22:26

Lecture 8: Normal Subgroup, Unit-1: Group Theory, Algebra-1, M.Sc. Sem-1, BKNMU

32:22

Lecture 7:Lagrange's theorem, Euler-Fermat theorem, Poincare's Theorem, Klein-Four group, BKNMU

37:09

Lecture 6: Counting Principle, Unit-1: Group Theory, Algebra-1, M.Sc. Sem-1, BKNMU

41:00

Lecture 5: Cosets, Unit-1: Group Theory, Algebra-1, M.Sc. Sem-1, BKNMU

23:39

Lecture 4: Kernel of Homomorphism of Groups, Unit-1: Group Theory, Algebra-1, M.Sc. Sem-1, BKNMU

24:40

Lecture 3: Homomorphism of Groups, Unit-1: Group Theory, Algebra-1, M.Sc. Sem-1, BKNMU

32:18

Lecture 2: Subgroup & Cyclic Group, M.Sc. Unit-1: Group theory, Algebra-1,BKNMU

38:21

Lecture 1: Examples of Groups, M.Sc. Unit-1: Group theory, Algebra-1,BKNMU

20:15

Lecture 9: Logical Arguments & Rules of Inference, Unit-4, Discrete Mathematics, BKNMU

28:11

Lecture 8: Miscellaneous Examples of Tautology, Unit-4, Discrete Mathematics, BKNMU

29:45

Lecture 7: Generalized De Morgan's Law & Examples of Logical Equivalence,Unit-4,Discrete Mathematics

18:54

Lecture 6: Universal & Existential Quantified Statements, Unit-4, Discrete Mathematics. BKNMU

37:39

Lecture 5: Properties of operation , De Morgan's Law, Unit-4, Discrete Mathematics. BKNMU

22:06

Lecture 4: Tautology, Contradiction & contingency, Unit-4, Discrete Mathematics. BKNMU

23:40

Lecture 3: Conditional Statements, Unit-4, Discrete Mathematics. BKNMU

26:46

Lecture 2: Logical Connectives & Truth Table, Unit-4, Discrete Mathematics. BKNMU

07:32

Lecture 1: Proposition or Statement, Unit-4, Discrete Mathematics. BKNMU

49:06

lecture 16 : Warshall's Algorithm

38:50

Lecture 15: Graphical & Matrix method to find Connectivity Relation, Unit-1, Discrete Mathematics.

35:21

Lecture 14: Connectivity Relation & Transitive Closure, Unit-1, Discrete Mathematics, M.Sc. BKNMU

18:34

Lecture 13: Reflexive, Symmetric & Transitive Closure, Unit-1, Discrete Mathematics, M.Sc. BKNMU

27:34

Lecture 12: Group and congruence relation, Unit-1, Discrete Mathematics, M.Sc. sem-3, BKNMU

15:43

Lecture 20: Geometric representation of Linearly dependent and independent Vectors

19:44

Lecture 11: Fundamental Theorem of Homomorphism of Semigroups

20:22

Lecture 10: Quotient Semigroup, Unit-1, Discrete Mathematics, M.Sc. sem-3, BKNMU

19:07

Lecture 19: Disjoint & Complementary Subspaces, B.Sc. Sem.-3, Mathematics, BKNMU

17:31

Lecture 18: Important results of Spanning set

32:44

Lecture 9: Congruence Relation on Semigroup

24:04

msc lec 8

21:22

Lecture 17: Vector space of continuous & differentiable functions , B.Sc. Sem.-3, Mathematics,BKNMU

28:55

Lecture 11: Miscellaneous Examples, Unit-2, B.Sc. Sem.-3,Mathematics,BKNMU

33:18

Lecture-7: Examples of Isomorphism of Semigroup, Unit-1, Discrete Mathematics, M.Sc. sem-3, BKNMU

24:11

Lecture-6: Homomorphism & Isomorphism of Semigroup, Unit-1, Discrete Mathematics, M.Sc. sem-3, BKNMU

27:25

Lecture 10: Examples-Extension of LI set to form Basis of Polynomial Space, Unit-2,B.Sc.Sem.-3,BKNMU

36:51

Lecture 9: Polynomial Space & Basis of Polynomial Space, Unit-2, B.Sc. Sem.-3,Mathematics,BKNMU

40:34

Lecture-5: Semigroup of Relations, Unit-1, Discrete Mathematics, M.Sc. sem-3, BKNMU

29:55

Lecture-4: Examples Semigroup , Unit-1,Discrete Mathematics, M.Sc.-Sem-3, BKNMU

38:39

Lecture 8: Examples to find dimension of Subsapaces (Part-II),Unit-2, B.Sc. Sem.-3,Mathematics,BKNMU

34:17

Lecture 7: Examples to find dimension of Subsapaces (Part-I),Unit-2, B.Sc. Sem.-3, Mathematics,BKNMU

23:47

Lecture-3: Free Semigroup generated by a set, Unit-1,Discrete Mathematics, M.Sc.-Sem-3, BKNMU

23:51

Lecture-2: Subsemigroup & Submonoid, Unit-1,Discrete Mathematics, M.Sc.-Sem-3, BKNMU

30:35

Bsc lec 6

33:57

Lecture 5: Existence of Complementary Subsapace, Unit-2, B.Sc. Sem.-3, Mathematics,BKNMU

22:07

Lecture-1: Semigroup, Unit-1,Discrete Mathematics, M.Sc.-Sem-3, BKNMU

29:37

Lecture 4: Examples related to Extension theorem, Unit-2, B.Sc. Sem.-3, Mathematics,BKNMU

29:58

Lecture 3: Extension Theorem of Basis, Unit-2, B.Sc. Sem.-3, Mathematics,BKNMU

31:15

Lecture 2: Existence Theorem & Invariance Theorem of Basis, Unit-2, B.Sc. Sem.-3, Mathematics,BKNMU

29:19

Lecture 1: Basis of Vector Space, Unit-2, B.Sc. Sem.-3, Mathematics,BKNMU

13:19

Lecture 16: Sum of Sub Spaces and Direct Sum, B.Sc. Sem.-3, Mathematics,BKNMU

32:19

Lecture 15: Examples of linearly dependent & independent Vectors (part-2), B.Sc. Sem.-3, Mathematics

28:29

Lecture 14: Important theorems of Spanning set and Linear dependence, B.Sc. Sem.-3, Maths,BKNMU

23:11

Lecture 13: Theorems of Linear dependence and Linear independence, B.Sc. Sem.-3, Mathematics,BKNMU

10:27

Lecture-11: Free Module, Algebra-II, M.Sc.-Sem-2, BKNMU

09:47

Lecture-10: Basis of an R-Module, Algebra-II, M.Sc.-Sem-2, BKNMU

18:31

Lecture-9: Completely Reducible Module, Algebra-II, M.Sc.-Sem-2, BKNMU

08:25

Lecture-8: Schur's Lemma,Algebra-II, M.Sc.-Sem-2, BKNMU

17:41

Lecture-7: Simple or irreducible Module,Algebra-II, M.Sc.-Sem-2, BKNMU

21:16

Lecture-6: Exact Sequence,Algebra-II, M.Sc.-Sem-2, BKNMU

17:07

Lecture-5: Corollaries of Fundamental theorem of R-Homomorphism, Algebra-II, M.Sc.-Sem-2, BKNMU

11:56

Lecture-4: Fundamental theorem of R-Homomorphism, Algebra-II, M.Sc.-Sem-2, BKNMU