SOLUTION: Suppose that α and β are angles in the same quadrant withα > β. In each of the four quadrants, determine which is the larger quantity: (a) sin(α) or sin(&

Algebra ->  Trigonometry-basics -> SOLUTION: Suppose that α and β are angles in the same quadrant withα > β. In each of the four quadrants, determine which is the larger quantity: (a) sin(α) or sin(&      Log On


   



Question 1083954: Suppose that α and β are angles in the same quadrant withα > β. In each of the four quadrants, determine which is the larger quantity:
(a) sin(α) or sin(β),
(b) cos(α) or cos(β),
(c) tan(α) or tan(β).
(d) If sin(θ) = 27 and θ is in Quadrant II, what does cos(θ) equal and what does tan(θ) equal?

Answer by ikleyn(52863) About Me  (Show Source):
You can put this solution on YOUR website!
.
I will react only to the question  (d):  It can  NEVER  be happen  sin%28theta%29 = 27.

Such angle  theta  does not exist and the function sin  NEVER  takes the values greater than  1.