[x - 3 + <img align="middle" src="@@PLUGINFILE@@/ppg__7.40222131741__f1q6g10.jpg"/> + <img align="middle" src="@@PLUGINFILE@@/ppg__7.40222131741__f1q6g11.jpg"/>]]></text>
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        <text>Correct</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<img align="middle" src="@@PLUGINFILE@@/ppg__7.40222131741__f1q6g12.jpg"/> + <img align="middle" src="@@PLUGINFILE@@/ppg__7.40222131741__f1q6g13.jpg"/>]]></text>
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        <text>Incorrect</text>
      </feedback>
    </answer>
  </question>
 
 <!-- categoryid: 661 -->
 <question type="category"><category><text>Pre-Calc/Chapter 7:  Systems and Matrices/7.4 Partial Fractions/Find Partial Fraction Decomposition (Linear)</text></category></question>
 
 <!-- resourceid-resourcedataid: 6068-5477 -->
 <question type="multichoice">
    <name>
      <text>Find the partial fraction decomposition.</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<b>Find the partial fraction decomposition.<br/><br/></b><img align="middle" src="@@PLUGINFILE@@/ppg__7.40222131741__f1q8g1.jpg"/>]]></text>
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      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text></text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text></text>
    </incorrectfeedback>
    <answer fraction="0" format="html">
      <text><![CDATA[<img align="middle" src="@@PLUGINFILE@@/ppg__7.40222131741__f1q8g2.jpg"/> + <img align="middle" src="@@PLUGINFILE@@/ppg__7.40222131741__f1q8g3.jpg"/>]]></text>
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        <text>Incorrect</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<img align="middle" src="@@PLUGINFILE@@/ppg__7.40222131741__f1q8g4.jpg"/> + <img align="middle" src="@@PLUGINFILE@@/ppg__7.40222131741__f1q8g5.jpg"/>]]></text>
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        <text>Incorrect</text>
      </feedback>
    </answer>
    <answer fraction="100" format="html">
      <text><![CDATA[<img align="middle" src="@@PLUGINFILE@@/ppg__7.40222131741__f1q8g6.jpg"/> + <img align="middle" src="@@PLUGINFILE@@/ppg__7.40222131741__f1q8g7.jpg"/>]]></text>
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        <text>Correct</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<img align="middle" src="@@PLUGINFILE@@/ppg__7.40222131741__f1q8g8.jpg"/> + <img align="middle" src="@@PLUGINFILE@@/ppg__7.40222131741__f1q8g9.jpg"/>]]></text>
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        <text>Incorrect</text>
      </feedback>
    </answer>
  </question>
 
 <!-- categoryid: 662 -->
 <question type="category"><category><text>Pre-Calc/Chapter 7:  Systems and Matrices/7.4 Partial Fractions/Find Partial Fraction Decomposition (Nonlinear)</text></category></question>
 
 <!-- resourceid-resourcedataid: 6069-5478 -->
 <question type="multichoice">
    <name>
      <text>Decompose into partial fractions.</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<b>Decompose into partial fractions.<br/><br/></b><img align="middle" src="@@PLUGINFILE@@/ppg__7.40222131741__f1q7g1.jpg"/>]]></text>
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    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
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    <partiallycorrectfeedback format="html">
      <text></text>
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    <incorrectfeedback format="html">
      <text></text>
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    <answer fraction="0" format="html">
      <text><![CDATA[<img align="middle" src="@@PLUGINFILE@@/ppg__7.40222131741__f1q7g2.jpg"/> + <img align="middle" src="@@PLUGINFILE@@/ppg__7.40222131741__f1q7g3.jpg"/>]]></text>
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        <text>Incorrect</text>
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    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<img align="middle" src="@@PLUGINFILE@@/ppg__7.40222131741__f1q7g4.jpg"/> - <img align="middle" src="@@PLUGINFILE@@/ppg__7.40222131741__f1q7g5.jpg"/>]]></text>
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        <text>Incorrect</text>
      </feedback>
    </answer>
    <answer fraction="100" format="html">
      <text><![CDATA[<img align="middle" src="@@PLUGINFILE@@/ppg__7.40222131741__f1q7g6.jpg"/> - <img align="middle" src="@@PLUGINFILE@@/ppg__7.40222131741__f1q7g7.jpg"/>]]></text>
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        <text>Correct</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<img align="middle" src="@@PLUGINFILE@@/ppg__7.40222131741__f1q7g8.jpg"/> - <img align="middle" src="@@PLUGINFILE@@/ppg__7.40222131741__f1q7g9.jpg"/>]]></text>
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        <text>Incorrect</text>
      </feedback>
    </answer>
  </question>
 
 <!-- categoryid: 663 -->
 <question type="category"><category><text>Pre-Calc/Chapter 7:  Systems and Matrices/7.4 Partial Fractions/Find Partial Fraction Decomposition Given Linear Terms</text></category></question>
 
 <!-- resourceid-resourcedataid: 6070-5479 -->
 <question type="multichoice">
    <name>
      <text>Find the partial fraction decomposition. =  + </text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<b>Find the partial fraction decomposition.<br/><br/></b><img align="middle" src="@@PLUGINFILE@@/ppg__7.40222131741__f1q3g1.jpg"/> = <img align="middle" src="@@PLUGINFILE@@/ppg__7.40222131741__f1q3g2.jpg"/> + <img align="middle" src="@@PLUGINFILE@@/ppg__7.40222131741__f1q3g3.jpg"/>]]></text>
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      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text></text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text></text>
    </incorrectfeedback>
    <answer fraction="0" format="html">
      <text><![CDATA[A = <img align="middle" src="@@PLUGINFILE@@/ppg__7.40222131741__f1q3g4.jpg"/>, B = - <img align="middle" src="@@PLUGINFILE@@/ppg__7.40222131741__f1q3g5.jpg"/>]]></text>
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        <text>Incorrect</text>
      </feedback>
    </answer>
    <answer fraction="100" format="html">
      <text><![CDATA[A = - <img align="middle" src="@@PLUGINFILE@@/ppg__7.40222131741__f1q3g6.jpg"/>, B = <img align="middle" src="@@PLUGINFILE@@/ppg__7.40222131741__f1q3g7.jpg"/>]]></text>
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        <text>Correct</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[A = <img align="middle" src="@@PLUGINFILE@@/ppg__7.40222131741__f1q3g8.jpg"/>, B = <img align="middle" src="@@PLUGINFILE@@/ppg__7.40222131741__f1q3g9.jpg"/>]]></text>
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        <text>Incorrect</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[A = - <img align="middle" src="@@PLUGINFILE@@/ppg__7.40222131741__f1q3g10.jpg"/>, B = - <img align="middle" src="@@PLUGINFILE@@/ppg__7.40222131741__f1q3g11.jpg"/>]]></text>
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        <text>Incorrect</text>
      </feedback>
    </answer>
  </question>
 
 <!-- resourceid-resourcedataid: 6071-5480 -->
 <question type="multichoice">
    <name>
      <text>Find the partial fraction decomposition. =  + </text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<b>Find the partial fraction decomposition.<br/><br/></b><img align="middle" src="@@PLUGINFILE@@/ppg__7.40222131741__f1q4g1.jpg"/> = <img align="middle" src="@@PLUGINFILE@@/ppg__7.40222131741__f1q4g2.jpg"/> + <img align="middle" src="@@PLUGINFILE@@/ppg__7.40222131741__f1q4g3.jpg"/>]]></text>
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      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text></text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text></text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text><![CDATA[A = - <img align="middle" src="@@PLUGINFILE@@/ppg__7.40222131741__f1q4g4.jpg"/>, B = <img align="middle" src="@@PLUGINFILE@@/ppg__7.40222131741__f1q4g5.jpg"/>]]></text>
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        <text>Correct</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[A = <img align="middle" src="@@PLUGINFILE@@/ppg__7.40222131741__f1q4g6.jpg"/>, B = - <img align="middle" src="@@PLUGINFILE@@/ppg__7.40222131741__f1q4g7.jpg"/>]]></text>
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        <text>Incorrect</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[A = <img align="middle" src="@@PLUGINFILE@@/ppg__7.40222131741__f1q4g8.jpg"/>, B = <img align="middle" src="@@PLUGINFILE@@/ppg__7.40222131741__f1q4g9.jpg"/>]]></text>
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        <text>Incorrect</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[A = - <img align="middle" src="@@PLUGINFILE@@/ppg__7.40222131741__f1q4g10.jpg"/>, B = - <img align="middle" src="@@PLUGINFILE@@/ppg__7.40222131741__f1q4g11.jpg"/>]]></text>
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        <text>Incorrect</text>
      </feedback>
    </answer>
  </question>
 
 <!-- categoryid: 664 -->
 <question type="category"><category><text>Pre-Calc/Chapter 7:  Systems and Matrices/7.4 Partial Fractions/Find Partial Fraction Decomposition Given Nonlinear Terms</text></category></question>
 
 <!-- resourceid-resourcedataid: 6072-5481 -->
 <question type="multichoice">
    <name>
      <text>Find the partial fraction decomposition. =  + </text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<b>Find the partial fraction decomposition.<br/><br/></b><img align="middle" src="@@PLUGINFILE@@/ppg__7.40222131741__f1q5g1.jpg"/> = <img align="middle" src="@@PLUGINFILE@@/ppg__7.40222131741__f1q5g2.jpg"/> + <img align="middle" src="@@PLUGINFILE@@/ppg__7.40222131741__f1q5g3.jpg"/>]]></text>
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   </questiontext>
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      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text></text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text></text>
    </incorrectfeedback>
    <answer fraction="0" format="html">
      <text><![CDATA[A = - <img align="middle" src="@@PLUGINFILE@@/ppg__7.40222131741__f1q5g4.jpg"/>, B = <img align="middle" src="@@PLUGINFILE@@/ppg__7.40222131741__f1q5g5.jpg"/>, C = 0]]></text>
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        <text>Incorrect</text>
      </feedback>
    </answer>
    <answer fraction="100" format="html">
      <text><![CDATA[A = <img align="middle" src="@@PLUGINFILE@@/ppg__7.40222131741__f1q5g6.jpg"/>, B = - <img align="middle" src="@@PLUGINFILE@@/ppg__7.40222131741__f1q5g7.jpg"/>, C = 0]]></text>
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        <text>Correct</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[A = <img align="middle" src="@@PLUGINFILE@@/ppg__7.40222131741__f1q5g8.jpg"/>, B = - <img align="middle" src="@@PLUGINFILE@@/ppg__7.40222131741__f1q5g9.jpg"/>, C = 0]]></text>
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        <text>Incorrect</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[A = - <img align="middle" src="@@PLUGINFILE@@/ppg__7.40222131741__f1q5g10.jpg"/>, B = <img align="middle" src="@@PLUGINFILE@@/ppg__7.40222131741__f1q5g11.jpg"/>, C = 0]]></text>
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        <text>Incorrect</text>
      </feedback>
    </answer>
  </question>
 
 <!-- categoryid: 665 -->
 <question type="category"><category><text>Pre-Calc/Chapter 7:  Systems and Matrices/7.4 Partial Fractions/Write Terms of Partial Fraction Decomposition</text></category></question>
 
 <!-- resourceid-resourcedataid: 6073-5482 -->
 <question type="multichoice">
    <name>
      <text>Write the terms for the partial fraction decomposition of the rational ...</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<b>Write the terms for the partial fraction decomposition of the rational function. Do not solve for the constants.<br/><br/></b><img align="middle" src="@@PLUGINFILE@@/ppg__7.40222131741__f1q2g1.jpg"/>]]></text>
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    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
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    <answer fraction="0" format="html">
      <text><![CDATA[<img align="middle" src="@@PLUGINFILE@@/ppg__7.40222131741__f1q2g2.jpg"/>  + <img align="middle" src="@@PLUGINFILE@@/ppg__7.40222131741__f1q2g3.jpg"/>]]></text>
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        <text>Incorrect</text>
      </feedback>
    </answer>
    <answer fraction="100" format="html">
      <text><![CDATA[<img align="middle" src="@@PLUGINFILE@@/ppg__7.40222131741__f1q2g4.jpg"/> + <img align="middle" src="@@PLUGINFILE@@/ppg__7.40222131741__f1q2g5.jpg"/> + <img align="middle" src="@@PLUGINFILE@@/ppg__7.40222131741__f1q2g6.jpg"/>]]></text>
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     <feedback format="html">
        <text>Correct</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<img align="middle" src="@@PLUGINFILE@@/ppg__7.40222131741__f1q2g7.jpg"/> + <img align="middle" src="@@PLUGINFILE@@/ppg__7.40222131741__f1q2g8.jpg"/> ]]></text>
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        <text>Incorrect</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<img align="middle" src="@@PLUGINFILE@@/ppg__7.40222131741__f1q2g9.jpg"/> + <img align="middle" src="@@PLUGINFILE@@/ppg__7.40222131741__f1q2g10.jpg"/> + <img align="middle" src="@@PLUGINFILE@@/ppg__7.40222131741__f1q2g11.jpg"/>]]></text>
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     <feedback format="html">
        <text>Incorrect</text>
      </feedback>
    </answer>
  </question>
 
