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Title

Discovering Mathematics: A Problem-Solving Approach to Mathematical Analysis with Mathematica and Maple
Authors

Jirí Gregor
Jaroslav Tiser
Book information

Publisher: Springer (London)
Copyright year: 2011
ISBN: 9780857290540
Medium: Paperback
Pages: 247
Out of print?: N
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Book cover image
Contents

Concepts | Mapping, Composite and Inverse - Functions | Infinite Sequences | Periodicity | Tools | Finite Sums | Inequalities | Collocation and Least Squares Methods | Applications | Maximal and Minimal Values | Arcs and Curves | Center of Mass and Moments | Miscellaneous | Appendix | Answers to Problems
Description

Discovering Mathematics: A Problem-Solving Approach to Analysis with Mathematica and Maple provides a constructive approach to mathematical discovery through innovative use of software technology. Interactive Mathematica and Maple notebooks are integral to this books’ utility as a practical tool for learning. Interrelated concepts, definitions and theorems are connected through hyperlinks, guiding the reader to a variety of structured problems and highlighting multiple avenues of mathematical reasoning.

Interactivity is further enhanced through the delivery of online content (available at extras.springer.com), demonstrating the use of software and in turn increasing the scope of learning for both students and teachers and contributing to a deeper mathematical understanding.

This book will appeal to both final year undergraduate and post-graduate students wishing to supplement a mathematics course or module in mathematical problem-solving and analysis. It will also be of use as complementary reading for students of engineering or science, and those in self-study.
Subjects

*Education
*Education > College
*Education > Graduate
*Education > Precollege
*Engineering
*Mathematics
*Mathematics > Calculus and Analysis
*Mathematics > Calculus and Analysis > Calculus
*Mathematics > Calculus and Analysis > Differential Equations
*Science
Keywords

Bernoulli, Calculus, Ellipse, Fibonacci, Gauss, Inequality, Pick's theorem