Consider the expansion of `(2x-1)^(15)` Algebraically least coefficient is `T_5` Algebraically greatest coefficient is `T_5` Numerically least coefficient is `T_(16)` Numerically greatest coefficient is `T_6`

The numerical coefficient of -12xy^(2) is

The interval in which x must lie so that the numerically greatest term in the expansion of (1 - x)^(21) has the numerically greatest coefficient, is

If the sum of all the binomial coefficients in (x+y)^n is 512 , then the greatest binomial coefficient is

If the coefficient of the 5^(th) term be the numerically the greatest coefficient in the expansion of (1-x)^n , then the positiveintegral value of n is

Find the greatest coefficient in the expansion of (a + b + c+ d)^(15) .

Coefficient of areal expansion of a solid is 2xx10^(-5).^(@)C^(-1) . Calculate its coefficient of linear expansion.

Find the greatest coefficient in the expansion of (1+2x//3)^(15)dot .

If the sum of the coefficients in the expansion of (1 + 2x)^(n) is 6561 , then the greatest coefficients in the expansion, is

If the sum of coefficient of first half terms in the expansion of (x+y)^n is 256 , then find the greatest coefficient in the expansion.

For the expansion (xsinp+x^(-1)cosp)^(10),(p in R), The greatest value of the term independent of x is (a)10 !//2^5(5!)^2 (b)the least value of sum of coefficient is zero (c)the greatest value of sum of coefficient is 32 (d)the least value of the term independent of x occurs when p=(2n+1)pi/4, n in Z