• Engineering Mathematics Volume I
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Engineering Mathematics Volume I

By H. C Taneja more
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Product Specifications

Publisher IK International All Engineering Mathematics books by IK International
ISBN 9789380578415
Author: H. C Taneja
Number of Pages 735
Edition First Edition
Available
Available in all digital devices
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  • About the book
Engineering Mathematics Volume I - Page 1 Engineering Mathematics Volume I - Page 2 Engineering Mathematics Volume I - Page 3 Engineering Mathematics Volume I - Page 4 Engineering Mathematics Volume I - Page 5

Engineering Mathematics Volume I by H. C Taneja
Book Summary:

Engineering Mathematics (Volume I) has been primarily written for the first and second semester students of B.E./B.Tech level of various engineering colleges.

The book contains thirteen chapters covering topics on differential calculus, matrices, multiple integrals, vector calculus, ordinary differential equations, series solutions and special functions, Laplace transforms, Fourier series, Partial differential equations and applications. The self-contained text is applications oriented and contains a wide variety of examples, objective type questions and exercises.

Audience of the Book :
This book Useful for Engineering Mathematics students.
Salient Features:

1. Each topic is explained with the help of solved problems (432 various graded problems), and contains exercises for practice (detailed numerical solution and objective type questions).

2. Proofs of all theorems have been given in a detailed manner.

3. Provides basic data and formulae, Bessel functions of first kind of order zero and order one, and Laplace equation in polar coordinates in the appendices.

Table of Contents:

1. Differentiation and its Applications

2. Partial Differentiation and its Applications

3. Matrics and Eigenvalue Problems

4. Multiple Integrals and Their Applications

5. Vector Differential Calculus

6. Vector Integral Calculus

7. First Order Ordinary Differential Equations

8. Second and Higher Order Linear Differential equations

9. Series Solutions of Differential Equations and Special Functions

10. Laplace Transform

11. Fourier Series

12. Partial Differential Equations

13. Applications of partial Differential Equations

Appendix

Index

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