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Thomas' Calculus

Thomas' Calculus

Authors
Publisher Pearson Education
Year 01/05/2016
Edition 13
Pages 1192
Version paperback
Readership level College/higher education
Language English
ISBN 9781292089799
Categories Calculus & mathematical analysis
$68.16 (with VAT)
303.00 PLN / €64.96 / £56.39
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Book description

This text is designed for a three-semester or four-quarter calculus course (math, engineering, and science majors).

Thomas’ Calculus, Thirteenth Edition, introduces readers to the intrinsic beauty of calculus and the power of its applications. For more than half a century, this text has been revered for its clear and precise explanations, thoughtfully chosen examples, superior figures, and time-tested exercise sets. With this new edition, the exercises were refined, updated, and expanded–always with the goal of developing technical competence while furthering readers’ appreciation of the subject. Co-authors Hass and Weir have made it their passion to improve the text in keeping with the shifts in both the preparation and ambitions of today's learners.

 

Thomas' Calculus

Table of contents

  • 1 Functions
  • 2 Limits and Continuity
  • 3 Derivatives 
  • 4 Applications of Derivatives
  • 5 Integrals
  • 6 Applications of Definite Integrals
  • 7 Transcendental Functions
  • 8 Techniques of Integration
  • 9 First-Order Differential Equations
  • 10 Infinite Sequences and Series
  • 11 Parametric Equations and Polar Coordinates
  • 12 Vectors and the Geometry of Space
  • 13 Vector-Valued Functions and Motion in Space
  • 14 Partial Derivatives
  • 15 Multiple Integrals
  • 16 Integrals and Vector Fields
  • 17 Second-Order Differential Equations online
  • Appendices
  • A.1 Real Numbers and the Real Line
  • A.2 Mathematical Induction
  • A.3 Lines, Circles, and Parabolas
  • A.4 Proofs of Limit Theorems
  • A.5 Commonly Occurring Limits
  • A.6 Theory of the Real Numbers
  • A.7 Complex Numbers
  • A.8 The Distributive Law for Vector Cross Products
  • A.9 The Mixed Derivative Theorem and the Increment Theorem

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