A college admissions officer takes a simple random sample of 80 entering freshmen and computes their mean mathematics SAT score to be 469. Assume the population standard deviation is 95. Construct a 95% confidence interval for the mean mathematics SAT score for the entering freshmen class.
x ̅=
σ=
n=
Z=
The confidence interval for the population mean is
Lower limit:
Upper limit:
Mean = 469
Sample size (n) = 80
Standard deviation () = 95
Confidence interval(in %) = 95
z @ 95.0% = 1.96
Since we know that
Required confidence interval
Required confidence interval = (469.0-20.8178, 469.0+20.8178)
Required confidence interval = (448.1822, 489.8178)
Lower limit: 489.8178
Upper limit: 448.1822
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