A report on egg consumption shows that people living in China eat an average of mean m = 196 eggs ea
Question: Refer to problem #8. Construct the 90%, 95%, and 99% confidence intervals for \[{{\mu }_{1}}-{{\mu }_{2}}\] where \[{{\mu }_{1}}\] represents the population mean number of drinks for female sophomores and \[{{\mu }_{2}}\] presents the population mean number of drinks for male sophomores. Write a few sentences comparing your confidence interval results with the hypothesis test results in #8.
Female students | Male students |
\[\overline{{{x}_{1}}}=4.14\]drinks | \[\overline{{{x}_{2}}}=6.43\]drinks |
\[{{s}_{1}}=2.3765\]drinks | \[{{s}_{1}}=3.4805\]drinks |
\[{{n}_{1}}=53\] | \[{{n}_{2}}=60\] |
population mean m1 | population mean m2 |
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See Answer: The solution consists of 3 pages
Deliverables: Word Document
Deliverables: Word Document
