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Suppose G is a cyclic group with order n, and let |k| ≤ n. If we know ak = e, the identity element of G, then what must be true about k?

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Suppose G is a cyclic group with order n, and let |k| ≤ n. If we know a<sup>k</sup> = e, the identity element of G, then what must be true about k?





 
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