Suppose that Susie is an analyst for the bicycling industry and wants to estimate the asking price of used entry-level road bikes advertised online in her local area. He obtains a random sample of n=14n=14 online advertisements of entry-level road bikes. He determines that the mean price for these 14 bikes is x¯=$694x¯=$694 and that the sample standard deviation is $120$120 . He uses this information to construct a 90% confidence interval for μμ, the mean price of a used road bike. What is the tt-critical value for the 90% confidence interval? Ans: t∗=t∗= What is the standard error? Ans: SE= What is the lower limit of this confidence interval? Ans: L=L= $ What is the upper limit of this confidence interval? Ans: U=U= $
Suppose that Susie is an analyst for the bicycling industry and wants to estimate the asking price of used entry-level road bikes advertised online in her local area. He obtains a random sample of n=14n=14 online advertisements of entry-level road bikes. He determines that the mean price for these 14 bikes is x¯=$694x¯=$694 and that the sample standard deviation is $120$120 . He uses this information to construct a 90% confidence interval for μμ, the mean price of a used road bike. What is the tt-critical value for the 90% confidence interval? Ans: t∗=t∗= What is the standard error? Ans: SE= What is the lower limit of this confidence interval? Ans: L=L= $ What is the upper limit of this confidence interval? Ans: U=U= $
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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Suppose that Susie is an analyst for the bicycling industry and wants to estimate the asking price of used entry-level road bikes advertised online in her local area. He obtains a random sample of n=14n=14 online advertisements of entry-level road bikes. He determines that the mean price for these 14 bikes is x¯=$694x¯=$694 and that the sample standard deviation is $120$120 . He uses this information to construct a 90% confidence interval for μμ, the mean price of a used road bike.
- What is the tt-critical value for the 90% confidence interval?
Ans: t∗=t∗= - What is the standard error?
Ans: SE= - What is the lower limit of this confidence interval?
Ans: L=L= $ - What is the upper limit of this confidence interval?
Ans: U=U= $
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