As products come off a large assembly line, they are inspected for quality. They are placed into one of three categories: pass, fail, or need additional inspection. The manager claims that 80% of the products pass the inspection, 5% fail, and 15% need additional inspection. In an effort to increase the passing rate, the machines recalibrated. After this recalibration, a random sample of 100 products is selected. The manager would like to ki if there is convincing evidence that the distribution has changed. What are the appropriate hypotheses? Ho: Ppass = 0.80, Prail = 0.05, Pinspection =0.15 Hoi Ppass =0.80, Pfail = 0.05, Pinspection = 0.15 Hoi Ppass = 0.80, pfail = 0.05, Pinspection =0.15 Ho Not all of the pi's are as stated. Hoi Ppass = 0.80, p ail = 0.05, Pinspection = 0.15 Hai Ppass> 0.80, p tail < 0.05, Pinspection = 0.15 Hoi Ppass = 0.80, Płail = 0.05, Pinspection = 0.15

MATLAB: An Introduction with Applications
6th Edition
ISBN:9781119256830
Author:Amos Gilat
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Chapter1: Starting With Matlab
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As products come off a large assembly line, they are inspected for quality. They are placed into one of three
categories: pass, fail, or need additional inspection. The manager claims that 80% of the products pass the
inspection, 5% fail, and 15% need additional inspection. In an effort to increase the passing rate, the machines are
recalibrated. After this recalibration, a random sample of 100 products is selected. The manager would like to knov
if there is convincing evidence that the distribution has changed. What are the appropriate hypotheses?
O Ho: Ppass = 0.80, Pfail =0.05, Pinspection
H.: Ppass = 0.80, Ptail *0.05, pinspection *0.15
= 0.15
O Hoi Ppass = 0.80, Ptail =0.05, Pinspection
= 0.15
H: Not all of the pi's are as stated.
O Ho: Ppass = 0.80, pail = 0.05,
Ha: Ppass > 0.80, Pfail < 0.05, Pinspection 0.15
Pinspection
= 0.15
O Ho: Ppass = 0.80, Pfail = 0.05, Pinspection =0.15
Ho Ppass > 0.80, Pfail <0.05, Pinspection <0.15
Transcribed Image Text:As products come off a large assembly line, they are inspected for quality. They are placed into one of three categories: pass, fail, or need additional inspection. The manager claims that 80% of the products pass the inspection, 5% fail, and 15% need additional inspection. In an effort to increase the passing rate, the machines are recalibrated. After this recalibration, a random sample of 100 products is selected. The manager would like to knov if there is convincing evidence that the distribution has changed. What are the appropriate hypotheses? O Ho: Ppass = 0.80, Pfail =0.05, Pinspection H.: Ppass = 0.80, Ptail *0.05, pinspection *0.15 = 0.15 O Hoi Ppass = 0.80, Ptail =0.05, Pinspection = 0.15 H: Not all of the pi's are as stated. O Ho: Ppass = 0.80, pail = 0.05, Ha: Ppass > 0.80, Pfail < 0.05, Pinspection 0.15 Pinspection = 0.15 O Ho: Ppass = 0.80, Pfail = 0.05, Pinspection =0.15 Ho Ppass > 0.80, Pfail <0.05, Pinspection <0.15
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