Calculus
10th Edition
Published on 18. January 2012
Book
Hardback
1312 pages
978-0-470-64772-1 (ISBN)
Description
Calculus, Tenth Edition continues to evolve to fulfill the needs of a changing market by providing flexible solutions to teaching and learning needs of all kinds. Calculus, Tenth Edition excels in increasing student comprehension and conceptual understanding of the mathematics. The new edition retains the strengths of earlier editions: e.g., Anton's trademark clarity of exposition; sound mathematics; excellent exercises and examples; and appropriate level, while incorporating more skill and drill problems within WileyPLUS.
The seamless integration of Howard Anton's Calculus, Tenth Edition with WileyPLUS, a research-based, online environment for effective teaching and learning, continues Anton's vision of building student confidence in mathematics because it takes the guesswork out of studying by providing them with a clear roadmap: what to do, how to do it, and if they did it right.
WileyPLUS sold separately from text.
The seamless integration of Howard Anton's Calculus, Tenth Edition with WileyPLUS, a research-based, online environment for effective teaching and learning, continues Anton's vision of building student confidence in mathematics because it takes the guesswork out of studying by providing them with a clear roadmap: what to do, how to do it, and if they did it right.
WileyPLUS sold separately from text.
More details
Edition
10th edition
Language
English
Place of publication
New York
United States
Target group
College/higher education
Dimensions
Height: 262 mm
Width: 218 mm
Thickness: 46 mm
Weight
2563 gr
ISBN-13
978-0-470-64772-1 (9780470647721)
Copyright in bibliographic data and cover images is held by Nielsen Book Services Limited or by the publishers or by their respective licensors: all rights reserved.
Schweitzer Classification
Other editions
Previous edition
Howard Anton | Irl C. Bivens | Stephen Davis
Calculus
Book
02/2009
9th Edition
Wiley
€199.00
Article exhausted; check for reprint
Persons
Howard Anton obtained his B.A. from LehighUniversity, his M.A. from the University of Illinois, and his Ph.D. from the Polytechnic University of Brooklyn, all in mathematics. In the early 1960's he worked for Burroughs Corporation and Avco Corporation at Cape Canaveral, Florida, where he was involved with the manned space program. In 1968 he joined the Mathematics Department at Drexel University, where he taught full time until 1983. Since that time he has been an adjunct professor at Drexel and has devoted the majority of his time to textbook writing and activities for mathematical associations. Dr. Anton was president of the EPADEL Section of the Mathematical Association of America (MAA), Served on the board of Governors of that organization, and guided the creation of the Student Chapters of the MAA. He has published numerous research papers in functional analysis, approximation theory, and topology, as well as pedagogical papers. He is best known for his textbooks in mathematics, which are among the most widely used in the world. There are currently more than one hundred versions of his books, including translations into Spanish, Arabic, Portuguese, Italian, Indonesian, French, Japanese, Chinese, Hebrew, and German. For relaxation, Dr. Anton enjoys traveling and photography.
Content
Chapter 0. Before Calculus
Chapter 1. Limits and Continuity
Chapter 2. The Derivative
Chapter 3. The Derivative in Graphing and Applications
Chapter 4. Integration
Chapter 5. Applications of the Definite Integral in Geometry, Science and Engineering
Chapter 6. Exponential, Logarithmic, and Inverse Trigonometric Functions
Chapter 7. Principles of Integral Evaluation
Chapter 8. Mathematical Modeling with Differential Equations
Chapter 9. Infinite Series
Chapter 10. Parametric and Polar Curves; Conic Sections
Chapter 11. Three-Dimensional Space; Vectors
Chapter 12. Vector-Valued Functions
Chapter 13. Partial Derivatives
Chapter 14. Multiple Integrals
Chapter 15. Topics in Vector Calculus
Appendix A: Graphing Functions Using Calculators and Computer Algebra Systems
Appendix B: Trigonometry Review
Appendix C: Solving Polynomial Equations
Appendix D: Mathematical Models
Appendix E: Selected Proofs
Web Appendices
Appendix F: Real Numbers, Intervals, and Inequalities
Appendix G: Absolute Value
Appendix H: Coordinate Planes, Lines, and Linear Functions
Appendix I: Distance, Circles, and Quadratic Functions
Appendix J: Second-Order Linear Homogeneous Differential Equations; The Vibrating String
Appendix K: The Discriminant
Chapter 1. Limits and Continuity
Chapter 2. The Derivative
Chapter 3. The Derivative in Graphing and Applications
Chapter 4. Integration
Chapter 5. Applications of the Definite Integral in Geometry, Science and Engineering
Chapter 6. Exponential, Logarithmic, and Inverse Trigonometric Functions
Chapter 7. Principles of Integral Evaluation
Chapter 8. Mathematical Modeling with Differential Equations
Chapter 9. Infinite Series
Chapter 10. Parametric and Polar Curves; Conic Sections
Chapter 11. Three-Dimensional Space; Vectors
Chapter 12. Vector-Valued Functions
Chapter 13. Partial Derivatives
Chapter 14. Multiple Integrals
Chapter 15. Topics in Vector Calculus
Appendix A: Graphing Functions Using Calculators and Computer Algebra Systems
Appendix B: Trigonometry Review
Appendix C: Solving Polynomial Equations
Appendix D: Mathematical Models
Appendix E: Selected Proofs
Web Appendices
Appendix F: Real Numbers, Intervals, and Inequalities
Appendix G: Absolute Value
Appendix H: Coordinate Planes, Lines, and Linear Functions
Appendix I: Distance, Circles, and Quadratic Functions
Appendix J: Second-Order Linear Homogeneous Differential Equations; The Vibrating String
Appendix K: The Discriminant