Final Exam Review: Calculus 1 & 2

(A guided Approach)

Nonfiction, Science & Nature, Mathematics, Calculus
Cover of the book Final Exam Review: Calculus 1 & 2 by A. A. Frempong, Microtextbooksdotcom
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Author: A. A. Frempong ISBN: 1230002033006
Publisher: Microtextbooksdotcom Publication: November 19, 2016
Imprint: Yellowtextbooksdotcom Language: English
Author: A. A. Frempong
ISBN: 1230002033006
Publisher: Microtextbooksdotcom
Publication: November 19, 2016
Imprint: Yellowtextbooksdotcom
Language: English

Final Exam Review: Calculus 1 & 2 covers the following topics: A note to the student in preparing for exams; differentiation and integration of functions using a guided and an analytical approach. All the normally difficult to understand topics have been made easy to understand, apply and remember. The topics include continuity, limits of functions; proofs; differentiation of functions; applications of differentiation to minima and maxima problems; rates of change, and related rates problems. Also covered are general simple substitution techniques of integration; integration by parts, trigonometric substitution techniques; application of integration to finding areas and volumes of solids. Guidelines for general approach to integration are presented to help the student save trial-and-error time on examinations. Other topics include L'Hopital's rule, improper integrals; hyperbolic functions; and memory devices to help the student memorize the basic differentiation and integration formulas, as well as trigonometric identities. This book is one of the most user-friendly calculus textbooks ever published.

View on Amazon View on AbeBooks View on Kobo View on B.Depository View on eBay View on Walmart

Final Exam Review: Calculus 1 & 2 covers the following topics: A note to the student in preparing for exams; differentiation and integration of functions using a guided and an analytical approach. All the normally difficult to understand topics have been made easy to understand, apply and remember. The topics include continuity, limits of functions; proofs; differentiation of functions; applications of differentiation to minima and maxima problems; rates of change, and related rates problems. Also covered are general simple substitution techniques of integration; integration by parts, trigonometric substitution techniques; application of integration to finding areas and volumes of solids. Guidelines for general approach to integration are presented to help the student save trial-and-error time on examinations. Other topics include L'Hopital's rule, improper integrals; hyperbolic functions; and memory devices to help the student memorize the basic differentiation and integration formulas, as well as trigonometric identities. This book is one of the most user-friendly calculus textbooks ever published.

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