4sin theta cos theta = 1 - 2sin theta + 2 cos theta
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4sinαcosα = 1+2cosα-2sinα
1+2cosα-2sinα-4sinαcosα = 0
Now, factorizing them, we get,
(1+2cosα) - 2sinα(1+2cosα) = 0
(1-2sinα)(1+2cosα) = 0
1-2sinα = 0 or 1+2cosα = 0
Sinα = ½ or cosα = -1/2
Sinα = Sinπ/6 or cosα = cos2π/3
So, α = nπ+(-1)^nπ/6 or α = 2nπ+- 2π/3
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