 <!-- resourceid-resourcedataid: 6074-5483 -->
 <question type="multichoice">
    <name>
      <text>Write the terms for the partial fraction decomposition of the rational ...</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><strong>Write the terms for the partial fraction decomposition of the rational function. Do not solve for the constants.<br /><br /></strong><img src="@@PLUGINFILE@@/ppg__7.40222131741__f1q1g1.jpg" alt="" align="middle" /></p>
<p><span style="color: #0000ff;">(A<sub>1</sub> is the same as B, A<sub>2</sub> is the same as C, etc.)</span></p>]]></text>
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    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
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      <text></text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text></text>
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      <text></text>
    </incorrectfeedback>
    <answer fraction="0" format="html">
      <text><![CDATA[<p><img src="@@PLUGINFILE@@/ppg__7.40222131741__f1q1g2.jpg" alt="" align="middle" /> + <img src="@@PLUGINFILE@@/ppg__7.40222131741__f1q1g3.jpg" alt="" align="middle" /></p>]]></text>
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        <text><![CDATA[<p>Incorrect</p>]]></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p><img src="@@PLUGINFILE@@/ppg__7.40222131741__f1q1g4.jpg" alt="" align="middle" /> + <img src="@@PLUGINFILE@@/ppg__7.40222131741__f1q1g5.jpg" alt="" align="middle" /> + <img src="@@PLUGINFILE@@/ppg__7.40222131741__f1q1g6.jpg" alt="" align="middle" /></p>]]></text>
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     <feedback format="html">
        <text><![CDATA[<p>Incorrect</p>]]></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p><img src="@@PLUGINFILE@@/ppg__7.40222131741__f1q1g7.jpg" alt="" align="middle" /> + <img src="@@PLUGINFILE@@/ppg__7.40222131741__f1q1g8.jpg" alt="" align="middle" /> </p>]]></text>
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        <text><![CDATA[<p>Incorrect</p>]]></text>
      </feedback>
    </answer>
    <answer fraction="100" format="html">
      <text><![CDATA[<p><img src="@@PLUGINFILE@@/ppg__7.40222131741__f1q1g9.jpg" alt="" align="middle" /> + <img src="@@PLUGINFILE@@/ppg__7.40222131741__f1q1g10.jpg" alt="" align="middle" /> + <img src="@@PLUGINFILE@@/ppg__7.40222131741__f1q1g11.jpg" alt="" align="middle" /></p>]]></text>
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     <feedback format="html">
        <text><![CDATA[<p>Correct</p>]]></text>
      </feedback>
    </answer>
  </question>
 
 <!-- categoryid: 667 -->
 <question type="category"><category><text>Pre-Calc/Chapter 7:  Systems and Matrices/7.5 Systems of Inequalities in Two Variables/Graph Linear Inequality</text></category></question>
 
 <!-- resourceid-resourcedataid: 6075-5484 -->
 <question type="multichoice">
    <name>
      <text>Graph the linear inequality.2x + 4y ≤ 8</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<b>Graph the linear inequality.<br/><br/></b>2x + 4y ≤ 8<br/><img align="middle" height="200" width="200" src="@@PLUGINFILE@@/ppg__7.50222131756__f1q2g1.jpg"/>]]></text>
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     <feedback format="html">
        <text>Correct</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
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     <feedback format="html">
        <text>Incorrect</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
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     <feedback format="html">
        <text>Incorrect</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
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</file>      <feedback format="html">
        <text>Incorrect</text>
      </feedback>
    </answer>
  </question>
 
 <!-- categoryid: 668 -->
 <question type="category"><category><text>Pre-Calc/Chapter 7:  Systems and Matrices/7.5 Systems of Inequalities in Two Variables/Graph Nonlinear Inequality</text></category></question>
 
