Let  $A=\{1,2,3,4\},B=\{1,2,3,4,5,6,7,8\}$

	Column-I		Column-II
P)	$The number of functions f:\text{B}\to \text{A},suchthat$ $if x_1>x_2, then f\left(x_1\right)\ge f\left(x_2\right)\forall x_1,x_2\in B$ $is \text{N}. Then the sum of digits of \text{N is}$	(1)	7
Q)	$$\begin{gathered} The number of onto functions f:\text{B}\to A \\ such that if x_1>x_2, then f\left(x_1\right)\le f\left(x_2\right) \\ \forall x_1, x_2\in \text{B} is\text{N}. Then the sum of digits of N is \end{gathered}$$	(2)	8
R)	$$\begin{gathered} The numbers of one-one function f:\text{A}\to \text{B } \\ such that f\left(x\right)\ne x\forall x\in \text{A} is \text{N}. \\ Then the sum of digits of \text{N} is \end{gathered}$$	(3)	9
S)	$$\begin{gathered} The number of one-one function f:\text{A}\to \text{B } \\ such that there are exactly two, x, \\ x\in \text{A} for which f\left(x\right)=x is \text{N}. Then the \\ sum of digits of \text{N} is \end{gathered}$$	(4)	10
		(5)	12