Philip M. Anselone is Professor Emeritus at Oregon State University.
Inhaltsangabe
Preface The foundation on which calculus stands 1. Critical points and graphing 2. Inverse functions 3. Exponential and logarithmic functions 4. Linear approximation and Newton's method 5. Taylor polynomial approximation 6. Global extreme values 7. Angular velocity and curvature 8. p and e are irrational 9. Hanging cables 10. The Buffon needle problem 11. Optimal location 12. Energy 13. Springs and pendulums 14. Kepler's laws of planetary motion 15. Newton's law of universal gravitation 16. From Newton to Kepler and beyond Index.
Preface The foundation on which calculus stands 1. Critical points and graphing 2. Inverse functions 3. Exponential and logarithmic functions 4. Linear approximation and Newton's method 5. Taylor polynomial approximation 6. Global extreme values 7. Angular velocity and curvature 8. p and e are irrational 9. Hanging cables 10. The Buffon needle problem 11. Optimal location 12. Energy 13. Springs and pendulums 14. Kepler's laws of planetary motion 15. Newton's law of universal gravitation 16. From Newton to Kepler and beyond Index.
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