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Calculus: early transcendentals David Guichard, Neal Koblitz, Jerome Keisler
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About this book :-
Calculus: Early transcendentals written by David Guichard, Neal Koblitz, Jerome Keisler . This text was initially written by David Guichard. The single variable material in chapters 1-9 is a modification and expansion of notes written by Neal Koblitz at the University of Washington, who generously gave permission to use, modify, and distribute his work. New material has been added, and old material has been modied, so some portions now bear little resemblance to the original.
The book includes some exercises and examples from Elementary Calculus: An Approach Using Infitesimals, by H. Jerome Keisler, available at http://www.math.wisc.edu/~keisler/calc.html under a Creative Commons license. In addition, the chapter on dierential equations (in the multivariable version) and the section on numerical integration are largely derived from the corresponding portions of Keisler's book. Albert Schueller, Barry Balof, and Mike Wills have contributed additional material.
Book Detail :-
Title: Calculus: early transcendentals
Author(s): David Guichard
Publisher: Whitman College, Lyryx
About Author :- The author David Guichard is a Professor of Mathematics at Whitman College in Walla Walla, Washington. He received his PhD from the University of Wisconsin, and his research interests include Graph Theory.
All Famous Books of this Author :-
Here is list all books, text books, editions, versions or solution manuals avaliable of this author, We recomended you to download all.
• Download PDF Calculus I by David Guichard
• Download PDF Calculus: Early transcendentals by David Guichard, Neal Koblitz, Jerome Keisler
• Download PDF Calculus: Early Transcendentals by David Guichard, Neal Koblitz, Jerome Keisler
• Download PDF An Introduction to Combinatorics and Graph Theory by David Guichard
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Book Contents :-
Calculus: Early transcendentals written by David Guichard, Neal Koblitz, Jerome Keisler cover the following topics.
5. Applications of Derivatives
7. Techniques of Integration
8. Applications of Integration
9. Sequences and Series
10. Differential Equations
11. Polar Coordinates, Parametric Equations
12. Three Dimensions
13. Partial Differentation
14. Multiple Integration
15. Vector Functions
16. Vector Calculus
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