Given a point on the unit circle at an angle $ heta $, find the coordinates of the point.
Answer 1
To find the coordinates of a point on the unit circle at an angle $ \theta $, use the definitions of sine and cosine.
The coordinates of the point are given by:
$ (\cos(\theta), \sin(\theta)) $
Answer 2
Given $ heta $ is the angle, the coordinates of the point on the unit circle can be written as:
$ x = cos( heta) $
$ y = sin( heta) $
Therefore, the point is:
$ (cos( heta), sin( heta)) $
Answer 3
The coordinates of the point at an angle $ heta $ on the unit circle are:
$ (cos( heta), sin( heta)) $
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