A random sample of n=12
values taken from a normally distributed population resulted in the sample values below. Use the sample information to construct an 80% confidence interval estimate for the population mean.
106 |
101 |
95 |
95 |
107 |
108 |
113 |
110 |
105 |
110 |
101 |
100 |
|
The 80% confidence interval is from $ to $
We have for given data,
Sample mean =104.25
Sample standard deviation =5.864
Sample size =12
Level of significance=0.2
Degree of freedom =11
t critical value is (by using t table)= 1.3634
Confidence interval formula is
=(101.94,106.56)
Therefore, The 80% confidence interval is from $ 101.94 to $
106.56
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