The lengths of steel rods produced by a shearing process are normally distributed. Arandom sample of 10 rods is selected; the sample mean length is 119.05 centimetres, and the sample standard deviation is 0.10 centimetres. The 95% confidence interval for the population mean rod length is O 118.85 to 119.25 O 118.98 to 119.12 O 118.82 to 119.28 O 119.89 to 122.12 O 118.99 to 119.11
The lengths of steel rods produced by a shearing process are normally distributed. Arandom sample of 10 rods is selected; the sample mean length is 119.05 centimetres, and the sample standard deviation is 0.10 centimetres. The 95% confidence interval for the population mean rod length is O 118.85 to 119.25 O 118.98 to 119.12 O 118.82 to 119.28 O 119.89 to 122.12 O 118.99 to 119.11
MATLAB: An Introduction with Applications
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The lengths of steel rods produced by a shearing process are normally distributed. A random sample of 10 rods is selected; the
sample mean length is 119.05 centimetres, and the sample standard deviation is 0.10 centimetres. The 95% confidence interval for
the population mean rod length is
O 118.85 to 119.25
O 118.98 to 119,12
O 118.82 to 119.28
O 119.89 to 122.12
O 118.99 to 119.11"
Transcribed Image Text:View Policies
Current Attempt in Progress
The lengths of steel rods produced by a shearing process are normally distributed. A random sample of 10 rods is selected; the
sample mean length is 119.05 centimetres, and the sample standard deviation is 0.10 centimetres. The 95% confidence interval for
the population mean rod length is
O 118.85 to 119.25
O 118.98 to 119,12
O 118.82 to 119.28
O 119.89 to 122.12
O 118.99 to 119.11
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