Question
A manufacturer of men’s jeans purchases zippers in lots of 500. The jeans manufacturer uses single-sample acceptance sampling with a sample size of 10 to determine whether to accept the lot. The manufacturer uses c = 2 as the acceptance number. Suppose 3% nonconforming zippers are acceptable to the manufacturer and 8% nonconforming zippers are not acceptable.
Let incoming quality be 4%.
i) Construct an OC curve.
ii) Average outing quality (AOQ), if the rejected lots are screened and all defective zippers are replaced by non-defectives.
iii) Average total inspection (ATI)
Answer :
Word Count : 308
Let's solve this numerically step by step. ### Given Data: - Lot Size (N) = 500 - Sample Size (n) = 10 - Acceptance Number (c) = 2 - Incoming Quality (p) = 4% = 0.04 - Acceptable Quality Level (AQL) = 3% = 0.03 - Rejectable Quality Level (RQL) = 8% = 0.08 ### (i) Operating Characteristic (OC) Curve: The OC curve gives the probability of accepting a lot based on different incoming quality levels. The ______ _____ _______ ___ ___ _________.
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Let's solve this numerically step by step. ### Given Data: - Lot Size (N) = 500 - Sample Size (n) = 10 - Acceptance Number (c) = 2 - Incoming Quality (p) = 4% = 0.04 - Acceptable Quality Level (AQL) = 3% = 0.03 - Rejectable Quality Level (RQL) = 8% = 0.08 ### (i) Operating Characteristic (OC) Curve: The OC curve gives the probability of accepting a lot based on different incoming quality levels. The ______ _____ _______ ___ ___ _________.
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