4. Let G1 and G2 be groups and let f: G1 +G2 be an isomorphism. Suppose that G1 is abelian. Using the definition of an i
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4. Let G1 and G2 be groups and let f: G1 +G2 be an isomorphism. Suppose that G1 is abelian. Using the definition of an i
4. Let G1 and G2 be groups and let f: G1 +G2 be an isomorphism. Suppose that G1 is abelian. Using the definition of an isomorphism, prove that G2 must be abelian as well.
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