The graph above is a uniform distribution of wait times during peak hours. In this situation, if you are waiting for a train, you have anywhere from zero to ten minutes to wait. Your probability of having to wait any number of minutes in that interval is the same. Compute the probability that you will have to wait between 2 and 6 minutes. P( < X< )= Fill in the spaces of the inequality above If the above problem was a continuous distribution of wait times between zero and twenty minutes, what would the height of the probability distribution be in this case? Suppose that mean and standard deviation in months for the age when a child starts talking are about 15 months and 3 months respectively. Assume the distribution of age when a child first talks is normal. Identify the individual, variable, and type of variable. What is the probability a randomly chosen child takes between 10 and 20 months to start talking? P( < X< )= Fill in the spaces of the inequality above At what age do only 1% of children take longer than to start talking