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

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

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

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

Find n , if (n+2)! =2550xxn !

If a_(1), a_(2), a_(3), ………, a_(n) ….. are in G.P., then the determinant Delta = |(""loga_(n)" "loga_(n + 1)" "log_(n + 2)""),(""loga_(n + 3)" "loga_(n + 4)" "log_(n + 5)""),(""loga_(n + 6)" "loga_(n + 7)" "log_(n + 8)"")| is equal to