D) Quotas
An educational organization in California is interested in estimating the mean number
of minutes per day that children between the age of 6 and 18 spend watching television
per day. A previous study showed that the population standard deviation was 21.5
minutes. The organization selected a random sample of n = 200 children between the
age of 6 and 18 and recorded the number of minutes of TV that each person watched on
a particular day. The mean time was 191.3 minutes. If the leaders of the organization
wish to develop an interval estimate with 95 percent confidence, what will the margin
of error be?
A) Approximately 1.52 minutes
B) About 2.98 minutes
C) z = 1.96
D) Approximately 42.14 minutes
An educational organization in California is interested in estimating the mean number
of minutes per day that children between the age of 6 and 18 spend watching television
per day. A previous study showed that the population standard deviation was 21.5
minutes. The organization selected a random sample of n = 200 children between the
age of 6 and 18 and recorded the number of minutes of TV that each person watched on
a particular day. The mean time was 191.3 minutes. If the leaders of the organization
wish to develop an interval estimate with 98 percent confidence, what would be the
upper and lower limits of the interval estimate?