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Sep 24, 2014 · Since Z itself is cyclic (Z = h1i), then by Theorem 6.6 every subgroup of Z must be cyclic. We therefore have the following. Corollary 6.7. The subgroup of hZ,+i are precisely the groups nZ = hni (under +) for n ∈ Z. Exercise 6.20. Find the number of elements in the cyclic subgroup of the group

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(c) Find a noncyclic subgroup of order 4 in P15. I thought P15 was cyclic and a subgroup of a cyclic group is cyclic, right??? (d) To what well known group is (c) isomorphic?

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