A ferris wheel is 140 meters in diameter and boarded at its lowest point (6 O'Clock) from a platform which is 8 meters above ground. The wheel makes one full rotation every 14 minutes, and at time $t = 0$ you are at the loading platform (6 O'Clock). Let $h = f(t)$ denote your height above ground in meters after $t$ minutes.

(a) What is the period of the function $h = f(t)$?
period = Include units in your answer.

(b) What is the midline of the function $h = f(t)$?
$h =$ Include units in your answer.

(c) What is the amplitude of the function $h = f(t)$?
amplitude = Include units in your answer.

(d) Consider the six possible graphs of $h = f(t)$ below. Be sure to enlarge each graph and carefully read the labels on the axes in order distinguish the key features of each graph.

Which (if any) of the graphs A-F represents two full revolutions of the ferris wheel described above? Select A B C D E F None of the graphs above