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Question

Solve the following equation:
cosx+2cos2x=1

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Solution

cosx+2cos2x=1
cosx+2(cos2x1)=1
4cos2x+cosx3=0
4cos2x+4cosx3cosx3=0
(cosx+1)(4cosx3)=0
Either, cosx=1
x=(2n+1)π.
or, cosx=34
x=2nπ±cos1(34)

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