A set contains (2n+1) elements. The number of subsets of this set which contains more than `n` elements is

A set contains 2n+1 elements. The number of subsets of this set containing more than n elements :

A set contains (2n+1) elements. If the number of subsets of this set which contain atmost n elements is 4096, then n is

The number of subsets of a set containing n elements is

The number of subsets of a set containing n elements is :

The number of all subsets of a set containing 2n+1 elements which contains more than n elements is

Let A be a set containing ten elements. Then the number of subsets of A containing at least four elements is

The number of elements of the power set of a set containing n elements is

The number of all possible subsets of a set containing n elements ?

Two infinite sets have m and n elements. The number of subsets of the first set is 112 more than that of the second set. The values of m and n are, respectively.(a) 4, 7 (b) 7,4 (c) 4,4 (d) 7,7

A set B contain 2007 elements. Let C be the set consisting of subsets of B which contain at most 1003 elements. The number of elements is C is