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9780486801148

Calculus in the First Three Dimensions

by
  • ISBN13:

    9780486801148

  • ISBN10:

    0486801144

  • Edition: 1st
  • Format: Paperback
  • Copyright: 2016-03-15
  • Publisher: Dover Publications

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Summary

This introduction to calculus is designed for beginning college undergraduates majoring in mathematics as well as undergraduates pursuing other areas of science and engineering for whom calculus will be a vital tool.
The three-part treatment begins by exploring the core of the calculus, concentrating on three basic ideas: the definite integral, the derivative, and the fundamental theorem of calculus. Part Two takes up topics such as the maximum and minimum of a function, Taylor's series, partial derivatives, differentiation of vectors, and Green's theorem in the plane. Part Three, which contains no further mathematical development, applies the techniques developed earlier to significant problems in the natural, social, and physical sciences. Appendixes supplement the treatment, offering helpful information on the rudiments of analytic geometry, real numbers, and functions. Numerous examples and exercises appear throughout the text, and solutions to the problems are available as free downloads from the Dover website.

Author Biography

Sherman K. Stein is Professor Emeritus of Mathematics at the University of California, Davis. He is the author of several other books on mathematical subjects, including Dover's Mathematics: The Man-Made Universe.

Table of Contents

Preface
Part I: The Core of the Calculus
1. The Definite Integral
2. The Derivative
3. Limits and Continuous Functions
4. The Computation of Derivatives
5. The Law of the Mean
6. The Fundamental Theorem of Calculus
7. Computing Antiderivatives
8. Computing and Applying Definite Integrals over intervals
9. Computing and Applying Difinite Integrals Over Plane and Solid Sets
PartII: Topics in the Calculus
10. The Higher Derivatives
11. The Maximum and Minimum of a Function
12. Series
13. Taylor's Series
14. Estimating the Definite Integral
15. Further Applications of Partial Derivatives
16. Algebra Operations on Vectors
17. The Derivative of a Vector Function
18. Cueve Integrals
19. Green's Theorem in the Plane
20. The Interchange of Limits
Part III: Further Applications of the Calculus
21. Growth in the Natural World
22. Business Management and Economics
23. Psychology
24. Traffic
25. Rockets
26. Gravity
A: Analytic Geometry
B: The Real Numbers
C: Functions
D: Summation Notation
E: Length, Area, and Volume
F: Limits and Continuous Functions (Proofs)
GL: Partial Fractions
H: Short Tables of Functions
Index
 

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