Maintains a strong geometric and conceptual focus. Emphasizes explanation rather than detailed proofs. Presents definitions consistently throughout to maintain a clear conceptual framework. Provides hundreds of new problems, including problems on approximations, functions defined by tables, and conceptual questions.

Calculus with Analytic Geometry
by Varberg, Dale; Purcell, Edwin J.Buy New
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Summary
Table of Contents
Preface | |
Preliminaries | p. 1 |
Functions and Limits | p. 43 |
The Derivative | p. 99 |
Applications of the Derivative | p. 175 |
The Integral | p. 231 |
Applications of the Integral | p. 297 |
Transcendental Functions | p. 345 |
Techniques of Integration | p. 403 |
Indeterminate Forms and Improper Integrals | p. 443 |
Numerical Methods, Approximations | p. 471 |
Infinite Series | p. 513 |
Conics and Polar Coordinates | p. 573 |
Geometry in the Plane, Vectors | p. 625 |
Geometry in Space, Vectors | p. 667 |
The Derivative in n-Space | p. 713 |
The Integral in n-Space | p. 771 |
Vector Calculus | p. 821 |
Differential Equations | p. 871 |
Appendix | p. 897 |
Answers to Odd-Numbered Problems | p. A-1 |
Index | p. I-1 |
Table of Contents provided by Blackwell. All Rights Reserved. |
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