The NCAA estimates that the yearly value of a full athletic scholarship at in-state public universities is $19,000 (The Wall Street Journal, March 12, 2012). Assume the scholarship value is normally distributed with a standard deviation of $2100. a. For the 10% of athletic scholarships of least value, how much are they worth? b. What percentage of athletic scholarships are valued at $22,000 or more? c. For the 3% of athletic scholarships that are most valuable, how much are they worth?
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Step 1 of 4
(a)
Find the worth of least 10% scholarships using the relation for z score.
Solve for x.
Here,
Mean () = 19,000
Standard deviation () = 2,100
The z score would correspond to the closest probability to 0.1000, which is -1.28.
Worth of the cheapest 10% of scholarships is 16,312.
Explanation:
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