If set A={2,2,2,....,n times} , set B={3,3,3,3....m times} and set C={11,11,11...k time} , then in terms of m,n and k , how many possible subsets from sets A,B, and C can be created ?  Choose the correct choice from the following choices.
A) k(n+m+mn)+ k	B) (1+n+m+mn)(k+1)	C) k^2(mn+n/m)	D) kmn(k+m+n)	E) None of the above
The number of subsets is (m + 1)(n + 1)(k + 1). The answer is not given in that form. Instead, the first two factors have been FOILed together:   (mn + m + n + 1)(k + 1).   ANSWER:(1+n+m+mn)(k+1)
<result>B</result>
If set A={2,2,2,....,n times} , set B={3,3,3,3....m times} and set C={11,11,11...k time} , then in terms of m,n and k , how many possible subsets from sets A,B, and C can be created ?