If curve dydx=y2cotx2(1−yln√sinx) passes through (π2,10) and x∈ – InterviewSolution

1.	If curve dydx=y2cotx2(1−yln√sinx) passes through (π2,10) and x∈(0,π) then [y(π3)10]=, where [.] is the greatest integer function
Answer» If curve $\frac{d y}{d x} = \frac{y^{2} cot x}{2 (1 - y ln \sqrt{sin x})}$ passes through $(\frac{π}{2}, 10)$ and $x \in (0, π)$ then $[\frac{y (\frac{π}{3})}{10}] =$ , where $[.]$ is the greatest integer function

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