Question
1.Data were collected on the days it takes a UTD student to find a job after graduation from a random sample of 10 graduates. The
1.Data were collected on the days it takes a UTD student to find a job after graduation from a random sample of 10 graduates. The sample average and the sample standard deviation are 92 and 21 days, respectively. Assume the population of interest is normally distributed. An 80% confidence interval for the average time to find a job for a UTD student is:
92 plus-or-minus 5.589
92 plus-or-minus 8.511
92 plus-or-minus 5.866
92 plus-or-minus 9.184
2.
We would like to construct a 90% confidence interval estimate of the amount spent by customers for lunch at a major Dallas restaurant. What is the minimum sample size needed to estimate this population mean with a margin of error no larger than 1 dollar? Assume the population standard deviation is 6 dollars.
43
59
60
98
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