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Home » Basic and Health Sciences » Mathematics » Discrete Mathematics (V-U) » 41. Matrix Reprsentation Of Graphs (V-U)

41. Matrix Reprsentation Of Graphs (V-U)

Course:Discrete Mathematics (V-U)
Discipline:Basic and Health Sciences
Institute:Virtual University
Instructor(s): Dr. Shoaib-ud- Din
Level:Graduate

Discrete Mathematics (V-U)

1. Introduction to Discrete Math , Statements, Negation, Conjunction and Disjunction (V-U)
10. Application of Venn Diagram, Partition of a set , Power set (V-U)
11. Cartesian Product ,Relations And Their Representations (V-U)
12. Reflexive,Symmetric and Tranisitive and Equivalence Relations (V-U)
13. Irreflexive,Anti-symmetric and Partial order Relations (V-U)
14. Inverse ,Complementary ,Composite Relations (V-U)
15. Functions,Arrow Diagram,Grapgh of Functions (V-U)
16. Injective,Surjective and Bijective Functions (V-U)
17. Equality,Inverse and Composition of Functions (V-U)
18. Algebra of Functions, Image& Inverse Image Functions,Finite & Infinite sets (V-U)
32. Ordered and unordered Partitions,Permutations with repititons (V-U)
19. Arithmetic and Geometric Sequences (V-U)
33. Tree Diagram , Inclusion – Exclusion Principle (V-U)
2. Truth Tables, Logical Equivalence and De Morgan`s Law (V-U)
34. Pigeonhole Principle (V-U)
20. Series, Arithmetic and Geometric Series (V-U)
35. Introduction to Probability (V-U)
21. Recursion , Recursively defined Functions and Sequences (V-U)
36. Addition Law of Probability (V-U)
22. Recursive definition of Sets ,Union, Intersection ,Boolean Expressions etc (V-U)

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