use the given point, p, on the unit circle to find the value of sine and cosine of t.\np is at the point…

use the given point, p, on the unit circle to find the value of sine and cosine of t.\np is at the point (-0.3384, 0.941).\nsin(t)=\ncos(t)=\nquestion help: message instructor

use the given point, p, on the unit circle to find the value of sine and cosine of t.\np is at the point (-0.3384, 0.941).\nsin(t)=\ncos(t)=\nquestion help: message instructor

Answer

Explanation:

Step1: Recall the unit - circle definitions

On the unit circle (x^{2}+y^{2}=1), for a point (P=(x,y)) corresponding to an angle (t), (\sin(t)=y) and (\cos(t)=x).

Step2: Identify (x) and (y) values

Given the point (P=(- 0.3384,0.941)), here (x=-0.3384) and (y = 0.941).

Answer:

(\sin(t)=0.941) (\cos(t)=-0.3384)