A sample of 10 networking sites for a specific month has a mean of 26.1 and a standard deviation of 4.2. Find the 99% confidence interval of the true mean.
"n=10 \\\\\n\\bar{x} =26.1 \\\\\ns=4.2"
Two-sided confidence interval:
"CI = (\\bar{x} - \\frac{Z_c \\times s}{\\sqrt{n}}, \\bar{x} + \\frac{Z_c \\times s}{\\sqrt{n}}) \\\\\n\nCI = (26.1 - \\frac{2.576 \\times 4.2}{\\sqrt{10}}, 26.1 + \\frac{2.576 \\times 4.2}{\\sqrt{10}}) \\\\\n\nCI = (26.1 - 3.42, 26.1 + 3.42) \\\\\n\nCI = (22.68, 29.52)"
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