No Certificate / Course on Audit Track
This course provides a clear and practical explanation of the maximization and simplification of Boolean functions, with a strong focus on constructing and solving Karnaugh Maps (K-Maps) for two- and three-variable functions. It is specially designed for students who struggle with understanding how to correctly place decimal (minterm) values in K-maps, form proper groups, and apply simplification rules effectively.
Throughout the course, learners will develop a solid foundation in Boolean algebra concepts and gain step-by-step guidance on converting Boolean expressions, plotting values in K-maps, identifying optimal groupings, and deriving simplified expressions. Emphasis is placed on avoiding common mistakes and building confidence through structured examples and practical problem-solving techniques.
By the end of the course, students will be able to simplify Boolean expressions accurately and efficiently using K-map methods, strengthening their understanding of digital logic design fundamentals.
This course has been curated by Riphah International University faculty and staff using publicly available third-party content and Open Educational Resources (OER) for self-paced learning. Learners will engage with curated open-access materials to achieve the course learning outcomes. All third-party content is used under open-access or fair-use policies, while any original materials are developed specifically for this learning experience.
Source and Credits :
By the end of this course, you will be able to:
To be successful in this course, learners should have:
To be successful in this video, learners should have a basic understanding of fundamental digital logic concepts, including binary number systems, Boolean variables and complements, and the ability to interpret truth tables. Familiarity with minterms and basic Boolean algebra laws (such as the Complement and Identity laws) is highly recommended.
This course is designed for:
This course is designed for students who want to build a strong theoretical foundation while simultaneously developing the practical, hands-on skills necessary to design, analyze, and construct digital logic circuits.
K-Map (Karnaugh Map)
What is K-Map (Reading)
Simplification Technique of K-Map
Simplification Techniques for 2 & 3 Variables (Video)
Karnaugh Map (K-Map) Solver (Learning Practice)
Approximately 2 Hours
Intermediate
Fully Online (Asynchronous)
Self Paced