Find the set of all real values θ∈[0,2π)\theta \in [0, 2\pi)θ∈[0,2π) such that sin2(θ)−sin(θ)−2<0\sin^2(\theta) - \sin(\theta) - 2 < 0sin2(θ)−sin(θ)−2<0.
[0,2π)[0, 2\pi)[0,2π)
[0,π2)∪(π2,2π)[0, \frac{\pi}{2}) \cup (\frac{\pi}{2}, 2\pi)[0,2π)∪(2π,2π)
[0,3π2)∪(3π2,2π)[0, \frac{3\pi}{2}) \cup (\frac{3\pi}{2}, 2\pi)[0,23π)∪(23π,2π)
None of the above