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Home > Education > Mathematics > Math Refresher for Scientists and Engineers-eBook
Math Refresher for Scientists and Engineers
by Fanchi, John R.
 
 
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Math Refresher for Scientists and Engineers
"A practical reference intended for people with technical backgrounds who need to brush up on their math skills, Math Refresher for Scientists and Engineers, Third Edition presents all of the basic math needed by scientists and engineers working on problems of modern technology. Concepts in college algebra and trigonometry are introduced, followed by concepts in calculus, linear algebra (including matrices), differential equations, probability and statistics. Many examples, exercises, and applications are interwoven throughout the text. Solutions to the exercises are provided at the end of the book. The addition of two chapters on Integral Equations and Calculus of Variation expand the readership of this book within all technical and scientific communities. "


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Title of ebook: Math Refresher for Scientists and Engineers
ISBN: 9780471791546
parent-ISBN: 9780471757153
Publisher: Wiley-IEEE Press
Internet download file size: 3348 kb
Pages: 347
Published: 08-2006
Released online for download: 08-28-2006
Author of eBook: Fanchi, John R.
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Math Refresher for Scientists and Engineers


Chapter One

ALGEBRA

Many practical applications of advanced mathematics assume the practitioner is fluent in the language of algebra. This review of algebra includes a succinct discussion of sets and groups, as well as a presentation of basic operations with both real and complex numbers. Although much of this material may appear to be elementary to the reader, its presentation here establishes a common terminology and notation for later sections.

1.1 ALGEBRAIC AXIOMS

Sets

A set is a collection of objects. The objects are called elements or members of the set.

Example: The expression "a and b belong to the set A" can be written a, b [member of] A, where a, b are elements or members of set A.

Let iff be the abbreviation for "if and only if." Two sets A, B are equal iff they have the same members. In other words, sets A, B satisfy the equality A = B iff set A has the same members as set B.

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