Saturday 24 August 2013

Book Description
The 7th Edition of Anton's Calculus is a contemporary text that incorporates the best features of calculus reform, yet preserves the main structure of an established, traditional calculus text. This book is intended for those who want to move slowly into the reform movement. The new edition retains its accessible writing style and a high standard of mathematical precision


CONTENTS
Chapter 1. Functions......................................................1
Chapter 2. Limits and Continuity..........................................44
Chapter 3. The Derivative.................................................70
Chapter 4. The Derivative in Graphing and Applications....................122
Chapter 5. Integration...................................................186
Chapter 6. Applications of the Definite Integral in Geometry,
Science, and Engineering......................................231
Chapter 7. Exponential, Logarithmic, and Inverse Trigonometric Functions . . . 263
Chapter 8. Principles of Integral Evaluation...............................317
Chapter 9. Mathematical Modeling with Differential Equations..............372
Chapter 10. Infinite Series................................................397
Chapter 11. Analytic Geometry in Calculus.................................447
Chapter 12. Three-Dimensional Space; Vectors.............................492
Chapter 13. Vector-Valued Functions......................................534
Chapter 14. Partial Derivatives............................................569
Chapter 15. Multiple Integrals.............................................620
Chapter 16. Topics in Vector Calculus..................................... 657
Appendix A. Real Numbers, Intervals, and Inequalities.......................690
Appendix B. Absolute Value...............................................697
Appendix C. Coordinate Planes and Lines...................................700
Appendix D. Distance, Circles, and Quadratic Equations......................709
Appendix E. Trigonometry Review.........................................719
Appendix F. Solving Polynomial Equations.................................725


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