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<quiz>
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 <question type="category"><category><text>Pre-Calc/Chapter 8:  Analytic Geometry in Two- and Three-Dimensions/8.3 Hyperbolas/8.3.2 Find Equation of Hyperbola 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__8.3.2 Find Equation 0317131650__f1q1g1.jpg"/>]]></text>
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      <text></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>
    <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__8.3.2 find equation 0317131650__f1q1g2.jpg"/> - <img align="middle" src="@@PLUGINFILE@@/ppg__8.3.2 find equation 0317131650__f1q1g3.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__8.3.2 find equation 0317131650__f1q1g4.jpg"/> - <img align="middle" src="@@PLUGINFILE@@/ppg__8.3.2 find equation 0317131650__f1q1g5.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__8.3.2 find equation 0317131650__f1q1g6.jpg"/> + <img align="middle" src="@@PLUGINFILE@@/ppg__8.3.2 find equation 0317131650__f1q1g7.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__8.3.2 find equation 0317131650__f1q1g8.jpg"/> - <img align="middle" src="@@PLUGINFILE@@/ppg__8.3.2 find equation 0317131650__f1q1g9.jpg"/> = 1]]></text>
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        <text>Incorrect</text>
      </feedback>
    </answer>
  </question>
 </quiz>
