Elementary Calculus
An Infinitesimal Approach
H. J. Keisler(Author)
PWS (Publisher)
2nd Edition
Published on 1. January 2002
Book
Hardback
913 pages
978-0-87150-911-6 (ISBN)
Description
This book is concerned with the infinitesimal approach originally set forth by Newton and Leibnitz. The author has moved the theoretical material from Chapter One to an Appendix in this edition. A new chapter on differential equations has been added and the transcendental functions have been fully integrated into the first section. This book should be of interest to first and second year undergraduate mathematics students.
This book is concerned with the infinitesimal approach originally set forth by Newton and Leibnitz. The author has moved the theoretical material from Chapter One to an Appendix in this edition. A new chapter on differential equations has been added and the transcendental functions have been fully integrated into the first section. This book should be of interest to first and second year undergraduate mathematics students.
This book is concerned with the infinitesimal approach originally set forth by Newton and Leibnitz. The author has moved the theoretical material from Chapter One to an Appendix in this edition. A new chapter on differential equations has been added and the transcendental functions have been fully integrated into the first section. This book should be of interest to first and second year undergraduate mathematics students.
More details
Edition
2nd Revised edition
Language
English
Place of publication
London
United States
Publishing group
Cengage Learning, Inc
Target group
College/higher education
Professional and scholarly
Edition type
Revised edition
Dimensions
Height: 230 mm
Weight
1629 gr
ISBN-13
978-0-87150-911-6 (9780871509116)
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Schweitzer Classification
Content
Real and hyperreal numbers. Differentiation. Continuous functions. Integration. Limits, analytic geometry, and approximations. Applications of the integral. Trigonometric functions. Exponential and logarithmic functions. Infinite series. Vectors. Partial differentiation. Multiple integrals. Vector calculus. Differential equations. Epilogue. Appendix. Answers to selected problems. Index.