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B
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C
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D
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Solution
The correct option is A 4cos2xsinx−2sin2x=3sinx⇒sinx(4cos2x−2sinx−3)=0⇒sinx=0or4sin2x+2sinx−1=0⇒sinx=0or4sin2x+2sinx−1=0⇒sinx=−2±√4+168=−1±√54=√5−14⇒x=nπ+(−1)nπ10′nϵZ.