Barnett/Ziegler/Byleen is designed to help students help themselves succeed in the course. This text offers more built-in guidance than any other on the market―with special emphasis on prerequisites skills―and a host of student-friendly features to help students catch up or learn on their own.
KEY TOPICS: A LIBRARY OF ELEMENTARY FUNCTIONS; Linear Equations and Graphs; Functions and Graphs; FINITE MATHEMATICS; Mathematics of Finance; Systems of Linear Equations; Matrices; Linear Inequalities and Linear Programming; Linear Programming: The Simplex Method; Logic, Sets, and Counting; Probability; Markov Chains; Games and Decisions; Data Description and Probability Distributions; APPENDICES; Basic Algebra Review; Special Topics; Tables
MARKET: For all readers interested in applied mathematics.
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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 four years. Raymond Barnett has authored or co-authored eighteen 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.
Michael R. Ziegler (late) received his B.S. from Shippensburg State College and his M.S. and Ph.D. from the University of Delaware. After completing post doctoral 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 eleven 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.
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