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The number of values of `yin[-2pi,2pi]` satisfying the equation `|sin2x|+|cos2x|=|siny|` is 3 (b) 4 (c) 5 (d) 6

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The number of values of `yin[-2pi,2pi]` satisfying the equation `|sin2x|+|cos2x|=|siny|` is 3 (b) 4 (c) 5 (d) 6
A. 3
B. 4
C. 5
D. 6
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Correct Answer - B
We have `|sin 2x|+|cos 2 x|=|sin y|`
on squaring, we get `1 +|sin 4x|= sin^(2) y`
`L.H.S. ge 1`, but `R.H.S. le 1`
So solution is possible only when `|sin y|=1`, Thus,
`sin y= pm 1" "rArr y= pm pi/2, pm (3pi)/2`
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