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PLEASE BE QUICK AS YOU CAN THANK YOU In a television production process, there is 4% nonconforming output. Every two days, a sample of 30
PLEASE BE QUICK AS YOU CAN THANK YOU
In a television production process, there is 4% nonconforming output. Every two days, a sample of 30 units of television is taken, and the number of nonconforming products is counted. If three or more nonconforming products are found, the process is stopped and the quality control technician must search for the cause of nonconforming production. a. What is the probability that the technician will stop the process? (Write only your result with 3 decimal precision e.g. 0.125) b. On average, how many days will pass until the next production stop? (Round your final value up. e.g. if the result is 5.462, write down only 6)) c. Suppose that the proportion of nonconforming units shifts to 7%. What is the probability of detecting the shift (stoping the production) in the next sample? (Write only your result with 3 decimal precision e.g. 0.125) d. How many units of television, on average, will be required to detect the shift (stoping the production) in part (c)? (Round your final value up. e.g. if the result is 5.462, write down only 6)) In a television production process, there is 4% nonconforming output. Every two days, a sample of 30 units of television is taken, and the number of nonconforming products is counted. If three or more nonconforming products are found, the process is stopped and the quality control technician must search for the cause of nonconforming production. a. What is the probability that the technician will stop the process? (Write only your result with 3 decimal precision e.g. 0.125) b. On average, how many days will pass until the next production stop? (Round your final value up. e.g. if the result is 5.462, write down only 6)) c. Suppose that the proportion of nonconforming units shifts to 7%. What is the probability of detecting the shift (stoping the production) in the next sample? (Write only your result with 3 decimal precision e.g. 0.125) d. How many units of television, on average, will be required to detect the shift (stoping the production) in part (c)? (Round your final value up. e.g. if the result is 5.462, write down only 6))Step by Step Solution
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