Why choose this eManual? • Most definitive text and student reference available on advanced integration • Learn about topics that include the integration of functions using the Integration by Parts, Trigonometric Substitution, and Partial Fractions methods; and how to find the integral of hyperbolic functions • Over 200 problems with step-by-step solutions that include detailed solution checking • Self-teaching design effective for 12th grade through college level and adults • Provides a strong foundation for students moving on to advanced college calculus • Unique step-by-step approach makes math easy to learn and stimulates desire to learn • Provides a lifetime methodology for problem solving and eliminates fear of math • Student-tested methods found only in Hamilton Education Guides
About the Author: Dan Hamilton received his B.S. degree in Electrical Engineering from Oklahoma State University and Master’s degree, also in Electrical Engineering, from the University of Texas at Austin. He has taught a number of math and engineering courses as a visiting lecturer at the University of Oklahoma, Department of Mathematics, and as a faculty member at Rose State College, Department of Engineering Technology, at Midwest City, Oklahoma. He is currently working in the field of aerospace technology and has published numerous technical papers.
The author's main objective in writing the Hamilton Education Guides manual series is to provide students with specific subjects on mathematics. The author hopes that this simplified teaching method stimulates the interest of math students of all ages as math becomes increasingly important in our high technology world.
Librarian Note: There is more than one author in the Goodreads database with this name.
>Dan Hamilton received his B.S. degree in Electrical Engineering from Oklahoma State University and Master’s degree, also in Electrical Engineering, from the University of Texas at Austin. He has taught a number of math and engineering courses as a visiting lecturer at the University of Oklahoma, Department of Mathematics, and as a faculty member at Rose State College, Department of Engineering Technology, at Midwest City, Oklahoma. He is currently working in the field of aerospace technology and has published numerous technical papers.