Find the coordinates on the unit circle corresponding to an angle $ heta $

To find the coordinates on the unit circle corresponding to an angle $ \theta $ , we use the parametric equations of the unit circle:

$ x = \cos(\theta) $

$ y = \sin(\theta) $

Thus, the coordinates are given by:

$ (x, y) = (\cos(\theta), \sin(\theta)) $

To determine the coordinates on the unit circle for an angle $ heta $ , use the following trigonometric identities:

$ x = cos( heta) $

$ y = sin( heta) $

The coordinates are:

$ (cos( heta), sin( heta)) $

The coordinates on the unit circle for an angle $ heta $ are:

$ (x, y) = (cos( heta), sin( heta)) $

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