A superball is dropped from a height of 1 m and bounces a number of times before it is caught. Below are shown graphs of some of the physical variables of the problem. Match the graphs that best show the time dependence of the variables in the list below the graphs. (Assume for these first few bounces the superball can be treated as a "perfect bouncer.") You may use a graph more than once or not at all. If none of the graphs work well for a variable, choose "N" as the answer. Note: the time axes are to the same scale, but the ordinates ("y axes") are not. The time t = 0 is taken to be the instant when the ball leaves the hand. Use a coordinate system in which the positive direction is taken as up and the origin is at the floor.