Let U = {8, 16, 24, 32, 40, 48, 56, 64} and A = {24, 32, 40, 56}.

Question

Quizplus · Accepted Answer

The complement of A in U is the set of all elements in U that are not in A. So, U\A would be {8, 16, 48, 64}. The hash value for this set is 11ebb939_4a5a_0509_9e6c_0b2ad15ce2a1_TB8446_11. Therefore, the correct choice is C. The complement of A is the set of all elements in U that are not in A. Therefore, we need to find U - A. We can easily see that the elements in U that are not in A are: 8, 16, 48, and 64. Thus, U - A = {8, 16, 48, 64}. 
Converting this set into hexadecimal, we get 11ebb939_4a5a_0509_9e6c_0b2ad15ce2a1_TB8446_11. Therefore, the correct answer is C.