Ker(o) = {16 30 Let G be a gmup and H be a cyclic group and o be a group homomorphism from G onto H, then D-H) = G is 24. Abeliar: Group (B) (D) (A) Not Abelian (C) Cyclic none of these Contac Lfe
c because under onto homomorphism cyclic and abelian property is preserved...or we can say that onto homomorphism map cyclic group to cyclic or abelian to abelian