This tenth edition of Calculus maintains those aspects of previous editions that have led to the series success-we continue to strive for student comprehension without sacrificing mathematical accuracy, and the exercise sets are carefully constructed avoid unhappy surprise that can derail a calculus class.
All of the changes to the tenth edition were carefully reviewed by outstanding teachers comprised of both users and nonusers of the previous edition. The charge of this committee was to ensure that all changes did not alter those aspects of the text that attracted users of the ninth edition and at the same time provide freshness to the new edition that would attract new users and This book will helps undergraduate students who are in Preliminary level. Moreover, Students must be sincere at there study because without practicing math you can not do well in this subject. Elementary calculus is much easier than its next level subjects. So, If you able to do well in this subject so that you can understand its next level math subjects. So, Keep practicing with giving more concentration.
New to this Edition:
➤Exercise sets have been modified to correspond more closely to questions in WileyPlus. In addition, more wileyPLUS questions now correspond to specific exercises in the text.
➤New applied exercise have been added to the book and existing applied exercise have been updated.
➤Where appropriate , additional skill/practice exercise were added.
➤Exercise sets have been modified to correspond more closely to questions in WileyPlus. In addition, more wileyPLUS questions now correspond to specific exercises in the text.
➤New applied exercise have been added to the book and existing applied exercise have been updated.
➤Where appropriate , additional skill/practice exercise were added.
Book Description :
Book Name: Elementary CalculusAuthor : Howard Anton, IRL Bivens & Stephen Davis
Edition: 10th
Total Page: About 1200
(you can also read this book online)
Contents:
Before Calculus
Limits and Continuity
The Derivative
Topics in Differentiation
The Derivative in Graphing and Applications
Integration
Applications of the definite integral in geometry,
Science, and Engineering
Principles of Integral Evaluation
Mathematical Modeling with Differential Equations
Infinite Series
Parametric and Polar Curves; Conic Sections
Three-Dimensional Space; Vectors
Vector-Valued Functions
Partial Derivatives
Multiple Integrals
Topics in Vector Calculus
Appendices
Web Appendices
Web Projects: Expanding the Calculus Horizon
(Online only)
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