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Integral calculus ii by shanti narayan [pdf]

Integral Calculus II; Shanti Narayan

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About this book :-
Integral Calculus written by Shanti Narayan.
This book is another great book on calculus which consist of 13 chapters for IIT JEE Engineering Entrance Exams Competitions CBSE ISc PU B Sc Colleges.
This text book of Calculus is for the 2nd Year of three Year degreee course for BA and BSc examiniations of universities and is essentially an appropriate adaptation of the two of books Differnetial Calculus and Integral Calculus by the author.
This book deals with some portaion of Differential Calculus including Partial Differentiation and Differential Geometry of Plane Curve, Reduction formulae in Integral Calculus and elements of Ordinary Differential Equations.
(Shanti Narayan)

Book Detail :-
Title: Integral Calculus II
Author(s): Shanti Narayan, P K Mittal
Publisher: S Chand and Company
Series: IIT JEE Calculus
Year: 2019
Pages: 207
Type: PDF
Language: English
Country: India
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About Author :-
The author Shanti Narayan , Formaly Dean of Colleges, University of Delhi, Delhi. He is an india mathematician and author of many famous math books

All Famous Books of this Author :-
Here is list all books, text books, editions, versions or solution manuals avaliable of this author, We recomended you to download all.
• Download PDF Real Analysis, Shanti Narayan NEW
• Download PDF Integral Calculus I; Shanti Narayan NEW
• Download PDF Integral Calculus I; Shanti Narayan NEW
• Download PDF Integral Calculus II; Shanti Narayan NEW
• Download PDF Differential Calculus II; Shanti Narayan NEW

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Book Contents :-
Integral Calculus written by Shanti Narayan cover the following topics. '
1. General Theorems
2. Maxima and Minima
3. Equation of Limits
4. Talor's Infinite Series
5. Functions of Two Variables
6. Derivative of Arcs
7. Concavity, Convexity
8. Curvature
9. Envelopes
10. Reduction Formulae
11. Definite Integral as the Limit of a Sum
12. Defferentiation Under Integral Sign
13. Defferntial Equations of First Order and First Degree
Linear Equations


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