The point(3√2, 3√2) lies on a circle centered at the origin.Find the values of the six trigonometric functions for theta .What is theta? Express it in both degrees and radians, and explain how you know.Find all of the angles within [-2pi, 2pi] which have the same cotangent as theta . Illustrate on the circle. What are the angles in degrees? One attached picture is the full question and the other picture is the work for the first 3 problems of those questions. part-1-of-week-2-individual-wr...(3v2, 3v21. The pointcentered at the origin.a. What is the radius of the circle? Showlies on a circleyour work.b. What is the equation of the circle?c. Draw the reference triangle for theangle O which has terminal sideintersecting the circle in this point,labeling the side lengths.d. Find the values of the six trigonometricfunctions for 0.e. What is 0? Express it in both degreesand radians, and explain how you know.f. Find all of the angles within l-27, 2)which have the same cotangent as U.|Illustrate on the circle. What are theangles in degrees?-3/5 and2. An angle 0 has cos 0 =tan 0 > 0.a. What Quadrant is O in?b. What are the coordinates of the pointwhere the terminal side of 0 intersectsthe unit circle? Show your work anddraw the point on the unit circle.c. Find the values of the remainingtrigonometric functions of . Show allwork. Solution 1: The radius r equals the lengthbetween (0, 0) and (3 – V2,3 – V2). Therefore,--(3 – V2- 0)° + (3 – VI - 0)*(3 – V2) + (3 – v2)*r =r =--= V2(3 – V2)= v² (3 – V2)3/2 – 2r =r =r =Solution 2: The equation of the circle with aradius r = 3/2 – 2 and centered at (0,0) is:3V(x – 0)² + (v – 0)² = (3 /2 – 2)x? + y? =18 + 4 – 12/2x² + y²=22 – 12 v2Solution 3:

Name: The point(3√2, 3√2) lies on a circle centered at the origin.Find the v
Uploaded: 2024-03-20T06:46:55.000Z
Channel: Bartleby
Description: The point(3√2, 3√2) lies on a circle centered at the origin.Find the values of the six trigonometric functions for theta .What is theta? Express it in both degrees and radians, and explain how you know.Find all of the angles within [-2pi, 2pi] which