Find the coordinates of the point on the unit circle that corresponds to an angle of $ pi/3 $
Answer 1
Abigail Nelson
To find the coordinates of the point on the unit circle at an angle of $ \pi/3 $ , we use the fact that the unit circle
Answer 2
Ava Martin
The coordinates on the unit circle at an angle of $ pi/3 $ are determined by $ (cos( heta), sin( heta)) $. For $ heta = pi/3 $:
$ cos(pi/3) = frac{1}{2} $
$ sin(pi/3) = frac{sqrt{3}}{2} $
Thus, the coordinates are:
$ left( frac{1}{2}, frac{sqrt{3}}{2}
ight) $
Answer 3
Henry Green
For $ heta = pi/3 $, the coordinates are:
$ cos(pi/3) = frac{1}{2} $
$ sin(pi/3) = frac{sqrt{3}}{2} $
So, the coordinates are:
$ left( frac{1}{2}, frac{sqrt{3}}{2}
ight) $
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