If the angle made by the tangent at the point ( $x_0$,$y_0$ ) on the curve $x=12(t+\sin t \cos t), y=12(1+\sin t)^2$, with $0

Question

If the angle made by the tangent at the point ( $x_0$,$y_0$ ) on the curve

$x=12(t+\sin t \cos t), y=12(1+\sin t)^2$, with $0<t<\frac{\pi}{2}$, with the positive $\mathbf{x}$-axis is $\frac{\pi}{3}$, then $y_0$ is equal to:

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If the angle made by the tangent at the point ( \(x_0\),\(y_0\) ) on the curve \(x=12(t+\sin t \cos t), y=12(1+\sin t)^2…