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Calculus, Multivariable: Early Transcendental Functions

Calculus, Multivariable: Early Transcendental Functions

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Authors: Robert Smith, Roland Minton
Publisher: McGraw-Hill Science/Engineering/Math
Category: Book

Buy New: $121.70



New (10) Used (11) from $84.79

Sales Rank: 364270

Media: Hardcover
Edition: 3
Pages: 560
Number Of Items: 1
Shipping Weight (lbs): 2.8
Dimensions (in): 9.9 x 8.5 x 1

ISBN: 0073309370
Dewey Decimal Number: 515
EAN: 9780073309378

Publication Date: September 18, 2006
Availability: Usually ships in 1-2 business days
Shipping: International shipping available
Condition: Brand New, Perfect Condition, Please allow 4-14 business days for delivery. 100% Money Back Guarantee, Over 1,000,000 customers served.

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Editorial Reviews:

Product Description
Students who have used Smith/Minton's Calculus say it was easier to read than any other math book they've used. That testimony underscores the success of the authors� approach, which combines the best elements of reform with the most reliable aspects of mainstream calculus teaching, resulting in a motivating, challenging book. Smith/Minton also provide exceptional, reality-based applications that appeal to students� interests and demonstrate the elegance of math in the world around us. New features include: � A new organization placing all transcendental functions early in the book and consolidating the introduction to L'H�pital's Rule in a single section. � More concisely written explanations in every chapter. � Many new exercises (for a total of 7,000 throughout the book) that require additional rigor not found in the 2nd Edition. � New exploratory exercises in every section that challenge students to synthesize key concepts to solve intriguing projects. � New commentaries (�Beyond Formulas�) that encourage students to think mathematically beyond the procedures they learn. � New counterpoints to the historical notes, �Today in Mathematics,� that stress the contemporary dynamism of mathematical research and applications, connecting past contributions to the present. � An enhanced discussion of differential equations and additional applications of vector calculus..

 
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