Differential Equations (with CD-ROM)

Differential Equations (with CD-ROM)
by Paul Blanchard, Robert L. Devaney, Glen R. Hall

Differential Equations (with CD-ROM)
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Book Summary Information

Author: Glen R. Hall, Paul Blanchard, Robert L. Devaney
Edition: Hardcover
Audio: English (Unknown); English (Original Language); English (Published)
Published: 2005-09-19
ISBN: 0495012653
Number of pages: 828
Publisher: Brooks Cole
Accessories:

Book Reviews of Differential Equations (with CD-ROM)

Book Review: Helped a lot
Summary: 5 Stars

I had a relatively good experience with this book in the class that I used it for. Our professor was a real #%&$! and he wasn't that great at explaining the different concepts. I found myself coming back to this book countless times for clarification and help. Never let me down.

I'll admit that the format was a bit funky as far as introducing theorems and such, but overall, the problems were good for practicing and it was a life-saver for the final.

Summary of Differential Equations (with CD-ROM)

Incorporating a modeling approach throughout, this exciting text emphasizes concepts and shows that the study of differential equations is a beautiful application of the ideas and techniques of calculus to everyday life. By taking advantage of readily available technology, the authors eliminate most of the specialized techniques for deriving formulas for solutions found in traditional texts and replace them with topics that focus on the formulation of differential equations and the interpretations of their solutions. Students will generally attack a given equation from three different points of view to obtain an understanding of the solutions: qualitative, numeric, and analytic. Since many of the most important differential equations are nonlinear, students learn that numerical and qualitative techniques are more effective than analytic techniques in this setting. Overall, students discover how to identify and work effectively with the mathematics in everyday life, and they learn how to express the fundamental principles that govern many phenomena in the language of differential equations.

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