Is intersection and union of subgroups, a subgroup or not?

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THE INTERSECTIONS AND UNION OF SUBGROUPS THE INTERSECTIONS AND UNION OF SUBGROUPS
Union of two subgroups need not to be a sub group Union of two subgroups need not to be a sub group
Is the intersection of subgroups a subgroup? [PROOF] Is the intersection of subgroups a subgroup? [PROOF]
When is union of two subgroups a subgroup? | Lecture 19 | group theory When is union of two subgroups a subgroup? | Lecture 19 | group theory
The Intersection of Two Subgroups is also a Group Proof The Intersection of Two Subgroups is also a Group Proof
PROOF the UNION of two subgroups is (almost?) NEVER a subgroup! PROOF the UNION of two subgroups is (almost?) NEVER a subgroup!
Union of two subgroups is not a subgroup unless they are comparable Union of two subgroups is not a subgroup unless they are comparable
Intersection of subgroups is a subgroup | Lecture 17 | group Theory Intersection of subgroups is a subgroup | Lecture 17 | group Theory