The least positive integer value of `n` satisfying the inequality `C(10, n-1) > 2 C(10,n)` is

The least positive intergral value of n which satisfies the inequality ""^(n-1) C_(3) + ^(n-1) C_(4) gt ^(n) C_(3) is

The least possible is integral value of x satisfying the inequality .^10C_(x-1)gt2.^10C_x is (A) 8 (B) 9 (C) 10 (D) 11

The least possible is integral value of x satisfying the inequality .^10C_(x-1)gt2.^10C_x is (A) 8 (B) 9 (C) 10 (D) 11

The least positive integral value of x which satisfies the inequality ""^(10)C_(x-1)gt2.""^(10)C_(x) is

The number of positive integers satisfying the inequality C(n+1,n-2) - C(n+1,n-1)<=100 is

The number of positive integers satisfying the inequality C(n+1,n-2) - C(n+1,n-1)<=100 is

The number of positive integers satisfying the inequality C(n+1,n-2) - C(n+1,n-1)<=100 is

The number of positive integers satisfying the inequality C(n+1,n-2)-C(n+1,n-1)<=100 is

The number of positive integers satisfying the inequality C(n+1,n-2)-C(n+1,n-1)<=100 is

The smallest value of x satisfying the inequality ""^(10)C_(x-1)gt 2""^(10)C_x is :