Rishita Asked a Question
January 20, 2021 1:18 pmpts 30 pts
Let G be a group satisfying the property that f : Gto Z221 is a homomorphism implies that f (g) = 0 ,  for all gbelong toG, then a possibilities for G are (a) Z21 (b) Z91 (c) Z9 (d) Z4
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  • Anonymous User
    all options are correct because this is a trivial homomorphism and for any two group there exist one trivial homomorphism between them.
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  • Anonymous User thankyou
    all options are correct because this is a trivial homomorphism and for any two group there exist one trivial homomorphism between them.
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