Real Analysis by N. P. Bali
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About this book :-
Real Analysis written by
N.P. Bali
This book is not only a text book. It is also a help books and solved different university papers. This book has following important featrues.
• Solutions to all type of important questions that may be asked in the examination.
• Questions from up to date papers of various universities are inserted at proper places.
• The book is use to bright as well as weak students alike.
• Approach to the subject matter is simple and systematic.
Book Detail :-
Title: Real Analysis
Edition:
Author(s): N. P. Bali
Publisher: Firewall Media
Series: Golden maths series
Year: 2005
Pages: 420
Type: PDF
Language: English
ISBN: 8170080142,9788170080145
Country: India
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About Author :-
Author N. P. Bali is a Formerly Principal from S. B. College, Gurgaon, Haryana. Bali is an indian math expert. He is the author of many math books. i.e. Real Analysis, Differential Equations, Co-ordinate Geometry, A Textbook of Engineering Mathematics and Dynamics Part-I, Dynamics Part-II, Dynamics Part-III for IIT JEE Physics Olympiad Engineering Entrance Exams College University.
All Famous Books of N. P. Bali :-
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 by NP Bali
• Download PDF Co-ordinate Geometry by NP Bali
• Download PDF Differential Equations by NP Bali
• Download PDF A Textbook Of Engineering Mathematics by NP Bali, Usha Paul
• Download PDF Dynamics Part-1 by NP Bali
• Download PDF Dynamics Part-2 by NP Bali
• Download PDF Dynamics Part-3 by NP Bali
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Book Contents :-
Real Analysis written by
N.P. Bali
cover the following topics.
1. Sets and Functions
2. Countability of Sets and the Real Number Sysem
3. Topology of Real Analysis
4. Sequences
5. Infinite Series
6. Limits and Continuity of Functions
7. The Derivative and Mean Value Theorems
8. Arbitrary Series and Infinite Products
9. Riemann Integration
10. Sequences and Series of Funcitons
11. Important Integrals
12. Beta and Gamma Functions
13. Differentiation Under the Integral Sign
14. Indeterminate Forms
15. Maxima and Minima
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