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4sin(x/2) * cos(x/2) ≤ -1
2sin(x)<=-1
sin(x)<=-1/2
sin(x)=-1/2
x=(-1)^n*arcsin(-1/2)+pi*n
(-1)^n*arcsin(-1/2)+pi*n <=x <= (-1)^(n+1)*arcsin(-1/2)+pi*n>
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4sin(x/2) * cos(x/2) ≤ -1
2sin(x)<=-1
sin(x)<=-1/2
sin(x)=-1/2
x=(-1)^n*arcsin(-1/2)+pi*n
(-1)^n*arcsin(-1/2)+pi*n <=x <= (-1)^(n+1)*arcsin(-1/2)+pi*n>