Part 1 - Suppose a Ferris Wheel has a diameter of 30 meters, the center is 19 meters off the ground and it makes 2 revolutions per minute (2 rpm). Make a drawing of this FW, labeling the diameter or radius, center height off the ground, and the number of rotations per minute. Supposing the minimum height of the FW occurs when t=0, write the sinusoidal function for the height as a function of time. Make sure to SHOW how you calculated the various constants in your motion equation with some explanation. Lastly, graph the function on a coordinate plane (do not submit a digital calculator graph or one made using computer software), showing at least one complete rotation of the FW, graphing height as a function of time. On your graph, label the coordinates of key points including the maximum and minimum heights.