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# Engineering Mathematics-III for B- Tech 1st Year 2nd Sem(JNTU KAKINADA), 2/e

## Dr. T K V Iyengar, Dr. M.V.S.S.N. PRASAD, S. RANGANATHAM & DR. B. KRISHNA GANDHI

 ISBN : 9789352838202 Pages : 824 Binding : Paperback Language : English Imprint : S. Chand Publishing Trim size : 6.75" X 9.5" inches Weight : 0.5kg
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 In this book, vector differential calculus is considered, which extends the basic concepts of (ordinary) differential calculus, such as, continuity and differentiability to vector functions in a simple and natural way. The new concepts of gradient, divergence and curl are introduced. Line, surface and volume integrals which occur frequently in connection with physical and engineering problems are defined. Three important vector integral theorems, Gauss divergence theorem, Green's theorem in plane and Stokes theorem are discussed. The idea of Laplace transform to develop some useful results has been introduced also demonstrated how the Laplace transform technique is used in solving a class of problems in differential equations. Fourier series is an infinite series representation of a periodic function in terms of sines and cosines of an angle and its multiples. How Fourier series is useful to solve ordinary and partial differential equations particularly with periodic functions appearing as non-homogeneous terms has been discussed. This book comprises previous question papers problems at appropriate places and also previous GATE questions at the end of each chapter for the benefit of the students. 1. Vector Differentiation, 2. Vector Integration, 3. Vector Integral Theorems, 4. Laplace Transforms, 5. Inverse Laplace Transforms, 6. Fourier Series, 7. Fourier Transforms, 8. First Order Partial Differential Equations, 9. Second and Higher Order Partial Differential Equations, 10. Applications of Partial Differential Equations In this book, vector differential calculus is considered, which extends the basic concepts of (ordinary) differential calculus, such as, continuity and differentiability to vector functions in a simple and natural way. The new concepts of gradient, divergence and curl are introduced. Three important vector integral theorems, Gauss divergence theorem, Green's theorem in plane and Stokes theorem are discussed. Laplace transform technique is used in solving a class of problems in differential equations. Previous GATE questions at the end of each chapter for the benefit of the students. Questions with answers from latest question papers of JNTU K, have been inserted at proper places. The objective type questions have been given at the end of each unit.

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