Engineering Mathematics : Volume 2
Engineering Mathematics : Volume 2
 ISBN: 9788120339675
 Author: PAL, MADHUMANGAL, PAL, ANITA
 Number of Pages: 416
 Availability: In Stock
 Description
About The Book Engineering Mathematics

Book Summary: 
This Volume II of Engineering Mathematics is a sequel to Volume I of Engineering Mathematics written by the same authors. It is designed for the secondsemester course for undergraduate students of all branches of engineering. The text presents a thorough study of some mathematical techniques and exemplifies their use in solving problems encountered in various engineering courses. The major part of the book is devoted to explaining the most important standard methods (including the Laplace transform method) available for solving ordinary differential equations. Such equations are of fundamental importance in mathematics because various reallife physical and geometrical problems lead to solving differential equations. Graphs, too, are the powerful tools in solving engineering problems. This book provides a sound introduction to the wide area of graph theory which is of paramount importance today in solving optimization problems. The final chapter of the book deals with the first and second type improper integrals including the Gamma and Beta functions. KEY FEATURES : Presents a clear and stepbystep presentation of the theory to aid the learning process. Includes a large number of solved examples. Chapterend exercises provide multiplechoice questions and review questions. Incorporates WBUT examination questions with their answers. 
Table of Contents: 
Preface 1. BASIC CONCEPTS OF DIFFERENTIAL EQUATIONS 2. DIFFERENTIAL EQUATIONS OF FIRST ORDER 3. DIFFERENTIAL EQUATIONS OF FIRST ORDER AND HIGHER DEGREE 4. LINEAR DIFFERENTIAL EQUATIONS OF SECOND AND HIGHER ORDER 5. SIMULTANEOUS LINEAR DIFFERENTIAL EQUATIONS WITH CONSTANT COEFFICIENTS 6. GRAPHS 7. PATHS, CIRCUITS AND CONNECTIVITY OF GRAPHS 8. TREES 9. MATRIX REPRESENTATION OF GRAPH 10. GRAPH THEORETIC ALGORITHMS 11. LAPLACE TRANSFORMS 12. INVERSE LAPLACE TRANSFORMS 13. SOLUTION OF ORDINARY DIFFERENTIAL EQUATIONS USING LAPLACE TRANSFORM 14. IMPROPER INTEGRAL, GAMMA AND BETA FUNCTIONS University Question Papers (20022010) Bibliography Index 