Two finite sets A and B consist of m and n elements respectively. The number of subsets in A exceeds that of B by 112. Find the values of m and n.

Two finite sets A and B have m and n elements respectively. If the total number of subsets of A is 112 more than the total number of subsets of B, then the value of m is

Two finite sets A and B have m and n elements respectively. If the total number of subsets of A is 112 more than the total number of subsets of B, then the value of m is :

Two finite sets A and B have p and q elements respectively (p>q). The number of subsets of power set of A is 240 more than the total number of subsets of power set of B.Then p+ q is

Two finite sets A and B have m and n element respectively. If the total number of subsets of A is 112more than the total number of subsets of B, then the value of m is

Two finite sets A and B have m and n elements respectively. If the total number of substs of A is 112 more than the total number of subsets of B, then the value of m is a)7 b)9 c)10 d)12

Two finite sets A and 8 have m and n element respectively.If the total number of subsets of A is 112more than the total number of subsets of B, then the value of m is

Two finite sets A and B have n and 2 elements respectively. For n ge 2 , if the number of surjections from A to B are 62, then n =

Two finite sets A and B have m and n elements respectively. Find the maximum and minimum elements are in A cupB.