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Question

Solve the following equation
sinα=sin2α.

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Solution

sinα2cosαsinα=0
sinα(12cosα)=0
sinα=0 or 2cos(α)1=0
α=2πn and or cosα=12
α=π+2πn or α=π3+2πn, and α=4π3+2πn
Solution: x=2πn,x=π+2πn,x=π3+2πn,x=4π3+2πn.

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