For any finite set  $S$ , let $n\left(S\right)$  denote the number of elements in  $S,$  suppose A and B are two subset of {1, 2, 3, 4, 5} that satisfy $n\left(A\right).n\left(B\right)=n(A\cap B).n(A\cup B)$  and $P\left(E\right)$  is the probability of occurrence of event E, then (where  $n\left(A\right)$  is number of elements in the set A)

	List- I		List – II
A)	$P(n\left(A\right)>n\left(B\right))$	P)	$\frac{32}{211}$
B)	$P(n\left(A\right)\le n\left(B\right))$	Q)	$\frac{211}{454}$
C)	$P\left(\frac{(n\left(A\right)=n\left(B\right))}{P(n\left(A\right)\ge n\left(B\right))}\right)$	R)	$\frac{32}{454}$
D)	$P(n\left(A\right)=n\left(B\right))$	S)	$\frac{243}{454}$
		T)	$\frac{32}{243}$