13:13

Essence of Isomorphism of Groups - Chapter 9 - Lecture 3

15:54

Every infinite cyclic group is isomorphic to (Z, +) - Chapter 9 - Lecture 6

22:25

The relation of Isomorphism in the family of groups is an Equivalence relation.

24:26

Isomorphism is an Equivalence Relation on Groups

18:18

Some Problems Based on the Fundamental Theorem of Group Homomorphism - Chapter 9 - Lecture 5

5:01

What is an Equivalence Relation? | Reflexive, Symmetric, and Transitive Properties

9:37

Fundamental Theorem of Group Homomorphism

12:32

Every finite cyclic group of order n is isomorphic to (Zn, +n) - Chapter 9 - Lecture 7