 <!-- resourceid-resourcedataid: 6076-5485 -->
 <question type="multichoice">
    <name>
      <text>Graph the inequality.y ≤ 4x - x2</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<b>Graph the inequality.<br/><br/></b>y ≤ 4x - x<sup>2</sup><br/><img align="middle" height="225" width="225" src="@@PLUGINFILE@@/ppg__7.50222131756__f1q3g1.jpg"/>]]></text>
<file name="ppg__7.50222131756__f1q3g1.jpg" 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</file>      <feedback format="html">
        <text>Incorrect</text>
      </feedback>
    </answer>
    <answer fraction="100" format="html">
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</file>      <feedback format="html">
        <text>Correct</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
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</file>      <feedback format="html">
        <text>Incorrect</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
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iVHhHwj9n/AOEb/wCKb8jyv7L/AOZf8vy9v/CMf9S9Fs2/Z/8Aplt+z/8ALD7P/wASo8I+Efs//CN/8U35Hlf2X/zL/l+Xt/4Rj/qXotm37P8A9Mtv2f8A5YfZ/wDiVAB4R8I/Z/8AhG/+Kb8jyv7L/wCZf8vy9v8AwjH/AFL0Wzb9n/6Zbfs//LD7P/xKjwj4R+z/APCN/wDFN+R5X9l/8y/5fl7f+EY/6l6LZt+z/wDTLb9n/wCWH2f/AIlR4R8I/Z/+Eb/4pvyPK/sv/mX/AC/L2/8ACMf9S9Fs2/Z/+mW37P8A8sPs/wDxKjwj4R+z/wDCN/8AFN+R5X9l/wDMv+X5e3/hGP8AqXotm37P/wBMtv2f/lh9n/4lQB9VUUUUAFfP/irw59o+Kd9df2J527WreX7T/Y/mZxP4bO/zf7GkzjyM7/tDY+z581Ps+/TPoCvn/wAVeHPtHxTvrr+xPO3a1by/af7H8zOJ/DZ3+b/Y0mceRnf9obH2fPmp9n36YAcr4R8I/Z/+Eb/4pvyPK/sv/mX/AC/L2/8ACMf9S9Fs2/Z/+mW37P8A8sPs/wDxKjwj4R+z/wDCN/8AFN+R5X9l/wDMv+X5e3/hGP8AqXotm37P/wBMtv2f/lh9n/4lR4R8I/Z/+Eb/AOKb8jyv7L/5l/y/L2/8Ix/1L0Wzb9n/AOmW37P/AMsPs/8AxKjwj4R+z/8ACN/8U35Hlf2X/wAy/wCX5e3/AIRj/qXotm37P/0y2/Z/+WH2f/iVAB4R8I/Z/wDhG/8Aim/I8r+y/wDmX/L8vb/wjH/UvRbNv2f/AKZbfs//ACw+z/8AEqPCPhH7P/wjf/FN+R5X9l/8y/5fl7f+EY/6l6LZt+z/APTLb9n/AOWH2f8A4lR4R8I/Z/8AhG/+Kb8jyv7L/wCZf8vy9v8AwjH/AFL0Wzb9n/6Zbfs//LD7P/xKjwj4R+z/APCN/wDFN+R5X9l/8y/5fl7f+EY/6l6LZt+z/wDTLb9n/wCWH2f/AIlQAeEfCP2f/hG/+Kb8jyv7L/5l/wAvy9v/AAjH/UvRbNv2f/plt+z/APLD7P8A8So8I+Efs/8Awjf/ABTfkeV/Zf8AzL/l+Xt/4Rj/AKl6LZt+z/8ATLb9n/5YfZ/+JUeEfCP2f/hG/wDim/I8r+y/+Zf8vy9v/CMf9S9Fs2/Z/wDplt+z/wDLD7P/AMSo8I+Efs//AAjf/FN+R5X9l/8AMv8Al+Xt/wCEY/6l6LZt+z/9Mtv2f/lh9n/4lQAeEfCP2f8A4Rv/AIpvyPK/sv8A5l/y/L2/8Ix/1L0Wzb9n/wCmW37P/wAsPs//ABKjwj4R+z/8I3/xTfkeV/Zf/Mv+X5e3/hGP+pei2bfs/wD0y2/Z/wDlh9n/AOJUeEfCP2f/AIRv/im/I8r+y/8AmX/L8vb/AMIx/wBS9Fs2/Z/+mW37P/yw+z/8So8I+Efs/wDwjf8AxTfkeV/Zf/Mv+X5e3/hGP+pei2bfs/8A0y2/Z/8Alh9n/wCJUAHhHwj9n/4Rv/im/I8r+y/+Zf8AL8vb/wAIx/1L0Wzb9n/6Zbfs/wDyw+z/APEqPCPhH7P/AMI3/wAU35Hlf2X/AMy/5fl7f+EY/wCpei2bfs//AEy2/Z/+WH2f/iVHhHwj9n/4Rv8A4pvyPK/sv/mX/L8vb/wjH/UvRbNv2f8A6Zbfs/8Ayw+z/wDEqPCPhH7P/wAI3/xTfkeV/Zf/ADL/AJfl7f8AhGP+pei2bfs//TLb9n/5YfZ/+JUAeVadp3jiw+KfgO1tfAXh9NuiySwW0009rv8AJn8JiJ2iHhqLZt+z2IZxbt5G+4AltPsSJF6r4R8I/Z/+Eb/4pvyPK/sv/mX/AC/L2/8ACMf9S9Fs2/Z/+mW37P8A8sPs/wDxKvKtO07xxYfFPwHa2vgLw+m3RZJYLaaae13+TP4TETtEPDUWzb9nsQzi3byN9wBLafYkSL1Xwj4R+z/8I3/xTfkeV/Zf/Mv+X5e3/hGP+pei2bfs/wD0y2/Z/wDlh9n/AOJUAHhHwj9n/wCEb/4pvyPK/sv/AJl/y/L2/wDCMf8AUvRbNv2f/plt+z/8sPs//EqPCPhH7P8A8I3/AMU35Hlf2X/zL/l+Xt/4Rj/qXotm37P/ANMtv2f/AJYfZ/8AiVHhHwj9n/4Rv/im/I8r+y/+Zf8AL8vb/wAIx/1L0Wzb9n/6Zbfs/wDyw+z/APEqPCPhH7P/AMI3/wAU35Hlf2X/AMy/5fl7f+EY/wCpei2bfs//AEy2/Z/+WH2f/iVAB4R8I/Z/+Eb/AOKb8jyv7L/5l/y/L2/8Ix/1L0Wzb9n/AOmW37P/AMsPs/8AxKjwj4R+z/8ACN/8U35Hlf2X/wAy/wCX5e3/AIRj/qXotm37P/0y2/Z/+WH2f/iVHhHwj9n/AOEb/wCKb8jyv7L/AOZf8vy9v/CMf9S9Fs2/Z/8Aplt+z/8ALD7P/wASo8I+Efs//CN/8U35Hlf2X/zL/l+Xt/4Rj/qXotm37P8A9Mtv2f8A5YfZ/wDiVAB4R8I/Z/8AhG/+Kb8jyv7L/wCZf8vy9v8AwjH/AFL0Wzb9n/6Zbfs//LD7P/xKjwj4R+z/APCN/wDFN+R5X9l/8y/5fl7f+EY/6l6LZt+z/wDTLb9n/wCWH2f/AIlR4R8I/Z/+Eb/4pvyPK/sv/mX/AC/L2/8ACMf9S9Fs2/Z/+mW37P8A8sPs/wDxKjwj4R+z/wDCN/8AFN+R5X9l/wDMv+X5e3/hGP8AqXotm37P/wBMtv2f/lh9n/4lQAeEfCP2f/hG/wDim/I8r+y/+Zf8vy9v/CMf9S9Fs2/Z/wDplt+z/wDLD7P/AMSo8I+Efs//AAjf/FN+R5X9l/8AMv8Al+Xt/wCEY/6l6LZt+z/9Mtv2f/lh9n/4lR4R8I/Z/wDhG/8Aim/I8r+y/wDmX/L8vb/wjH/UvRbNv2f/AKZbfs//ACw+z/8AEqPCPhH7P/wjf/FN+R5X9l/8y/5fl7f+EY/6l6LZt+z/APTLb9n/AOWH2f8A4lQAeEfCP2f/AIRv/im/I8r+y/8AmX/L8vb/AMIx/wBS9Fs2/Z/+mW37P/yw+z/8So8I+Efs/wDwjf8AxTfkeV/Zf/Mv+X5e3/hGP+pei2bfs/8A0y2/Z/8Alh9n/wCJUeEfCP2f/hG/+Kb8jyv7L/5l/wAvy9v/AAjH/UvRbNv2f/plt+z/APLD7P8A8So8I+Efs/8Awjf/ABTfkeV/Zf8AzL/l+Xt/4Rj/AKl6LZt+z/8ATLb9n/5YfZ/+JUAfVVFFFABXz/4q8OfaPinfXX9iedu1q3l+0/2P5mcT+Gzv83+xpM48jO/7Q2Ps+fNT7Pv0z6Ar5/8AFXhz7R8U766/sTzt2tW8v2n+x/Mzifw2d/m/2NJnHkZ3/aGx9nz5qfZ9+mAHK+EfCP2f/hG/+Kb8jyv7L/5l/wAvy9v/AAjH/UvRbNv2f/plt+z/APLD7P8A8So8I+Efs/8Awjf/ABTfkeV/Zf8AzL/l+Xt/4Rj/AKl6LZt+z/8ATLb9n/5YfZ/+JUeEfCP2f/hG/wDim/I8r+y/+Zf8vy9v/CMf9S9Fs2/Z/wDplt+z/wDLD7P/AMSo8I+Efs//AAjf/FN+R5X9l/8AMv8Al+Xt/wCEY/6l6LZt+z/9Mtv2f/lh9n/4lQAeEfCP2f8A4Rv/AIpvyPK/sv8A5l/y/L2/8Ix/1L0Wzb9n/wCmW37P/wAsPs//ABKjwj4R+z/8I3/xTfkeV/Zf/Mv+X5e3/hGP+pei2bfs/wD0y2/Z/wDlh9n/AOJUeEfCP2f/AIRv/im/I8r+y/8AmX/L8vb/AMIx/wBS9Fs2/Z/+mW37P/yw+z/8So8I+Efs/wDwjf8AxTfkeV/Zf/Mv+X5e3/hGP+pei2bfs/8A0y2/Z/8Alh9n/wCJUAHhHwj9n/4Rv/im/I8r+y/+Zf8AL8vb/wAIx/1L0Wzb9n/6Zbfs/wDyw+z/APEqPCPhH7P/AMI3/wAU35Hlf2X/AMy/5fl7f+EY/wCpei2bfs//AEy2/Z/+WH2f/iVHhHwj9n/4Rv8A4pvyPK/sv/mX/L8vb/wjH/UvRbNv2f8A6Zbfs/8Ayw+z/wDEqPCPhH7P/wAI3/xTfkeV/Zf/ADL/AJfl7f8AhGP+pei2bfs//TLb9n/5YfZ/+JUAHhHwj9n/AOEb/wCKb8jyv7L/AOZf8vy9v/CMf9S9Fs2/Z/8Aplt+z/8ALD7P/wASo8I+Efs//CN/8U35Hlf2X/zL/l+Xt/4Rj/qXotm37P8A9Mtv2f8A5YfZ/wDiVHhHwj9n/wCEb/4pvyPK/sv/AJl/y/L2/wDCMf8AUvRbNv2f/plt+z/8sPs//EqPCPhH7P8A8I3/AMU35Hlf2X/zL/l+Xt/4Rj/qXotm37P/ANMtv2f/AJYfZ/8AiVAB4R8I/Z/+Eb/4pvyPK/sv/mX/AC/L2/8ACMf9S9Fs2/Z/+mW37P8A8sPs/wDxKjwj4R+z/wDCN/8AFN+R5X9l/wDMv+X5e3/hGP8AqXotm37P/wBMtv2f/lh9n/4lR4R8I/Z/+Eb/AOKb8jyv7L/5l/y/L2/8Ix/1L0Wzb9n/AOmW37P/AMsPs/8AxKjwj4R+z/8ACN/8U35Hlf2X/wAy/wCX5e3/AIRj/qXotm37P/0y2/Z/+WH2f/iVAHlWnad44sPin4DtbXwF4fTbosksFtNNPa7/ACZ/CYidoh4ai2bfs9iGcW7eRvuAJbT7EiReq+EfCP2f/hG/+Kb8jyv7L/5l/wAvy9v/AAjH/UvRbNv2f/plt+z/APLD7P8A8SryrTtO8cWHxT8B2tr4C8Ppt0WSWC2mmntd/kz+ExE7RDw1Fs2/Z7EM4t28jfcAS2n2JEi9V8I+Efs//CN/8U35Hlf2X/zL/l+Xt/4Rj/qXotm37P8A9Mtv2f8A5YfZ/wDiVAB4R8I/Z/8AhG/+Kb8jyv7L/wCZf8vy9v8AwjH/AFL0Wzb9n/6Zbfs//LD7P/xKjwj4R+z/APCN/wDFN+R5X9l/8y/5fl7f+EY/6l6LZt+z/wDTLb9n/wCWH2f/AIlR4R8I/Z/+Eb/4pvyPK/sv/mX/AC/L2/8ACMf9S9Fs2/Z/+mW37P8A8sPs/wDxKjwj4R+z/wDCN/8AFN+R5X9l/wDMv+X5e3/hGP8AqXotm37P/wBMtv2f/lh9n/4lQAeEfCP2f/hG/wDim/I8r+y/+Zf8vy9v/CMf9S9Fs2/Z/wDplt+z/wDLD7P/AMSo8I+Efs//AAjf/FN+R5X9l/8AMv8Al+Xt/wCEY/6l6LZt+z/9Mtv2f/lh9n/4lR4R8I/Z/wDhG/8Aim/I8r+y/wDmX/L8vb/wjH/UvRbNv2f/AKZbfs//ACw+z/8AEqPCPhH7P/wjf/FN+R5X9l/8y/5fl7f+EY/6l6LZt+z/APTLb9n/AOWH2f8A4lQAeEfCP2f/AIRv/im/I8r+y/8AmX/L8vb/AMIx/wBS9Fs2/Z/+mW37P/yw+z/8So8I+Efs/wDwjf8AxTfkeV/Zf/Mv+X5e3/hGP+pei2bfs/8A0y2/Z/8Alh9n/wCJUeEfCP2f/hG/+Kb8jyv7L/5l/wAvy9v/AAjH/UvRbNv2f/plt+z/APLD7P8A8So8I+Efs/8Awjf/ABTfkeV/Zf8AzL/l+Xt/4Rj/AKl6LZt+z/8ATLb9n/5YfZ/+JUAHhHwj9n/4Rv8A4pvyPK/sv/mX/L8vb/wjH/UvRbNv2f8A6Zbfs/8Ayw+z/wDEqPCPhH7P/wAI3/xTfkeV/Zf/ADL/AJfl7f8AhGP+pei2bfs//TLb9n/5YfZ/+JUeEfCP2f8A4Rv/AIpvyPK/sv8A5l/y/L2/8Ix/1L0Wzb9n/wCmW37P/wAsPs//ABKjwj4R+z/8I3/xTfkeV/Zf/Mv+X5e3/hGP+pei2bfs/wD0y2/Z/wDlh9n/AOJUAHhHwj9n/wCEb/4pvyPK/sv/AJl/y/L2/wDCMf8AUvRbNv2f/plt+z/8sPs//EqPCPhH7P8A8I3/AMU35Hlf2X/zL/l+Xt/4Rj/qXotm37P/ANMtv2f/AJYfZ/8AiVHhHwj9n/4Rv/im/I8r+y/+Zf8AL8vb/wAIx/1L0Wzb9n/6Zbfs/wDyw+z/APEqPCPhH7P/AMI3/wAU35Hlf2X/AMy/5fl7f+EY/wCpei2bfs//AEy2/Z/+WH2f/iVAH1VRRRQAV8/+KvDn2j4p311/Ynnbtat5ftP9j+ZnE/hs7/N/saTOPIzv+0Nj7PnzU+z79M+gK+f/ABV4c+0fFO+uv7E87drVvL9p/sfzM4n8Nnf5v9jSZx5Gd/2hsfZ8+an2ffpgByvhHwj9n/4Rv/im/I8r+y/+Zf8AL8vb/wAIx/1L0Wzb9n/6Zbfs/wDyw+z/APEqPCPhH7P/AMI3/wAU35Hlf2X/AMy/5fl7f+EY/wCpei2bfs//AEy2/Z/+WH2f/iVHhHwj9n/4Rv8A4pvyPK/sv/mX/L8vb/wjH/UvRbNv2f8A6Zbfs/8Ayw+z/wDEqPCPhH7P/wAI3/xTfkeV/Zf/ADL/AJfl7f8AhGP+pei2bfs//TLb9n/5YfZ/+JUAHhHwj9n/AOEb/wCKb8jyv7L/AOZf8vy9v/CMf9S9Fs2/Z/8Aplt+z/8ALD7P/wASo8I+Efs//CN/8U35Hlf2X/zL/l+Xt/4Rj/qXotm37P8A9Mtv2f8A5YfZ/wDiVHhHwj9n/wCEb/4pvyPK/sv/AJl/y/L2/wDCMf8AUvRbNv2f/plt+z/8sPs//