An abelian group of order 6 is cyclic which has an element of order 3 || Group Theory || Bsc math

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if an abelian group of order 6 contains an element of order 3 show that it must be cyclic if an abelian group of order 6 contains an element of order 3 show that it must be cyclic
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Four elements of Abelian group of order 6 are given. Write down two missing elements of group. Four elements of Abelian group of order 6 are given. Write down two missing elements of group.
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