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Description
Calculus is a key foundation for scientists, engineers and mathematicians. For any student who wants to master calculus, there are three critical components: mastery of the prerequisite algebra and trigonometry skills, a text that presents calculus concepts in a clear and elegant manner, and a text which includes all the classic calculus problems. Smith/Minton, 4e, is written with all three components in mind. This adaptation edition is a concise version for a faster-paced calculus course; it retains all benefits of the original edition.
Calculus is a key foundation for scientists, engineers and mathematicians. For any student who wants to master calculus, there are three critical components: mastery of the prerequisite algebra and trigonometry skills, a text that presents calculus concepts in a clear and elegant manner, and a text which includes all the classic calculus problems. Smith/Minton, 4e, is written with all three components in mind. This adaptation edition is a concise version for a faster-paced calculus course; it retains all benefits of the original edition.
目次
Table of Contents
CHAPTER 0 Preliminaries
CHAPTER 1 Limits and Continuity
CHAPTER 2 Differentiation
CHAPTER 3 Applications of Differentiation
CHAPTER 4 Integration
CHAPTER 5 Applications of the Definite Integral
CHAPTER 6 Exponentials, Logarithms and Other Transcendental Functions
CHAPTER 7 Integration Techniques
CHAPTER 8 Infinite Series
CHAPTER 9 Parametric Equations and Polar Coordinates
CHAPTER 10 Vectors and the Geometry of Space
CHAPTER 11 Vector-Valued Functions
CHAPTER 12 Functions of Several Variables and Partial Differentiation
CHAPTER 13 Multiple Integrals
APPENDIX A Proofs of Selected Theorems
APPENDIX B Answers to Odd-Numbered Exercises
INDEX
CHAPTER 0 Preliminaries
CHAPTER 1 Limits and Continuity
CHAPTER 2 Differentiation
CHAPTER 3 Applications of Differentiation
CHAPTER 4 Integration
CHAPTER 5 Applications of the Definite Integral
CHAPTER 6 Exponentials, Logarithms and Other Transcendental Functions
CHAPTER 7 Integration Techniques
CHAPTER 8 Infinite Series
CHAPTER 9 Parametric Equations and Polar Coordinates
CHAPTER 10 Vectors and the Geometry of Space
CHAPTER 11 Vector-Valued Functions
CHAPTER 12 Functions of Several Variables and Partial Differentiation
CHAPTER 13 Multiple Integrals
APPENDIX A Proofs of Selected Theorems
APPENDIX B Answers to Odd-Numbered Exercises
INDEX
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