Solution:
Confidence interval for Population mean is given as below:
Confidence interval = Xbar ± t*S/sqrt(n)
From given data, we have
Xbar = 33.2
S = 7.9
n = 175
df = n – 1 = 174
Confidence level = 90%
Critical t value = 1.6537
(by using t-table)
Confidence interval = Xbar ± t*S/sqrt(n)
Confidence interval = 33.2 ± 1.6537*7.9/sqrt(175)
Confidence interval = 33.2 ± 0.9875
Lower limit = 33.2 - 0.9875 = 32.2
Upper limit = 33.2 + 0.9875 = 34.2
Confidence interval = (32.2, 34.2)
32.2 hg < µ < 34.2 hg
The above result is not very different from the given interval, 31.9 hg < µ < 34.9 hg, because the interval 32.2 hg < µ < 34.2 hg included in that interval.
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