‘ Discrete Mathematics is concerned with the study of the mathematical objects that assume only distinct values rather than the range of values.’

As Mathematics is the language of science, Discrete Mathematics is the language of computer - computer being a discrete machine. Mathematics we learn in High School is the Mathematics of real numbers. It does not fit with computers. Discrete Mathematics concepts find its application in variety of diversified fields of computer related domains like - Machine Learning, Automata theory, Artificial Intelligence, Big Data Analysis, Graph Theory etc. Consequently the subject Discrete Mathematics has found place in many academic and professional courses. The standard books on this subject are either too technical or not fully equipped with the syllabi of different universities and institutes.
It gives us a great pleasure to introduce the text book of Discrete Mathematics to the students pursuing graduation and post graduation in Computer related subjects in Engineering courses offered by the universities and Institutes across the globe.
Chapters: The book is organized into 10 chapters with more than 500 solved problems and is more illustrative, more comprehensive and self -contained than the available volumes in the market.
Easy to learn: An attempt is made to start with the explanation of the elementary concept of every chapter complemented by formulas and a wide variety of solved problems. A number of questions with answers are given for practice at the end of each chapter to provide conceptual clarity to the readers.
* Latest: The book captures questions consistent with the latest question pattern of the Universities/Institutes. The book has an exhaustive coverage for Engineering Exit Examination (GATE), Engineering Service Examination (ESE) and Campus Placements also.
* Presentation: Its simple language will make it easily accessible across the linguistic barrier.
* Impact on the students: The book will enable the students to formulate problems precisely, solve the problems, apply formal proof techniques and explain their reasoning clearly.