EqPCPhH7P8A8I3/AMU35Hlf2X/zL/l+Xt/4Rj/qXotm37P/ANMtv2f/AJYfZ/8AiVAB4R8I/Z/+Eb/4pvyPK/sv/mX/AC/L2/8ACMf9S9Fs2/Z/+mW37P8A8sPs/wDxKjwj4R+z/wDCN/8AFN+R5X9l/wDMv+X5e3/hGP8AqXotm37P/wBMtv2f/lh9n/4lR4R8I/Z/+Eb/AOKb8jyv7L/5l/y/L2/8Ix/1L0Wzb9n/AOmW37P/AMsPs/8AxKjwj4R+z/8ACN/8U35Hlf2X/wAy/wCX5e3/AIRj/qXotm37P/0y2/Z/+WH2f/iVAB4R8I/Z/wDhG/8Aim/I8r+y/wDmX/L8vb/wjH/UvRbNv2f/AKZbfs//ACw+z/8AEqqaPo9j4Y0rR9T1PR7fR9N02HTrm6vLvRFtobSKJfDLPI7t4fiESxrbEliYggtiT9n+zf8AEqt+EfCP2f8A4Rv/AIpvyPK/sv8A5l/y/L2/8Ix/1L0Wzb9n/wCmW37P/wAsPs//ABKuf8JfC/Sfin430DwTqWh240LRdMstY8TaXd6HbwQ3dvJYaWun2jq+l2Mu17rTGlPlZjA0kwXESK8VtaAGr4S+HfjkaVoGtWfw10caRaw2VwLO4vdOtNXkW3XSyRFatoUSIznSITEks1swWSPzBZPDBHZHw+0ex1K28PXGn6Pb3FvbzWFs0ttoi7YZbeTw3FLGSvh+MI0Ulo6Mv7oxtaMD9nNsRpX1VJJfDVbeOO3t201oZWnuGuGEySho/LRY9hDKymUsxdSpRAFfeSnzr8c/CNv4J+NnhHx15HmaL4lvdO8O6nCLCGeK21I6nYTWV8zGznaHzFtPsskuRvkTSk3QmJLi3APFdO07xxYfFPwHa2vgLw+m3RZJYLaaae13+TP4TETtEPDUWzb9nsQzi3byN9wBLafYkSL1Xwj4R+z/APCN/wDFN+R5X9l/8y/5fl7f+EY/6l6LZt+z/wDTLb9n/wCWH2f/AIlXlWnad44sPin4DtbXwF4fTbosksFtNNPa7/Jn8JiJ2iHhqLZt+z2IZxbt5G+4AltPsSJF6r4R8I/Z/wDhG/8Aim/I8r+y/wDmX/L8vb/wjH/UvRbNv2f/AKZbfs//ACw+z/8AEqADwj4R+z/8I3/xTfkeV/Zf/Mv+X5e3/hGP+pei2bfs/wD0y2/Z/wDlh9n/AOJUeEfCP2f/AIRv/im/I8r+y/8AmX/L8vb/AMIx/wBS9Fs2/Z/+mW37P/yw+z/8So8I+Efs/wDwjf8AxTfkeV/Zf/Mv+X5e3/hGP+pei2bfs/8A0y2/Z/8Alh9n/wCJUeEfCP2f/hG/+Kb8jyv7L/5l/wAvy9v/AAjH/UvRbNv2f/plt+z/APLD7P8A8SoAPCPhH7P/AMI3/wAU35Hlf2X/AMy/5fl7f+EY/wCpei2bfs//AEy2/Z/+WH2f/iVHhHwj9n/4Rv8A4pvyPK/sv/mX/L8vb/wjH/UvRbNv2f8A6Zbfs/8Ayw+z/wDEqPCPhH7P/wAI3/xTfkeV/Zf/ADL/AJfl7f8AhGP+pei2bfs//TLb9n/5YfZ/+JUeEfCP2f8A4Rv/AIpvyPK/sv8A5l/y/L2/8Ix/1L0Wzb9n/wCmW37P/wAsPs//ABKgA8I+Efs//CN/8U35Hlf2X/zL/l+Xt/4Rj/qXotm37P8A9Mtv2f8A5YfZ/wDiVHhHwj9n/wCEb/4pvyPK/sv/AJl/y/L2/wDCMf8AUvRbNv2f/plt+z/8sPs//EqPCPhH7P8A8I3/AMU35Hlf2X/zL/l+Xt/4Rj/qXotm37P/ANMtv2f/AJYfZ/8AiVHhHwj9n/4Rv/im/I8r+y/+Zf8AL8vb/wAIx/1L0Wzb9n/6Zbfs/wDyw+z/APEqADwj4R+z/wDCN/8AFN+R5X9l/wDMv+X5e3/hGP8AqXotm37P/wBMtv2f/lh9n/4lR4R8I/Z/+Eb/AOKb8jyv7L/5l/y/L2/8Ix/1L0Wzb9n/AOmW37P/AMsPs/8AxKjwj4R+z/8ACN/8U35Hlf2X/wAy/wCX5e3/AIRj/qXotm37P/0y2/Z/+WH2f/iVHhHwj9n/AOEb/wCKb8jyv7L/AOZf8vy9v/CMf9S9Fs2/Z/8Aplt+z/8ALD7P/wASoAPCPhH7P/wjf/FN+R5X9l/8y/5fl7f+EY/6l6LZt+z/APTLb9n/AOWH2f8A4lR4R8I/Z/8AhG/+Kb8jyv7L/wCZf8vy9v8AwjH/AFL0Wzb9n/6Zbfs//LD7P/xKjwj4R+z/APCN/wDFN+R5X9l/8y/5fl7f+EY/6l6LZt+z/wDTLb9n/wCWH2f/AIlR4R8I/Z/+Eb/4pvyPK/sv/mX/AC/L2/8ACMf9S9Fs2/Z/+mW37P8A8sPs/wDxKgD6qooooAK+f/FXhz7R8U766/sTzt2tW8v2n+x/Mzifw2d/m/2NJnHkZ3/aGx9nz5qfZ9+mfQFfP/irw59o+Kd9df2J527WreX7T/Y/mZxP4bO/zf7GkzjyM7/tDY+z581Ps+/TADlfCPhH7P8A8I3/AMU35Hlf2X/zL/l+Xt/4Rj/qXotm37P/ANMtv2f/AJYfZ/8AiVHhHwj9n/4Rv/im/I8r+y/+Zf8AL8vb/wAIx/1L0Wzb9n/6Zbfs/wDyw+z/APEqPCPhH7P/AMI3/wAU35Hlf2X/AMy/5fl7f+EY/wCpei2bfs//AEy2/Z/+WH2f/iVHhHwj9n/4Rv8A4pvyPK/sv/mX/L8vb/wjH/UvRbNv2f8A6Zbfs/8Ayw+z/wDEqADwj4R+z/8ACN/8U35Hlf2X/wAy/wCX5e3/AIRj/qXotm37P/0y2/Z/+WH2f/iVHhHwj9n/AOEb/wCKb8jyv7L/AOZf8vy9v/CMf9S9Fs2/Z/8Aplt+z/8ALD7P/wASo8I+Efs//CN/8U35Hlf2X/zL/l+Xt/4Rj/qXotm37P8A9Mtv2f8A5YfZ/wDiVHhHwj9n/wCEb/4pvyPK/sv/AJl/y/L2/wDCMf8AUvRbNv2f/plt+z/8sPs//EqADwj4R+z/APCN/wDFN+R5X9l/8y/5fl7f+EY/6l6LZt+z/wDTLb9n/wCWH2f/AIlR4R8I/Z/+Eb/4pvyPK/sv/mX/AC/L2/8ACMf9S9Fs2/Z/+mW37P8A8sPs/wDxKjwj4R+z/wDCN/8AFN+R5X9l/wDMv+X5e3/hGP8AqXotm37P/wBMtv2f/lh9n/4lR4R8I/Z/+Eb/AOKb8jyv7L/5l/y/L2/8Ix/1L0Wzb9n/AOmW37P/AMsPs/8AxKgA8I+Efs//AAjf/FN+R5X9l/8AMv8Al+Xt/wCEY/6l6LZt+z/9Mtv2f/lh9n/4lXQfsZ+D5tL8AW3jBtE0e1uPGkK31zqFi8aFrK2igs9FWBI7WEGB7CFZyGWDypZpAtvEJTFB4/8AEDQ/J8E6B4WtLDUPD3iDxd9h8N6NqGl+HNlxYXT23h9zcof7CthH9lhsprknzIGUaeVTyZIETTPtTTdN/wCEf/srSNI0rT7Dw3aWTQJHbN5P2Ty/LWCGGBY9nlbPMydy7PLjAVg5KAFuSS+Gq28cdvbtprQytPcNcMJklDR+Wix7CGVlMpZi6lSiAK+8lOK+Nnw91T4s+BNX8IWOqf8ACNx6lZOYvEdttlvNNvY5YZLSWGF4yrYZWcyCSOSNo4zEyuRLF2skl8NVt447e3bTWhlae4a4YTJKGj8tFj2EMrKZSzF1KlEAV95KEkl8NVt447e3bTWhlae4a4YTJKGj8tFj2EMrKZSzF1KlEAV95KAH56+BdS8X6742+HNzpvgDw/bbtFmI02e8MbwT21z4ViaKdIPDojWWCW1tYpWSKQW7i6UT2v2FEi9r8I+Efs//AAjf/FN+R5X9l/8AMv8Al+Xt/wCEY/6l6LZt+z/9Mtv2f/lh9n/4lXilw/iTw5+254j8B6L4F8Pv9n+2eMbZWuLlEmTUNX0JxJJI2kXDSym70/zXmVZEt0uWRLmH7CpT2vwj4R+z/wDCN/8AFN+R5X9l/wDMv+X5e3/hGP8AqXotm37P/wBMtv2f/lh9n/4lQAeEfCP2f/hG/wDim/I8r+y/+Zf8vy9v/CMf9S9Fs2/Z/wDplt+z/wDLD7P/AMSo8I+Efs//AAjf/FN+R5X9l/8AMv8Al+Xt/wCEY/6l6LZt+z/9Mtv2f/lh9n/4lR4R8I/Z/wDhG/8Aim/I8r+y/wDmX/L8vb/wjH/UvRbNv2f/AKZbfs//ACw+z/8AEqPCPhH7P/wjf/FN+R5X9l/8y/5fl7f+EY/6l6LZt+z/APTLb9n/AOWH2f8A4lQAeEfCP2f/AIRv/im/I8r+y/8AmX/L8vb/AMIx/wBS9Fs2/Z/+mW37P/yw+z/8So8I+Efs/wDwjf8AxTfkeV/Zf/Mv+X5e3/hGP+pei2bfs/8A0y2/Z/8Alh9n/wCJUeEfCP2f/hG/+Kb8jyv7L/5l/wAvy9v/AAjH/UvRbNv2f/plt+z/APLD7P8A8So8I+Efs/8Awjf/ABTfkeV/Zf8AzL/l+Xt/4Rj/AKl6LZt+z/8ATLb9n/5YfZ/+JUAHhHwj9n/4Rv8A4pvyPK/sv/mX/L8vb/wjH/UvRbNv2f8A6Zbfs/8Ayw+z/wDEqPCPhH7P/wAI3/xTfkeV/Zf/ADL/AJfl7f8AhGP+pei2bfs//TLb9n/5YfZ/+JUeEfCP2f8A4Rv/AIpvyPK/sv8A5l/y/L2/8Ix/1L0Wzb9n/wCmW37P/wAsPs//ABKjwj4R+z/8I3/xTfkeV/Zf/Mv+X5e3/hGP+pei2bfs/wD0y2/Z/wDlh9n/AOJUAHhHwj9n/wCEb/4pvyPK/sv/AJl/y/L2/wDCMf8AUvRbNv2f/plt+z/8sPs//EqPCPhH7P8A8I3/AMU35Hlf2X/zL/l+Xt/4Rj/qXotm37P/ANMtv2f/AJYfZ/8AiVHhHwj9n/4Rv/im/I8r+y/+Zf8AL8vb/wAIx/1L0Wzb9n/6Zbfs/wDyw+z/APEqPCPhH7P/AMI3/wAU35Hlf2X/AMy/5fl7f+EY/wCpei2bfs//AEy2/Z/+WH2f/iVAB4R8I/Z/+Eb/AOKb8jyv7L/5l/y/L2/8Ix/1L0Wzb9n/AOmW37P/AMsPs/8AxKjwj4R+z/8ACN/8U35Hlf2X/wAy/wCX5e3/AIRj/qXotm37P/0y2/Z/+WH2f/iVHhHwj9n/AOEb/wCKb8jyv7L/AOZf8vy9v/CMf9S9Fs2/Z/8Aplt+z/8ALD7P/wASo8I+Efs//CN/8U35Hlf2X/zL/l+Xt/4Rj/qXotm37P8A9Mtv2f8A5YfZ/wDiVAH1VRRRQB81fDjxr8b7/wAVeNF1Lwj4Pm8SQXojm0i98c31vFZWAeUWL28C6U6NFKgdzchmaWQSo5iNuLW2818Yj4iz/tJaRJc+A/C66lPDe3b28Wq3M0Mksd54W2uJD4fJkVWgsgZ9kxjDzn7RbfZEEf2/Xzb8TX0jwt451jxFr0NlpWkW2r289xrGo6ekdvEv2jw3iR7l9HdQMwj5zcnHkZ81PI36Ym7asaV9EeJadp3jiw+KfgO1tfAXh9NuiySwW0009rv8mfwmInaIeGotm37PYhnFu3kb7gCW0+xIkRp2neOLD4p+A7W18BeH026LJLBbTTT2u/yZ/CYidoh4ai2bfs9iGcW7eRvuAJbT7EiRQaX4n1bStUvpdN0jQ9Q0ez8NeH9a0F4vDnkgvK2gIpln/sWMPEGso2BjSAqsRA8prdf7M7X4H6Vqt9omgxa7oFi2taVd2Fld3Gm+GvstuzxN4Yw6RHQ99uAsKnY7RtGbc4MK26tplNcsuV72v/X9fqKXuuz8vxV1+H5el+R07TvHFh8U/Adra+AvD6bdFklgtppp7Xf5M/hMRO0Q8NRbNv2exDOLdvI33AEtp9iRIjTtO8cWHxT8B2tr4C8Ppt0WSWC2mmntd/kz+ExE7RDw1Fs2/Z7EM4t28jfcAS2n2JEi9V8I+Efs/wDwjf8AxTfkeV/Zf/Mv+X5e3/hGP+pei2bfs/8A0y2/Z/8Alh9n/wCJUeEfCP2f/hG/+Kb8jyv7L/5l/wAvy9v/AAjH/UvRbNv2f/plt+z/APLD7P8A8SpAeVadp3jiw+KfgO1tfAXh9NuiySwW0009rv8AJn8JiJ2iHhqLZt+z2IZxbt5G+4AltPsSJEadp3jiw+KfgO1tfAXh9NuiySwW0009rv8AJn8JiJ2iHhqLZt+z2IZxbt5G+4AltPsSJF6r4R8I/Z/+Eb/4pvyPK/sv/mX/AC/L2/8ACMf9S9Fs2/Z/+mW37P8A8sPs/wDxKjwj4R+z/wDCN/8AFN+R5X9l/wDMv+X5e3/hGP8AqXotm37P/wBMtv2f/lh9n/4lQB4V4f03xlq/7XPwh0zw/wCGvC9n4h8D+H7/AMTSaRf3l3pa3Nlc6Zp2lQlnXw/aBGCoh2rFLsaKaE/ZxDHCv0VrXjX43xfH3wbYf8Ij4Ph8/wAM65P/AGXH45vvsdxsutJXzpT/AGUMSx+ZtQeW2Vnm+ZMYkqfskeFZofG/jTxZp9hb2mhX2maJ4ckIgjtSbjTLCIFoUjsLQOokvLq1kEkcckEummPYqkW9p9KySXw1W3jjt7dtNaGVp7hrhhMkoaPy0WPYQysplLMXUqUQBX3koAfOuteNfjfF8ffBth/wiPg+Hz/DOuT/ANlx+Ob77HcbLrSV86U/2UMSx+ZtQeW2Vnm+ZMYkNa8a/G+L4++DbD/hEfB8Pn+Gdcn/ALLj8c332O42XWkr50p/soYlj8zag8tsrPN8yYxJ9FSSXw1W3jjt7dtNaGVp7hrhhMkoaPy0WPYQysplLMXUqUQBX3koSSXw1W3jjt7dtNaGVp7hrhhMkoaPy0WPYQysplLMXUqUQBX3koAfBfxvv/HHhr9tD4U6zrfgTw/J4k8baLL4ZsbTT/Es+oWa/wBn6jZ6pHNLv0R3hw4KtIsb7VYSB7Yw+bRp2neOLD4p+A7W18BeH026LJLBbTTT2u/yZ/CYidoh4ai2bfs9iGcW7eRvuAJbT7EiRWv2y7Lx7qn7RvwT1iXwv4XD+GNTmvNC36+863qza1odgGuopdMYQsVvI8eWXaJnMqSFrdEm9L8I+Efs/wDwjf8AxTfkeV/Zf/Mv+X5e3/hGP+pei2bfs/8A0y2/Z/8Alh9n/wCJUAeVadp3jiw+KfgO1tfAXh9NuiySwW0009rv8mfwmInaIeGotm37PYhnFu3kb7gCW0+xIkRp2neOLD4p+A7W18BeH026LJLBbTTT2u/yZ/CYidoh4ai2bfs9iGcW7eRvuAJbT7EiReq+EfCP2f8A4Rv/AIpvyPK/sv8A5l/y/L2/8Ix/1L0Wzb9n/wCmW37P/wAsPs//ABKjwj4R+z/8I3/xTfkeV/Zf/Mv+X5e3/hGP+pei2bfs/wD0y2/Z/wDlh9n/AOJUAeVadp3jiw+KfgO1tfAXh9NuiySwW0009rv8mfwmInaIeGotm37PYhnFu3kb7gCW0+xIkRp2neOLD4p+A7W18BeH026LJLBbTTT2u/yZ/CYidoh4ai2bfs9iGcW7eRvuAJbT7EiReq+EfCP2f/hG/wDim/I8r+y/+Zf8vy9v/CMf9S9Fs2/Z/wDplt+z/wDLD7P/AMSo8I+Efs//AAjf/FN+R5X9l/8AMv8Al+Xt/wCEY/6l6LZt+z/9Mtv2f/lh9n/4lQB5Vp2neOLD4p+A7W18BeH026LJLBbTTT2u/wAmfwmInaIeGotm37PYhnFu3kb7gCW0+xIkRp