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1. Homework Statement
Let G be a finite abelian group of odd order. Prove that the product of all the elements
of G is the identity.
3. The Attempt at a Solution
easy to see the case when each element has inverse which is not itself.
Let G be a finite abelian group of odd order. Prove that the product of all the elements
of G is the identity.
3. The Attempt at a Solution
easy to see the case when each element has inverse which is not itself.