#Show that a group G is abelian if and only if (ab)^2= a^2b^2,for all a,b belong to G.

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Show that a group 𝐺 is an abelian iff (ab)^2=a^2b^2 ,for all a,b∈𝐺 Show that a group 𝐺 is an abelian iff (ab)^2=a^2b^2 ,for all a,b∈𝐺
Prove that a group G is abelian if and only if (ab)^2 = a^2 b^2 for all a,b ∈ G | NERDY CREW Prove that a group G is abelian if and only if (ab)^2 = a^2 b^2 for all a,b ∈ G | NERDY CREW
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Lecture 20 - If (a*b)^2 = a^2 * b^2 then G is abelian group. Lecture 20 - If (a*b)^2 = a^2 * b^2 then G is abelian group.
Discrete Mathematics | Algebraic Structures | G is an abelian group if and only if (a*b)^2=a^2 * b^2 Discrete Mathematics | Algebraic Structures | G is an abelian group if and only if (a*b)^2=a^2 * b^2
Let G be a group, show that G is abelian if and only if (ab)^2 =a^2 b^2 For all a, b belongs to G Let G be a group, show that G is abelian if and only if (ab)^2 =a^2 b^2 For all a, b belongs to G