subgroup - 02 || Identity, Inverse and order of elements in group and subgroup are same

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theorem- 2:The inverse of any element of a subgroup is same as the group. theorem- 2:The inverse of any element of a subgroup is same as the group.
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group theory / cyclic subgroup/ generated by element group theory / cyclic subgroup/ generated by element
Concept of normal subgroup of a group G. #abstractalgebra#normal_subgroup Concept of normal subgroup of a group G. #abstractalgebra#normal_subgroup
Number of Subgroups of Zn Number of Subgroups of Zn
Super Short Trick |Number of Subgroups| Zn| CSIR Net| Lecturer cadre| iit| cets| #grouptheory Super Short Trick |Number of Subgroups| Zn| CSIR Net| Lecturer cadre| iit| cets| #grouptheory
Identity, inverse of every element of subgroup , order of every element of H are same as in group. Identity, inverse of every element of subgroup , order of every element of H are same as in group.