Two players, $P_{1}and{P}_2,$ play a game against each other. In every round of the game, each player rolls a fair die once, where the six faces of the die have six distinct numbers. Let x and y denote the readings on the die rolled by  $P_{1}and{P}_2,$  respectively. If x > y, then P₁ scores 5 points and  $P_2$ scores 0 point. If x = y, then each player score 2 points. If x < y, then P₁ scores 0 point and  $P_2$  scores 5 points. Let  $X_{i}and{Y}_i$ be the total scores of  $P_{1}and{P}_2,$ respectively, after playing the i^th round.

	List – I		List – II
I)	Probability of  $(X_2\ge Y_2)$   is	P)	$\frac{3}{8}$
II)	Probability of  $(X_2>Y_2)$  is	Q)	$\frac{11}{16}$
III)	Probability of   $(X_3=Y_3)$ is	R)	$\frac{5}{16}$
IV)	Probability of  $(X_3>Y_3)$   is	S)	$\frac{355}{864}$
		T)	$\frac{77}{432}$

The correct option is