2neOLD4p+A7W18BeH026LJLBbTTT2u/wAmfwmInaIeGotm37PYhnFu3kb7gCW0+xIkXqvhHwj9n/4Rv/im/I8r+y/+Zf8AL8vb/wAIx/1L0Wzb9n/6Zbfs/wDyw+z/APEqPCPhH7P/AMI3/wAU35Hlf2X/AMy/5fl7f+EY/wCpei2bfs//AEy2/Z/+WH2f/iVAHlWnad44sPin4DtbXwF4fTbosksFtNNPa7/Jn8JiJ2iHhqLZt+z2IZxbt5G+4AltPsSJEadp3jiw+KfgO1tfAXh9NuiySwW0009rv8mfwmInaIeGotm37PYhnFu3kb7gCW0+xIkXqvhHwj9n/wCEb/4pvyPK/sv/AJl/y/L2/wDCMf8AUvRbNv2f/plt+z/8sPs//EqPCPhH7P8A8I3/AMU35Hlf2X/zL/l+Xt/4Rj/qXotm37P/ANMtv2f/AJYfZ/8AiVAHlWnad44sPin4DtbXwF4fTbosksFtNNPa7/Jn8JiJ2iHhqLZt+z2IZxbt5G+4AltPsSJEadp3jiw+KfgO1tfAXh9NuiySwW0009rv8mfwmInaIeGotm37PYhnFu3kb7gCW0+xIkTtDuvEum6jDosem6Nb6mNW0XT9KvD4MIh08PB4alQXMQ0uJmKC1xnfZNmJdscHkJ/Z3b/B2xOv+HfCl+3hpYJIpLG3kZPDoiUPby+G4mZQNAURrm0JA3JsEA5h+z50s3uu1vxV7fc0Evdkovd6/K9rnY/Efxr8b7DxV4LXTfCPg+HxJPemOHSLLxzfXEV7YF4hfPcQNpSIsUSFHFyWVopDEiGU3Btbko/aa/aP1j4L/EfwjpVl4n8HaTod/Ek2tf29p9zPc6ZbtdxQLeFo7iNPJZ5REAwBD/PlkWTyyuihQliE5Q6O2zf5JmFWr7KXK1f7v1aPpWvn/wAVeHPtHxTvrr+xPO3a1by/af7H8zOJ/DZ3+b/Y0mceRnf9obH2fPmp9n36Z9AV8/8Airw59o+Kd9df2J527WreX7T/AGP5mcT+Gzv83+xpM48jO/7Q2Ps+fNT7Pv0znNzyjQv2fvDl/rsOrXvhO9e61jS9K0bUIpLK6S2a0T/hG8ILf+woooSvlyfOiQsnlP8ANB5J/svX+FHwq0/wLoXhHR9L8M3FtZWX9mlTd6TLNMG3eGndnml0BZC26FmLO0ZBgJJg+z/8SrW8I+Efs/8Awjf/ABTfkeV/Zf8AzL/l+Xt/4Rj/AKl6LZt+z/8ATLb9n/5YfZ/+JUeEfCP2f/hG/wDim/I8r+y/+Zf8vy9v/CMf9S9Fs2/Z/wDplt+z/wDLD7P/AMSoG23qw8I+Efs//CN/8U35Hlf2X/zL/l+Xt/4Rj/qXotm37P8A9Mtv2f8A5YfZ/wDiVHhHwj9n/wCEb/4pvyPK/sv/AJl/y/L2/wDCMf8AUvRbNv2f/plt+z/8sPs//EqPCPhH7P8A8I3/AMU35Hlf2X/zL/l+Xt/4Rj/qXotm37P/ANMtv2f/AJYfZ/8AiVHhHwj9n/4Rv/im/I8r+y/+Zf8AL8vb/wAIx/1L0Wzb9n/6Zbfs/wDyw+z/APEqBB4R8I/Z/wDhG/8Aim/I8r+y/wDmX/L8vb/wjH/UvRbNv2f/AKZbfs//ACw+z/8AEqPCPhH7P/wjf/FN+R5X9l/8y/5fl7f+EY/6l6LZt+z/APTLb9n/AOWH2f8A4lR4R8I/Z/8AhG/+Kb8jyv7L/wCZf8vy9v8AwjH/AFL0Wzb9n/6Zbfs//LD7P/xKvNPjTo994d/Z58SXGk6PcaVrq+H4LbSZbLRGt7ldQeHw3FaR25Xw/EyzmeOJI1TymEkKBfIaADSgD6A/Y00Gbw1+zp8N4rCG3fQtX0y48RF2McE1m2oXH26G1WCCFIWVEu5Y2kQQqDChSFVk2xe1SSXw1W3jjt7dtNaGVp7hrhhMkoaPy0WPYQysplLMXUqUQBX3kpU03Tf+Ef8A7K0jSNK0+w8N2lk0CR2zeT9k8vy1ghhgWPZ5WzzMncuzy4wFYOSluSS+Gq28cdvbtprQytPcNcMJklDR+Wix7CGVlMpZi6lSiAK+8lAAkkvhqtvHHb27aa0MrT3DXDCZJQ0flosewhlZTKWYupUogCvvJQkkvhqtvHHb27aa0MrT3DXDCZJQ0flosewhlZTKWYupUogCvvJQkkvhqtvHHb27aa0MrT3DXDCZJQ0flosewhlZTKWYupUogCvvJQkkvhqtvHHb27aa0MrT3DXDCZJQ0flosewhlZTKWYupUogCvvJQA+VfjvonxF+Ivxot/CEnhLwu2m634G8W6NBKvi+5t5pdPnudIiknY/2XIIJwpiKxgTLl3y/7sCTK+B+nzeIvAHw11q40G3a4vdM0G8kmtPD0cUO5ovCzlk8vRGRFBhyNk21BbjEkYtw2l9r411r4pxftT+EfsHg3wfc+X4Z8SR6f9p8W3UP2i1+3aNmWbGmP5MoxDiJfMU75P3g2DzOK+FPgqbQ9c1/R7nR7drjR/HOoQxwW+nx3IsLJtW0K406HfHpEwiVLAWTRp9o/dxRRDfELcNpYB0HhHwj9n/4Rv/im/I8r+y/+Zf8AL8vb/wAIx/1L0Wzb9n/6Zbfs/wDyw+z/APEqPCPhH7P/AMI3/wAU35Hlf2X/AMy/5fl7f+EY/wCpei2bfs//AEy2/Z/+WH2f/iVHhHwj9n/4Rv8A4pvyPK/sv/mX/L8vb/wjH/UvRbNv2f8A6Zbfs/8Ayw+z/wDEqPCPhH7P/wAI3/xTfkeV/Zf/ADL/AJfl7f8AhGP+pei2bfs//TLb9n/5YfZ/+JUAHhHwj9n/AOEb/wCKb8jyv7L/AOZf8vy9v/CMf9S9Fs2/Z/8Aplt+z/8ALD7P/wASo8I+Efs//CN/8U35Hlf2X/zL/l+Xt/4Rj/qXotm37P8A9Mtv2f8A5YfZ/wDiVHhHwj9n/wCEb/4pvyPK/sv/AJl/y/L2/wDCMf8AUvRbNv2f/plt+z/8sPs//EqPCPhH7P8A8I3/AMU35Hlf2X/zL/l+Xt/4Rj/qXotm37P/ANMtv2f/AJYfZ/8AiVAB4R8I/Z/+Eb/4pvyPK/sv/mX/AC/L2/8ACMf9S9Fs2/Z/+mW37P8A8sPs/wDxKjwj4R+z/wDCN/8AFN+R5X9l/wDMv+X5e3/hGP8AqXotm37P/wBMtv2f/lh9n/4lR4R8I/Z/+Eb/AOKb8jyv7L/5l/y/L2/8Ix/1L0Wzb9n/AOmW37P/AMsPs/8AxKjwj4R+z/8ACN/8U35Hlf2X/wAy/wCX5e3/AIRj/qXotm37P/0y2/Z/+WH2f/iVAB4R8I/Z/wDhG/8Aim/I8r+y/wDmX/L8vb/wjH/UvRbNv2f/AKZbfs//ACw+z/8AEqPCPhH7P/wjf/FN+R5X9l/8y/5fl7f+EY/6l6LZt+z/APTLb9n/AOWH2f8A4lR4R8I/Z/8AhG/+Kb8jyv7L/wCZf8vy9v8AwjH/AFL0Wzb9n/6Zbfs//LD7P/xKjwj4R+z/APCN/wDFN+R5X9l/8y/5fl7f+EY/6l6LZt+z/wDTLb9n/wCWH2f/AIlQByHhn9n3Qi0bSaBrcMmrtpD3Uq/b4XtjH/wjYH2VhosRsQvlvxbm2C+Sc+R9n/4lXT+AvAcOiWfha1t/DLW8Vsulgb9CYMm3/hGclmbw/GQwMGSxMZBtySYDb/8AEqseEfCP2f8A4Rv/AIpvyPK/sv8A5l/y/L2/8Ix/1L0Wzb9n/wCmW37P/wAsPs//ABKjwj4R+z/8I3/xTfkeV/Zf/Mv+X5e3/hGP+pei2bfs/wD0y2/Z/wDlh9n/AOJUkrbf1bb7geur/q+/3n1VRRRTAK+f/FXhz7R8U766/sTzt2tW8v2n+x/Mzifw2d/m/wBjSZx5Gd/2hsfZ8+an2ffpn0BXz/4q8OfaPinfXX9iedu1q3l+0/2P5mcT+Gzv83+xpM48jO/7Q2Ps+fNT7Pv0wA5Xwj4R+z/8I3/xTfkeV/Zf/Mv+X5e3/hGP+pei2bfs/wD0y2/Z/wDlh9n/AOJUeEfCP2f/AIRv/im/I8r+y/8AmX/L8vb/AMIx/wBS9Fs2/Z/+mW37P/yw+z/8So8I+Efs/wDwjf8AxTfkeV/Zf/Mv+X5e3/hGP+pei2bfs/8A0y2/Z/8Alh9n/wCJUeEfCP2f/hG/+Kb8jyv7L/5l/wAvy9v/AAjH/UvRbNv2f/plt+z/APLD7P8A8SoAPCPhH7P/AMI3/wAU35Hlf2X/AMy/5fl7f+EY/wCpei2bfs//AEy2/Z/+WH2f/iVHhHwj9n/4Rv8A4pvyPK/sv/mX/L8vb/wjH/UvRbNv2f8A6Zbfs/8Ayw+z/wDEqPCPhH7P/wAI3/xTfkeV/Zf/ADL/AJfl7f8AhGP+pei2bfs//TLb9n/5YfZ/+JUeEfCP2f8A4Rv/AIpvyPK/sv8A5l/y/L2/8Ix/1L0Wzb9n/wCmW37P/wAsPs//ABKgA8I+Efs//CN/8U35Hlf2X/zL/l+Xt/4Rj/qXotm37P8A9Mtv2f8A5YfZ/wDiVcpJ4cz4j+EHhn+xP7J/t3WtPi+3/wBj/Zvsv9n6dour7Mf2NZZ8z+xPs2zzYtvXyn+zfZbHq/CPhH7P/wAI3/xTfkeV/Zf/ADL/AJfl7f8AhGP+pei2bfs//TLb9n/5YfZ/+JVU+FnhKxb45fDCC+0C3tH0vw/qWsWLNpS2U0F1Hpfhyx3KRp1i+0Q3VxE0ewpkIGWJreO2tAD6qkkvhqtvHHb27aa0MrT3DXDCZJQ0flosewhlZTKWYupUogCvvJQkkvhqtvHHb27aa0MrT3DXDCZJQ0flosewhlZTKWYupUogCvvJQkkvhqtvHHb27aa0MrT3DXDCZJQ0flosewhlZTKWYupUogCvvJQkkvhqtvHHb27aa0MrT3DXDCZJQ0flosewhlZTKWYupUogCvvJQAJJL4arbxx29u2mtDK09w1wwmSUNH5aLHsIZWUylmLqVKIAr7yUJJL4arbxx29u2mtDK09w1wwmSUNH5aLHsIZWUylmLqVKIAr7yUJJL4arbxx29u2mtDK09w1wwmSUNH5aLHsIZWUylmLqVKIAr7yUJJL4arbxx29u2mtDK09w1wwmSUNH5aLHsIZWUylmLqVKIAr7yUAPnXxrrXxTi/an8I/YPBvg+58vwz4kj0/7T4tuoftFr9u0bMs2NMfyZRiHES+Yp3yfvBsHmZWs6R9i/an8X6P/AGb/AGp9r/sTxd9t/s/zvs32i+0qx+z5/s6627f7A+0b/Ogz5mdq/Zvtlrq+Nda+KcX7U/hH7B4N8H3Pl+GfEken/afFt1D9otft2jZlmxpj+TKMQ4iXzFO+T94Ng8y38cvDtjH+0b8MtafSbc3F9pk+ktqDWSyNPLHrWiXdvbF/s05Zkjhv7hF2gosVxKJLcI9xEAc/4R8I/Z/+Eb/4pvyPK/sv/mX/AC/L2/8ACMf9S9Fs2/Z/+mW37P8A8sPs/wDxKjwj4R+z/wDCN/8AFN+R5X9l/wDMv+X5e3/hGP8AqXotm37P/wBMtv2f/lh9n/4lR4R8I/Z/+Eb/AOKb8jyv7L/5l/y/L2/8Ix/1L0Wzb9n/AOmW37P/AMsPs/8AxKjwj4R+z/8ACN/8U35Hlf2X/wAy/wCX5e3/AIRj/qXotm37P/0y2/Z/+WH2f/iVAB4R8I/Z/wDhG/8Aim/I8r+y/wDmX/L8vb/wjH/UvRbNv2f/AKZbfs//ACw+z/8AEqPCPhH7P/wjf/FN+R5X9l/8y/5fl7f+EY/6l6LZt+z/APTLb9n/AOWH2f8A4lR4R8I/Z/8AhG/+Kb8jyv7L/wCZf8vy9v8AwjH/AFL0Wzb9n/6Zbfs//LD7P/xKjwj4R+z/APCN/wDFN+R5X9l/8y/5fl7f+EY/6l6LZt+z/wDTLb9n/wCWH2f/AIlQAeEfCP2f/hG/+Kb8jyv7L/5l/wAvy9v/AAjH/UvRbNv2f/plt+z/APLD7P8A8So8I+Efs/8Awjf/ABTfkeV/Zf8AzL/l+Xt/4Rj/AKl6LZt+z/8ATLb9n/5YfZ/+JUeEfCP2f/hG/wDim/I8r+y/+Zf8vy9v/CMf9S9Fs2/Z/wDplt+z/wDLD7P/AMSo8I+Efs//AAjf/FN+R5X9l/8AMv8Al+Xt/wCEY/6l6LZt+z/9Mtv2f/lh9n/4lQAeEfCP2f8A4Rv/AIpvyPK/sv8A5l/y/L2/8Ix/1L0Wzb9n/wCmW37P/wAsPs//ABKjwj4R+z/8I3/xTfkeV/Zf/Mv+X5e3/hGP+pei2bfs/wD0y2/Z/wDlh9n/AOJUeEfCP2f/AIRv/im/I8r+y/8AmX/L8vb/AMIx/wBS9Fs2/Z/+mW37P/yw+z/8So8I+Efs/wDwjf8AxTfkeV/Zf/Mv+X5e3/hGP+pei2bfs/8A0y2/Z/8Alh9n/wCJUAHhHwj9n/4Rv/im/I8r+y/+Zf8AL8vb/wAIx/1L0Wzb9n/6Zbfs/wDyw+z/APEqPCPhH7P/AMI3/wAU35Hlf2X/AMy/5fl7f+EY/wCpei2bfs//AEy2/Z/+WH2f/iVHhHwj9n/4Rv8A4pvyPK/sv/mX/L8vb/wjH/UvRbNv2f8A6Zbfs/8Ayw+z/wDEqPCPhH7P/wAI3/xTfkeV/Zf/ADL/AJfl7f8AhGP+pei2bfs//TLb9n/5YfZ/+JUAfVVFFFABXz/4q8OfaPinfXX9iedu1q3l+0/2P5mcT+Gzv83+xpM48jO/7Q2Ps+fNT7Pv0z6Ar5/8VeHPtHxTvrr+xPO3a1by/af7H8zOJ/DZ3+b/AGNJnHkZ3/aGx9nz5qfZ9+mAHK+EfCP2f/hG/wDim/I8r+y/+Zf8vy9v/CMf9S9Fs2/Z/wDplt+z/wDLD7P/AMSo8I+Efs//AAjf/FN+R5X9l/8AMv8Al+Xt/wCEY/6l6LZt+z/9Mtv2f/lh9n/4lR4R8I/Z/wDhG/8Aim/I8r+y/wDmX/L8vb/wjH/UvRbNv2f/AKZbfs//ACw+z/8AEqPCPhH7P/wjf/FN+R5X9l/8y/5fl7f+EY/6l6LZt+z/APTLb9n/AOWH2f8A4lQAeEfCP2f/AIRv/im/I8r+y/8AmX/L8vb/AMIx/wBS9Fs2/Z/+mW37P/yw+z/8So8I+Efs/wDwjf8AxTfkeV/Zf/Mv+X5e3/hGP+pei2bfs/8A0y2/Z/8Alh9n/wCJUeEfCP2f/hG/+Kb8jyv7L/5l/wAvy9v/AAjH/UvRbNv2f/plt+z/APLD7P8A8So8I+Efs/8Awjf/ABTfkeV/Zf8AzL/l+Xt/4Rj/AKl6LZt+z/8ATLb9n/5YfZ/+JUAHhHwj9n/4Rv8A4pvyPK/sv/mX/L8vb/wjH/UvRbNv2f8A6Zbfs/8Ayw+z/wDEqP2UvDWqaX8aviDqVto+n2vhuTwz4W0i5nj22lxBqVrp/mm2a0XTbIjFvewMWdF2AxIqqN1tZnhHwj9n/wCEb/4pvyPK/sv/AJl/y/L2/wDCMf8AUvRbNv2f/plt+z/8sPs//Eq6D9jSC+k8JaxrNtp1vZ+HtZ1N0SKUNa3dpLp1jp+jNEbUWluiq02mXrD93AUQQDyIy7xwAHv8kl8NVt447e3bTWhlae4a4YTJKGj8tFj2EMrKZSzF1KlEAV95KEkl8NVt447e3bTWhlae4a4YTJKGj8tFj2EMrKZSzF1KlEAV95KEkl8NVt447e3bTWhlae4a4YTJKGj8tFj2EMrKZSzF1KlEAV95KEkl8NVt447e3bTWhlae4a4YTJKGj8tFj2EMrKZSzF1KlEAV95KABJJfDVbeOO3t201oZWnuGuGEySho/LRY9hDKymUsxdSpRAFfeShJJfDVbeOO3t201oZWnuGuGEySho/LRY9hDKymUsxdSpRAFfeShJJfDVbeOO3t201oZWnuGuGEySho/LRY9hDKymUsxdSpRAFfeShJJfDVbeOO3t201oZWnuGuGEySho/LRY9hDKymUsxdSpRAFfeSgB86+Nda+KcX7U/hH7B4N8H3Pl+GfEken/afFt1D9otft2jZlmxpj+TKMQ4iXzFO+T94Ng8zV/az0XVL68+DesRWOn3mg+H/AIgaRfai1xcKtwHnmGnWwhiktZo3xLqAlZi0boIP3bLIyyRZXjXWvinF+1P4R+weDfB9z5fhnxJHp/2nxbdQ/aLX7do2ZZsaY/kyjEOIl8xTvk/eDYPM7X9qiS+svg9r2tR29vLpvheGLxhPuuGWaeXSbu21GO0VNhAWdbWWNpi2YiUIjlyQoB5r4R8I/Z/+Eb/4pvyPK/sv/mX/AC/L2/8ACMf9S9Fs2/Z/+mW37P8A8sPs/wDxKjwj4R+z/wDCN/8AFN+R5X9l/wDMv+X5e3/hGP8AqXotm37P/wBMtv2f/lh9n/4lR4R8I/Z/+Eb/AOKb8jyv7L/5l/y/L2/8Ix/1L0Wzb9n/AOmW37P/AMsPs/8AxKjwj4R+z/8ACN/8U35Hlf2X/wAy/wCX5e3/AIRj/qXotm37P/0y2/Z/+WH2f/iVAB4R8I/Z/wDhG/8Aim/I8r+y/wDmX/L8vb/wjH/UvRbNv2f/AKZbfs//ACw+z/8AEqPCPhH7P/wjf/FN+R5X9l/8y/5fl7f+EY/6l6LZt+z/APTLb9n/AOWH2f8A4lR4R8I/Z/8AhG/+Kb8jyv7L/wCZf8vy9v8AwjH/AFL0Wzb9n/6Zbfs//LD7P/xKjwj4R+z/APCN/wDFN+R5X9l/8y/5fl7f+EY/6l6LZt+z/wDTLb9n/wCWH2f/AIlQAeEfCP2f/hG/+Kb8jyv7L/5l/wAvy9v/AAjH/UvRbNv2f/plt+z/APLD7P8A8So8I+Efs/8Awjf/ABTfkeV/Zf8AzL/l+Xt/4Rj/AKl6LZt+z/8ATLb9n/5YfZ/+JUeEfCP2f/hG/wDim/I8r+y/+Zf8vy9v/CMf9S9Fs2/Z/wDplt+z/wDLD7P/AMSo8I+Efs//AAjf/FN+R5X9l/8AMv8Al+Xt/wCEY/6l6LZt+z/9Mtv2f/lh9n/4lQAeEfCP2f8A4Rv/AIpvyPK/sv8A5l/y/L2/8Ix/1L0Wzb9n/wCmW37P/wAsPs//ABKjwj4R+z/8I3/xTfkeV/Zf/Mv+X5e3/hGP+pei2bfs/wD0y2/Z/wDlh9n/AOJUeEfCP2f/AIRv/im/I8r+y/8AmX/L8vb/AMIx/wBS9Fs2/Z/+mW37P/yw+z/8So8I+Efs/wDwjf8AxTfkeV/Zf/Mv+X5e3/hGP+pei2bfs/8A0y2/Z/8Alh9n/wCJUAHhHwj9n/4Rv/im/I8r+y/+Zf8AL8vb/wAIx/1L0Wzb9n/6Zbfs/wDyw+z/APEqPCPhH7P/AMI3/wAU35Hlf2X/AMy/5fl7f+EY/wCpei2bfs//AEy2/Z/+WH2f/iVHhHwj9n/4Rv8A4pvyPK/sv/mX/L8vb/wjH/UvRbNv2f8A6Zbfs/8Ayw+z/wDEqPCPhH7P/wAI3/xTfkeV/Zf/ADL/AJfl7f8AhGP+pei2bfs//TLb9n/5YfZ/+JUAfVVFFFABXz/4q8OfaPinfXX9iedu1q3l+0/2P5mcT+Gzv83+xpM48jO/7Q2Ps+fNT7Pv0z6Ar5/8VeHPtHxTvrr+xPO3a1by/af7H8zOJ/DZ3+b/AGNJnHkZ3/aGx9nz5qfZ9+mAHK+EfCP2f/hG/wDim/I8r+y/+Zf8vy9v/CMf9S9Fs2/Z/wDplt+z/wDLD7P/AMSo8I+Efs//AAjf/FN+R5X9l/8AMv8Al+Xt/wCEY/6l6LZt+z/9Mtv2f/lh9n/4lR4R8I/Z/wDhG/8Aim/I8r+y/wDmX/L8vb/wjH/UvRbNv2f/AKZbfs//ACw+z/8AEqPCPhH7P/wjf/FN+R5X9l/8y/5fl7f+EY/6l6LZt+z/APTLb9n/AOWH2f8A4lQAeEfCP2f/AIRv/im/I8r+y/8AmX/L8vb/AMIx/wBS9Fs2/Z/+mW37P/yw+z/8So8I+Efs/wDwjf8AxTfkeV/Zf/Mv+X5e3/hGP+pei2bfs/8A0y2/Z/8Alh9n/wCJUeEfCP2f/hG/+Kb8jyv7L/5l/wAvy9v/AAjH/UvRbNv2f/plt+z/APLD7P8A8So8I+Efs/8Awjf/ABTfkeV/Zf8AzL/l+Xt/4Rj/AKl6LZt+z/8ATLb9n/5YfZ/+JUAHhHwj9n/4Rv8A4pvyPK/sv/mX/L8vb/wjH/UvRbNv2f8A6Zbfs/8Ayw+z/wDEq7X9jTQZvDX7Onw3isIbd9C1fTLjxEXYxwTWbahcfbobVYIIUhZUS7ljaRBCoMKFIVWTbF4r8QZ774W/BfWvF+meFrc6l4b8PxaraxXfhxlhEttbeHJUVwugQlVDWoBAMJUW5wbf7PnSvrTwD4O/4Vp4V8I+DdIT7T4b0HRYtLS9vbrN5/o6QxQAosQR9yLIXfcm1kUBGDkoAdBJJfDVbeOO3t201oZWnuGuGEySho/LRY9hDKymUsxdSpRAFfeShJJfDVbeOO3t201oZWnuGuGEySho/LRY9hDKymUsxdSpRAFfeShJJfDVbeOO3t201oZWnuGuGEySho/LRY9hDKymUsxdSpRAFfeShJJfDVbeOO3t201oZWnuGuGEySho/LRY9hDKymUsxdSpRAFfeSgASSXw1W3jjt7dtNaGVp7hrhhMkoaPy0WPYQysplLMXUqUQBX3koSSXw1W3jjt7dtNaGVp7hrhhMkoaPy0WPYQysplLMXUqUQBX3koSSXw1W3jjt7dtNaGVp7hrhhMkoaPy0WPYQysplLMXUqUQBX3koSSXw1W3jjt7dtNaGVp7hrhhMkoaPy0WPYQysplLMXUqUQBX3koAfOvjXWvinF+1P4R+weDfB9z5fhnxJHp/wBp8W3UP2i1+3aNmWbGmP5MoxDiJfMU75P3g2DzPdfGPhuHxvpWo+GNX0231DwnrWmXdhqga7kimZZFWPylVFBKvG8+6QSIyFU2ht5ZPCvGutfFOL9qfwj9g8G+D7ny/DPiSPT/ALT4tuoftFr9u0bMs2NMfyZRiHES+Yp3yfvBsHmfRUkl8NVt447e3bTWhlae4a4YTJKGj8tFj2EMrKZSzF1KlEAV95KAHyB8D9Pm8ReAPhrrVxoNu1xe6ZoN5JNaeHo4odzReFnLJ5eiMiKDDkbJtqC3GJIxbhtL6Dwj4R+z/wDCN/8AFN+R5X9l/wDMv+X5e3/hGP8AqXotm37P/wBMtv2f/lh9n/4lXKfBDw5vbVgmib7Sx+IGuWVmy6PvS3tbbxFpMNvFG/8AY0gWKGG0jRALgrGlooWSMWwbS+r8I+Efs/8Awjf/ABTfkeV/Zf8AzL/l+Xt/4Rj/AKl6LZt+z/8ATLb9n/5YfZ/+JUAHhHwj9n/4Rv8A4pvyPK/sv/mX/L8vb/wjH/UvRbNv2f8A6Zbfs/8Ayw+z/wDEqPCPhH7P/wAI3/xTfkeV/Zf/ADL/AJfl7f8AhGP+pei2bfs//TLb9n/5YfZ/+JUeEfCP2f8A4Rv/AIpvyPK/sv8A5l/y/L2/8Ix/1L0Wzb9n/wCmW37P/wAsPs//ABKjwj4R+z/8I3/xTfkeV/Zf/Mv+X5e3/hGP+pei2bfs/wD0y2/Z/wDlh9n/AOJUAHhHwj9n/wCEb/4pvyPK/sv/AJl/y/L2/wDCMf8AUvRbNv2f/plt+z/8sPs//EqPCPhH7P8A8I3/AMU35Hlf2X/zL/l+Xt/4Rj/qXotm37P/ANMtv2f/AJYfZ/8AiVHhHwj9n/4Rv/im/I8r+y/+Zf8AL8vb/wAIx/1L0Wzb9n/6Zbfs/wDyw+z/APEqPCPhH7P/AMI3/wAU35Hlf2X/AMy/5fl7f+EY/wCpei2bfs//AEy2/Z/+WH2f/iVAB4R8I/Z/+Eb/AOKb8jyv7L/5l/y/L2/8Ix/1L0Wzb9n/AOmW37P/AMsPs/8AxKjwj4R+z/8ACN/8U35Hlf2X/wAy/wCX5e3/AIRj/qXotm37P/0y2/Z/+WH2f/iVHhHwj9n/AOEb/wCKb8jyv7L/AOZf8vy9v/CMf9S9Fs2/Z/8Aplt+z/8ALD7P/wASo8I+Efs//CN/8U35Hlf2X/zL/l+Xt/4Rj/qXotm37P8A9Mtv2f8A5YfZ/wDiVAB4R8I/Z/8AhG/+Kb8jyv7L/wCZf8vy9v8AwjH/AFL0Wzb9n/6Zbfs//LD7P/xKjwj4R+z/APCN/wDFN+R5X9l/8y/5fl7f+EY/6l6LZt+z/wDTLb9n/wCWH2f/AIlR4R8I/Z/+Eb/4pvyPK/sv/mX/AC/L2/8ACMf9S9Fs2/Z/+mW37P8A8sPs/wDxKjwj4R+z/wDCN/8AFN+R5X9l/wDMv+X5e3/hGP8AqXotm37P/wBMtv2f/lh9n/4lQB9VUUUUAFfP/irw59o+Kd9df2J527WreX7T/Y/mZxP4bO/zf7GkzjyM7/tDY+z581Ps+/TPoCvn/wAVeHPtHxTvrr+xPO3a1by/af7H8zOJ/DZ3+b/Y0mceRnf9obH2fPmp9n36YAcr4R8I/Z/+Eb/4pvyPK/sv/mX/AC/L2/8ACMf9S9Fs2/Z/+mW37P8A8sPs/wDxKjwj4R+z/wDCN/8AFN+R5X9l/wDMv+X5e3/hGP8AqXotm37P/wBMtv2f/lh9n/4lR4R8I/Z/+Eb/AOKb8jyv7L/5l/y/L2/8Ix/1L0Wzb9n/AOmW37P/AMsPs/8AxKjwj4R+z/8ACN/8U35Hlf2X/wAy/wCX5e3/AIRj/qXotm37P/0y2/Z/+WH2f/iVAB4R8I/Z/wDhG/8Aim/I8r+y/wDmX/L8vb/wjH/UvRbNv2f/AKZbfs//ACw+z/8AEqPCPhH7P/wjf/FN+R5X9l/8y/5fl7f+EY/6l6LZt+z/APTLb9n/AOWH2f8A4lR4R8I/Z/8AhG/+Kb8jyv7L/wCZf8vy9v8AwjH/AFL0Wzb9n/6Zbfs//LD7P/xKjwj4R+z/APCN/wDFN+R5X9l/8y/5fl7f+EY/6l6LZt+z/wDTLb9n/wCWH2f/AIlQBxXjfwNY3vw70vRtU8L2/wDZGrzaBod/Bc6EsCva3Vz4UtZogx0azMbGMOqlZInRoVKIr2yxab9qSSXw1W3jjt7dtNaGVp7hrhhMkoaPy0WPYQysplLMXUqUQBX3kp8leHvhpqmteNPhNaW/hryfD9texXmu/wDEqWx8uC20bSZrX5zo9kw26hZ6d+7jkQn7PsaFo4ZLfT/rWSS+Gq28cdvbtprQytPcNcMJklDR+Wix7CGVlMpZi6lSiAK+8lAAkkvhqtvHHb27aa0MrT3DXDCZJQ0flosewhlZTKWYupUogCvvJQkkvhqtvHHb27aa0MrT3DXDCZJQ0flosewhlZTKWYupUogCvvJQkkvhqtvHHb27aa0MrT3DXDCZJQ0flosewhlZTKWYupUogCvvJQkkvhqtvHHb27aa0MrT3DXDCZJQ0flosewhlZTKWYupUogCvvJQA8K/an+IGtaN8NfiVZyaHq/hrw/YeFr6+i8eR69Bp6JqCJGbOGAQ3AudzSMykssY3RqgEiy8eTzfFTxDrH7THhWPSvE8t9b3iaC2kWVrrkrQahpk0MpvbhbNV8m6T/j4Z7lnLQtbWyrnziK+zZJL4arbxx29u2mtDK09w1wwmSUNH5aLHsIZWUylmLqVKIAr7yUJJL4arbxx29u2mtDK09w1wwmSUNH5aLHsIZWUylmLqVKIAr7yUuMrW02afrbo/J7Py9blSd4OHk199tfla689eh86+Nda+KcX7U/hH7B4N8H3Pl+GfEken/afFt1D9otft2jZlmxpj+TKMQ4iXzFO+T94Ng8z6KkkvhqtvHHb27aa0MrT3DXDCZJQ0flosewhlZTKWYupUogCvvJT518a618U4v2p/CP2Dwb4PufL8M+JI9P+0+LbqH7Ra/btGzLNjTH8mUYhxEvmKd8n7wbB5n0VJJfDVbeOO3t201oZWnuGuGEySho/LRY9hDKymUsxdSpRAFfeSkEnzBb6R/aPx2+JM39m/bfJ8Z2f73+z/tHlf6L4Pk+//Z1zs/1W/wD1sP8Aqt/HlfarI8I+Efs//CN/8U35Hlf2X/zL/l+Xt/4Rj/qXotm37P8A9Mtv2f8A5YfZ/wDiVWvG3wpms/2ttU8Yw+F7c6brPh/w9btqkOnRzNcXttr0bSmRl0+5dWSE2Z3vJD8sSEH/AEc3NjV8I+Efs/8Awjf/ABTfkeV/Zf8AzL/l+Xt/4Rj/AKl6LZt+z/8ATLb9n/5YfZ/+JUAHhHwj9n/4Rv8A4pvyPK/sv/mX/L8vb/wjH/UvRbNv2f8A6Zbfs/8Ayw+z/wDEqPCPhH7P/wAI3/xTfkeV/Zf/ADL/AJfl7f8AhGP+pei2bfs//TLb9n/5YfZ/+JUeEfCP2f8A4Rv/AIpvyPK/sv8A5l/y/L2/8Ix/1L0Wzb9n/wCmW37P/wAsPs//ABKjwj4R+z/8I3/xTfkeV/Zf/Mv+X5e3/hGP+pei2bfs/wD0y2/Z/wDlh9n/AOJUAHhHwj9n/wCEb/4pvyPK/sv/AJl/y/L2/wDCMf8AUvRbNv2f/plt+z/8sPs//EqPCPhH7P8A8I3/AMU35Hlf2X/zL/l+Xt/4Rj/qXotm37P/ANMtv2f/AJYfZ/8AiVHhHwj9n/4Rv/im/I8r+y/+Zf8AL8vb/wAIx/1L0Wzb9n/6Zbfs/wDyw+z/APEqPCPhH7P/AMI3/wAU35Hlf2X/AMy/5fl7f+EY/wCpei2bfs//AEy2/Z/+WH2f/iVAB4R8I/Z/+Eb/AOKb8jyv7L/5l/y/L2/8Ix/1L0Wzb9n/AOmW37P/AMsPs/8AxKjwj4R+z/8ACN/8U35Hlf2X/wAy/wCX5e3/AIRj/qXotm37P/0y2/Z/+WH2f/iVHhHwj9n/AOEb/wCKb8jyv7L/AOZf8vy9v/CMf9S9Fs2/Z/8Aplt+z/8ALD7P/wASo8I+Efs//CN/8U35Hlf2X/zL/l+Xt/4Rj/qXotm37P8A9Mtv2f8A5YfZ/wDiVAB4R8I/Z/8AhG/+Kb8jyv7L/wCZf8vy9v8AwjH/AFL0Wzb9n/6Zbfs//LD7P/xKjwj4R+z/APCN/wDFN+R5X9l/8y/5fl7f+EY/6l6LZt+z/wDTLb9n/wCWH2f/AIlR4R8I/Z/+Eb/4pvyPK/sv/mX/AC/L2/8ACMf9S9Fs2/Z/+mW37P8A8sPs/wDxKjwj4R+z/wDCN/8AFN+R5X9l/wDMv+X5e3/hGP8AqXotm37P/wBMtv2f/lh9n/4lQB9VUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAfNXjX4j65YftT+EdNXwXqFz4ki8M+JLXTbeIu2nXsct9ozQXL3wi2QRKkTmcOvmRMhREnMtqbn6VoooAKKKKACiiigAooooAKKKKACiiigAooooA//Z</file>      <feedback format="html">
        <text>Incorrect</text>
      </feedback>
    </answer>
  </question>
 
