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Engineering Mathematics I has been written for the first year engineering students of WBUT. Starting with the basic notions of matrices and determinants, the entire book has been developed keeping in mind the physical interpretations of mathematical concepts, application of the notions of the in engineering and technology and precision through solved examples. Authors’ long experiences of teaching various grades of students have played an instrumental role towards this end. An emphasis on various techniques of solving difficult problems will be of immense help to the students.
Engineering Mathematics Volume-I is meant for undergraduate engineering students. Considering the vast coverage of the subject, usually this paper is taught in three to four semesters. The two volumes in Engineering Mathematics by Babu Ram offer a complete solution to these papers.
Engineers face mathematical dilemmas every day—be it simple arithmetic or complex differential equations. To bail out engineers in such situations, a thorough understanding of applied mathematical concepts is quintessential. Engineering Mathematics II comes up with this and more—from discussing graph theory to solving improper integrals; from working out linear differential equations to understanding the Laplace transforms, the book is an exhaustive cache of solved numerical examples to enhance learning and problem-solving skills in students. The book, with its simple calculations and derivations, completely meets the requirements of II semester BE/BTech students who aspire to master mathematics. Keeping the curriculum at focus, the authors offer numerous problem sets and model question papers, which serve as a great reference work for course study as well as for getting a real-life experience of competitive exams With this book as guide, students will find tackling complex concepts and problems an easy task. It is a great all-time companion for budding engineers. Key Features 1. Lucid, well-explained concepts with solved examples 2. Numerical problem sets for self-assessment 3. Large number of MCQs and model test papers 4. Past examination papers with answers
Engineering Mathematics Volume 3B has been written for the third semester students of electrical, electronics, instrumentation, power and biomedical engineering courses. The entire book has been developed with an eye on the physical interpretations of concepts, application of the notions in engineering and technology and precision through its solved examples. Author’s long experience of teaching various grades of students has played an instrumental role towards this end. An emphasis on various techniques of solving complex problems will be of immense help to the students.
Module-I: Matrix I, Matrix Ii| Module-Ii: Successive Differentiation | Mean Value Theorems & Expansion Of Functions | Reduction Formulae: Indefinite And Definiteintegrals| Module-Iii Introduction To Functions Of Severalvariables | Partial Differentiation | Extrema:Maxima , Minima And Saddle Points | Concept Of Multiple Integrals:
Module-I: Ordinary Differential Equation | Differential Equations Of First Order And Higher Degree| Module-Ii: Ordinary Differential Equation - Higher Order And Firstdegree| Module-Iii: Graph Theory | Matrixrepresentation Of A Graphs| Module-Iv: Trees| Module-V: Improper Integrals | Laplace Transform| Inverse Laplace Transform | Question Paper (2011)
Engineering Mathematics – Volume I has been written for the first year Engineering students of WBUT. Starting with the basic nations of set theory and on introduction to symbolism in modern mathematics the entire book has been developed with an eye on the technology and precision through its solved examples. Authors’ long experience of teaching various grades of students has played an instrumental role towards this end. An emphasis on various techniques of solving difficult problems would be of immense help to the students.Key Features• Brief but just discussion of theory• Techniques of solving difficult questions• Solutions for a large number of technology problems• Coverage of syllabus in its totality• Examination oriented approach