Lecture 20 | Show that G is an abelian group, for x.x=e for all x in G | group theory by S M Yousaf

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12. If G is a group such that x.x=e for all x∈G then G is an abelian group 12. If G is a group such that x.x=e for all x∈G then G is an abelian group
If x^2 = e for all x in G then G is an abelian group proof If x^2 = e for all x in G then G is an abelian group proof
for all "x" belongs to a group G if "x.x=e" then show G is abelian group. for all "x" belongs to a group G if "x.x=e" then show G is abelian group.
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