If y=4/sin theta + cos theta then minimum valuebof y is

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y = \frac{2}{s i n θ + \sqrt{3} c o s θ}

x {sin}^{3} θ + y {cos}^{3} θ = sin θ cos θ

x sin θ = y cos θ

x^{2} + y^{2} = 1

4 {sin}^{3} θ = 3 sin θ - sin 3 θ

4 {cos}^{3} θ = 3 cos θ + cos 3 θ

If y = 2/(sin theta + √3 cos theta), then find the minimum value of y

x = cos θ + θ sin θ

y = sin θ - θ cos θ

y_{2}

x sin θ + y sin 2 θ + z sin 3 θ =

sin 4 θ, (θ ≰ n π)

8 {cos}^{3} θ - 4 z {cos}^{2} θ - 2 (y + 2) cos θ =

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