If `f(x)=e^(sin(logcosx)` and `g(x)=log cos x`, then what is the derivative of f(x) with respect to g(x) ?

If f(x)=e^(sin(log cos x)) and g(x)=log cos x , then what is the derivative of f(x) with respect to g(x) ?

If f(x)=e^(sin(log cos x)) and g(x)=log cos x then what is the derivative of f(x)g(x)?

What is the derivative of sin("ln"x)+cos("lnx") with respect to x at x=e?

Parametric derivative || Derivative OF f(x) with respect to g(x)

Find the derivative of sin x. "log"_(e) x with respect to x.

Find the derivative of sin x. "log"_(e) x with respect to x.

If F(x)=int_(e^(2x))^(e^(3x))(t)/(log_(e)t)dt, then the first derivative of F(x) with respect to ln x at x=ln2 is

If intf(x)/(logcosx)dx=-log(logcosx)+c , then f(x) is equal to

If intf(x)/(logcosx)dx=-log(logcosx)+c , then f(x) is equal to

Differentiate f(x)=log_(a)x with respect to g(x)=a^(x) .