ISBN13: | 9781032510262 |
ISBN10: | 1032510269 |
Binding: | Paperback |
No. of pages: | 536 pages |
Size: | 234x156 mm |
Language: | English |
Illustrations: | 31 Illustrations, black & white; 31 Line drawings, black & white |
700 |
Mathematics in general
Number theory
Analysis
Combinatorics and graph theory
Theory of computing, computing in general
Discrete mathematics
Mathematics in general (charity campaign)
Number theory (charity campaign)
Analysis (charity campaign)
Combinatorics and graph theory (charity campaign)
Theory of computing, computing in general (charity campaign)
Discrete mathematics (charity campaign)
Real Analysis
GBP 52.99
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This is a classical Real Analysis/Calculus problem book. This volume contains a huge number of engaging problems and solutions, as well as detailed explanations of how to achieve these solutions. This latter quality is something that many problem books lack, and it is hoped that this feature will be useful to students and instructors alike.
Real Analysis: An Undergraduate Problem Book for Mathematicians, Applied Scientists, and Engineers is a classical Real Analysis/Calculus problem book. This topic has been a compulsory subject for every undergraduate studying mathematics or engineering for a very long time. This volume contains a huge number of engaging problems and solutions, as well as detailed explanations of how to achieve these solutions. This latter quality is something that many problem books lack, and it is hoped that this feature will be useful to students and instructors alike.
Features
- Hundreds of problems and solutions
- Can be used as a stand-alone problem book, or in conjunction with the author?s textbook, Real Analysis: An Undergraduate Textbook for Mathematicians, Applied Scientists, and Engineers, ISBN 9781032481487
- Perfect resource for undergraduate students studying a first course in Calculus or Real Analysis
- Contains explanatory figures, detailed techniques, tricks, hints, and ?recipes? on how to proceed once we have a calculus problem in front of us.
1. The Field of Real Numbers. 2. The Field of Complex Numbers. 3. Sequences of Real Numbers. Convergence. 4. Continuous Functions. 5. Differentiable Functions. 6. Riemann Integral. 7. Numerical Series. 8. Power Series. Function Sequences and Series.