Prove that the cyclic group of order 3 is a group by doing the following
Question # 00183048
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Updated on: 01/30/2016 11:35 AM Due on: 01/30/2016
A. Prove that the cyclic group of order 3
is a group by doing the following:
1. State each step of your proof.
2. Provide written justification for each step of your proof.
B. Prove that the cyclic group of order 3 is isomorphic to Z3 under addition by
doing the following:
1. State each step of your proof.
2. Provide written justification for each step of your proof.

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Solution: Prove that the cyclic group of order 3 is a group by doing the following