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          <p style="font-weight: bold; color: #008080;">Arc length of a planar closed curve - Dragilev Method</p>
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</raw>
      </picture>
    </region>
    <region left="18" top="279" width="307" height="40" color="#000000" fontSize="10">
      <text lang="eng" width="307" fontFamily="Consolas" fontSize="10">
        <content>
          <p>Showing that the curve is parametrized about the arc length.</p>
        </content>
      </text>
    </region>
    <region left="18" top="333" width="60" height="24" color="#000000" fontSize="10">
      <math>
        <input>
          <e type="operand">Alvaro</e>
        </input>
      </math>
    </region>
    <region left="108" top="333" width="225" height="26" color="#000000" fontSize="10">
      <math>
        <input>
          <e type="operand">4</e>
          <e type="function" args="1">appVersion</e>
        </input>
        <result action="numeric">
          <e type="operand" style="string">1.2.9018.0</e>
        </result>
      </math>
    </region>
  </regions>
</worksheet>