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**About this book :- **
**Calculus Problems ** written by
** Marco Baronti, Filippo Mari **.

This text provide a practical working tool for students in Engineering, Mathematics, and Physics, or in any other field where rigorous Calculus is needed. The emphasis is thus on problems that enhance students’ skill in solving standard exercises with a careful attitude, encouraging them to devote an attentive eye to what may or may not be done in manipulating formulae or deriving correct conclusions, while maintaining, whenever possible, a fresh approach, that is, seeking guiding ideas.

The book ends with a chapter of problems that are not designed with a single issue in mind but rather require a variety of techniques, and should perhaps be addressed as a final check on the global preparation.

**Book Detail :- **
** Title: ** Calculus Problems
** Edition: **
** Author(s): ** Marco Baronti, Filippo De Mari, Robertus van der Putten, Irene Venturi
** Publisher: ** Springer
** Series: ** Quickstudy Reference Guides – Academic
** Year: ** 2016
** Pages: ** 368
** Type: ** PDF
** Language: ** English
** ISBN: ** 978-3-319-15428-2
** Country: ** US
** Get this book from Amazon**

**About Author :- **

The author Marco Baronti was born in Genova in 1956. Since 1990, he is associate professor in Mathematical Analysis at the University of Genova. His scientific interests are mainly in Functional Analysis and in particular in Geometry of Banach Spaces.

The author Filippo De Mari was born in Genova in 1959. In 1987 he received his Ph.D. from Washington University in St. Louis, USA. Since 1998, he is associate professor in Mathematical Analysis at the University of Genova. His scientific interests are mainly in Harmonic Analysis, Representation Theory and Lie Groups.

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**Book Contents :- **
**Calculus Problems ** written by
** Marco Baronti, Filippo Mari **
cover the following topics.

1. Manipulation of Graphs

2. Invertible Mappings

3. Maximum, Minimum, Supremum, Infimum

4. Sequences

5. Limits of Functions

6. Continuous Functions

7. Differentiable Functions

8. Taylor Expansions

9. The Geometry of Functions

10. Indefinite and Definite Integrals

11. Improper Integrals and Integral Functions

12. Numerical Series

13. Separation of Variables

14. First Order Linear Differential Equations

15. Constant Coefficient Linear Differential Equations

16. Miscellaneous

Appendix A: Basic Facts and Notation

Appendix B: Calculus

Solutions

Further Reading

Index

**Note:-**

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