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**About this book :- **
**Calculus Multivariable, 7E** written by
** Deborah Hughes-Hallett, William G. McCallum, Andrew M. Gleason **.

This book may be different from other math textbooks that you have used, so it may be helpful to know about some of the differences in advance. This book emphasizes at every stage the meaning (in practical, graphical or numerical terms) of the symbols you are using. There is much less emphasis on “plug-and-chug” and using formulas, and muchmore emphasis on the interpretation of these formulas than youmay expect. You will often be asked to explain your ideas in words or to explain an answer using graphs.

• The book contains the main ideas of calculus in plain English. Your success in using this book will depend on your reading, questioning, and thinking hard about the ideas presented. Although you may not have done this with other books, you should plan on reading the text in detail, not just the worked examples.

• There are very few examples in the text that are exactly like the homework problems. This means that you can’t just look at a homework problem and search for a similar–looking “worked out” example. Success with the homework will come by grappling with the ideas of calculus.

(Deborah Hughes-Hallett)

**Book Detail :- **
** Title: ** Calculus Multivariable
** Edition: ** 7th
** Author(s): ** Deborah Hughes-Hallett, William G. McCallum, Andrew M. Gleason
** Publisher: ** Wiley
** Series: **
** Year: ** 2017
** Pages: ** 643
** Type: ** PDF
** Language: ** English
** ISBN: ** 9781119320494
** Country: ** US

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**About Author :- **

Author ** Deborah J. Hughes Hallett ** is a mathematician who works as a professor of mathematics at the University of Arizona. Her expertise is in the undergraduate teaching of mathematics. She has also taught as Professor of the Practice in the Teaching of Mathematics at Harvard University, and continues to hold an affiliation with Harvard as Adjunct Professor of Public Policy in the John F. Kennedy School of Government.

Hughes Hallett earned a bachelor's degree in mathematics from the University of Cambridge in 1966, and a master's degree from Harvard in 1976. She worked as a preceptor and senior preceptor at Harvard from 1975 to 1991, as an instructor at the Middle East Technical University in Ankara, Turkey from 1981 to 1984, and as a faculty member at Harvard from 1986 to 1998. She served as Professor of the Practice in the Teaching of Mathematics at Harvard from 1991 to 1998. She moved to Arizona in 1998, and took on her adjunct position at the Kennedy School in 2001.

William G. McCallum, University of Arizona; Eric Connally, Harvard University Extension; Philip Cheifetz, Nassau Community College; Ann Davidian, Gen. Douglas MacArthur HS; Patti Frazer Lock, St. Lawrence University; David Lovelock, University of Arizona; Ellen Schmierer, Nassau Community College; Pat Shure, University of Michigan; Carl Swenson, Seattle University.

**All Famous Books of this Author :- **

Here is list all books, text books, editions, versions or solution manuals notes avaliable of this author, We recomended you to download all.

** • The Math Workshop Algebra, Deborah Hughes-Hallett **

** • Algebra: Form and Function, Deborah Hughes-Hallett **

** • Applied Calculus, 5E, Deborah Hughes-Hallett **

** • Calculus Single Variablee, 7E, Deborah Hughes-Hallett **

** • Calculus Multivariable, 7E, Deborah Hughes-Hallett **

** • Calculus Single and Multivariable, 6E, Deborah Hughes-Hallett **

** • Calculus Single and Multivariable, Instructor Manual, 6E, Deborah Hughes-Hallett **

** • Functions Modeling Change: A Preparation for Calculus 4E, Deborah Hughes-Hallett **

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**Book Contents :- **
**Calculus Multivariable, 7E** written by
** Deborah Hughes-Hallett, William G. McCallum, Andrew M. Gleason **
cover the following topics.

12. FUNCTIONS 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

APPENDIX A ROOTS, ACCURACY, AND BOUNDS

APPENDIX B COMPLEX NUMBERS

APPENDIX C NEWTON’S METHOD

APPENDIX D VECTORS IN THE PLANE

APPENDIX E DETERMINANTS

READY REFERENCE

ANSWERS TO ODD-NUMBERED PROBLEMS

INDEX

**Note:-**

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