Trigonometry

ISBN-10: 0817639144

ISBN-13: 9780817639143

Edition: 2001

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Description: Trigonometry , a work in the collection of the Gelfand School Program, is the result of a collaboration between two experienced pre-college teachers, one of whom, I.M. Gelfand, is considered to be among our most distinguished living mathematicians. His impact on generations of young people, some now mathematicians of renown, continues to be remarkable. Trigonometry covers all the basics of the subject through beautiful illustrations and examples. The definitions of the trigonometric functions are geometrically motivated. Geometric relationships are rewritten in trigonometric form and extended. The text then makes a transition to the study of algebraic and analytic properties of trigonometric functions, in a way that provides a solid foundation for more advanced mathematical discussions. Throughout, the treatment stimulates the reader to think of mathematics as a unified subject. Like other I.M. Gelfand treasures in the program Algebra , Functions and Graphs , and The Method of Coordinates Trigonometry is written in an engaging style, and approaches the material in a unique fashion that will motivate students and teachers alike. From a review of Algebra , I.M. Gelfand and A. Shen, ISBN 0-8176-3677-3: "The idea behind teaching is to expect students to learn why things are true, rather than have them memorize ways of solving a few problems, as most of our books have done. [This] same philosophy lies behind the current text by Gel'fand and Shen. There are specific 'practical' problems but there is much more development of the ideas.... [The authors] have shown how to write a serious yet lively book on algebra." R. Askey, The American Mathematics Monthly  

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Book details

List price: $32.95
Copyright year: 2001
Publisher: Birkhauser Boston
Publication date: 6/1/2001
Binding: Paperback
Pages: 229
Size: 6.00" wide x 9.00" long x 0.50" tall
Weight: 0.946
Language: English

Preface
Trigonometry
What Is New About Trigonometry?
Right Triangles
The Pythagorean Theorem
Our Best Friends (Among Right Triangles)
Our Next Best Friends (Among Right Triangles)
Some Standard Notation
Appendix
Classifying Triangles
Proof of the Pythagorean Theorem
Trigonometric Ratios in a Triangle
Definition Of Sin [Alpha]
Find the Hidden Sine
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