(a)
Mean = 64.2
Standard deviation, s = 27.9
(b)
Standard error of sampling distribution of mean = s/ = 27.9 / = 4.113631
Degree of freedom, df = n-1 = 46 - 1 = 45
Critical value of t for 80% confidence interval and 45 degree of freedom = 1.3
Lower limit = 64.2 - 4.113631 * 1.3 = 58.9
Upper limit = 64.2 + 4.113631 * 1.3 = 69.5
(c)
As, the value 59 lies in the 80% confidence interval, the answer is,
No, The confidence interval indicates that this crime rate does not differ from the average population crime rate.
(d)
As, the value 75 is above the upper limit of 80% confidence interval, the answer is,
Yes, the confidence interval indicates that this crime rate is higher than the average population crime rate.
(e)
Critical value of t for 95% confidence interval and 45 degree of freedom = 1.3
Lower limit = 64.2 - 4.113631 * 2.014 = 55.9
Upper limit = 64.2 + 4.113631 * 2.014 = 72.5
(f)
As, the value 59 lies in the 95% confidence interval, the answer is,
No, The confidence interval indicates that this crime rate does not differ from the average population crime rate.
(g)
As, the value 75 is above the upper limit of 80% confidence interval, the answer is,
Yes, the confidence interval indicates that this crime rate is higher than the average population crime rate.
(h)
No, According to the central limit theorem, when n 30, the is approximately normal.
2 7 2 020 My Notes O Ask Your The folowing data represent crime rates per...
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