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      <header alignment="Center" color="#a9a9a9">&amp;[DATE] &amp;[TIME] - &amp;[FILENAME]</header>
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        <content>
          <p style="font-weight: bold; font-style: italic; text-decoration: underline;">Vibrating Pendulum:</p>
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</raw>
      </picture>
    </region>
    <region left="18" top="54" width="78" height="29" color="#000000" fontSize="14">
      <text lang="eng" fontFamily="Arial" fontSize="14">
        <content>
          <p style="text-decoration: underline; font-weight: bold;">Eqn(1):</p>
        </content>
      </text>
    </region>
    <region left="36" top="90" width="466" height="47" color="#000000" fontSize="14">
      <math>
        <input>
          <e type="operand">u''</e>
          <e type="operand">θ</e>
          <e type="function" args="1">Lθ''sin</e>
          <e type="operator" args="2">-</e>
          <e type="operand">Lθ'</e>
          <e type="operand">2</e>
          <e type="operator" args="2">^</e>
          <e type="operand">θ</e>
          <e type="function" args="1">cos</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">-</e>
          <e type="operand">ω</e>
          <e type="operand">2</e>
          <e type="operator" args="2">^</e>
          <e type="operand">u</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">+</e>
          <e type="operand">g</e>
          <e type="operator" args="2">-</e>
          <e type="operand">0</e>
          <e type="operator" args="2">≡</e>
        </input>
      </math>
    </region>
    <region left="18" top="144" width="78" height="29" color="#000000" fontSize="14">
      <text lang="eng" fontFamily="Arial" fontSize="14">
        <content>
          <p style="font-weight: bold; text-decoration: underline;">Eqn(2):</p>
        </content>
      </text>
    </region>
    <region left="36" top="180" width="310" height="32" color="#000000" fontSize="14">
      <math>
        <input>
          <e type="operand">Lθ''</e>
          <e type="operand">θ</e>
          <e type="function" args="1">u''sin</e>
          <e type="operator" args="2">-</e>
          <e type="operand">θ</e>
          <e type="function" args="1">gsin</e>
          <e type="operator" args="2">+</e>
          <e type="operand">0</e>
          <e type="operator" args="2">≡</e>
        </input>
      </math>
    </region>
    <region left="18" top="216" width="204" height="29" color="#000000" fontSize="14">
      <text lang="eng" fontFamily="Arial" fontSize="14">
        <content>
          <p style="text-decoration: underline; font-weight: bold;">Eqn(1)*sin(θ)+Eqn(2):</p>
        </content>
      </text>
    </region>
    <region left="36" top="252" width="573" height="50" color="#000000" fontSize="14">
      <math>
        <input>
          <e type="operand">Lθ''</e>
          <e type="operand">θ</e>
          <e type="function" args="1">cos</e>
          <e type="bracket">(</e>
          <e type="operand">2</e>
          <e type="operator" args="2">^</e>
          <e type="operator" args="2">*</e>
          <e type="operand">0.5</e>
          <e type="operand">L</e>
          <e type="operator" args="2">*</e>
          <e type="operand">θ'</e>
          <e type="operand">2</e>
          <e type="operator" args="2">^</e>
          <e type="operator" args="2">*</e>
          <e type="operand">2</e>
          <e type="operand">θ</e>
          <e type="operator" args="2">*</e>
          <e type="function" args="1">sin</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">-</e>
          <e type="operand">ω</e>
          <e type="operand">2</e>
          <e type="operator" args="2">^</e>
          <e type="operand">u</e>
          <e type="operator" args="2">*</e>
          <e type="operand">θ</e>
          <e type="function" args="1">sin</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">+</e>
          <e type="operand">0</e>
          <e type="operator" args="2">≡</e>
        </input>
      </math>
    </region>
    <region left="18" top="306" width="204" height="29" color="#000000" fontSize="14">
      <text lang="eng" fontFamily="Arial" fontSize="14">
        <content>
          <p style="font-weight: bold; text-decoration: underline;">Eqn(2)*sin(θ)+Eqn(1):</p>
        </content>
      </text>
    </region>
    <region left="36" top="342" width="533" height="48" color="#000000" fontSize="14">
      <math>
        <input>
          <e type="operand">u''</e>
          <e type="operand">cos</e>
          <e type="operand">2</e>
          <e type="operator" args="2">^</e>
          <e type="operand">θ</e>
          <e type="operator" args="2">*</e>
          <e type="bracket">(</e>
          <e type="operator" args="2">*</e>
          <e type="operand">Lθ'</e>
          <e type="operand">2</e>
          <e type="operator" args="2">^</e>
          <e type="operand">θ</e>
          <e type="function" args="1">cos</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">-</e>
          <e type="operand">ω</e>
          <e type="operand">2</e>
          <e type="operator" args="2">^</e>
          <e type="operand">u</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">+</e>
          <e type="operand">g</e>
          <e type="operand">cos</e>
          <e type="operand">2</e>
          <e type="operator" args="2">^</e>
          <e type="operand">θ</e>
          <e type="operator" args="2">*</e>
          <e type="bracket">(</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">-</e>
          <e type="operand">0</e>
          <e type="operator" args="2">≡</e>
        </input>
      </math>
    </region>
    <region left="18" top="396" width="186" height="29" color="#000000" fontSize="14">
      <text lang="eng" width="177" fontFamily="Arial" fontSize="14">
        <content>
          <p style="font-weight: bold; text-decoration: underline;">State-Space Model:</p>
        </content>
      </text>
    </region>
    <region left="666" top="423" width="80" height="56" color="#000000" fontSize="14">
      <math>
        <input>
          <e type="operand">ω</e>
          <e type="operand">k</e>
          <e type="operand">m</e>
          <e type="operator" args="2">/</e>
          <e type="function" args="1">sqrt</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="36" top="432" width="83" height="30" color="#000000" fontSize="14">
