From a uniform disc of mass M and radius R, a concentric disc of radius R/2 is cut out for the remaining angular disc. I₁ is the moment of inertia about axis ‘1’, I₂ about 2, I₃ about ‘3’, and I₄ about ‘4’. Axes ‘1’ and ‘2’ are perpendicular to the disc and ‘3’ and ‘4’ are in the plane of disc. Axes ‘2’, ‘3’ and ‘4’ intersect at a common point.
 

 

	List - I		List - II
A)	I1 is equal to	P)	$\frac{21}{32}{\mathrm{MR}}^2$
B)	I2 is equal to	Q)	I1/2
C)	I3 + I4 is equal to	R)	$\frac{15}{32}{\mathrm{MR}}^2$
D)	I2 – I3 is equal to	S)	$\frac{15}{21}{\mathrm{MR}}^2$

	(A)	(B)	(C)	(D)
1)	R	P	P	Q
2)	P	Q	R	S
3)	P	Q	S	R
4)	Q	R	Q	S