(d) List the cosets in H/K, showing the elements in each coset.
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answer part d, e and f
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- Exercises 30. For an arbitrary positive integer, prove that any two cyclic groups of order are isomorphic.27. a. Show that a cyclic group of order has a cyclic group of order as a homomorphic image. b. Show that a cyclic group of order has a cyclic group of order as a homomorphic image.Exercises 35. Prove that any two groups of order are isomorphic.
- 3. Consider the group under addition. List all the elements of the subgroup, and state its order.Exercises 8. Find an isomorphism from the group in Example of this section to the multiplicative group . Sec. 16. Prove that each of the following sets is a subgroup of , the general linear group of order over .18. If is a subgroup of the group such that for all left cosets and of in, prove that is normal in.
- 4. Prove that the special linear group is a normal subgroup of the general linear group .Let G be a group of order pq, where p and q are primes. Prove that any nontrivial subgroup of G is cyclic.Let H be a torsion subgroup of an abelian group G. That is, H is the set of all elements of finite order in G. Prove that H is normal in G.