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</raw>
    </picture>
  </region>
  <region id="21" left="9" top="1656" width="315" height="31" color="#000000" bgColor="#80ffff" fontSize="14">
    <text lang="eng">
      <p bold="true">The Frobenius DE solutions</p>
    </text>
  </region>
  <region id="22" left="9" top="1683" width="494" height="52" color="#000000" bgColor="#ffffe1" fontSize="10">
    <math>
      <input>
        <e type="operand">C1</e>
        <e type="operand">1</e>
        <e type="operand">1</e>
        <e type="operand">3</e>
        <e type="operator" args="2">/</e>
        <e type="operator" args="1">-</e>
        <e type="operand">7</e>
        <e type="operand">20</e>
        <e type="operator" args="2">/</e>
        <e type="operator" args="1">-</e>
        <e type="operand">9</e>
        <e type="operand">28</e>
        <e type="operator" args="2">/</e>
        <e type="operand">199</e>
        <e type="operand">1440</e>
        <e type="operator" args="2">/</e>
        <e type="operator" args="1">-</e>
        <e type="operand">103</e>
        <e type="operand">2464</e>
        <e type="operator" args="2">/</e>
        <e type="operator" args="1">-</e>
        <e type="operand">21503</e>
        <e type="operand">174720</e>
        <e type="operator" args="2">/</e>
        <e type="operand">119227</e>
        <e type="operand">1597927</e>
        <e type="operator" args="2">/</e>
        <e type="operator" args="1">-</e>
        <e type="operand">335886</e>
        <e type="operand">7939763</e>
        <e type="operator" args="2">/</e>
        <e type="operator" args="1">-</e>
        <e type="operand">1</e>
        <e type="operand">9</e>
        <e type="function" preserve="true" args="11">mat</e>
        <e type="function" preserve="true" args="1">transpose</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="23" left="522" top="1683" width="226" height="63" color="#000000" bgColor="#ffffe1" fontSize="10">
    <math>
      <input>
        <e type="operand">x</e>
        <e type="function" args="1">Y1</e>
        <e type="operand">x</e>
        <e type="operand">r</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="2">el</e>
        <e type="operator" args="2">^</e>
        <e type="operand">C1</e>
        <e type="operand">k</e>
        <e type="function" preserve="true" args="2">el</e>
        <e type="operand">x</e>
        <e type="operand">k</e>
        <e type="operand">1</e>
        <e type="operator" args="2">-</e>
        <e type="operator" args="2">^</e>
        <e type="operator" args="2">*</e>
        <e type="bracket">(</e>
        <e type="operand">k</e>
        <e type="operand">1</e>
        <e type="operand">n</e>
        <e type="function" preserve="true" args="4">sum</e>
        <e type="operator" args="2">*</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="24" left="9" top="1746" width="380" height="52" color="#000000" bgColor="#ffffe1" fontSize="10">
    <math>
      <input>
        <e type="operand">C2</e>
        <e type="operand">1</e>
        <e type="operand">1</e>
        <e type="operand">3</e>
        <e type="operator" args="2">/</e>
        <e type="operator" args="1">-</e>
        <e type="operand">1</e>
        <e type="operand">26</e>
        <e type="operand">45</e>
        <e type="operator" args="2">/</e>
        <e type="operator" args="1">-</e>
        <e type="operand">11</e>
        <e type="operand">60</e>
        <e type="operator" args="2">/</e>
        <e type="operand">19</e>
        <e type="operand">225</e>
        <e type="operator" args="2">/</e>
        <e type="operand">187</e>
        <e type="operand">1080</e>
        <e type="operator" args="2">/</e>
        <e type="operator" args="1">-</e>
        <e type="operand">7291</e>
        <e type="operand">81900</e>
        <e type="operator" args="2">/</e>
        <e type="operand">1351</e>
        <e type="operand">20800</e>
        <e type="operator" args="2">/</e>
        <e type="operand">1</e>
        <e type="operand">9</e>
        <e type="function" preserve="true" args="11">mat</e>
        <e type="function" preserve="true" args="1">transpose</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="25" left="522" top="1746" width="226" height="63" color="#000000" bgColor="#ffffe1" fontSize="10">
    <math>
      <input>
        <e type="operand">x</e>
        <e type="function" args="1">Y2</e>
        <e type="operand">x</e>
        <e type="operand">r</e>
        <e type="operand">2</e>
        <e type="function" preserve="true" args="2">el</e>
        <e type="operator" args="2">^</e>
        <e type="operand">C2</e>
        <e type="operand">k</e>
        <e type="function" preserve="true" args="2">el</e>
        <e type="operand">x</e>
        <e type="operand">k</e>
        <e type="operand">1</e>
        <e type="operator" args="2">-</e>
        <e type="operator" args="2">^</e>
        <e type="operator" args="2">*</e>
        <e type="bracket">(</e>
        <e type="operand">k</e>
        <e type="operand">1</e>
        <e type="operand">n</e>
        <e type="function" preserve="true" args="4">sum</e>
        <e type="operator" args="2">*</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="26" left="9" top="1818" width="367" height="158" color="#000000" bgColor="#ffffff" fontSize="10" showInputData="False">
    <plot type="2d" render="lines" scale_x="0.0750985227452004" scale_y="23.2251544198879" scale_z="1.74417478746274" rotate_x="0" rotate_y="0" rotate_z="0" transpose_x="-149" transpose_y="-52" transpose_z="0">
      <description active="true" position="Top" lang="eng">
        <p>The two Frobenius solutions</p>
      </description>
      <input>
        <e type="operand">x</e>
        <e type="function" args="1">Y1</e>
        <e type="operand">x</e>
        <e type="function" args="1">Y2</e>
        <e type="operand">2</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="4">sys</e>
      </input>
    </plot>
  </region>
  <region id="27" left="396" top="1845" width="361" height="88" border="true" color="#000000" bgColor="#ffffe1" fontSize="10">
    <text lang="eng">
      <p>This document illustrates the Frobeniusmethod. The size of the expansion 'n' is"user". Smath Horner expansion doesn'tenable the collocation of the 'C'.C1, C2 coefficients borrowed from Mathcad. </p>
    </text>
  </region>
</regions>