Home
Class 12
MATHS
Let f (x) be a polynomial in x, then the...

Let f (x) be a polynomial in x, then the second derivative of `f(x^(e))` is

A

`f"(e^(x)).e^(x)+f'(e^(x))`

B

`f"(e^(x)).e^(2x)+f'(e^(x)).e^(2x)`

C

`f"(e^(x)).e^(2x)`

D

`f"(e^(x)).e^(2x)+f'(e^(x)).e^(x)`

Text Solution

Verified by Experts

The correct Answer is:
D
Promotional Banner

Similar Questions

Explore conceptually related problems

Let f(x) be a polynomial in x. Then the second derivative of f(e^(x))w.r.t.x is f''(e^(x))*e^(x)+f'(e^(x))f''(e^(x))*e^(2x)+f'(e^(x))*e^(2x)f''(e^(x))e^(2x)(d)f''(e^(x))*e^(2x)+f'(e^(x))*e^(x)

Let f(x) be a polynomial.Then,the second order derivative of f(e^(x)) is f(e^(x))e^(2x)+f'(e^(x))e^(x)( b) f(e^(x))e^(x)+f'(e^(x))(c)f(e^(^^)x)e^(^^)(2x)+f(e^(x))e^(x)(d)f(e^(x))

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

Let f(x) be a polynomial in x.They the derivative of f(e^(x)) is given by :

The derivative of f(x)=e^(2x) is

The derivative of f(x) = x^(4) e^(x) is

The derivative of f(x) = e^(e^(x^(2))) is

Derivative of f(x) = x + e^(x) is

The derivative of f(x) = (x^(4))/(e^(x)) is