compute a two sided 95% Cl for the true mean serum-creatinine level
Question is incomplete.
Suppose the sample standard deviation of serum creatine is 0.6 mg/dL. Assume that the standard deviation of serum creatinine is not known, and perform the hypothesis test .
Compute a two sided 95% Cl for the true mean serum-creatinine level.
Answer:
The formula for 95 \% confidence Interval for the true mean serum-creatinIne level is given by "\\bar{x} \\pm t_{\\alpha \/ 2, n-1} \\times \\frac{s}{\\sqrt{n}}"
here
"t \\alpha \/ 2, n-1=t_{0.05 \/ 2,12-1}=2.201 \n\\\\\\bar X=1.2\\\\ \\mathrm{~s}=0.6"
Substitute the values we have
"1.2 \\pm 2.201 \\times \\frac{0.6}{\\sqrt{12}}=(0.837,+1.581)"
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