desperate help on cyclic subgroups?
Let phi be a map.
phi:G-->H be a group homomorphism.
Given that the order of G=1001 and the order of H=792. Show that the image of phi is cyclic.
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Let phi be a map.
phi:G-->H be a group homomorphism.
Given that the order of G=1001 and the order of H=792. Show that the image of phi is cyclic.
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please see my response to your previous post of this question.