4. Give an example of a group with the property described or explain why no example exists for the following statements. a. A finite cyclic group with five generators. b. A cyclic group with no proper subgroup. c. A non-cyclic group with prime order.
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- Let H and K be subgroups of a group G and K a subgroup of H. If the order of G is 24 and the order of K is 3, what are all the possible orders of H?Exercises 10. Find an isomorphism from the multiplicative group to the group with multiplication table in Figure . This group is known as the Klein four group. Figure Sec. 16. a. Prove that each of the following sets is a subgroup of , the general linear group of order over . Sec. 3. Let be the Klein four group with its multiplication table given in Figure . Figure Sec. 17. Show that a group of order either is cyclic or is isomorphic to the Klein four group . Sec. 16. Repeat Exercise with the quaternion group , the Klein four group , and defined byTrue or False Label each of the following statements as either true or false. In a Cayley table for a group, each element appears exactly once in each row.
- Exercises 30. For an arbitrary positive integer, prove that any two cyclic groups of order are isomorphic.9. Find all homomorphic images of the octic group.15. Assume that can be written as the direct sum , where is a cyclic group of order . Prove that has elements of order but no elements of order greater than Find the number of distinct elements of that have order .
- 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.If a is an element of order m in a group G and ak=e, prove that m divides k.25. Prove or disprove that every group of order is abelian.