Calculus: Single and Multivariable, 6th Edition
Deborah Hughes-Hallett, William G. McCallum, Andrew M. Gleason
ISBN: 9780470888612
Calculus Single and Multivariable, 6th Edition has been designed to provide you with a comprehensive understanding of mathematics. The textbook presents concepts from a verbal, algebraic, visual and numerical point of view, recognising that students learn in different ways. Quick Check Exercises allow you to quickly test your understanding of completed sections, and Applied Problems demonstrate the connection between calculus and other fields.
This text comes with WileyPLUS, where you can access an online version of the textbook and a comprehensive collection of self-study tools that will help you ace your exams. Go Tutorial questions allow you to work through complex questions step-by-step, providing assistance if you become stuck. These tutorials also allow you to see exactly which area of the question you are getting stuck on. By offering varied questions and instantaneous feedback to your answers, WileyPLUS makes every study session successful.
Features
- Innovative and engaging problems: Under the approach called the “Rule of Four,” ideas are presented graphically, numerically, symbolically, and verbally. This means the book caters to a wide range of learning styles.
- New Strengthen Your Understanding problems at the end of every section ask you to reflect on what you have learned.
- Drill Exercises help build your skill and confidence with calculus.
- Updated data and models underscore the importance of mathematics in understanding the world’s economic and social problems, such as the current debate on Peak Oil Production.
William G. McCallum
University of Arizona
Andrew M. Gleason
Harvard University
Eric Connally
Harvard University Extension
Daniel E. Flath
Macalester College
Selin Kalaycıog ̆lu
New York University
Brigitte Lahme
Sonoma State University
Patti Frazer Lock
St. Lawrence University
David O. Lomen
University of Arizona
Otto K. Bretscher
Colby College
David Lovelock
University of Arizona
Guadalupe I. Lozano
University of Arizona
Jerry Morris
Sonoma State University
David Mumford
Brown University
Brad G. Osgood
Stanford University
Cody L. Patterson
University of Arizona
Douglas Quinney
University of Keele
Karen Rhea
University of Michigan
Adam H. Spiegler
Loyola University Chicago
Jeff Tecosky-Feldman
Haverford College
Thomas W. Tucker
Colgate University
David E. Sloane, MD
Harvard Medical School
with the assistance of Adrian Iovita
University of Washington
2. Key Concept: The Derivative
3. Short-cuts to Differentiation
4. Using the Derivative
5. Key Concept: The Definite Integral
6. Constructing Antiderivatives
7. Integration
8. Using the Definite Integral
9. Sequences and Series
10. Approximating Functions using Series
11. Differential Equations
12. Functiona of Several Variables
13. A Fundamental Tool: Vectors
14. Differentiating Functions of Several Variables
15. Optimization: Local and Global Extrema
16. Integrating Functions of Several Variables
17. Parameterization and Vector Fields
18. Line Integrals
19. Flux Integrals and Divergence
20. The Curl and Stokes’ Theorem
21. Parameters, Coordinates and Integrals
E-Text + WileyPLUS: 9781119386445 – NO LONGER AVAILABLE
Binder Version: 9781118231142 – NO LONGER AVAILABLE
Binder Version + WileyPLUS: 9781118566565 – NO LONGER AVAILABLE
Textbook: 9780470888612 – NO LONGER AVAILABLE
Textbook + WileyPLUS: 9781118562406 – NO LONGER AVAILABLE