Ramana Higher Engineering Mathematics

ISBN 13: 9780070634190

Higher Engineering Mathematics

 
9780070634190: Higher Engineering Mathematics

This comprehensive text on higher engineering mathematics covers the syllabus of all the mathematics papers offered to the undergraduate students. Plethora of solved examples help the students know the variety of problems & procedure to solve them. Plenty of practice problems facilitate testing their understanding of the subject.

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Book Description Tata McGraw-Hill Education Pvt. Ltd., 2006. Softcover. Book Condition: New. First edition. This Comprehensive text on Higher Engineering Mathematics covers the syllabus of all the mathematics papers offered to the undergraduate students. Plethora of Solved examples help the students know the variety of problems & Procedure to solve them. Plenty of practice problems facilitate testing their understanding of the subject. Table of contents PART I PRELIMI NARIES Chapter 1 Vector Algebra , Theory of Equations ,Complex Numbers PART II DIFFERENTIAL AND INTEGRAL CALCULUS Chapter 2 Differential Calculus Chapter 3 Partial Differentiation Chapter 4 Maxima and Minima Chapter 5 Curve Tracing Chapter 6 Integral Calculus: Applications Chapter 7 Multiple Integrals PART III ORDINARY DIFFERENTIAL EQUATIONS Chapter 8 Ordinary Differential Equations : First Order with Applications Chapter 9 Ordinary Differential Equations: Second and higher orders with Applications Chapter 10 Series Solutions Chapter 11 Special Functions Chapter 12 Laplace Transform PART IV LINEAR ALGEBRA AND VECTOR CALCULUS Chapter 13 Matrices Chapter 14 Eigen values and Eigen vectors Chapter 15 Vector Differential Calculus Chapter 16 Vector Integral Calculus PART V FOURIER ANALYSIS AND PARTIAL DIFFERENTIAL EQUATIONS Chapter 17 Fourier Series Chapter 18 Partial Differential Equations Chapter 19 Applications of PDE Chapter 20 Fourier Integral and Fourier Transform Chapter 21 Finite Differences and Z-Transforms PART VI COMPLEX ANALYSIS Chapter 22 Complex functions Chapter 23 Complex Integration Chapter 24 Theory of residues Chapter 25 Conformal Mapping PART VII PROBABILITY AND STATISTICS Chapter 26 Probability theory Chapter 27 Probability Distributions Chapter 28 Sampling Distributions (SD) Chapter 29 Inferences concerning means and proportions Chapter 30 Line & Curve Fitting, Correlation and Regression Chapter 31 Joint probability distribution and Markov Chains PART VIII NUMERICAL ANALYSIS Chapter 32 Numerical Analysis (general) Chapter 33 Numerical Solutions of Ordinary & Partial Differential Equations APPENDECES: A1: Basic results A2: Statistical Tables A3: Bibliography A4: Index Printed Pages: 1312. Bookseller Inventory # 23412

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Book Description Tata McGraw-Hill Education Pvt. Ltd., 2006. Softcover. Book Condition: New. First edition. This Comprehensive text on Higher Engineering Mathematics covers the syllabus of all the mathematics papers offered to the undergraduate students. Plethora of Solved examples help the students know the variety of problems & Procedure to solve them. Plenty of practice problems facilitate testing their understanding of the subject. Table of contents PART I PRELIMI NARIES Chapter 1 Vector Algebra , Theory of Equations ,Complex Numbers PART II DIFFERENTIAL AND INTEGRAL CALCULUS Chapter 2 Differential Calculus Chapter 3 Partial Differentiation Chapter 4 Maxima and Minima Chapter 5 Curve Tracing Chapter 6 Integral Calculus: Applications Chapter 7 Multiple Integrals PART III ORDINARY DIFFERENTIAL EQUATIONS Chapter 8 Ordinary Differential Equations : First Order with Applications Chapter 9 Ordinary Differential Equations: Second and higher orders with Applications Chapter 10 Series Solutions Chapter 11 Special Functions Chapter 12 Laplace Transform PART IV LINEAR ALGEBRA AND VECTOR CALCULUS Chapter 13 Matrices Chapter 14 Eigen values and Eigen vectors Chapter 15 Vector Differential Calculus Chapter 16 Vector Integral Calculus PART V FOURIER ANALYSIS AND PARTIAL DIFFERENTIAL EQUATIONS Chapter 17 Fourier Series Chapter 18 Partial Differential Equations Chapter 19 Applications of PDE Chapter 20 Fourier Integral and Fourier Transform Chapter 21 Finite Differences and Z-Transforms PART VI COMPLEX ANALYSIS Chapter 22 Complex functions Chapter 23 Complex Integration Chapter 24 Theory of residues Chapter 25 Conformal Mapping PART VII PROBABILITY AND STATISTICS Chapter 26 Probability theory Chapter 27 Probability Distributions Chapter 28 Sampling Distributions (SD) Chapter 29 Inferences concerning means and proportions Chapter 30 Line & Curve Fitting, Correlation and Regression Chapter 31 Joint probability distribution and Markov Chains PART VIII NUMERICAL ANALYSIS Chapter 32 Numerical Analysis (general) Chapter 33 Numerical Solutions of Ordinary & Partial Differential Equations APPENDECES: A1: Basic results A2: Statistical Tables A3: Bibliography A4: Index Printed Pages: 1312. Bookseller Inventory # 23412

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