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How would increasing a CL from 90% to 95% affect a CI?
sample size n - 1
(6.06, 7.94)
It would increase the margin of error resulting in a wider interval.
(4.2, 6.4)
1.645
t-distribution
(8,12)
law school
You can get a degree of freedom at
sample size n - 1
(6.06, 7.94)
It would increase the margin of error resulting in a wider interval.
(4.2, 6.4)
1.645
t-distribution
(8,12)
law school
Create a CI for mu using x bar = 10 and E = 2
sample size n - 1
(6.06, 7.94)
It would increase the margin of error resulting in a wider interval.
(4.2, 6.4)
1.645
t-distribution
(8,12)
law school
Create a CI for mu using x bar = 5.3 and E = 1.1
sample size n - 1
(6.06, 7.94)
It would increase the margin of error resulting in a wider interval.
(4.2, 6.4)
1.645
t-distribution
(8,12)
law school
Degrees of freedom d.f. are equal to
sample size n - 1
(6.06, 7.94)
It would increase the margin of error resulting in a wider interval.
(4.2, 6.4)
1.645
t-distribution
(8,12)
law school
The z-score for a CL of 90% is
sample size n - 1
(6.06, 7.94)
It would increase the margin of error resulting in a wider interval.
(4.2, 6.4)
1.645
t-distribution
(8,12)
law school
Create a CI for p using p hat = 7 and E = 0.94
sample size n - 1
(6.06, 7.94)
It would increase the margin of error resulting in a wider interval.
(4.2, 6.4)
1.645
t-distribution
(8,12)
law school
When the sample size n is less than 30, you can use a
sample size n - 1
(6.06, 7.94)
It would increase the margin of error resulting in a wider interval.
(4.2, 6.4)
1.645
t-distribution
(8,12)
law school
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