Все публикации

14 - Ex.0:06:27

14 - Ex. 31 - S.T. an intersection of normal subgroups is a normal subgroup of G. (UQ May 2022)

5.9-5.12-Two different types0:19:05

5.9-5.12-Two different types of group structures of order 4. Also draw the subgroup diagrams.

11.3 - 11.0:20:13

11.3 - 11. 4 - Z_2×Z_3 is cyclic, Z_3×Z_3 is not cyclic, Z_2×Z_2 is not cyclic

3.9 - UG0:08:45

3.9 - UG Abstract Algebra -Check whether (Z,+) is isomorphic to (2Z,+)

3 Sum the0:06:44

3 Sum the series sinh⁡ α-1/2 sinh⁡ 2α+ 1/3 sinh⁡ 3α-… Summation of Infinite Series

2 Sum the0:07:15

2 Sum the series 1/2 sin⁡ α+1.3/2.4 sin⁡2α+1.3.5/2.4.6 sin⁡ 3α+… Summation of Series

1. Sum the0:11:54

1. Sum the series sin⁡α-sin⁡(α+2β)/2!+sin⁡(α+4β)/4!+....Summation of Infinite Series.

Conjugate Diameters of0:12:38

Conjugate Diameters of Ellipse - Property 7

Conjugate Diameters of0:10:39

Conjugate Diameters of Ellipse - Property 5

Pole and Polar0:09:08

Pole and Polar : Problem 10 -

7.2.2(b) - Module0:08:30

7.2.2(b) - Module III - Real Analysis - Riemann Integrability of Dirichlet Function

Lattice - Determine0:09:29

Lattice - Determine whether the posets with these Hasse Diagrams are lattices

Part 8 (Qn.0:11:00

Part 8 (Qn. 22) - UQ Feb 2023 - Basic Logic - Foundation of Mathematics

Part 1 (1-3)0:07:22

Part 1 (1-3) - Feb 2023 - Previous University Questions - Foundation of Mathematics

37.11-37.12-Unit II -0:16:05

37.11-37.12-Unit II - PG Abstract Algebra - No group of order 20 and 30 are simple.

14.1- Factor Groups0:29:54

14.1- Factor Groups from Homomorphisms- Unit III - UG Abstract Algebra- Unit I - PG Abstract Algebra

13 .16 -0:17:24

13 .16 - 13 .17 - Examples for Homomorphism, Kernel, Coset - Unit III - UG Abstract Algebra

13 .13 -0:24:57

13 .13 - 13.15 - Unit III - Kernel of Homomorphism - UG Abstract Algebra

10 .4 -10.0:10:33

10 .4 -10. 6 - Unit 2 - Example for Left and Right Coset - UG Abstract Algebra - MG University

10 .3 -0:12:52

10 .3 - Unit 2 - Example for left and right coset - UG Abstract Algebra - Semester V - MG University

10 .1 -0:22:25

10 .1 - 10. 2 - Left and Right Coset - Unit 2 - UG Abstract Algebra

9. 20 -0:19:17

9. 20 - 9. 21 - Alternating Groups -Unit 2 - UG Abstract Algebra

8 .14 -0:13:47

8 .14 - 8. 15 - Unit II - Image of a Subset, Lemma of Cayley' s Theorem - UG Abstract Algebra

6 .14 -0:27:48

6 .14 - 6.15 - Unit I - UG Abstract Algebra (Subgroups of Finite Cyclic Groups)