Find the coordinates of the point on the unit circle where the angle is $frac{pi}{10}$ radians.

To find the coordinates of the point on the unit circle at an angle of $\frac{\pi}{10}$ radians, we use the cosine and sine functions:

$x = \cos\left(\frac{\pi}{10}\right)$

$y = \sin\left(\frac{\pi}{10}\right)$

Therefore, the coordinates are:

$\left( \cos\left(\frac{\pi}{10}\right), \sin\left(\frac{\pi}{10}\right) \right)$

Solving for the coordinates at the angle $frac{pi}{10}$ on the unit circle:

$x = cosleft(frac{pi}{10}
ight)$

$y = sinleft(frac{pi}{10}
ight)$

The exact coordinates are given by:

$left( cosleft(frac{pi}{10}
ight), sinleft(frac{pi}{10}
ight)
ight)$

The coordinates at $frac{pi}{10}$ are:

$x = cosleft(frac{pi}{10}
ight)$

$y = sinleft(frac{pi}{10}
ight)$

Coordinates: $left( cosleft(frac{pi}{10}
ight), sinleft(frac{pi}{10}
ight)
ight)$

Start Using PopAi Today