Identify the quadrant in which the angle $ heta $ lies
Answer 1
Samuel Scott
To identify the quadrant in which the angle $ \theta $ lies, follow these steps:
1. If $ 0 \leq \theta < \frac{\pi}{2} $, then the angle is in the first quadrant.
2. If $ \frac{\pi}{2} \leq \theta < \pi $, then the angle is in the second quadrant.
3. If $ \pi \leq \theta < \frac{3\pi}{2} $, then the angle is in the third quadrant.
4. If $ \frac{3\pi}{2} \leq \theta < 2\pi $, then the angle is in the fourth quadrant.
Answer 2
William King
To find the quadrant in which the angle $ heta $ lies:
1. If $ 0 leq heta < frac{pi}{2} $, it
Answer 3
Thomas Walker
To identify the quadrant of the angle $ heta $:
1. $ 0 leq heta < frac{pi}{2} $ is first quadrant.
2. $ frac{pi}{2} leq heta < pi $ is second quadrant.
3. $ pi leq heta < frac{3pi}{2} $ is third quadrant.
4. $ frac{3pi}{2} leq heta < 2pi $ is fourth quadrant.
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