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For B.E. First Year Semester Ii (All Branches). Strictly According To The Syllabus Of Rajiv Gandhi Proudyogiki Vishwavidyalaya, Bhopal (M.P.)
Designed For The Core Course On The Subject, This Book Presents A Detailed Yet Simple Treatment Of The Fundamental Principles Involved In Engineering Mathematics. All Basic Concepts Have Been Comprehensively Explained And Exhaustively Illustrated Through A Variety Of Solved Examples. A Step-By-Step Approach Has Been Followed Throughout The Book.Unsolved Problems, Objective And Review Questions Alongwith Short Answer Questions Have Also Been Included For A Thorough Grasp Of The Subject.The Book Would Serve As An Excellent Text For Undergraduate Engineering And Diploma Students Of All Disciplines. Amie Candidates Would Also Find It Very Useful.
For B.E./ B.Tech students of Third Semester of Maharshi Dayanand University (MDU). Rohtak and Kurushetra University, Kurushetra. Special Features of the First Edition :: Lucid and Simple Lanaguage | Large number of solved Examples | Tabular Explanation of Specific Topics | Presentation in a very Systematic and Logical manner.
B.E./B.Tech. Students of Second Semester of MDU, Rohtak and Kurushetra University, Kurushetra.
This well-received book, now in its second edition, is intended for the undergraduate engineering students of all branches. The book is designed in such a manner that even an average student can comprehend the subject with ease. The text begins with the Fourier series expansions and harmonic analysis. The formation and solution of partial differential equations and their applications in elastic string, one- and two-dimensional heat flow are explained in detail. Also, the book deals with Fourier transforms, including sine and cosine transforms and their properties. The text concludes with Z transform and its application in solving difference equations. This new edition includes a large number of carefully selected two-mark questions with their solutions as well as a Question Bank containing important questions from all the chapters. KEY FEATURES 1. Concise and clear presentation of basic concepts 2. Step-by-step derivation of results 3. Variety of problems arranged in a graded manner 4. Practice exercises at the end of each section 5. Answers to unsolved problems