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Essential Discrete Mathematics For Computer Science
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A More Intuitive Approach To The Mathematical Foundation Of Computer Sciencediscrete Mathematics Is The Basis Of Much Of Computer Science, From Algorithms And Automata Theory To Combinatorics And Graph Theory. This Textbook Covers The Discrete Mathematics That Every Computer Science Student Needs To Learn. Guiding Students Quickly Through Thirtyone Short Chapters That Discuss One Major Topic Each, This Flexible Book Can Be Tailored To Fit The Syllabi For A Variety Of Courses.Proven In The Classroom, Essential Discrete Mathematics For Computer Science Aims To Teach Mathematical Reasoning As Well As Concepts And Skills By Stressing The Art Of Proof. It Is Fully Illustrated In Color, And Each Chapter Includes A Concise Summary As Well As A Set Of Exercises. The Text Requires Only Precalculus, And Where Calculus Is Needed, A Quick Summary Of The Basic Facts Is Provided.Essential Discrete Mathematics For Computer Science Is The Ideal Introductory Textbook For Standard Undergraduate Courses, And Is Also Suitable For High School Courses, Distance Education For Adult Learners, And Selfstudy.The Essential Introduction To Discrete Mathematics Features Thirtyone Short Chapters, Each Suitable For A Single Class Lesson Includes More Than 300 Exercises Almost Every Formula And Theorem Proved In Full Breadth Of Content Makes The Book Adaptable To A Variety Of Courses Each Chapter Includes A Concise Summary Solutions Manual Available To Instructors
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- Q: How many pages does this book have? A: This book has four hundred eight pages. It offers comprehensive coverage of essential discrete mathematics topics for computer science.
- Q: What is the binding type of this book? A: This book is hardcover. The durable binding ensures that it withstands regular use in classroom settings.
- Q: What are the dimensions of this book? A: The book measures eight point two seven inches in length, one inch in width, and ten point two five inches in height. These dimensions make it easy to handle and store.
- Q: What topics does this book cover? A: The book covers discrete mathematics topics such as algorithms, automata theory, combinatorics, and graph theory. It is structured into thirty-one short chapters, each focusing on a specific subject.
- Q: Is this book suitable for beginners? A: Yes, this book is suitable for beginners. It requires only precalculus knowledge, making it accessible for high school students and those new to discrete mathematics.
- Q: How can I use this book for self-study? A: You can use this book for self-study by following the concise summaries and exercises provided at the end of each chapter. It is designed to facilitate independent learning.
- Q: Are there exercises included in this textbook? A: Yes, the textbook includes more than three hundred exercises. These exercises help reinforce concepts and improve problem-solving skills.
- Q: Is there a solutions manual available? A: Yes, a solutions manual is available for instructors. This resource can assist teachers in guiding students through exercises and proofs.
- Q: Can this book be used for distance education? A: Yes, this book is suitable for distance education. Its structured chapters and supplemental resources cater to adult learners and those studying remotely.
- Q: How do I keep this book in good condition? A: To keep this book in good condition, store it in a dry place and avoid exposure to direct sunlight. Handle it carefully to maintain the integrity of the binding.
- Q: Is this book safe for high school students? A: Yes, this book is safe for high school students. Its content is appropriate for younger audiences learning the fundamentals of discrete mathematics.
- Q: What if my book arrives damaged? A: If your book arrives damaged, you should contact the retailer for a return or exchange. Most retailers have policies in place to handle such issues.
- Q: Does this book include video supplements? A: Yes, curated video supplements are available for both instructors and students. These resources enhance the learning experience by providing additional insights.
- Q: Is the mathematical content explained clearly? A: Yes, the mathematical content is explained clearly. Each chapter emphasizes the art of proof, ensuring that students grasp essential concepts effectively.
- Q: Who is the author of this textbook? A: The author of this textbook is Harry Lewis. He is known for his expertise in computer science and mathematics education.
- Q: What type of illustrations does this book include? A: This book includes full-color illustrations throughout. These visuals aid in understanding complex mathematical concepts and enhance the overall learning experience.