Question 2: Let A(G) be the set of all automorphisms of a group G. Prove that if G is a group having only two elements, then A(G) consists only of I. JL
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- Label each of the following statements as either true or false. Two groups can be isomorphic even though their group operations are different.15. Prove that if for all in the group , then is abelian.For a fixed group G, prove that the set of all automorphisms of G forms a group with respect to mapping composition.
- Let G be an abelian group of order 2n, where n is odd. Use Lagranges Theorem to prove that G contains exactly one element of order 2.Exercises 22. Let be a finite cyclic group of order with generators and . Prove that the mapping is an automorphism of .Let be a subgroup of a group with . Prove that if and only if .