If `n!, 3n!` and `(n-1)!` are in G.P then `n!, 5n!` and `(n+1)!` are in

lf n! ,3n! and (n+1)! are in G.P, then n!, 5n! and (n+1)! are in

lf n! , 3xxn! and (n+1)! are in G P, then n!, 5 x n! and (n+1)! are in

lf n! , 3xxn! and (n+1)! are in G P, then n!, 5 x n! and (n+1)! are in

lf n! , 3xxn! and (n+1)! are in G P, then n!, 5 x n! and (n+1)! are in

lf n! ,3xxn! and (n+1)! are in G P, then n!, 5 x n! and (n+1)! are in

If n!,3xx n! and (n+1)! are in G.P.then n!,5xx n! and (n+1)! are in

STATEMENT-1 : If the arithmetic mean of (b-c)^(2) , (c -a)^(2) and (c-a)^(2) is same as the arithmetic mean of (b + c - 2a)^(2) , (c + a - 2b)^(2) and (a + b - 2c)^(2) then a, b, c are equal STATEMENT-2 : If logx, logz (x, y, z gt ) are in GP then 2x + log(bx) , 3x + log (by), 4x + log(bz) are in AP STATEMENT-3 : If n! , 3 xx n! and (n+1) ! are in G.P. then n!, 5 xx n! and (n+1) ! are in A.P.

If P(2n+1, n-1) : P(2n-1, n) = 3 : 5 then

If (1-sqrt(2))^(n),1,(1+sqrt(2))^(n) are in G.P., then n can be