Rogawski's Calculus Early Transcendentals for AP* / Edition 2

Overview


Rogawski's remarkable textbook was immediately acclaimed for balancing formal precision with a guiding conceptual focus that engages students while reinforcing the relevance of calculus to their lives and future studies.  Precise formal proofs, vivid examples, colorful graphics, intuitive explanations, and extraordinary problem sets all work together for an introduction to the course that is engaging and enduring.  Watch instructor video reviews here.
 
Now Rogawski's Calculus returns in a meticulously updated new edition, in a version designed specifically for AP courses.  Rogawski's Calculus for AP*, Second Edition features a new coauthor, Ray Cannon, formerly AP Calculus Chief Reader for the College Board.  Among other contributions, Dr. Cannon wrote this version's end-of-chapter multiple choice and Free Response Questions, giving students the opportunity to work the same style of problems they will see on the AP exam.
 
TEACHERS: Download now or click here to request Rogawski's Calculus for AP*, Second Edition Chapter Sampler for Early Transcendentals, featuring Chapter 3, Differentiation
 

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Product Details

  • ISBN-13: 9781464100543
  • Publisher: Freeman, W. H. & Company
  • Publication date: 3/18/2011
  • Sold by: Macmillan Higher Education
  • Format: eTextbook
  • Edition description: Second Edition
  • Edition number: 2
  • Pages: 757
  • File size: 74 MB
  • Note: This product may take a few minutes to download.

Table of Contents

1.  Precalculus Review
2.  Limits
3.  Differentiation
4. Applications of the Derivative
5.  The Integral
6.  Applications of the Integral
7.  Techniques of Integration
8.  Further Applications of the Integral and Taylor Polynomials
9.  Introduction to Differential Equations
10.  Infinite Series
11.  Parametric Equations, Polar Coordinates, and Conic Sections
12.  Vector Geometry
13.  Calculus of Vector-Valued Functions
14.  Differentiation in Several Variables
15. Multiple Integration
16. Line and Surface Integrals
17. Fundamental Theorems of Vector Analysis
 
Appendices
F. The Language of Mathematics
G. Properties of Real Numbers
H. Mathematical Induction and the Binomial Theorem
I. Additional Proofs of Theorems
J. Taylor Polynomials
 
Answers to Odd-Numbered Exercises
References
Photo Credits
Index

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