Given a point on the unit circle $(a, b)$, find the value of cos($ heta$) and sin($ heta$)
Answer 1
Daniel Carter
Given a point on the unit circle $(a, b)$, we can find $\cos(\theta)$ and $\sin(\theta)$:
The coordinates of the point on the unit circle, $(a, b)$, represent the values of $\cos(\theta)$ and $\sin(\theta)$, respectively.
Thus,
$ \cos(\theta) = a $
$ \sin(\theta) = b $
Answer 2
Emma Johnson
Given a point on the unit circle $(a, b)$, $cos( heta)$ and $sin( heta)$ can be directly determined as:
$ cos( heta) = a $
$ sin( heta) = b $
Answer 3
Maria Rodriguez
For the point $(a, b)$ on the unit circle:
$ cos( heta) = a $
$ sin( heta) = b $
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