Consider the following double sampling plan. First select a sample of 5 from a lotof 100. If there are four or more defectives in the sample, reject the lot. If there isone or fewer defective, accept the lot. If there are two or three defectives, samplean additional five items and reject the lot if the combined number of defectives inboth samples is five or more. If the lot has 10 defectives, what is the probabilitythat a lot passes the inspection? For the double sampling plan described in Problem 39, determine the following:b. The probability that the lot is rejected based on the second sample.
Consider the following double sampling plan. First select a sample of 5 from a lotof 100. If there are four or more defectives in the sample, reject the lot. If there isone or fewer defective, accept the lot. If there are two or three defectives, samplean additional five items and reject the lot if the combined number of defectives inboth samples is five or more. If the lot has 10 defectives, what is the probabilitythat a lot passes the inspection? For the double sampling plan described in Problem 39, determine the following:b. The probability that the lot is rejected based on the second sample.
Practical Management Science
6th Edition
ISBN:9781337406659
Author:WINSTON, Wayne L.
Publisher:WINSTON, Wayne L.
Chapter10: Introduction To Simulation Modeling
Section10.2: Probability Distributions For Input Variables
Problem 2P: Use Excels functions (not @RISK) to generate 1000 random numbers from a normal distribution with...
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Consider the following double sampling plan. First select a sample of 5 from a lot
of 100. If there are four or more defectives in the sample, reject the lot. If there is
one or fewer defective, accept the lot. If there are two or three defectives, sample
an additional five items and reject the lot if the combined number of defectives in
both samples is five or more. If the lot has 10 defectives, what is the probability
that a lot passes the inspection?
For the double sampling plan described in Problem 39, determine the following:
b. The probability that the lot is rejected based on the second sample.
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