Question

The point P lies on the unit circle, making an angle of measure theta with the positive x-axis.

Use the cosine and sine functions to express the exact coordinates of P in terms of angle theta

Answer 1

Answer:

$Horizontal -distance= cos\theta\\Vertical -distance= sin\theta\\P(cos\theta, sin\theta)$

Step-by-step explanation:

$Horizontal -distance= cos\theta\\Vertical -distance= sin\theta\\P(cos\theta, sin\theta)$