(c) Let G be the group with Cayley table given below. Show that G is not a group. d * e a b C e e a b C d a b 00 a e с d b b C e b a с C d b e C dd b a C e
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- Find the right regular representation of G as defined Exercise 11 for each of the following groups. a. G={ 1,i,1,i } from Example 1. b. The octic group D4={ e,,2,3,,,, }.Let G be a group and Z(G) its center. Prove or disprove that if ab is in Z(G), then ab=ba.Show that a group of order 4 either is cyclic or is isomorphic to the Klein four group e,a,b,ab=ba.
- 24. Let be a group and its center. Prove or disprove that if is in, then and are in.Find the normalizer of the subgroup (1),(1,3)(2,4) of the octic group D4.Let G be a group of order 3 and identity e. If the other elements are a and b, use the Latin square property to draw up the group table for G, and deduce that a3 = e
- Let G be a group of order 3 and identity e. If the other elements are a and b, use the Latin squareproperty to draw up the group table for G, and deduce that a3 = eWrite out the Cayley table for the group {1, -1, i, -i} under multiplication where i = sqrt(-1). (In general, we apply the row element on the left of the column element.)please dont provide hand written solution RRr