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      <header alignment="Center" color="#a9a9a9">&amp;[DATE] &amp;[TIME] - &amp;[FILENAME]</header>
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      <p bold="true">Polygon Area/Perimeter</p>
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      <p>A method for finding the area of any polygon when the coordinates of its vertices are known</p>
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      <p>Perimeter is calculated wrt each hypotenuse from the  projections ... Inspect the plot.</p>
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  </region>
  <region id="18" left="477" top="720" width="211" height="27" color="#ffff00" bgColor="#010101" fontSize="10">
    <math decimalPlaces="3">
      <input>
        <e type="operand">A</e>
        <e type="operand">P</e>
        <e type="operand">r</e>
        <e type="operand">1</e>
        <e type="operand">3</e>
        <e type="function" preserve="true" args="5">mat</e>
      </input>
      <result action="numeric">
        <e type="operand">20</e>
        <e type="operand">18.77</e>
        <e type="operand">1.066</e>
        <e type="operand">1</e>
        <e type="operand">3</e>
        <e type="function" preserve="true" args="5">mat</e>
      </result>
    </math>
  </region>
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    <plot evaluate="false" type="2d" render="points" scale_x="4.45849769368942" scale_y="4.45849769368942" scale_z="4.45849769368942" rotate_x="0" rotate_y="0" rotate_z="0" transpose_x="0" transpose_y="0" transpose_z="0">
      <description active="true" position="Top" lang="eng">
        <p>Monte Carlo 'Pi'</p>
      </description>
      <input>
        <e type="operand" style="string" />
        <e type="operand">Circle</e>
        <e type="operand">2</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="4">sys</e>
      </input>
    </plot>
  </region>
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    <area collapsed="true">
      <title lang="eng">
        <p>     Source     </p>
      </title>
    </area>
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