If In The Expression Of (1 + x)m (1 – x)n. The Coefficient Of x and x2 are 3 And – 6 Respectively, Then m is

The digit at unit place in the number 17¹⁹⁹⁵ + 11¹⁹⁹⁵ – 7¹⁹⁹⁵ is

If the sum of the coefficients in the expression of (1 + 2x)ⁿ is 6561. The greatest term in the expression at x = 1/2 is

The number of terms in the expression of (a + b + c)ⁿ, where n Ïµ N, is

The number of terms which are free from fractional powers in the expansion of (a^1/5 + b^2/3)⁴⁵, a ≠ b is

If n is an odd natural, then  equals

The coefficient of x^m in (1 + x)^r + (1 + x)^r+1 + (1 + x)^r+2 +….+ (1 + x)ⁿ. r≤ m ≤ n is

 respect to x, is

 is a polynomial of degree 5, then n

The number of terms in (1 + x)¹⁰¹ (1 + x² – x)¹⁰⁰ is