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<quiz>
 <!-- categoryid: 685 -->
 <question type="category"><category><text>Pre-Calc/Chapter 8:  Analytic Geometry in Two- and Three-Dimensions/8.2 Ellipses/8.2.2 Find Equation of Ellipse from Graph</text></category></question>
 
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 <question type="multichoice">
    <name>
      <text>Match the given graph with its equation.</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<b>Match the given graph with its equation.<br/><br/></b><br/><img align="middle" height="200" width="220" src="@@PLUGINFILE@@/ppg__8.2.2 Find Equation 0317131644__f1q4g1.jpg"/>]]></text>
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    <answer fraction="0" format="html">
      <text><![CDATA[<img align="middle" src="@@PLUGINFILE@@/ppg__8.2.2 find equation 0317131644__f1q4g2.jpg"/> + <img align="middle" src="@@PLUGINFILE@@/ppg__8.2.2 find equation 0317131644__f1q4g3.jpg"/> = 1]]></text>
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        <text>Incorrect</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<img align="middle" src="@@PLUGINFILE@@/ppg__8.2.2 find equation 0317131644__f1q4g4.jpg"/> + <img align="middle" src="@@PLUGINFILE@@/ppg__8.2.2 find equation 0317131644__f1q4g5.jpg"/> = 1]]></text>
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        <text>Incorrect</text>
      </feedback>
    </answer>
    <answer fraction="100" format="html">
      <text><![CDATA[<img align="middle" src="@@PLUGINFILE@@/ppg__8.2.2 find equation 0317131644__f1q4g6.jpg"/> + <img align="middle" src="@@PLUGINFILE@@/ppg__8.2.2 find equation 0317131644__f1q4g7.jpg"/> = 1]]></text>
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        <text>Correct</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<img align="middle" src="@@PLUGINFILE@@/ppg__8.2.2 find equation 0317131644__f1q4g8.jpg"/> + <img align="middle" src="@@PLUGINFILE@@/ppg__8.2.2 find equation 0317131644__f1q4g9.jpg"/> = 1]]></text>
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        <text>Incorrect</text>
      </feedback>
    </answer>
  </question>
 
 <!-- resourceid-resourcedataid: 6126-5535 -->
 <question type="multichoice">
    <name>
      <text>Match the given graph with its equation.</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<b>Match the given graph with its equation.<br/><br/></b><br/><img align="middle" height="200" width="220" src="@@PLUGINFILE@@/ppg__8.2.2 Find Equation 0317131644__f1q2g1.jpg"/>]]></text>
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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[<img align="middle" src="@@PLUGINFILE@@/ppg__8.2.2 find equation 0317131644__f1q2g2.jpg"/> + <img align="middle" src="@@PLUGINFILE@@/ppg__8.2.2 find equation 0317131644__f1q2g3.jpg"/> = 1]]></text>
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        <text>Incorrect</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<img align="middle" src="@@PLUGINFILE@@/ppg__8.2.2 find equation 0317131644__f1q2g4.jpg"/> + <img align="middle" src="@@PLUGINFILE@@/ppg__8.2.2 find equation 0317131644__f1q2g5.jpg"/> = 1]]></text>
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        <text>Incorrect</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<img align="middle" src="@@PLUGINFILE@@/ppg__8.2.2 find equation 0317131644__f1q2g6.jpg"/> - <img align="middle" src="@@PLUGINFILE@@/ppg__8.2.2 find equation 0317131644__f1q2g7.jpg"/> = 1]]></text>
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        <text>Incorrect</text>
      </feedback>
    </answer>
    <answer fraction="100" format="html">
      <text><![CDATA[<img align="middle" src="@@PLUGINFILE@@/ppg__8.2.2 find equation 0317131644__f1q2g8.jpg"/> + <img align="middle" src="@@PLUGINFILE@@/ppg__8.2.2 find equation 0317131644__f1q2g9.jpg"/> = 1]]></text>
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        <text>Correct</text>
      </feedback>
    </answer>
  </question>
 
