Find the missing coordinate of P, using the fact that P lies on the unit circle in the given quadrant. The point P is on the unit circle. Find P(x,y) from the given information. The x-coordinate of P is 135, and the y-coordinate is negative. P(x,y)=(1 The point P is on the unit circle. Find P(x,y) from the given information. The x-coordinate of P is 36, and P lies below the x-axis. P(x,y)=(36,33) Find the terminal point P(x,y) on the unit circle determined by the given value of t. t=4P(x,y)=( 12. [-/1 Points] Find the terminal point P(x,y) on the unit circle determined by the given value of t. t=23 Find the terminal point P(x,y) on the unit circle determined by the given value of t. t=45P(x,y)=( 15. [-/1 Points ] Find the terminal point P(x,y) on the unit circle determined by the given value of t. t=67 Show that the point is on the unit circle. (43,47) We need to show that the point satisfies the equation of the unit circle, that is, x2+y2=