The function $f(x)=log(\sin x)$ is ____________.
Answer & explanation
Correct answer: option 1
$f(x)=log(\sin x)$
so differentiating wrt x
$f'(x) = \cot x$ in $(0,\frac{π}{2})$ $\cot x>0$
$f(x)$ → increasing in $(0,\frac{π}{2})$
The function $f(x)=log(\sin x)$ is ____________.
Correct answer: option 1
$f(x)=log(\sin x)$
so differentiating wrt x
$f'(x) = \cot x$ in $(0,\frac{π}{2})$ $\cot x>0$
$f(x)$ → increasing in $(0,\frac{π}{2})$