Suppose 4-year-olds in a certain country average 3 hours a day
unsupervised and that most of the unsupervised children live in
rural areas, considered safe. Suppose that the standard deviation
is 1.8 hours and the amount of time spent alone is normally
distributed. We randomly survey one 4-year-old living in a rural
area. We are interested in the amount of time the child spends
alone per day.
60% of the children spend at least how long per day
unsupervised? (Round your answer to two decimal places.)
Solution :
= 3
= / n = 1.8 / 4 = 0.9
P(Z > -0.25) = 0.60
z = -0.25
= z * + = -0.25 * 0.9 + 3 = 2.78
Answer = 2.78 hours
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