At a carnival, you see a game where the player drops a coin onto a flat, spinning disk. If the coin stays on the spinning disk in a prize zone, the player wins a prize. You estimate that the disk is completing seven-quarters (1.75) of a rotation every second and that the coefficient of static friction between a coin and the disk is about 0.5. The prize zone for the biggest prize is 25 cm out from the center of the disk. Should you try to win the biggest prize?