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\begin{maplegroup}
\begin{Title}
Real Analysis with Maple
\end{Title}

\begin{Author}
\textbf{Alan Arnholt}  and  \textbf{Bill Bauldry}\\
\texttt{arnholt@math.appstate.edu}  and  \texttt{wmcb@math.appstate.edu}
\end{Author}

\begin{Author}
Dept of Mathematical Sciences\\
Appalachian State University
\end{Author}

\end{maplegroup}

\section*{1. Introduction}

These worksheets\QTR{Hyperlink}{* present a collection of topics from
Introductory Real Analysis. The items have been selected to illustrate
two views: Maple can be used to gain greater depth when investigating
properties; e.g., convergence of sequences and series. Maple can be
used in ways which you may find to be quite surprising; e.g., proving
theorems, both by induction and symbolic manipulation. Several of the
exercises were intended to be quite challenging  � enjoy your
discoveries!}

\section*{\QTR{Hyperlink}{2. The Principal of Mathematical Induction}}

\section*{\QTR{Hyperlink}{3. Sequences and Convergence}}

\section*{\QTR{Hyperlink}{4. Limits of Functions}}

\section*{\QTR{Hyperlink}{5. The Cauchy-Schwarz Inequality}}

\section*{\QTR{Hyperlink}{6. Counterexamples in Continuity and
Differentiability}}

\section*{\QTR{Hyperlink}{7. Power Series and Convergence}}


\section*{\QTR{Hyperlink}{*}}

The worksheets on your disk are for Maple V Release 4. The printed
copy was prepared with Maple�s �Export to LaTeX� and OzTeX 2.1.

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