16) At one college, the GPA's are Normally distributed with a population standard deviation of 0.6. From a random sample, the mean GPA of 20 students was 2.8. Construct a 99% confidence interval. Construct by finding the Margin of Error first. Then, after constructing the interval, verify using "ZInterval" function on calculator. a) Find the Z-critical value. Zc = b) M.O.E= c) 99% Confidence Interval = d) Verify part c) above with stat function "ZInterval". Give the parameters needed for "ZInterval" in order to obtain the Confidence Interval:

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16) At one college, the GPA's are Normally distributed with a population standard deviation of 0.6. From a random
sample, the mean GPA of 20 students was 2.8. Construct a 99% confidence interval.
Construct by finding the Margin of Error first.
Then, after constructing the interval, verify using "ZInterval" function on calculator.
a) Find the Z-critical value. Zc=
b) M.O.E =
c) 99% Confidence Interval =
d) Verify part c) above with stat function "ZInterval". Give the parameters needed for "ZInterval" in order to
obtain the Confidence Interval:
Transcribed Image Text:16) At one college, the GPA's are Normally distributed with a population standard deviation of 0.6. From a random sample, the mean GPA of 20 students was 2.8. Construct a 99% confidence interval. Construct by finding the Margin of Error first. Then, after constructing the interval, verify using "ZInterval" function on calculator. a) Find the Z-critical value. Zc= b) M.O.E = c) 99% Confidence Interval = d) Verify part c) above with stat function "ZInterval". Give the parameters needed for "ZInterval" in order to obtain the Confidence Interval:
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