The manufacturer of a particular brand of tires claims they average at least 50,000 miles before needing to be replaced. From past studies of this tire, it is known that the life-span of these tires is normally distributed and that the population standard deviation is 8,000 miles. Research on 28 such tires resulted in the findings that the mean lifespan was 47000 miles. Using a significance level of 5%, does this mean that the tire average fewer than 50000 miles before needing to b replaced (and thus that the manufacturer's statement is wrong)? We should use a ? test. What are the correct hypotheses? Ho: Select an answer ? HA: Select an answer Based on the hypotheses, find the following: Test Statistic = p-value = The correct decision is to Select an answer The correct conclusion is: Select an answer

MATLAB: An Introduction with Applications
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Author:Amos Gilat
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The manufacturer of a particular brand of tires
claims they average at least 50,000 miles before
needing to be replaced. From past studies of this
tire, it is known that the life-span of these tires is
normally distributed and that the population
standard deviation is 8,000 miles.
Research on 28 such tires resulted in the findings
that the mean lifespan was 47000 miles. Using a
significance level of 5%, does this mean that the tires
average fewer than 50000 miles before needing to be
replaced (and thus that the manufacturer's
statement is wrong)?
We should use a
?
test.
What are the correct hypotheses?
Ho: Select an answer
?
HA: Select an answer
?
Based on the hypotheses, find the following:
Test Statistic=
p-value =
The correct decision is to
Select an answer
The correct conclusion is:
Select an answer
Transcribed Image Text:The manufacturer of a particular brand of tires claims they average at least 50,000 miles before needing to be replaced. From past studies of this tire, it is known that the life-span of these tires is normally distributed and that the population standard deviation is 8,000 miles. Research on 28 such tires resulted in the findings that the mean lifespan was 47000 miles. Using a significance level of 5%, does this mean that the tires average fewer than 50000 miles before needing to be replaced (and thus that the manufacturer's statement is wrong)? We should use a ? test. What are the correct hypotheses? Ho: Select an answer ? HA: Select an answer ? Based on the hypotheses, find the following: Test Statistic= p-value = The correct decision is to Select an answer The correct conclusion is: Select an answer
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