%% Created by Maple V Release 4 (APPLE_PPC_MAC)
%% Source Worksheet: Untitled (1)
%% Generated: Fri Jul 17 14:37:09 1998
\documentclass{article}
\usepackage{maple2e}
\DefineParaStyle{Maple Output}
\DefineParaStyle{Maple Plot}
\DefineCharStyle{2D Comment}
\DefineCharStyle{2D Math}
\DefineCharStyle{2D Output}
\begin{document}
\begin{maplegroup}
 The equation is 
\mapleinline{inert}{2d}{Int(x^3/(3-x),x) =
-1/3*x^3-3/2*x^2-9*x-27*ln(abs(-3+x)) + C}{%
$\int \frac {x^{3}}{3 - x}\,dx= - \frac {1\,x^{3}}{3} - \frac {3
\,x^{2}}{2} - 9\,x - 27\,{\rm ln}( \left|  \! \, - 3 + x\, \! 
 \right| ) + C$%
}. This is a simple rational function.

\end{maplegroup}
\begin{maplegroup}
\begin{mapleinput}
\mapleinline{active}{1d}{eq1 := int(x^3/(3-x),x);}{%
}
\end{mapleinput}

\mapleresult
\begin{maplelatex}
\[
{\it eq1} :=  - {\displaystyle \frac {1}{3}} \,x^{3} - 
{\displaystyle \frac {3}{2}} \,x^{2} - 9\,x - 27\,{\rm ln}( - 3
 + x)
\]
\end{maplelatex}

\end{maplegroup}
\begin{maplegroup}
\begin{mapleinput}
\mapleinline{active}{1d}{plot(eq1,x=4..6);}{%
}
\end{mapleinput}

\mapleresult
\begin{center}
\mapleplot{Test101.eps}
\end{center}

\end{maplegroup}
\begin{maplegroup}
\begin{mapleinput}
\end{mapleinput}

\end{maplegroup}
\end{document}
%% End of Maple V Output
