If `n(A)=2` and total number of possible relations from set A to B is 1024, then n(B) is

If n(A)=2 and total number of relations from A to B is 1024, then number of elements in B is (A) 4 (B) 5 (C) 6 (D) none of these

If n(A)=2 and total number of relations from A to B is 1024, then number of elements in B is (A) 4 (B) 5 (C) 6 (D) none of these

Let there be two sets A&B , such that A={a,b} & \ n(B)=4 ,then total number of possible relations defined from set B to set A is

" Let there be two sets "A&B" ,such that "A={a,b} & n(B)=4" ,then total number of possible relations defined from set "B" to set "A" is "

If the total number of relations form set A to set B is 1024, and n(A)gt1, n(B)gt1, then (A) n(A)=2, n(B)=5 (B) n(A)=5, n(B)=2 (C) n(A)=10, n(B)=1 (D) n(A)=1, n(B)=10

If the total number of relations form set A to set B is 1024, and n(A)gt1, n(B)gt1, then (A) n(A)=2, n(B)=5 (B) n(A)=5, n(B)=2 (C) n(A)=10, n(B)=1 (D) n(A)=1, n(B)=10

Given n(A)=3,n(B)=2, and the number of relations from A to B is x ,then x-60 is

If A contains 4 elements and B contains 3 elements, then total number of distinct relations from a set A to set B is

Show that the total number of binary operation from set A to A is n^(n^(2)).

n(A)= m, n (B) = n. The total number of non empty relation from A to B is……..