A bus arrives every 10 minutes at a bus stop. It is assumed that the waiting time for a particular individual is a random variable with a continuous uniform distribution. What is the probability that the individual waits more than 7 minutes?
Let X be a random variable representing the waiting time for the bus, then X~U(0,10)
"P(X>7)={\\frac {10-7} {10-0}}=0.3"
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