If l = 2, m = 4
`{:("Column - I", "Column - II"), ("(A) "1/m, "(p) 2"), ("(B) "m/1, "(q) "16), ("(C) 1m", "(r) "1/2), ("(D) "1^(2)m, "(s) 8"), ("", "(t) 32"), ("", "(u) 1"):}`

If a/2=5, b/3=5 , then {:("Column - I", "Column - II"), ("(A) ab", "(p) 50"), ("(B) "a/b, "(q) "3/2), ("(C) "a^(2)+b^(2), "(r) 6"), ("(D) "1/((1/a+1/b)), "(s) "2/3), ("", "(t) 325"), ("", "(u) 150"):}

Match the following : {:(,"Column-I",,"Column-II"),((A),3s^(1),(p),n=3),((B), 3p^(1),(q), l=0),((C ), 4s^(1),(r ) , l=1),((D),4d^(1),(s),m=0),(,,(t),m=+-1):}

A semicircular ring has mass m and radius R as shown in figure. Let I_(1),I_(2),I_(3) and I_(4) be the moments of inertia of the four axes as shown. Axis 1 passes through centre and is perpendicular to plane of ring. Then, match the following columns. {:(,"Column-I",,"Column-II"),("(A)",I_(1),"(p)",(mR^(2))/(2)),("(B)",I_(2),"(q)",(3//2)mR^(2)),("(C)",I_(3),"(r)",mR^(2)),("(D)",I_(4),"(s)","Data is insufficient"):}

Four rods of equal length l and mass m each forms a square as shown in figure Moment of inertia about three axes 1,2 and 3 are say I_(1),I_(2) and I_(3) . Then, match the following columns {:(,"Column-I",,"Column-II"),("(A)",I_(1),"(p)",(4)/(3)ml^(2)),("(B)",I_(2),"(q)",(2)/(3)ml^(2)),("(C)",I_(3),"(r)",(1)/(2)ml^(2)),(,,"(s)","None"):}

{:(Column I,Column II),((A)1s,(p)m_(l)=0),((B)2p_(z),(q)"Nodal planes"=2),((C)3d_(xy),(r)"Radial nodes"=0),((D)3d_(z^(2)),(s)"Number of maxima"=1):}

Match Column - I with Column - II {:(,P,Q,R,S),((A),1,2,4,3),((B),2,1,4,3),((C ),4,1,3,2),((D ),4,3,2,1):}

{:(,"Column I",,"Column II"),((A), 1 "fermi",(p),10^(-13) m),((B),1 "X-ray unit",(q),10^(-15) m),((C),1 "angstrom",(r),10^(-10) m),((D),1 "Astronomical unit",(s),9.46xx10^(15) m),((E),1 "Light year",(t),3.26 "Light year"),((F),1 "Parse",(u),3.08xx10^(16) m),(,,(v),1.49xx10^(11)m):}