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This volume is primarily intended for the undergraduate students of all disciplines of engineering of various Indian universities. This well-organised text deals with complex variable analysis, contour integration, the theorems of Cauchy–Riemann, Morera, Maclaurin, Laurent and many more that help students acquire a solid foundation in the basic skills. It also discusses probability theory, binomial and Poisson distributions, variance and time series that make the students comprehend the concepts and problems with ease. Finally, it explains the numerical methods for differentiation and integration, numerical solutions to ordinary differential equations using single and multi-step numerical methods in an easy-to-understand style that creates the interest in the subject. Key Features Introductions to all chapters to understand the topic more clearly. Numerous solved examples with illustrations to enhance the skills. End-of-chapter exercises to drill the students in self-study. Objective type questions that sharpen the brain and help in proper understanding of the topic in depth. About The Author P. K. Srivastava, Ph.D., is Assistant Professor in the Department of Applied Science and Humanities, Bundelkhand Institute of Engineering and Technology, Jhansi. He has also served as Lecturer at Northern India Engineering College, Lucknow. Dr. Srivastava has published nine research papers on various aspects of fluid dynamics in journals of national and international repute. A. C. Srivastava, Ph.D. and D.Sc. (IIT Kharagpur), F.N.A.Sc., served as Professor and Head in the Department of Mathematics, Dibrugarh University and held the position of Vice-Chancellor (In-Charge) on several occasions at the same university. Earlier, he was Assistant Professor in IIT Kharagpur. After retirement, he served as Emeritus Scientist (CSIR), Principal Investigator UGC and Department of Science and Technology in Lucknow University. Professor Srivastava has published seventy research papers on fluid dynamics in national and international journals and authored several books on mathematics for undergraduate students. Table of Contents Preface 1. Complex Analysis 2. Statistics 3. Applications Of Statistics 4. Numerical Methods 5. Numerical Differentiation And Numerical Integration 6. Numerical Solutions To Ordinary Differential Equations Appendix Objective Type Questions Index