Student Solutions Manual for Crauder/Evans/Noell's Functions and Change: A Modeling Approach to College Algebra and Trigonometry

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0618858059 BRAND NEW W/FAST SHIPPING! This item is: Student Solutions Manual for Crauder/Evans/Noell's Functions and Change: A Modeling Approach to College Algebra and ... Trigonometry, 1st Ed., by Bruce Crauder Benny Evans Alan Noell; FORMAT: Bound Book; ISBN: 9780618858057. Choose Expedited for fastest shipping! Our 98%+ rating proves our commitment! We cannot ship to PO Boxes/APO Addresses or outside the continental U.S. To avoid ordering the wrong item, please check your item's ISBN number! Read more Show Less

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More About This Textbook

Product Details

  • ISBN-13: 9780618858057
  • Publisher: Cengage Learning
  • Publication date: 4/24/2007
  • Pages: 496
  • Product dimensions: 8.50 (w) x 10.90 (h) x 1.00 (d)

Meet the Author

Bruce Crauder received his Ph.D. from Columbia University in 1981, after which he spent a post-doctoral year at the Institute for Advanced Studies. Since then, he has held positions at the University of Utah, University of Pennsylvania, University of North Carolina, Colorado State University, and is now at Oklahoma State University as a Professor of Mathematics. Crauder has, in the past, held NSF research grants in algebraic geometry as well as several NSF grants for mathematics curricular reform and development with Benny Evans and Alan Noell. He is currently the Associate Dean for Instruction of the College of Arts & Sciences at Oklahoma State.

Benny Evans received his Ph.D. in Mathematics from the University of Michigan in 1971. After a year at the Institute for Advanced Study he came to Oklahoma State University where he has served as Undergraduate Director, Associate Head, and Head, and is currently Professor of Mathematics. His academic interests are in topology and mathematics education. He is the author of 28 publications in refereed journals and a number of books and expository articles.

Alan Noell earned his Ph.D. degree from Princeton University in 1983 and had a two-year postdoctoral position at Caltech. His scholarly activities include complex analysis and curriculum development. He has been a Co-Principal Investigator on grants funded by the National Science Foundation. He has served as Undergraduate Director and Graduate Director in the Department of Mathematics at Oklahoma State, and he is currently Professor of Mathematics.

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