Determine the value of $ cos( heta) $ and $ sin( heta) $ for $ heta = frac{pi}{4} $
Answer 1
Benjamin Clark
To find the values of $ \cos(\theta) $ and $ \sin(\theta) $ when $ \theta = \frac{\pi}{4} $, we use the unit circle.
On the unit circle, when $ \theta = \frac{\pi}{4} $, both $ \cos(\theta) $ and $ \sin(\theta) $ are equal to:
$ \cos\left(\frac{\pi}{4}\right) = \sin\left(\frac{\pi}{4}\right) = \frac{\sqrt{2}}{2} $
Answer 2
William King
Using the unit circle, when $ heta = frac{pi}{4} $, we find:
$ cosleft(frac{pi}{4}
ight) = frac{sqrt{2}}{2} $
and
$ sinleft(frac{pi}{4}
ight) = frac{sqrt{2}}{2} $
Answer 3
Isabella Walker
For $ heta = frac{pi}{4} $,
$ cosleft(frac{pi}{4}
ight) = frac{sqrt{2}}{2} $
and
$ sinleft(frac{pi}{4}
ight) = frac{sqrt{2}}{2} $
Start Using PopAi Today