Theorem 2.1. Cauchy’s Theorem: Abelian Case: Let G be a finite
abelian group and p be...
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Theorem 2.1. Cauchy’s Theorem: Abelian Case: Let G be a finiteabelian group and p be a prime such that p divides the order of Gthen G has an element of order p.
Problem 2.1. Prove this theorem.
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