 <!-- resourceid-resourcedataid: 6127-5536 -->
 <question type="multichoice">
    <name>
      <text>Match the given graph with its equation.</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<b>Match the given graph with its equation.<br/><br/></b><br/><img align="middle" height="200" width="220" src="@@PLUGINFILE@@/ppg__8.2.2 Find Equation 0317131644__f1q3g1.jpg"/>]]></text>
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    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
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    <answer fraction="0" format="html">
      <text><![CDATA[<img align="middle" src="@@PLUGINFILE@@/ppg__8.2.2 find equation 0317131644__f1q3g2.jpg"/> + <img align="middle" src="@@PLUGINFILE@@/ppg__8.2.2 find equation 0317131644__f1q3g3.jpg"/> = 1]]></text>
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        <text>Incorrect</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<img align="middle" src="@@PLUGINFILE@@/ppg__8.2.2 find equation 0317131644__f1q3g4.jpg"/> + <img align="middle" src="@@PLUGINFILE@@/ppg__8.2.2 find equation 0317131644__f1q3g5.jpg"/> = 1]]></text>
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        <text>Incorrect</text>
      </feedback>
    </answer>
    <answer fraction="100" format="html">
      <text><![CDATA[<img align="middle" src="@@PLUGINFILE@@/ppg__8.2.2 find equation 0317131644__f1q3g6.jpg"/> + <img align="middle" src="@@PLUGINFILE@@/ppg__8.2.2 find equation 0317131644__f1q3g7.jpg"/> = 1]]></text>
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        <text>Correct</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<img align="middle" src="@@PLUGINFILE@@/ppg__8.2.2 find equation 0317131644__f1q3g8.jpg"/> + <img align="middle" src="@@PLUGINFILE@@/ppg__8.2.2 find equation 0317131644__f1q3g9.jpg"/> = 1]]></text>
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        <text>Incorrect</text>
      </feedback>
    </answer>
  </question>
 
 <!-- resourceid-resourcedataid: 6128-5537 -->
 <question type="multichoice">
    <name>
      <text>Match the given graph with its equation.</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<b>Match the given graph with its equation.<br/><br/></b><br/><img align="middle" height="200" width="220" src="@@PLUGINFILE@@/ppg__8.2.2 Find Equation 0317131644__f1q1g1.jpg"/>]]></text>
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      <text></text>
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    <answer fraction="0" format="html">
      <text><![CDATA[<img align="middle" src="@@PLUGINFILE@@/ppg__8.2.2 find equation 0317131644__f1q1g2.jpg"/> + <img align="middle" src="@@PLUGINFILE@@/ppg__8.2.2 find equation 0317131644__f1q1g3.jpg"/> = 1]]></text>
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        <text>Incorrect</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<img align="middle" src="@@PLUGINFILE@@/ppg__8.2.2 find equation 0317131644__f1q1g4.jpg"/> + <img align="middle" src="@@PLUGINFILE@@/ppg__8.2.2 find equation 0317131644__f1q1g5.jpg"/> = 1]]></text>
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        <text>Incorrect</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<img align="middle" src="@@PLUGINFILE@@/ppg__8.2.2 find equation 0317131644__f1q1g6.jpg"/> + <img align="middle" src="@@PLUGINFILE@@/ppg__8.2.2 find equation 0317131644__f1q1g7.jpg"/> = 1]]></text>
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        <text>Incorrect</text>
      </feedback>
    </answer>
    <answer fraction="100" format="html">
      <text><![CDATA[<img align="middle" src="@@PLUGINFILE@@/ppg__8.2.2 find equation 0317131644__f1q1g8.jpg"/> + <img align="middle" src="@@PLUGINFILE@@/ppg__8.2.2 find equation 0317131644__f1q1g9.jpg"/> = 1]]></text>
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        <text>Correct</text>
      </feedback>
    </answer>
  </question>
 </quiz>
