Here is the general case:
f(x) = a·sin(b(x-c)) + d
- a = amplitude
- b = 2π/period
- c = phase (horizontal) shift
- d = vertical shift (moves midline up or down)
If you can remember the general case, you can solve all of these on your own. In your case, we have
f(x) = 1/2·sin(π/5(x+6) - 2:
- a is the amplitude = 1/2
- b is π/5 = 2π/period. Solve for the period.
- c = phase shift = -6
- d = vertical shift = -2 (midline moves down 2)