Question: Over the past 10 years, the local school district has measured physical fitness for all high school freshmen. During that time, the average score on a treadmill endurance task has been = 19.8 minutes with a standard deviation of \(\sigma \) = 7.2 minutes. Assuming that the distribution is approximately normal, find each of the following probabilities.

1. What is the probability of randomly selecting a student with a treadmill time greater than 25 minutes? In symbols, p ( X > 25) =?
2. What is the probability of randomly selecting a student with a time greater than 30 minutes? In symbols, p ( X > 30) =?
3. If the school required a minimum time of 10 minutes for students to pass the physical education course, what proportion of the freshmen would fail?

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