 <!-- categoryid: 669 -->
 <question type="category"><category><text>Pre-Calc/Chapter 7:  Systems and Matrices/7.5 Systems of Inequalities in Two Variables/Match Inequality with Graph</text></category></question>
 
 <!-- resourceid-resourcedataid: 6077-5486 -->
 <question type="multichoice">
    <name>
      <text>Determine which inequality matches the graph.</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<b>Determine which inequality matches the graph.<br/><br/></b><br/><img align="middle" height="141" width="264" src="@@PLUGINFILE@@/ppg__7.50222131756__f1q1g1.jpg"/>]]></text>
<file name="ppg__7.50222131756__f1q1g1.jpg" 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</file>    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text></text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text></text>
    </incorrectfeedback>
    <answer fraction="0" format="html">
      <text>x ≤ -2</text>
      <feedback format="html">
        <text>Incorrect</text>
      </feedback>
    </answer>
    <answer fraction="100" format="html">
      <text>y ≤ -2</text>
      <feedback format="html">
        <text>Correct</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>x ≥ -2</text>
      <feedback format="html">
        <text>Incorrect</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>y ≥ -2</text>
      <feedback format="html">
        <text>Incorrect</text>
      </feedback>
    </answer>
  </question>
 
 <!-- categoryid: 670 -->
 <question type="category"><category><text>Pre-Calc/Chapter 7:  Systems and Matrices/7.5 Systems of Inequalities in Two Variables/Solve Applications:  Linear Programming Problem</text></category></question>
 
