Calculus for Business, Economics, Life Sciences, and Social Sciences

Author:   Raymond Barnett ,  Michael Ziegler ,  Karl Byleen ,  Christopher Stocker
Publisher:   Pearson Education (US)
Edition:   14th edition
ISBN:  

9780134668574


Pages:   792
Publication Date:   21 February 2018
Replaced By:   9781292266152
Format:   Hardback
Availability:   Available To Order   Availability explained
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Calculus for Business, Economics, Life Sciences, and Social Sciences


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Author:   Raymond Barnett ,  Michael Ziegler ,  Karl Byleen ,  Christopher Stocker
Publisher:   Pearson Education (US)
Imprint:   Pearson
Edition:   14th edition
Dimensions:   Width: 10.00cm , Height: 10.00cm , Length: 10.00cm
Weight:   0.100kg
ISBN:  

9780134668574


ISBN 10:   013466857
Pages:   792
Publication Date:   21 February 2018
Audience:   College/higher education ,  Tertiary & Higher Education
Replaced By:   9781292266152
Format:   Hardback
Publisher's Status:   Active
Availability:   Available To Order   Availability explained
We have confirmation that this item is in stock with the supplier. It will be ordered in for you and dispatched immediately.

Table of Contents

Preface Diagnostic Prerequisite Test 1. Functions and Graphs 1.1 Functions 1.2 Elementary Functions: Graphs and Transformations 1.3 Linear and Quadratic Functions 1.4 Polynomial and Rational Functions 1.5 Exponential Functions 1.6 Logarithmic Functions Chapter 1 Summary and Review Review Exercises 2. Limits and the Derivative 2.1 Introduction to Limits 2.2 Infinite Limits and Limits at Infinity 2.3 Continuity 2.4 The Derivative 2.5 Basic Differentiation Properties 2.6 Differentials 2.7 Marginal Analysis in Business and Economics Chapter 2 Summary and Review Review Exercises 3. Additional Derivative Topics 3.1 The Constant e and Continuous Compound Interest 3.2 Derivatives of Exponential and Logarithmic Functions 3.3 Derivatives of Products and Quotients 3.4 The Chain Rule 3.5 Implicit Differentiation 3.6 Related Rates 3.7 Elasticity of Demand Chapter 3 Summary and Review Review Exercises 4. Graphing and Optimization 4.1 First Derivative and Graphs 4.2 Second Derivative and Graphs 4.3 L'Hôpital's Rule 4.4 Curve-Sketching Techniques 4.5 Absolute Maxima and Minima 4.6 Optimization Chapter 4 Summary and Review Review Exercises 5. Integration 5.1 Antiderivatives and Indefinite Integrals 5.2 Integration by Substitution 5.3 Differential Equations; Growth and Decay 5.4 The Definite Integral 5.5 The Fundamental Theorem of Calculus Chapter 5 Summary and Review Review Exercises 6. Additional Integration Topics 6.1 Area Between Curves 6.2 Applications in Business and Economics 6.3 Integration by Parts 6.4 Other Integration Methods Chapter 6 Summary and Review Review Exercises 7. Multivariable Calculus 7.1 Functions of Several Variables 7.2 Partial Derivatives 7.3 Maxima and Minima 7.4 Maxima and Minima Using Lagrange Multipliers 7.5 Method of Least Squares 7.6 Double Integrals over Rectangular Regions 7.7 Double Integrals over More General Regions Chapter 7 Summary and Review Review Exercises 8. Trigonometric Functions 8.1 Right Triangle Trigonometry 8.2 Trigonometric Functions 8.3 Derivatives of Trigonometric Functions 8.4 Integration of Trigonometric Functions Chapter 8 Summary and Review Review Exercises 9. Differential Equations 9.1 Basic Concepts 9.2 Separation of Variables 9.3 First-Order Linear Differential Equations Chapter 9 Summary and Review Review Exercises 10. Taylor Polynomials and Infinite Series 10.1 Taylor Polynomials 10.2 Taylor Series 10.3 Operations on Taylor Series 10.4 Approximations Using Taylor Series Chapter 10 Summary and Review Review Exercises 11. Probability and Calculus 11.1 Improper Integrals 11.2 Continuous Random Variables 11.3 Expected Value, Standard Deviation, and Median 11.4 Special Probability Distributions Chapter 11 Summary and Review Review Exercises Appendix A: Basic Algebra Review A.1 Real Numbers A.2 Operations on Polynomials A.3 Factoring Polynomials A.4 Operations on Rational Expressions A.5 Integer Exponents and Scientific Notation A.6 Rational Exponents and Radicals A.7 Quadratic Equations Appendix B: Special Topics (online at goo.gl/mjbXrG) B.1 Sequences, Series, and Summation Notation B.2 Arithmetic and Geometric Sequences B.3 Binomial Theorem B.4 Interpolating Polynomials and Divided Differences Appendix C: Integration Using Tables Answers Index Index of Applications

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Author Information

About our authors Raymond A. Barnett, a native of California, received his B.A. in mathematical statistics from the University of California at Berkeley and his M.A. in mathematics from the University of Southern California. He has been a member of the Merritt College Mathematics Department, and was chairman of the department for 4 years. Raymond Barnett has authored or co-authored 18 textbooks in mathematics, most of which are still in use. In addition to international English editions, a number of books have been translated into Spanish. The late Michael R. Ziegler received his B.S. from Shippensburg State College and his M.S. and Ph.D. from the University of Delaware. After completing postdoctoral work at the University of Kentucky, he was appointed to the faculty of Marquette University where he held the rank of Professor in the Department of Mathematics, Statistics and Computer Science. Dr. Ziegler published over a dozen research articles in complex analysis and co-authored 11 undergraduate mathematics textbooks with Raymond A. Barnett, and more recently, Karl E. Byleen. Karl E. Byleen received his B.S., M.A. and Ph.D. degrees in mathematics from the University of Nebraska. He is currently an Associate Professor in the Department of Mathematics, Statistics and Computer Science of Marquette University. He has published a dozen research articles on the algebraic theory of semigroups. Christopher J. Stocker received his B.S. in mathematics and computer science from St. John's University in Minnesota and his M.A. and Ph.D. degrees in mathematics from the University of Illinois in Urbana-Champaign.  He is currently an Adjunct Assistant Professor in the Department of Mathematics, Statistics, and Computer Science of Marquette University.  He has published 8 research articles in the areas of graph theory and combinatorics.

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