Match the following List-I with List-II 

	COLUMN-I		COLUMN-II
P)	An urn contains five balls, two balls are drawn and are found to be white. If probability of all the balls in urn are white is k, then	1)	$k=\frac{31}{91}$
Q)	Out of 15 consecutive integers three are selected at random, then the probability of the sum is divisible by 3 is k, then	2)	$k=\frac{3}{16}$
R)	If 3 different cards are placed at random and independently in 4 boxes lying in a straight line (one box can have more than one card). Then the probability of the cards going into 3 adjacent boxes is k, then	3)	$k=\frac{3}{4}$
S)	A box contains 4 Red balls and 1 black ball. Balls are drawn one by one without replacement. If the 5th ball drawn is Red then the probability that the 3rd ball drawn was Red is k, then k =	4)	$k=\frac{1}{2}$