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Elementary Mathematical Models
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Table of Contents

1. Overview; 2. Sequences and difference equations; 3. Arithmetic growth; 4. Linear graphs, functions and equations; 5. Quadratic growth models; 6. Quadratic graphs, functions and equations; 7. Polynomial and rational functions; 8. Fitting a line to data; 9. Geometric growth; 10. Exponential functions; 11. More on logarithms; 12. Geometric sums and mixed models; 13. Logistic growth; 14. Chaos in logistic models.

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Explains the relevance and importance of mathematical modelling for a non-technical audience.

Reviews

Kalman uses basic growth models...not only to convey the power of mathematics in solving real-world problems, but also to motivate the study of the elementary functions usually encountered in college algebra courses. There is a natural evolution from a simple hypotheses to difference equations, to their solutions, to the study of the elementary functions associated with the solutions. There is an emphasis on the ""why"" of algebra and on manipulation associated with applications rather than for its own sake.Numerical, graphical, and symbolic approaches are used throughout, and the numerous exercises include reading comprehension exercises and group selected exercises...Aimed at students at the college algebra or liberals arts mathematics level, the slow careful development should be clear even to those with a weak algebraic background. Highly recommended."" - Choice

""An innovative alternative to introductory college mathematics intended for any student not headed for calculus. Uses discrete and continuous models of growth to introduce increasingly sophisticated algebraic patterns...An effective blend of narrative, motivation, calculation, and graphical representation that introduces algebraic thinking with a minimum of algebraic formalisms."" - The American Mathematical Monthly

""The book is well balanced and succeeds in introducing the use of discrete models to students who might view a mathematics class with a weary eye...the author does a superb job of addressing a difficult audience. This is especially true of the problem sets. An excellent mix of reading, simple/short answer, and word problems of varying difficulties are given. Furthermore, complete answers to some of the problems are given in the same chapter, rather than in an appendix."" - Kelly Black, University of New Hampshire

""This book can be described as the protocol of the ultimate (and apparently successful) teaching experiment, namely to lead students with hardly any mathematical background at all, to a respectable level in the fundamentals of mathematics in such a way, that they will always have positive thoughts about it. ...The expert reader may use this book as a rich source of growth problems."" - Springer-Verlag, Zentallblatt fur Mathematik

""I found the book a refreshing alternative to college algebra textbooks and would recommend it to instructors who are seeking changes."" - The Mathematics Teacher

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