Find a 99% confidence interval on the mean of diameter. Compute a 99% prediction interval on a measured điameter of a single crankshaft piece taken from the machine. Find the 99% tolerance limits that will contain most of the metal pieces produced by the CNC machine. OaCI on the mean: 0.9781 <µ<1.0331. Prediction Interval: 0.9186 s Xp+151.0926. Tolerance Interval (0.8937 and 1.1175) Ob.Insufficient data to compute. Missing the sample size n OcCI on the mean: 0.9781 <µ<1.0331. Prediction Interval: 0.9186 sXp+1$1.0926. Tolerance Interval (0.8937 and 1.1175). Insufficient data to compute for the Tolerance Interval Oa.CI on the mean: 0.970 < µ<19845. Prediction Interval: 0.9186 sXp+1 5 1.0926. Tolerance Interval (0.s937 and 1.1175)

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A CNC (computer numerical control) machine produces iron automobile crankshafts. Samples are measured and the inner diameter
are found to be 1.01, 0.97, 1.03, 1.04, 0.99, 0.98, 0.99, 1.01, and 1.03 centimeters. For all computations, assume an approximately normal
distribution. The sample mean and standard deviation for the given data are = 1.0056, and s =0.0246.
Find a 99% confidence interval on the mean of diameter. Compute a 99% prediction interval on a measured diameter of a single
crankshaft piece taken from the machine. Find the 99% tolerance limits that will contain most of the metal pieces produced by the CNC machine.
O a. CI on the mean: 0.9781 <µ <1.0331. Prediction Interval: 0.9186 s Xp+151.0926. Tolerance Interval (0.8937 and 1.1175)
O b. Insufficient data to compute. Missing the sample size n
Oc CIon the mean: 0.9781 <µ<1.0331. Prediction Interval: 0.9186 s Xp+151.0926. Tolerance Interval (0.8937 and 1.1175). Insufficient data to compute
for the Tolerance Interval
Od. CI on the mean: 0.970 < µ < 1.9845. Prediction Interval: 0.9186 s Xn+1$1.0926. Tolerance Interval (0.8937 and 1.1175)
Transcribed Image Text:A CNC (computer numerical control) machine produces iron automobile crankshafts. Samples are measured and the inner diameter are found to be 1.01, 0.97, 1.03, 1.04, 0.99, 0.98, 0.99, 1.01, and 1.03 centimeters. For all computations, assume an approximately normal distribution. The sample mean and standard deviation for the given data are = 1.0056, and s =0.0246. Find a 99% confidence interval on the mean of diameter. Compute a 99% prediction interval on a measured diameter of a single crankshaft piece taken from the machine. Find the 99% tolerance limits that will contain most of the metal pieces produced by the CNC machine. O a. CI on the mean: 0.9781 <µ <1.0331. Prediction Interval: 0.9186 s Xp+151.0926. Tolerance Interval (0.8937 and 1.1175) O b. Insufficient data to compute. Missing the sample size n Oc CIon the mean: 0.9781 <µ<1.0331. Prediction Interval: 0.9186 s Xp+151.0926. Tolerance Interval (0.8937 and 1.1175). Insufficient data to compute for the Tolerance Interval Od. CI on the mean: 0.970 < µ < 1.9845. Prediction Interval: 0.9186 s Xn+1$1.0926. Tolerance Interval (0.8937 and 1.1175)
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