If 2(1+tanα+tan2α+⋯∞)=√3+1, where 0<α<π4, then the sum of th – InterviewSolution

1.	If 2(1+tanα+tan2α+⋯∞)=√3+1, where 0<α<π4, then the sum of the solutions of the equation sinθ=sinα in [0,4π] is equal to
Answer» If $2 (1 + tan α + {tan}^{2} α + \dots \infty) = \sqrt{3} + 1,$ where $0 < α < \frac{π}{4},$ then the sum of the solutions of the equation $sin θ = sin α$ in $[0, 4 π]$ is equal to

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