Student Solutions Manual to accompany Calculus With Analytic Geometry
Student Solutions Manual to accompany Calculus With Analytic Geometry

Author: George F Simmons

Publisher: McGraw-Hill Education

Published: 1996-06-01

Total Pages: 0

ISBN-13: 9780070577275

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Written by acclaimed author and mathematician George Simmons, this revision is designed for the calculus course offered in two and four year colleges and universities. It takes an intuitive approach to calculus and focuses on the application of methods to real-world problems. Throughout the text, calculus is treated as a problem solving science of immense capability.

Instructor's Manual to Accompany CALCULUS WITH ANALYTIC GEOMETRY
Instructor's Manual to Accompany CALCULUS WITH ANALYTIC GEOMETRY

Author: Sam Stuart

Publisher: Academic Press

Published: 2014-05-10

Total Pages: 184

ISBN-13: 1483262340

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Instructor's Manual to Accompany Calculus with Analytic Geometry is an instructor's manual on calculus with analytic geometry. It contains answers to even-numbered exercises and solutions of selected even- and odd-numbered exercises. Comments on selected exercises are included. Comprised of 18 chapters, this book first presents answers and solutions to exercises relating to functions and graphs. The next chapter is about derivatives and covers topics ranging from the slope problem to limits, sums and products, and quotients and square roots, along with limits and continuity. Subsequent chapters deal with applications of differentiation; exponential and trigonometric functions; techniques and applications of integration; inverse functions; and plane analytic geometry. The rest of the book focuses on approximation and convergence; power series; space geometry and vectors; vector functions and curves; higher partials and their applications; and double and multiple integrals. This monograph will be a useful resource for undergraduate students of mathematics and algebra.

Calculus with Trigonometry and Analytic Geometry
Calculus with Trigonometry and Analytic Geometry

Author: John H. Saxon

Publisher: Saxon Calculus

Published: 2001-05

Total Pages: 0

ISBN-13: 9781565771468

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Designed for prospective mathematics majors and students interested in engineering, computer science, physics, business or the life sciences. The program covers all topics in the Advanced Placement Calculus AB and Calculus BC syllabi. Instruction takes full advantage of graphing calculators, using them for visual demonstrations of concepts and confirming calculations.

Calculus and Analytic Geometry
Calculus and Analytic Geometry

Author: Sherman K. Stein

Publisher: McGraw-Hill Science, Engineering & Mathematics

Published: 1992-01-01

Total Pages: 1232

ISBN-13: 9780070611757

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A revision of McGraw-Hill's leading calculus text for the 3-semester sequence taken primarily by math, engineering, and science majors. The revision is substantial and has been influenced by students, instructors in physics, engineering, and mathematics, and participants in the national debate on the future of calculus. Revision focused on these key areas: Upgrading graphics and design, expanding range of problem sets, increasing motivation, strengthening multi-variable chapters, and building a stronger support package.

Calculus in the First Three Dimensions
Calculus in the First Three Dimensions

Author: Sherman K. Stein

Publisher: Courier Dover Publications

Published: 2016-03-15

Total Pages: 644

ISBN-13: 0486801144

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Introduction to calculus for both undergraduate math majors and those pursuing other areas of science and engineering for whom calculus will be a vital tool. Solutions available as free downloads. 1967 edition.

Principles of Mathematical Analysis
Principles of Mathematical Analysis

Author: Walter Rudin

Publisher: McGraw-Hill Publishing Company

Published: 1976

Total Pages: 342

ISBN-13: 9780070856134

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The third edition of this well known text continues to provide a solid foundation in mathematical analysis for undergraduate and first-year graduate students. The text begins with a discussion of the real number system as a complete ordered field. (Dedekind's construction is now treated in an appendix to Chapter I.) The topological background needed for the development of convergence, continuity, differentiation and integration is provided in Chapter 2. There is a new section on the gamma function, and many new and interesting exercises are included. This text is part of the Walter Rudin Student Series in Advanced Mathematics.