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About this book :-
Precalculus A Problems Oriented Approach (6E) written by
David Cohen, Ted Lee, David Sklar
In summer 1981, I had the opportunity to TA a course called Precalculus, which used Dave’s notes (sometimes written by hand), rather than a traditional textbook. I had no idea what the term “precalculus” meant, and soon learned that these notes Dave had prepared were beginning to define, or at the least greatly expand, the subject. It was the beginning of a textbook.
Two years later, after graduating UCLA, I was pleased to receive a copy of Precalculus, by David Cohen. Dave had scribbled a note to me saying: “Thanks for the great coffee breaks.” I was pleased to see that some of our weekly problems appeared in that book (others showed up years later). More importantly, that book, and every other text Dave has ever written, talked to you. Even now, when I read this book, I can hear Dave talking, and sometimes even listening. Lecturing was never a part of Dave Cohen’s vocabulary. (Ross Rueger)
Book Detail :-
Title: Precalculus A Problems Oriented Approach
Edition: 6th
Author(s): David Cohen, Ted Lee, David Sklar
Publisher: Thomson
Series:
Year: 2006
Pages: 1191
Type: PDF
Language: English
ISBN: 0-534-40212-7,0-534-40213-5
Country: US
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About Author :-
Author David Cohen is Professor of Late of University of California, Los Angeles.
Author Theodore Lee from City College of San Francisco.
Author David Sklar from San Francisco State University.
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Book Contents :-
Precalculus A Problems Oriented Approach (6E) written by
David Cohen, Ted Lee, David Sklar
cover the following topics.
1. Fundamentals
2. Equations and Inequalities
3. Functions
4. Polynomial and Rational Functions. Applications to Optimization
5. Exponential and Logarithmic Functions
6. Trigonometric Functions of Angles
7. Trigonometric Functions of Real Numbers
8. Analytical Trigonometry
9. Additional Topics in Trigonometry
10. Systems of Equations
11. The Conic Sections
12. Roots of Polynomial Equations
13. Additional Topics in Algebra
A.Appendix
A.1 Significant Digits
A.2 Properties of the Real Numbers
A 0.3 Is Irrational
b.Appendix
B.1 Review of Integer Exponents
B.2 Review of nth Roots
B.3 Review of Rational Exponents
B.4 Review of Factoring
B.5 Review of Fractional Expressions
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