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bandyopadbyay maiti's application of calculus problems pdf

Application of Calculus Problems and Solutions by By S. Bandyopadbyay, S. Maiti

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About this book :-
Calculus 1 Functions, Limits, Derivatives written by Inc BarCharts .
The book has been written in accordance with the syllabus of Mathematical Analysisment for students in undergraduate course of study in Universities. This will, cater to the needs of students who have taken up advance course in Mathematics in undergraduate level. Students will find the book helpful in as much as theories have been dealt with fully and adequately examplified at appropriate places. Numerous examples have been fully solved so that the students may master the skill of solving problems independently and realise the application of theory for a clear understanding of the subject and its logical development.

Book Detail :-
Title: Application of Calculus Problems and Solutions
Author(s): S. Bandyopadbyay, S. Maiti
Publisher: Academic Pubs
Year: 2016
Pages: 205
Type: PDF
Language: English
ISBN: 81-87504-94-3
Country: US
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About Author :-
The author Subhankar Dhar is a Professor of Applied Data Science at School of Information Systems and Technology and Deptartment, San José State University. He is also an affiliate faculty member of the Silicon Valley Center for Entrepreneurship. He complete his Doctor of Philosophy, Statistics, University Of South Florida in 1996.
Subhankar's research interests are data science, big data analytics, mobile, and cloud computing as well as wireless networks. In addition, he has also worked on projects related to smart cities and his work on Data Science has been funded by NSF. He teaches a variety of courses including computer networks, distributed systems, database systems, and web-based computing. His publications have appeared in reputed international journals and gave presentations to various international conferences.

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Book Contents :-
Calculus 1 Functions, Limits, Derivatives written by Inc BarCharts cover the following topics.
1. Tangents and Normals
2. Concavity, Convexity and Points of Inflexion
3. Curvature, Evolutes
4. Rectilinear Asymptotes
5. Envelops
6. Associated Loci -Pedals and Inverses
7. Curve Tracing
8. Indefinite Integrals
9. Gamma Function and Beta Function
10. Area Enclosed by a Curve
11. Volume and Surface of Revolution
12. Centre of Gravity and Moments of Inerta
13. Arc Length
14. Double Integral
15. Multiple Integral


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