1. Find the exact values of the six trigonometric functions of if is in standard position and P is on the terminal side. P(5, 12) sin = cos = tan = csc = sec = cot = 2. Find the exact values of the six trigonometric functions of if is in standard position and P is on the terminal side. P(7, 24) sin = cos = tan = csc = sec = cot = 3. Find the exact values of the six trigonometric functions of if is in standard position and the terminal side of condition. IV; on the line 4x + 7y = 0 is in the specified quadrant and satisfies the given sin = cos = tan = csc = sec = cot = 4. Find the exact values of the six trigonometric functions of if is in standard position and the terminal side of condition. is in the given quadrant and satisfies the given I; bisects the quadrant sin = cos = tan = csc = sec = cot = 5. Find the exact values of the six trigonometric functions of if is in standard position and the terminal side of condition. III; parallel to the line 5y 4x + 8 = 0 sin = cos = tan = is in the specified quadrant and satisfies the given csc = sec = cot = 6. Find the exact values of the six trigonometric functions of each angle, whenever possible. (If there is no solution, enter NO SOLUTION.) (a) 180 sin = cos = tan = csc = sec = cot = (b) 90 sin = cos = tan = csc = sec = cot = (c) 10 sin = cos = tan = csc = sec = cot = (d) 9/2 sin = cos = tan = csc = sec = cot = 7. Find the quadrant containing if the given conditions are true. (a) cos > 0 and sin > 0 quadrant I quadrant II quadrant III quadrant IV (b) sin < 0 and cot > 0 quadrant I quadrant II quadrant III quadrant IV (c) csc > 0 and sec < 0 quadrant I quadrant II quadrant III quadrant IV (d) sec < 0 and tan < 0 quadrant I quadrant II quadrant III quadrant IV 8. Match the equivalent expressions using the Reciprocal Identities and the Tangent and Cotangent Identities. Question 1 options: cot x 1 (cos x) / (sin x) . csc x tan x sec x 9. Find the exact value of 2 (sin x) / (cos x) . 3 1 / (sin x) . 4 1 / (cos x) . if the angle is in standard position and terminal side. Write your answer as a fraction. is on the