Suppose a Ferris Wheel has a diameter of 30 meters, the center is 19 meters off the ground and it makes 2 revolutions per min. Draw this Ferris Wheel, labeling the radius, height, and center. Supposing the minimum height of the Ferris Wheel occurs when t=0, write the sinusoidal function for the height as a function of time. Lastly, graph the function on a coordinate plane (do not submit a digital calculator graph), label the key points. Part 2 Design your own Ferris Wheel, determining diameter, center, and speed. Write the function for the height of the Ferris Wheel as a function of time. Is your Ferris Wheel realistic? Does it travel too fast or too slow?