" 39.If "f(1)=4,f'(1)=2," Find value of derivative of "log F(e^(^^)x)w.r" to "'x'

If f(1)=4,f'(1)=2 then find the value of derivative of log f(e^(x)) with respect to x at the point x=0

If f(1)=4,f'(1)=2, find the value of the derivative of log(f(e^(x))) with respect to x at the point x=0.

If f(1)=4 , f^(prime)(1)=2 , find the value of the derivative of log(f(e^x)) with respect to x at the point x=0 .

f(x)=log_(e)x, find value of f(1)

Find the derivative of x=log(1+sqrty) w.r. to x.

If (1)/(f(x)) is a anti-derivative of log[f(x)]^(2)+c then f(x)=...

Find the derivatives w.r.t. x : log[sqrt(f(x))]

Find the derivatives w.r.t. x : cos^(-1)[f(x)]

The derivative of function f(x) = log_e(2x) w.r.t. t is

The derivative of function f(x) = log_e(2x) w.r.t. t is