int(log(sin x)+x cot x)dx=

int log(sin x) . (cot x)dx .

int e^(x)(log sin x+cot x)dx

int sin(log x)dx

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

int (cot x)/(log (sin x) ) dx =

int_((pi)/(4))^((pi)/(2))e^(x)(log sin x+cot x)dx

Evaluate int(log(csc x-cot x))/(sin x)dx

int sin (ln x) dx

If int (f(x))/(log (sin x))dx =log [log sin x]+c , then f(x) =

Statement-1: int_(0)^(pi//2) x cot x dx=(pi)/(2)log2 Statement-2: int_(0)^(pi//2) log sin x dx=-(pi)/(2)log2