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<TITLE> Calculus : Function In Language C. </TITLE>
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<A HREF="http://groups.yahoo.com/group/mathc/">Mathc</A> : The group of this work.
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<A HREF="http://www.geocities.com/xhungab/package.html">Algebra Linear</A>,
<A HREF="http://www.geocities.com/xhungab/gnuplot.html">Gnuplot</A>. The other packages,
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<H4><U>Calculus</U> : Language C (version 4).</H4>
* You need a C compiler to compile the code (source).</br>
* For this work, I use
<A HREF="http://www.simtel.net/pub/pd/17456.html">Dev-C++ 4</A>,
and
<A HREF="http://www.delorie.com/djgpp/zip-picker.html">DJGPP</A> two freewares. </br>
* The graphic interface is gnuplot.</br>
* You can download this freeware here : <A HREF="http://www.gnuplot.info/">Gnuplot Central</A>. </br>
* My work is also a Freeware.</br>
* Windows, Linux.</br>
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<H4>03 <U>The Derivative</U>.</H4></P>
<A HREF="http://www.geocities.com/xhungab/analyse/c03a.zip">c03a.zip</A> : The tangent.
(GnuPlot)</P>
* Draw the tangent.</br>
* Animate the tangent.</br>
* Find the intersection points of the tangent with the x-y axis.</br>
* Find the length of the tangent from P to the x axis.</br>
* Find the length of the tangent from P to the y axis.</br>
* Find the length of the under tangent.</P>
<A HREF="http://www.geocities.com/xhungab/analyse/c03b.zip">c03b.zip</A> : The normal.
(GnuPlot)</P>
* Draw the normal.</br>
* Animate the normal.</br>
* Find the intersection points of the normal with the x-y axis.</br>
* Find the length of the normal from P to the x axis.</br>
* Find the length of the normal from P to the y axis.</br>
* Find the length of the under normal.</P>
<A HREF="http://www.geocities.com/xhungab/analyse/c03c.zip">c03c.zip</A> : Newton's method.
(GnuPlot)</P>
* Compute sqrt(a).</br>
* Compute and draw the real roots of f.</br>
* Compute and draw the intersection points of g and h.</P>
<A HREF="http://www.geocities.com/xhungab/analyse/c03e.zip">c03e.zip</A> : Mean Value.
(GnuPlot)</P>
* Find a number c in (r,s) that satisfies the mean value theorem.</P>
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<H4>04 <U>The Integrals</U>.</H4></P>
<A HREF="http://www.geocities.com/xhungab/analyse/c04g.zip">c04g.zip</A> : Trapezoidal, Simpson's rule</P>
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<H4>05 <U>Appplications of the definite integral</U>.</H4></P>
<A HREF="http://www.geocities.com/xhungab/analyse/c05a.zip">c05a.zip</A> : Area. (GnuPlot)</br>
<A HREF="http://www.geocities.com/xhungab/analyse/c05b.zip">c05b.zip</A> : Solids of revolution. "Disk". (GnuPlot) </br>
<A HREF="http://www.geocities.com/xhungab/analyse/c05c.zip">c05c.zip</A> : Solids of revolution. "Cylindrical Shells". (GnuPlot)</br>
<A HREF="http://www.geocities.com/xhungab/analyse/c05d.zip">c05d.zip</A> : The arc length. (GnuPlot)</P>
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