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Some Sine and Cosine Identities Obtained from Pascals Triangle

Christopher White

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ISBN 10: 143491609X / ISBN 13: 9781434916099
Published by Dorrance Publishing Co. Inc.
New Condition: New Soft cover
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42 pages. Dimensions: 8.8in. x 5.8in. x 0.2in.Trigonometric identities were used to simplify expressions of trigonometric functions. Pascals triangle is a triangular arrangement of binomial coefficients. Could it be possible to marry this twoDr. Christopher White and Dr. Christopher Schwaner explored a new way of using Pascals triangle to find sine and cosine identities by developing formulas and showing procedures to prove how it could be possible. Read on and be amazed at what these brilliant authors came up with. This item ships from multiple locations. Your book may arrive from Roseburg,OR, La Vergne,TN. Bookseller Inventory # 9781434916099

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Bibliographic Details

Title: Some Sine and Cosine Identities Obtained ...

Publisher: Dorrance Publishing Co. Inc.

Binding: Paperback

Book Condition:New

Book Type: Paperback

About this title

Synopsis:

Trigonometric identities were used to simplify expressions of trigonometric functions. Pascal's triangle is a triangular arrangement of binomial coefficients. Could it be possible to marry this two?

Dr. Christopher White and Dr. Christopher Schwaner explored a new way of using Pascal's triangle to find sine and cosine identities by developing formulas and showing procedures to prove how it could be possible. Read on and be amazed at what these brilliant authors came up with.

About the Author:

Christopher White received his bachelor's degree from Bowdoin College and was a member of Castleton State College's mathematics faculty for over thirty years. He also attended Miami University in Ohio for his master's degree and the University of Oregon for his PhD.

Christopher Schwaner received his bachelor's degree from Castleton State College and is now a member of the college's mathematics faculty. He also attended the University of Vermont for his master's degree and the State University of New York in Albany for his PhD.

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