If `f(x)` is a polynomial of `nth` degree then `int e^x f(x)dx=` Where `f^n(x)` denotes `nth` order derivative of `f(x)` `w.r.t. x `

Let f(x)=(x^(3)+2)^(30) If f^(n)(x) is a polynomial of degree 20 where f^(n)(x) denotes the n^(th) derivativeof f(x) w.r.t x then then value of n is

Let f(x)=(x^3+2)^(30) If f^n (x) is a polynomial of degree 20 where f^n(x) denotes the n^(th) derivativeof f(x) w.r.t x then then value of n is

If f(x)=logx , then the derivative of f (logx)w.r.t.x is

If f(x) =tan ^(-1)x,then derivative of f(tan x) w.r.t. f(cot x) is

If 2f(x)+f(-x)=1+x" find "f'(10) where f'(x) denote derivative of f(x).

If 2f(x)+f(-x)=1+x,find f'(10),where f'(x) denote derivative of f(x).

f(x)=int(dx)/(sin^(6)x) is a polynomial of degree

Let f(x) be a polynomial.Then,the second order derivative of f(e^(x)) is

Let f(x) be a polynomial.Then, the second order derivative of f(e^x) is