Name: | solution manual for Calculus and Its Applications 14th Edition by Larry J. Goldstein | |
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Format: | Word /pdf Zip/All chapter include | |
price: | 25$USD | |
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introduction name:SOLUTION MANUAL for Calculus and Its Applications 14th Edition Edition:14th Edition author:by Larry J. Goldstein, David C. Lay, David I. Schneider, Nakhle H. Asmar ISBN: 978-0134437774 ISBN-10: 0134437772 type:solution manual/课后习题答案 format:word/zip All chapter include 完整打包下载 Calculus & Its Applications builds intuition with key concepts of calculus before the analytical material. For example, the authors explain the derivative geometrically before they present limits, and they introduce the definite integral intuitively via the notion of net change before they discuss Riemann sums. The strategic organization of topics makes it easy to adjust the level of theoretical material covered. The significant applications introduced early in the course serve to motivate students and make the mathematics more accessible. Another unique aspect of the text is its intuitive use of differential equations to model a variety of phenomena in Chapter 5, which addresses applications of exponential and logarithmic functions. Cover + Preview
introduction
Edition:14th Edition
author:by Larry J. Goldstein, David C. Lay, David I. Schneider, Nakhle H. Asmar
ISBN: 978-0134437774
ISBN-10: 0134437772
type:solution manual/课后习题答案
format:word/zip
All chapter include 完整打包下载
Calculus & Its Applications builds intuition with key concepts of calculus before the analytical material. For example, the authors explain the derivative geometrically before they present limits, and they introduce the definite integral intuitively via the notion of net change before they discuss Riemann sums. The strategic organization of topics makes it easy to adjust the level of theoretical material covered. The significant applications introduced early in the course serve to motivate students and make the mathematics more accessible. Another unique aspect of the text is its intuitive use of differential equations to model a variety of phenomena in Chapter 5, which addresses applications of exponential and logarithmic functions.