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El. knyga: Compact Capstone Course in Classical Calculus

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This textbook offers undergraduates a self-contained introduction to advanced topics not covered in a standard calculus sequence. The authors enthusiastic and engaging style makes this material, which typically requires a substantial amount of study, accessible to students with minimal prerequisites. Readers will gain a broad knowledge of the area, with approaches based on those found in recent literature, as well as historical remarks that deepen the exposition. Specific topics covered include the binomial theorem, the harmonic series, Euler's constant, geometric probability, and much more. Over the fifteen chapters, readers will discover the elegance of calculus and the pivotal role it plays within mathematics.





A Compact Capstone Course in Classical Calculus is ideal for exploring interesting topics in mathematics beyond the standard calculus sequence, particularly for undergraduates who may not be taking more advanced math courses. It would also serve as a useful supplement for a calculus course and a valuable resource for self-study. Readers are expected to have completed two one-semester college calculus courses.
Chapter 1. Prelude: Vi`etes Product.
Chapter. 2. Calculus Warm-up.-
Chapter. 3. The Probability Integral & Gamma Function.
Chapter. 4. Walliss
Product.
Chapter. 5. Interlude: How Big is a Ball ?.
Chapter. 6. Convexity
Tangents.
Chapter. 7. Some Important Series.
Chapter. 8. Geometric
Probability.
Chapter. 9. Convexity Chords.
Chapter. 10. Interlude:
Minkowski Distance.
Chapter. 11. The Basel Problem.
Chapter. 12. Interlude:
Beyond Basel.
Chapter. 13. Stirlings Formula.
Chapter. 14. Eulers Sine
Product.
Chapter. 15. Postlude: Stirlings Formula Again.- Index.
Peter R. Mercer is a Full Professor of Mathematics at Buffalo State University. He serves as an Editor for the journals Journal of Mathematical Inequalities, and he have over 50 publications. He serves as an Associate Editor for The College Mathematics Journal and Australian Journal of Mathematical Analysis.
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