Calculus by Herman March, Henry Wolff - PDF
About this book :-
The book "Calculus" by Herman March and Henry Wolff is a classic mathematics text designed for students in "science" and "engineering". Written in the early 20th century, it focuses on the fundamental concepts of calculus, including "derivatives", limits, and integrals. Unlike modern texts that often emphasize formal proofs, this book prioritizes practical understanding and real-world applications, making it ideal for learners who want to connect mathematics with tangible problems.
March and Wolff introduce concepts step by step, starting from variables and functions to more advanced topics like maxima, minima, and motion-related problems. The explanations are straightforward, with examples drawn from physics and engineering, which help students see how calculus operates in practical scenarios.
This book remains valuable for students and self-learners who appreciate a historical perspective on mathematics education. Its clear, applied approach makes it easier to understand core "calculus" concepts and develop problem-solving skills. While the notation is dated compared to modern textbooks, the emphasis on connecting theory to applications makes it a timeless resource for anyone exploring mathematics in a scientific or engineering context.
Book Detail :-
Title:
Calculus by Herman March, Henry Wolff - PDF
Publisher:
McGraw-Hill
Year:
1917
Pages:
384
Type:
PDF
Language:
English
ISBN-10 #:
1017661952
ISBN-13 #:
978-1017661958
License:
Public Domain Work
Amazon:
Amazon
About Author :-
The author
Herman William March
"Herman March" and " Henry Charles Wolff" were mathematicians who made significant contributions to the study of "calculus". They focused on presenting complex concepts using "algebra"-based methods, making advanced ideas more structured and understandable. Their work emphasizes clarity, precision, and logical reasoning. Their book, "The Algebraic Theory of Calculus", explores the "theory" behind differentiation, integration, and series, providing a rigorous foundation for students and researchers.
Book Contents :-
1. Derivative
2. Limits
3. The Power Function
4. Differentation of Algebbration Functions
5. Second Derivative, Point of Inflection
6. Applications
7. Infinitesimals, Differentials, Definite Integrals
8. Circular Functions, Inverse Circular Functions
9. Exponential and Logarithmic Functions
10. Maxima and Minima
11. Polar Coordinates
12. Integration
13. Applications of the Process of Integration, Improper Integrals
14. Solid Geometry
15. SuccEssrvE Integration. Center of Gravity, Moment OF Inertia
16. Curvature, Evolutes, Envelopes
17. Series, Taylor's and Maclaurin's Theorems, Indeterminate Forms
18. Total Derivative, Exact Differential
19. Differential Equations
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