Find the value of $ an( heta)$ using the unit circle
Answer 1
Matthew Carter
To find the value of $\tan(\theta)$ using the unit circle, we need to know the coordinates of the point on the unit circle that corresponds to the angle $\theta$.
On the unit circle, the coordinates of a point can be given as $(\cos(\theta), \sin(\theta))$.
The tangent of the angle $\theta$ is given by:
$ \tan(\theta) = \frac{\sin(\theta)}{\cos(\theta)} $
Hence, if we know $\cos(\theta)$ and $\sin(\theta)$, we can find $\tan(\theta)$ by dividing $\sin(\theta)$ by $\cos(\theta)$.
Answer 2
Alex Thompson
To find the value of $ an( heta)$ using the unit circle, locate the point on the unit circle at the angle $ heta$.
The coordinates of this point are $(cos( heta), sin( heta))$.
The tangent function is defined as:
$ an( heta) = frac{sin( heta)}{cos( heta)} $
Therefore, if we have the values of $cos( heta)$ and $sin( heta)$, we can compute $ an( heta)$.
Answer 3
Emily Hall
To find the value of $ an( heta)$ using the unit circle, use the coordinates $(cos( heta), sin( heta))$.
Then,
$ an( heta) = frac{sin( heta)}{cos( heta)} $
Start Using PopAi Today