Question

1. A computer train arrives punctually at a station every thirty-five minutes. Each morning, a commuter named Andrew leaves his house and casually strolls to the train station. Assume that the time he arrives at the station is random and uniform. Let X be the amount of time, in minutes, that Andrew waits for the train.

(a)[2] What kind of distribution is associated with the waiting time X? Give a graph to describe the shape of the distribution of X.