3sin2x > 1
sin2x > 1/3
arcsin(1/3) + 2πk < 2x < π - arcsin(1/3) + 2πk, k∈Z
(1/2)*arcsin(1/3) + πk < x < π/2 - (1/2)*arcsin(1/3) + πk, k∈Z
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3sin2x > 1
sin2x > 1/3
arcsin(1/3) + 2πk < 2x < π - arcsin(1/3) + 2πk, k∈Z
(1/2)*arcsin(1/3) + πk < x < π/2 - (1/2)*arcsin(1/3) + πk, k∈Z