Use the following sample to estimate a population mean μ. 65 65.2 47.1 85.4 63.9 68.3 57.1 69.6 36.8 65.8 68 53.8 Assuming the population is normally distributed, find the 99% confidence interval about the population mean. Enter your answer as an open-interval (i.e., parentheses) accurate to two decimal places. 99% C.I. =

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Use the following sample to estimate a population mean μ.
65
65.2
47.1
85.4
63.9
68.3
57.1
69.6
36.8
65.8
68
53.8
Assuming the population is normally distributed, find the 99% confidence interval about the
population mean. Enter your answer as an open-interval (i.e., parentheses) accurate to two decimal
places.
99% C.I. =
Transcribed Image Text:Use the following sample to estimate a population mean μ. 65 65.2 47.1 85.4 63.9 68.3 57.1 69.6 36.8 65.8 68 53.8 Assuming the population is normally distributed, find the 99% confidence interval about the population mean. Enter your answer as an open-interval (i.e., parentheses) accurate to two decimal places. 99% C.I. =
A student was asked to find a 98% confidence interval for widget width using data from a random
sample of size n = 17. Which of the following is a correct interpretation of the interval 14.9 < µ<
26.3?
Check all that are correct.
There is a 98% chance that the mean of a sample of 17 widgets will be between 14.9 and 26.3.
The mean width of all widgets is between 14.9 and 26.3, 98% of the time. We know this is true
because the mean of our sample is between 14.9 and 26.3.
With 98% confidence, the mean width of all widgets is between 14.9 and 26.3.
With 98% confidence, the mean width of a randomly selected widget will be between 14.9 and
26.3.
There is a 98% chance that the mean of the population is between 14.9 and 26.3.
Transcribed Image Text:A student was asked to find a 98% confidence interval for widget width using data from a random sample of size n = 17. Which of the following is a correct interpretation of the interval 14.9 < µ< 26.3? Check all that are correct. There is a 98% chance that the mean of a sample of 17 widgets will be between 14.9 and 26.3. The mean width of all widgets is between 14.9 and 26.3, 98% of the time. We know this is true because the mean of our sample is between 14.9 and 26.3. With 98% confidence, the mean width of all widgets is between 14.9 and 26.3. With 98% confidence, the mean width of a randomly selected widget will be between 14.9 and 26.3. There is a 98% chance that the mean of the population is between 14.9 and 26.3.
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