Match the Following: 

	Column I		Column II
(A)	Number of ways to select n objects from 3n objects of which only n are identical and rest are distinct is  $k^{2n-1}+\frac{1}{k}\frac{\left(kn\right)!}{{(n!)}^2}$, where k is	(P)	3
(B)	If maximum number of points of intersection of diagonals interior to a convex polygon of n sides is  $n_{C_{\lambda }}$, then $\lambda$ is	(Q)	2
(C)	Five digit numbers of different digits can be made in which digits are in descending order is ${10}_{C_{\mu }},$ then  $\mu$ is	(R)	4
(D)	Number of terms in expansion of ${(1+{2023}^{1/3})}^8$ which are free from radical sign(s)are	(S)	5
		(t)	1