Imagine playing golf in a world where the speed of light is only c = 3.50 m/s. Golfer A drives a ball down a flat horizontal fairway for a distance that he measures as 73.0 m. Golfer B, riding in a cart, happens to pass by just as the ball is hit (see the figure). Golfer A stands at the tee and watches while golfer B moves down the fairway toward the ball at a constant speed of 2.73 m/s. (a) How far is the ball hit according to golfer B? According to (b) golfer A and (c) golfer B, how much time does it take golfer B to reach the ball? Golfer A Golfer B