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Master Math: Pre-Calculus and Geometry
By Debra Ross
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Copyright © 1996 by Debra Anne Ross
All rights reserved under the Pan-American and International Copyright Conventions. This book may not be reproduced, in whole or in part, in any form or by any means electronic or mechanical, including photocopying, recording, or by any information storage and retrieval system now known or hereafter invented, without written permission from the publisher, The Career Press.
MASTER MATH: PRE-CALCULUS AND GEOMETRYISBN 1-56414-218-3 Cover design by The Visual Group Printed in the U.S.A. by Book-mart Press
Library of Congress Cataloging-in-Publication Data
Ross, Debra Anne, 1958- Master math: pre-calculus and geometry / by Debra Anne Ross.p. cm. Includes index. ISBN 1-56414-218-3 (pbk.) 1. Geometry. 2. Trigonometry. I. Title. QA445.R585 1996 515'.1--dc20 96-22994 CIP
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Acknowledgments
I am indebted to Dr. Melanie McNeil, Professor of Chemical Engineering at San Jose State University, for reviewing this text for accuracy.
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Table of Contents
Introduction
1
Chapter 1 Geometry
3
1.1. Lines and Angles
4
1.2. Polygons
10
1.3. Triangles
13
1.4. Quadrilaterals (Four Sided Polygons)
18
1.5. Circles
22
1.6. Perimeter and Area of Planar Two-Dimensional Shapes
29
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1.7. Volume and Surface Area of Three-Dimensional Objects
34
1.8. Vectors
40
Chapter 2 Trigonometry
43
2.1. Introduction
43
2.2. General Trigonometric Functions
44
2.3. Addition, Subtraction and Multiplication of Two Angles
52
2.4. Oblique Triangles
53
2.5. Graphs of Cosine, Sine, Tangent, Secant, Cosecant and Cotangent
54
2.6. Relationship Between Trigonometric and Exponential Functions
58
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2.7. Hyperbolic Functions
60
Chapter 3 Sets and Functions
62
3.1. Sets
62
3.2. Functions
65
Chapter 4 Sequences, Progressions and Series
70
4.1. Sequences
70
4.2. Arithmetic Progressions
71
4.3. Geometric Progressions
73
4.4. Series
74
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4.5. Infinite Series: Convergence and Divergence
77
4.6. Tests for Convergence of Infinite Series
80
4.7. The Power Series
86
4.8. Expanding Functions into Series
88
4.9. The Binomial Expansion
92
Chapter 5 Limits
94
5.1. Introduction to Limits
94
5.2. Limits and Continuity
98
Chapter 6 Introduction to the Derivative
104
6.1. Definition
105
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6.2. Evaluating Derivatives
110
6.3. Differentiating Multivariable Functions
113
6.4. Differentiating Polynomials
114
6.5. Derivatives and Graphs of Functions
114
6.6. Adding and Subtracting Derivatives of Functions
118
6.7. Multiple or Repeated Derivatives of a Function
119
6.8. Derivatives of Products and powers of Functions
120
6.9. Derivatives of quotients of Functions
125
6.10. The Chain Rule for Differentiating Complicated Functions
128
6.11. Differentiation of Implicit vs. Explicit Functions
131
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6.12. Using Derivatives to Determine the Shape of the Graph of a Function (Minimum and Maximum Points)
134
6.13. Other rules of Differentiation
142
6.14. An Application of Differentiation: Curvilinear Motion
143
Chapter 7 Introduction to the Integral
146
7.1. Definition of the Antiderivative or Indefinite Integral
147
7.2. Properties of the Antiderivative or Indefinite Integral
150
7.3. Examples of Common Indefinite Integrals
152
7.4. Definition and Evaluation of the Definite Integral
153
7.5. The Integral and the Area under the Curve in Graphs of Functions
156
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7.6. Integrals and Volume
160
7.7. Even functions, Odd Functions and Symmetry
162
7.8. Properties of the Definite Integral
164
7.9. Methods for Evaluating Complex Integrals; Integration by Parts, Substitution and Tables
165
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