      <math>
        <input>
          <e type="operand">L</e>
          <e type="operand">0.5</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="126" top="432" width="83" height="30" color="#000000" fontSize="14">
      <math>
        <input>
          <e type="operand">k</e>
          <e type="operand">800</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="216" top="432" width="71" height="30" color="#000000" fontSize="14">
      <math>
        <input>
          <e type="operand">m</e>
          <e type="operand">80</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="297" top="432" width="183" height="32" color="#000000" fontSize="14">
      <math>
        <input>
          <e type="operand">IC</e>
          <e type="operand">4</e>
          <e type="operand">1</e>
          <e type="function" args="2">matrix</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="486" top="432" width="86" height="46" color="#000000" fontSize="14">
      <math>
        <input>
          <e type="operand">IC</e>
          <e type="operand">1</e>
          <e type="function" args="2">el</e>
          <e type="operand">1</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="576" top="432" width="86" height="46" color="#000000" fontSize="14">
      <math>
        <input>
          <e type="operand">IC</e>
          <e type="operand">2</e>
          <e type="function" args="2">el</e>
          <e type="operand">2</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="36" top="468" width="94" height="30" color="#000000" fontSize="14">
      <math>
        <input>
          <e type="operand">g</e>
          <e type="operand">9.81</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="36" top="495" width="536" height="320" color="#000000" fontSize="14">
      <math>
        <input>
          <e type="operand">t</e>
          <e type="operand">φ</e>
          <e type="function" args="2">D</e>
          <e type="operand">φ</e>
          <e type="operand">3</e>
          <e type="function" args="2">el</e>
          <e type="operand">φ</e>
          <e type="operand">4</e>
          <e type="function" args="2">el</e>
          <e type="operand">L</e>
          <e type="operand">φ</e>
          <e type="operand">4</e>
          <e type="function" args="2">el</e>
          <e type="operand">2</e>
          <e type="operator" args="2">^</e>
          <e type="operator" args="2">*</e>
          <e type="operand">φ</e>
          <e type="operand">2</e>
          <e type="function" args="2">el</e>
          <e type="function" args="1">cos</e>
          <e type="operator" args="2">*</e>
          <e type="operand">ω</e>
          <e type="operand">2</e>
          <e type="operator" args="2">^</e>
          <e type="operand">φ</e>
          <e type="operand">1</e>
          <e type="function" args="2">el</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">-</e>
          <e type="operand">g</e>
          <e type="operand">φ</e>
          <e type="operand">2</e>
          <e type="function" args="2">el</e>
          <e type="function" args="1">cos</e>
          <e type="operand">2</e>
          <e type="operator" args="2">^</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">+</e>
          <e type="operand">φ</e>
          <e type="operand">2</e>
          <e type="function" args="2">el</e>
          <e type="function" args="1">cos</e>
          <e type="operand">2</e>
          <e type="operator" args="2">^</e>
          <e type="operator" args="2">/</e>
          <e type="operand">0.5</e>
          <e type="operand">L</e>
          <e type="operator" args="2">*</e>
          <e type="operand">φ</e>
          <e type="operand">4</e>
          <e type="function" args="2">el</e>
          <e type="operand">2</e>
          <e type="operator" args="2">^</e>
          <e type="operator" args="2">*</e>
          <e type="operand">2</e>
          <e type="operand">φ</e>
          <e type="operand">2</e>
          <e type="function" args="2">el</e>
          <e type="operator" args="2">*</e>
          <e type="function" args="1">sin</e>
          <e type="operator" args="2">*</e>
          <e type="operand">ω</e>
          <e type="operand">2</e>
          <e type="operator" args="2">^</e>
          <e type="operand">φ</e>
          <e type="operand">1</e>
          <e type="function" args="2">el</e>
          <e type="operator" args="2">*</e>
          <e type="operand">φ</e>
          <e type="operand">2</e>
          <e type="function" args="2">el</e>
          <e type="function" args="1">sin</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">-</e>
          <e type="operand">L</e>
          <e type="operand">φ</e>
          <e type="operand">2</e>
          <e type="function" args="2">el</e>
          <e type="function" args="1">cos</e>
          <e type="operand">2</e>
          <e type="operator" args="2">^</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">/</e>
          <e type="operand">4</e>
          <e type="operand">1</e>
          <e type="function" args="6">mat</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="594" top="630" width="69" height="38" color="#000000" fontSize="14">
      <math>
        <input>
          <e type="operand">t.1</e>
          <e type="operand">5</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="594" top="666" width="94" height="30" color="#000000" fontSize="14">
      <math>
        <input>
          <e type="operand">Δt</e>
          <e type="operand">0.1</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="594" top="702" width="77" height="61" color="#000000" fontSize="14">
      <math>
        <input>
          <e type="operand">n</e>
          <e type="operand">t.1</e>
          <e type="operand">Δt</e>
          <e type="operator" args="2">/</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="36" top="855" width="333" height="41" color="#000000" fontSize="14">
      <math error="64">
        <input>
          <e type="operand">S</e>
          <e type="operand">IC</e>
          <e type="operand">0</e>
          <e type="operand">t.1</e>
          <e type="operand">n</e>
          <e type="operand">t</e>
          <e type="operand">φ</e>
          <e type="function" args="2">D</e>
          <e type="function" args="5">Adams</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
  </regions>
</worksheet>