Number of solutions of 4cos-cosxl) = |x| is equal
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y=4 ∣cosx∣ and y=2 sin∣x∣
∴2∣cosx∣=sin∣x∣
The total number of solutions for the given equation is equal to the number of points of intersection of curves y=2∣cosx∣ and y=sin∣x∣.
Clearly, the two curves intersect at four points. So, there are four solutions of the given equation.
Hence, option 'B' is correct.
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