1 BASIC PRINCIPLE OF COUNTING

2 Permutations

3 Combinations

4 From combinatorial identity to binomial theorem

5 Permutations, Combinations, Basic Principle of Counting Questions

6 Introduction to Probability (sample space, events, and more)

7 Introduction to Probability (Commutative, Associative, Distributive and DeMorgan's Laws)

8 Axioms of Probability

9 Axioms of Probability (Examples)

10 Axioms of Probability Exercise Questions

11 Axioms of Probability Exercise Questions (contd.)

1.BASIC PRINCIPLE OF COUNTING - 1.1(a)

2.BASIC PRINCIPLE OF COUNTING - 1.1 (b)

3.Permutations - 1.2(a)

4.Permutations - 1.2(b)

5(i).Combinations - 1.3

5(ii)Combinations - 1.3

6.Permutations, Combinations, Basic Principle of Counting Questions - 5

7.Introduction to Probability (sample space, events, and more)- 2.1(a)

7(ii).Introduction to Probability (Commutative, Associative, Distributive and DeMorgan's Laws)-2.1(b)

8.Axioms of Probability - 2.2

9.Axioms of Probability (Examples) - 2.3

10.Axioms of Probability Exercise Questions - 10

11.Axioms of Probability Exercise Questions (contd.) - 11

12.Conditional Probability- lecture 3.1

13.Baye's Formula-lecture 3.2

14.Random variable-lecture 4.1

15 PDF and CDF 42

16.Expected value-4.3

17.Variance-lecture 4.4

18.Questions chapter 4(a)-i Expected Value and Variance

19.Questions chapter 4(a)-ii Expected Value and Variance

20.Lecture 4.5 Bernoulli & Binomial Distributions