1. A single sampling plan is used. 15 samples are taken for the test. It is...

  

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1. A single sampling plan is used. 15 samples are taken for the test. It is known that 8% of the samples from the production lime are found to be defective. Calculate the probability of acceptance and the producer's risk assuming the distribution is based on binomial distribution. i) The acceptance number is 1. AQL = 0.08, n=15, c = 1 ii) the acceptance number is 2. AQL=0.08, n=15, c = 2 iii) Which acceptance number (1 or 2) in should be selected in order to minimise the probability that a good lot will be rejected by the sampling plan? iv) Suppose the lot size is 10,000 and the acceptance number is 2, what is the Average Outgoing Quality (AOQ)? 1. A single sampling plan is used. 15 samples are taken for the test. It is known that 8% of the samples from the production lime are found to be defective. Calculate the probability of acceptance and the producer's risk assuming the distribution is based on binomial distribution. i) The acceptance number is 1. AQL = 0.08, n=15, c = 1 ii) the acceptance number is 2. AQL=0.08, n=15, c = 2 iii) Which acceptance number (1 or 2) in should be selected in order to minimise the probability that a good lot will be rejected by the sampling plan? iv) Suppose the lot size is 10,000 and the acceptance number is 2, what is the Average Outgoing Quality (AOQ)?

Answer rating: 100% (QA)

Probability of Acceptance i Given AQL Acceptable Quality Level 008 Sample size n 15 Acceptance number c 1 We want to calculate the probability of acce... View the full answer