Limits of the confidence interval of the original production process (expressed in numerical form, with two decimal digits). Lower limit LL: Upper limit UL: Compute the probability that the systematic factor is NOT identified (expressed in PERCENTAGE form, using 2 decimal digits): [%]

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A mechanical components production process is controlled by measuring a length đimension X normally distributed with average
l and standard deviation o. A systematic factor affects the process leading the variable to distribute according to a normal
distribution with parameters l1 and Ở1. Assuming a confidence level P, estimate the probability that the modification exhibits no
change from the original production process.
Data:
|l=217 mm
O=10 mm
1=274 mm
O1=12 mm
Confidence level P= 99.73%
Answer the following questions:
Transcribed Image Text:A mechanical components production process is controlled by measuring a length đimension X normally distributed with average l and standard deviation o. A systematic factor affects the process leading the variable to distribute according to a normal distribution with parameters l1 and Ở1. Assuming a confidence level P, estimate the probability that the modification exhibits no change from the original production process. Data: |l=217 mm O=10 mm 1=274 mm O1=12 mm Confidence level P= 99.73% Answer the following questions:
Answer the following questions:
Limits of the confidence interval of the original production process (expressed in numerical form, with two decimal digits).
Lower limit LL:
Upper limit UL:
Compute the probability that the systematic factor is NOT identified (expressed in PERCENTAGE form, using 2 decimal digits):
[%]
The probabilis computed in the previous question is an error of.
In the case the production process regards a limited number of components, which distribution should have been used in the
former probability computation?
Transcribed Image Text:Answer the following questions: Limits of the confidence interval of the original production process (expressed in numerical form, with two decimal digits). Lower limit LL: Upper limit UL: Compute the probability that the systematic factor is NOT identified (expressed in PERCENTAGE form, using 2 decimal digits): [%] The probabilis computed in the previous question is an error of. In the case the production process regards a limited number of components, which distribution should have been used in the former probability computation?
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