(v)(log x)^(cos x)

Differentiate the function (log x)^(cos x)

Differentiate the functions (log x)^(cos x)

Integrate log(sin x)^(cos x)

If int (f(x))/(log cos x) dx = - log(log cos x) + C , then f(x) is equal to a)tan x b) -sin x c) -cos x d) -tan x

int[sin(log x)+cos(log x)]dx =

int (tan x)/(log (cos x))dx

If y=(log x)^(x)+(x)^(cos x), then find (dy)/(dx)

Evaluate: int((cos x)/(x)-log x^(sin x))dx

If: (log_(cos x) sin x) + (log_(sin x)cos x)=2 , then, in general, x=