9781118466162-1118466160-Introductory Mathematics for Engineering Applications

Introductory Mathematics for Engineering Applications

ISBN-13: 9781118466162
ISBN-10: 1118466160
Edition: Preliminary Edition, Revised
Author: Kuldip S. Rattan, Nathan W. Klingbeil
Publication date: 2012
Publisher: Wiley
Format: Paperback 460 pages
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Book details

ISBN-13: 9781118466162
ISBN-10: 1118466160
Edition: Preliminary Edition, Revised
Author: Kuldip S. Rattan, Nathan W. Klingbeil
Publication date: 2012
Publisher: Wiley
Format: Paperback 460 pages

Summary

Introductory Mathematics for Engineering Applications (ISBN-13: 9781118466162 and ISBN-10: 1118466160), written by authors Kuldip S. Rattan, Nathan W. Klingbeil, was published by Wiley in 2012. With an overall rating of 3.5 stars, it's a notable title among other Engineering (Technology) books. You can easily purchase or rent Introductory Mathematics for Engineering Applications (Paperback) from BooksRun, along with many other new and used Engineering books and textbooks. And, if you're looking to sell your copy, our current buyback offer is $0.3.

Description

Rattan's Introductory Mathematics for Engineering Applications is designed is to improve student retention, motivation and success through application-driven, just-in-time engineering math instruction. It is intended to be taught by engineering faculty, not math faculty, so the emphasis is on using math to solve engineering problems, not on derivations and theory.


The book is a product of four NSF grants to develop and disseminate a new approach to engineering mathematics education. The authors have developed a course that does just this, and have recruited faculty at more than two dozen institutions to pilot aspects of this course in their own curricula. This approach covers only the salient math topics actually used in core engineering courses, including physics, statics, dynamics, electric circuits and computer programming. More importantly, the course replaces traditional math prerequisites for the above core courses, so that students can advance in the engineering curriculum without first completing the required calculus sequence. The result has shifted the traditional emphasis on math prerequisite requirements to an emphasis on engineering motivation for math, and has had an overwhelming impact on engineering student retention.

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