A study is conducted in a company that employs 800 engineers. A random sample of 50 engineers reveals that the average sample age is 34.3 years. Historically, the population standard deviation of the age of the company’s engineers is approximately 8 years. Construct a 98% confidence interval to estimate the average age of all the engineers in this company
"\\mu=34.3,\\sigma=8,n=50"
"Z_\\frac{\\alpha}{2}=Z_\\frac{0.02}{2}=Z_{0.01}=2.33"
"CI=[34.3\u00b12.33\\frac{8}{\\sqrt{50}}]]"
"=[34.3\u00b12.64]"
"=[31.66,36.94]"
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