MULTIVARIABLE CALCULUS By Clark Bray **BRAND NEW**

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Características del artículo

Estado
Nuevo: Libro nuevo, sin usar y sin leer, que está en perfecto estado; incluye todas las páginas sin ...
ISBN-10
1482550741
Book Title
Multivariable Calculus
ISBN
9781482550740
Categoría

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Product Identifiers

Publisher
CreateSpace
ISBN-10
1482550741
ISBN-13
9781482550740
eBay Product ID (ePID)
234677043

Product Key Features

Number of Pages
482 Pages
Publication Name
Multivariable Calculus
Language
English
Publication Year
2013
Subject
Calculus
Type
Textbook
Subject Area
Mathematics
Author
Clark Bray
Format
Trade Paperback

Dimensions

Item Height
1.1 in
Item Weight
48.1 Oz
Item Length
11 in
Item Width
8.5 in

Additional Product Features

Intended Audience
Trade
Synopsis
The YouTube Channel for this book, with a complete set of video lectures and hundreds of video explanations of exercises , is at: https://www.youtube.com/playlist'list=PLGKxWeKRIy4WVzMzL4OB8HVabYagNrkO5 For more information, see the book webpage at: http://www.math.duke.edu/~cbray/mv/ This is a textbook on multivariable calculus, whose target audience is the students in Math 212 at Duke University -- a course in multivariable calculus intended for students majoring in the sciences and engineering. This book has been used in summer offerings of that course several times, taught by Clark Bray. It is intended to fill a gap in the spectrum of multivariable calculus textbooks. It goes beyond books that are oriented around formulas that students can simply memorize, but it does not include the abstraction and rigor that can be found in books that give the most complete and sophisticated presentations of the material. This book would be appropriate for use at any university. It assumes only that the student is proficient in single variable calculus and its prerequisites. The material in this book is developed in a way such that students can see a motivation behind the development, not just the results. The emphasis is on giving students a way to visualize the ideas and see the connections between them, with less emphasis on rigor. The book includes substantial applications, including much discussion of gravitational, electric, and magnetic fields, Maxwell's laws, and the relationships of these physical ideas to the vector calculus theorems of Gauss and Stokes. It also includes a brief discussion of linear algebra, allowing for the discussion of the derivative transformation and Jacobian matrices, which are then used often elsewhere in the book. And there are extensive discussions of multivariable functions and the different ways to represent them geometrically, manipulating multivariable equations and the effects on the solution sets., The YouTube Channel for this book, with a complete set of video lectures and hundreds of video explanations of exercises , is at: https: //www.youtube.com/playlist'list=PLGKxWeKRIy4WVzMzL4OB8HVabYagNrkO5 For more information, see the book webpage at: http: //www.math.duke.edu/ cbray/mv/ This is a textbook on multivariable calculus, whose target audience is the students in Math 212 at Duke University -- a course in multivariable calculus intended for students majoring in the sciences and engineering. This book has been used in summer offerings of that course several times, taught by Clark Bray. It is intended to fill a gap in the spectrum of multivariable calculus textbooks. It goes beyond books that are oriented around formulas that students can simply memorize, but it does not include the abstraction and rigor that can be found in books that give the most complete and sophisticated presentations of the material. This book would be appropriate for use at any university. It assumes only that the student is proficient in single variable calculus and its prerequisites. The material in this book is developed in a way such that students can see a motivation behind the development, not just the results. The emphasis is on giving students a way to visualize the ideas and see the connections between them, with less emphasis on rigor. The book includes substantial applications, including much discussion of gravitational, electric, and magnetic fields, Maxwell's laws, and the relationships of these physical ideas to the vector calculus theorems of Gauss and Stokes. It also includes a brief discussion of linear algebra, allowing for the discussion of the derivative transformation and Jacobian matrices, which are then used often elsewhere in the book. And there are extensive discussions of multivariable functions and the different ways to represent them geometrically, manipulating multivariable equations and the effects on the solution sets.

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