Give an example of a finite group H of order n that is not cyclic, and...

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Give an example of a finite group H of order n that is not cyclic, and check that for every element a in your example H, a^n=e is still true my example is {a,b] a^2=b^2= (ab)^2=e)} not sure how to show that every element a in your example H, a^n=e is still true Give an example of a finite group H of order n that is not cyclic, and check that for every element a in your example H, a^n=e is still true my example is {a,b] a^2=b^2= (ab)^2=e)} not sure how to show that every element a in your example H, a^n=e is still true

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A finite group H of order n is not cyclic if it is not possible to express the elements of H as ... View the full answer