A positive integer is said to be good if there exists a partition of into disjoint proper subsets such that the sum of the numbers in each subset of the partition is How many good numbers are there?
There is a set of ordered pairs in which each pair has a vowel as first element and a consonant as second element. It is given that How many elements will be there in power set of ?
Two finite sets have and elements. The total number of subsets of the first set is more than the total number of subsets of the second. The values of and respectively, are
Two finite sets and have and elements respectively. If the total number of subsets of is more than the total number of subsets of , then the value of is