Attachment 'calculus-article.xml'

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   1 <?xml version="1.0" encoding="UTF-8" ?>
   2 <?xml-stylesheet type="text/xsl" href="article-html.xsl"?>
   3 
   4 <article>
   5     <title>Derivatives and Integrals</title>
   6     <author>Robert Beezer</author>
   7     <email>[email protected]</email>
   8     <department>Department of Mathematics and Computer Science</department>
   9     <institution>University of Puget Sound</institution>
  10     <date>June 20, 2013</date>
  11 
  12 
  13     <p>We consider integrals of functions <m>f(x)</m>.  For example, <dm>\int_0^1\,\sin^2(x)\,dx</dm></p>
  14 
  15     <p>There is a remarkable theorem:</p>
  16 
  17     <theorem>
  18         <statement><p>If <m>f(x)</m> is continuous, and the derivative of <m>F(x)</m> is <m>f(x)</m>, then
  19             <dm>\int_a^b\,f(x)\,dx=F(b)-F(a)</dm></p></statement>
  20         <proof><p>Left to the reader.</p></proof>
  21     </theorem>
  22 
  23 </article>

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