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Engineering mathematics / B V Ramana

By: Ramana, B.V.
Publisher: New Delhi : Tata McGraw-Hill Publishing, c2006Description: 1 v. (various paging) : ill., ; 25 cm.ISBN: 0070606528 (pbk.).Subject(s): Engineering mathematicsDDC classification: 515.102462
Contents:
Foreword. - Preface. - Acknowledgements. - Part I: Mathematics I. - 1. Sequences and Series. 2. Mean Value Theorems. 3. Partial Differentiation. 4. Maxima and Minima. 5. Curvature, Evolutes and Envelopes. 6. Curve Tracing. 7. Application of Integration. - 8. Ordinary Differential Equations: First Orderand First Degree. 9. Linear Differential Equations of Second Order and Higher Order. 10. Laplace Transform. 11. Multiple Integrals. 12. Vector Differntial Calculus: Gradient, Divergence and Curl. 13. Vector Integral Calculus: Integral Theorems. - Part II: Mathematical Methods. - 14. Matrices. 15. Eigen Values and Eigen Vectors. 16. Real and Complex matrices. 17. Numerical Analysis. 18. Line and Curve Fitting. 19. Numerical Differentiation and Integration. 20. Numerical Methods. 21. Fourier Series. 22. Fourier Integral and fourier Transforms.23. Partial Differential Equations and Z-transforms. - Part III: Mathematics III. - 24. Special Functions - Gamma, Beta, Bessel and Legendre. - 25. Complex Function. - 26. Elementary Functions. - 27. Complex Integration. - 28. Complex Power Series. - 29. Theory of Residues. - 30. Determination of Zeros and Poles. - 31. Conformal Mapping. - Part IV: Probability and Statistics. - 32. Probability. - 33. Probability Distributions. - 34. Binomial Poisson and Normal Distributions. - 35. Sampling Distribution. - 36. Estimation. - 37. Inferences Concerning Means and Proportions. - 38. Tests of Significance. - 39. Curve Fitting. - Model Question Papers. - Appendix A: Statistical Tables. - Appendix B: Basic Results. - Bibliography.
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Foreword. - Preface. - Acknowledgements. - Part I: Mathematics I. - 1. Sequences and Series. 2. Mean Value Theorems. 3. Partial Differentiation. 4. Maxima and Minima. 5. Curvature, Evolutes and Envelopes. 6. Curve Tracing. 7. Application of Integration. - 8. Ordinary Differential Equations: First Orderand First Degree. 9. Linear Differential Equations of Second Order and Higher Order. 10. Laplace Transform. 11. Multiple Integrals. 12. Vector Differntial Calculus: Gradient, Divergence and Curl. 13. Vector Integral Calculus: Integral Theorems. - Part II: Mathematical Methods. - 14. Matrices. 15. Eigen Values and Eigen Vectors. 16. Real and Complex matrices. 17. Numerical Analysis. 18. Line and Curve Fitting. 19. Numerical Differentiation and Integration. 20. Numerical Methods. 21. Fourier Series. 22. Fourier Integral and fourier Transforms.23. Partial Differential Equations and Z-transforms. - Part III: Mathematics III. - 24. Special Functions - Gamma, Beta, Bessel and Legendre. - 25. Complex Function. - 26. Elementary Functions. - 27. Complex Integration. - 28. Complex Power Series. - 29. Theory of Residues. - 30. Determination of Zeros and Poles. - 31. Conformal Mapping. - Part IV: Probability and Statistics. - 32. Probability. - 33. Probability Distributions. - 34. Binomial Poisson and Normal Distributions. - 35. Sampling Distribution. - 36. Estimation. - 37. Inferences Concerning Means and Proportions. - 38. Tests of Significance. - 39. Curve Fitting. - Model Question Papers. - Appendix A: Statistical Tables. - Appendix B: Basic Results. - Bibliography.