 <!-- resourceid-resourcedataid: 6078-5487 -->
 <question type="multichoice">
    <name>
      <text>Solve the problem.The Acme Class Ring Company designs and sells two types of ...</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<b>Solve the problem.<br/><br/></b>The Acme Class Ring Company designs and sells two types of rings: the VIP and the SST. They can produce up to 24 rings each day using up to 60 total man-hours of labor. It takes 3 man-hours to make one VIP ring and 2 man-hours to make one SST ring. How many of each type of ring should be made daily to maximize the company's profit, if the profit on a VIP ring is $40 and on an SST ring is $35?]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text></text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text></text>
    </incorrectfeedback>
    <answer fraction="0" format="html">
      <text>18 VIP and 6 SST</text>
      <feedback format="html">
        <text>Incorrect</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>14 VIP and 10 SST</text>
      <feedback format="html">
        <text>Incorrect</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>16 VIP and 8 SST</text>
      <feedback format="html">
        <text>Incorrect</text>
      </feedback>
    </answer>
    <answer fraction="100" format="html">
      <text>12 VIP and 12 SST</text>
      <feedback format="html">
        <text>Correct</text>
      </feedback>
    </answer>
  </question>
 
 <!-- categoryid: 671 -->
 <question type="category"><category><text>Pre-Calc/Chapter 7:  Systems and Matrices/7.5 Systems of Inequalities in Two Variables/Solve Linear Programming Problem</text></category></question>
 
 <!-- resourceid-resourcedataid: 6079-5488 -->
 <question type="multichoice">
    <name>
      <text>Solve the problem.Find the maximum value of  P = 8x + 12y subject to the ...</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<b>Solve the problem.<br/><br/></b>Find the maximum value of  P = 8x + 12y subject to the following constraints.<br/> 40x + 80y ≤ 560<br/> 6x + 8y ≤ 72<br/> x ≥ 0<br/> y ≥ 0]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
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 <!-- categoryid: 672 -->
 <question type="category"><category><text>Pre-Calc/Chapter 7:  Systems and Matrices/7.5 Systems of Inequalities in Two Variables/Solve System of Linear Inequalities</text></category></question>
 
 <!-- resourceid-resourcedataid: 6080-5489 -->
 <question type="multichoice">
    <name>
      <text>Solve the system of inequalities.2x + y ≥ 4 x - 1  ≥ 0</text>
    </name>
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      <text><![CDATA[<b>Solve the system of inequalities.<br/><br/></b>2x + y ≥ 4<br/> x - 1  ≥ 0<br/><img align="middle" height="180" width="180" src="@@PLUGINFILE@@/ppg__7.50222131756__f1q4g1.jpg"/>]]></text>
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     <feedback format="html">
        <text>Incorrect</text>
      </feedback>
    </answer>
    <answer fraction="100" format="html">
      <text><![CDATA[<br/><img align="middle" height="180" width="180" src="@@PLUGINFILE@@/ppg__7.50222131756__f1q4g3.jpg"/>]]></text>
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     <feedback format="html">
        <text>Correct</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
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     <feedback format="html">
        <text>Incorrect</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
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</file>      <feedback format="html">
        <text>Incorrect</text>
      </feedback>
    </answer>
  </question>
 
 <!-- categoryid: 673 -->
 <question type="category"><category><text>Pre-Calc/Chapter 7:  Systems and Matrices/7.5 Systems of Inequalities in Two Variables/Solve System of Nonlinear Inequalities</text></category></question>
 
 <!-- resourceid-resourcedataid: 6081-5490 -->
 <question type="multichoice">
    <name>
      <text>Graph the system of inequalities. Shade the region that represents the ...</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<b>Graph the system of inequalities. Shade the region that represents the solution set.<br/><br/></b> y ≥ x<sup>2</sup><br/> x + y ≤ 3<br/><br/><img align="middle" height="180" width="180" src="@@PLUGINFILE@@/ppg__7.50222131756__f1q5g1.jpg"/>]]></text>
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</file>      <feedback format="html">
        <text>Correct</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
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</file>      <feedback format="html">
        <text>Incorrect</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
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</file>      <feedback format="html">
        <text>Incorrect</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
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</file>      <feedback format="html">
        <text>Incorrect</text>
      </feedback>
    </answer>
  </question>
 
 <!-- categoryid: 674 -->
 <question type="category"><category><text>Pre-Calc/Chapter 7:  Systems and Matrices/7.5 Systems of Inequalities in Two Variables/Write System of Inequalities Given Graph</text></category></question>
 
 <!-- resourceid-resourcedataid: 6082-5491 -->
 <question type="multichoice">
    <name>
      <text>Write a system of inequalities whose solution set is the region shown.</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<b>Write a system of inequalities whose solution set is the region shown.<br/><br/></b><br/><img align="middle" height="200" width="200" src="@@PLUGINFILE@@/ppg__7.50222131756__f1q6g1.jpg"/>]]></text>
<file name="ppg__7.50222131756__f1q6g1.jpg" 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</file>    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text></text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text></text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text><![CDATA[y ≥ -2<br/>y ≤ -x<sup>2</sup> + 4]]></text>
      <feedback format="html">
        <text>Correct</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[y ≤ 2<br/>y ≥ x<sup>2</sup> + 4]]></text>
      <feedback format="html">
        <text>Incorrect</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[y ≤ -2<br/>y ≥ -x<sup>2</sup> + 4]]></text>
      <feedback format="html">
        <text>Incorrect</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[x ≥ -2<br/>y ≤ -x<sup>2</sup> + 4]]></text>
      <feedback format="html">
        <text>Incorrect</text>
      </feedback>
    </answer>
  </question>
 
 <!-- categoryid: 675 -->
 <question type="category"><category><text>Pre-Calc/Chapter 7:  Systems and Matrices/Is College Affordable</text></category></question>
 
 <!-- resourceid-resourcedataid: 6083-5492 -->
 <question type="numerical">
    <name>
      <text>#10</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><span style="font-family: 'Arial','sans-serif'; font-size: 11pt; mso-bidi-font-size: 10.0pt; mso-fareast-font-family: 'Times New Roman'; mso-bidi-font-family: 'Times New Roman'; mso-ansi-language: EN-US; mso-fareast-language: EN-US; mso-bidi-language: AR-SA;">Using your linear model, determine the cost of Room and Board for the year 2018.</span></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <answer fraction="100" format="moodle_auto_format">
      <text>9974.32</text>
      <feedback format="html">
        <text></text>
      </feedback>
      <tolerance>50</tolerance>
    </answer>
    <unitgradingtype>0</unitgradingtype>
    <unitpenalty>0.1000000</unitpenalty>
    <showunits>3</showunits>
    <unitsleft>0</unitsleft>
  </question>
 
 <!-- resourceid-resourcedataid: 6084-5493 -->
 <question type="multichoice">
    <name>
      <text>#3</text>
    </name>
    <questiontext format="html">
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 <question type="multichoice">
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      <text><![CDATA[<p><span style="font-family: 'Arial','sans-serif'; font-size: 11pt; mso-bidi-font-size: 10.0pt; mso-fareast-font-family: 'Times New Roman'; mso-bidi-font-family: 'Times New Roman'; mso-ansi-language: EN-US; mso-fareast-language: EN-US; mso-bidi-language: AR-SA;">Which expense (tuition or room &amp; board) seems to go up at more of a <span style="color: #ff0000;"><strong><em>constant rate of change?</em></strong></span></span></p>]]></text>
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      <text><![CDATA[<p>Except for one 5-year period, there is a steady increase.</p>]]></text>
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 <!-- resourceid-resourcedataid: 6089-5498 -->
 <question type="multichoice">
    <name>
      <text>Tuition and Fees Trend</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p> Describe the trend in tuition and fees from 1978-2008</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text></text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text></text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>Costs have constantly increased over each 5-year period.</p>]]></text>
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        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>Except for one 5-year period, cost have increased.</p>]]></text>
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        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>Costs have increased, except for private universities.</p>]]></text>
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        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>There is no observable pattern</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>
 </quiz>
