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Edition: 9TH 03

Copyright: 2003

Publisher: John Wiley & Sons, Inc.

Published: 2003

International: No

Copyright: 2003

Publisher: John Wiley & Sons, Inc.

Published: 2003

International: No

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*Precision and Clarity: Emphasis on mathematical exposition-an accurate and understandable treatment of the topics. The mathematical statements are careful and precise. The basic concepts and important points are not obscured by excess verbiage. * Accessibility: Completely accessible to the beginning calculus student without sacrificing mathematical rigor. * Balance of Theory and Applications: Problems drawn from the sciences and engineering are used to motivate calculus concepts and these concepts, in return, are applied to a variety of disciplines in the examples and exercises.

Chapter 1. Precalculus Review.

Chapter 2. Limits and Continuity.

Chapter 3. Differentiation.

Chapter 4. The Mean-Value Theorem and Applications.

Chapter 5. Integration.

Chapter 6. Applications of the Integral.

Chapter 7. The Transcendental Functions.

Chapter 8. Techniques of Integration.

Chapter 9. The Conic Sections; Polar Coordinates; Parametric Equations.

Chapter 10. Sequences; Indeterminate Forms; Improper Integrals.

Chapter 11. Infinite Series.

Chapter 12. Vectors.

Chapter 13. Vector Calculus.

Chapter 14. Functions of Several Variables.

Chapter 15. Gradients; Extreme Values; Differentials.

Chapter 16. Double and Triple Integrals.

Chapter 17. Line Integrals and Surface Integrals.

Chapter 18. Elementary Differential Equations.

Appendix A.

Appendix B. Some Additional Topics.

Answers to Odd-Numbered Exercises.

Index.

Tables of Integrals.

Summary

*Precision and Clarity: Emphasis on mathematical exposition-an accurate and understandable treatment of the topics. The mathematical statements are careful and precise. The basic concepts and important points are not obscured by excess verbiage. * Accessibility: Completely accessible to the beginning calculus student without sacrificing mathematical rigor. * Balance of Theory and Applications: Problems drawn from the sciences and engineering are used to motivate calculus concepts and these concepts, in return, are applied to a variety of disciplines in the examples and exercises.

Table of Contents

Chapter 1. Precalculus Review.

Chapter 2. Limits and Continuity.

Chapter 3. Differentiation.

Chapter 4. The Mean-Value Theorem and Applications.

Chapter 5. Integration.

Chapter 6. Applications of the Integral.

Chapter 7. The Transcendental Functions.

Chapter 8. Techniques of Integration.

Chapter 9. The Conic Sections; Polar Coordinates; Parametric Equations.

Chapter 10. Sequences; Indeterminate Forms; Improper Integrals.

Chapter 11. Infinite Series.

Chapter 12. Vectors.

Chapter 13. Vector Calculus.

Chapter 14. Functions of Several Variables.

Chapter 15. Gradients; Extreme Values; Differentials.

Chapter 16. Double and Triple Integrals.

Chapter 17. Line Integrals and Surface Integrals.

Chapter 18. Elementary Differential Equations.

Appendix A.

Appendix B. Some Additional Topics.

Answers to Odd-Numbered Exercises.

Index.

Tables of Integrals.

Publisher Info

Publisher: John Wiley & Sons, Inc.

Published: 2003

International: No

Published: 2003

International: No

Chapter 2. Limits and Continuity.

Chapter 3. Differentiation.

Chapter 4. The Mean-Value Theorem and Applications.

Chapter 5. Integration.

Chapter 6. Applications of the Integral.

Chapter 7. The Transcendental Functions.

Chapter 8. Techniques of Integration.

Chapter 9. The Conic Sections; Polar Coordinates; Parametric Equations.

Chapter 10. Sequences; Indeterminate Forms; Improper Integrals.

Chapter 11. Infinite Series.

Chapter 12. Vectors.

Chapter 13. Vector Calculus.

Chapter 14. Functions of Several Variables.

Chapter 15. Gradients; Extreme Values; Differentials.

Chapter 16. Double and Triple Integrals.

Chapter 17. Line Integrals and Surface Integrals.

Chapter 18. Elementary Differential Equations.

Appendix A.

Appendix B. Some Additional Topics.

Answers to Odd-Numbered Exercises.

Index.

Tables of Integrals.