Identify the quadrant of the unit circle where the angle $ heta = frac{3pi}{4} $ lies

To identify the quadrant where the angle $ \theta = \frac{3\pi}{4} $ lies, we need to examine the unit circle.

$ \frac{3\pi}{4} $ is in radians.

The angle $ \theta = \frac{3\pi}{4} $ is less than $ \pi $ but more than $ \frac{\pi}{2} $.

Therefore, $ \theta = \frac{3\pi}{4} $ is in the second quadrant.

To identify the quadrant where the angle $ heta = frac{3pi}{4} $ lies:

The angle $ heta = frac{3pi}{4} $ is between $ frac{pi}{2} $ and $ pi $.

Hence, it is in the second quadrant.

Angle $ heta = frac{3pi}{4} $ lies in the second quadrant.

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