When trying to forecast revenue, an employee knows from the past 36 weeks that the average amount of revenue a company receives is $37,654 with a standard deviation of $4,198. Calculate the upper bound of the 85% confidence interval for the average revenue. (please round your answer to 1 decimal place)
Solution :
degrees of freedom = n - 1 = 36 - 1 = 35
t,df = t0.15,35 = 1.052
Margin of error = E = t,df * (s /n)
= 1.052 * ( 4198 / 36)
Margin of error = E = 736.0
The 85% upper confidence interval estimate of the population mean is,
+ E
= 37654 + 736.0 = 38390.0
upper bound = $ 38,390.0
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