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Acceptance Sampling by Attributes - CompareUser Defined Plans - Average Outgoing Quality (AOQ) |
The average outgoing quality level represents the relationship between the quality of the incoming material and the quality of the outgoing material, assuming that rejected lots will be 100% inspected and all defective items will be replaced or reworked.
As the defect level of the incoming parts increases, the inherent quality of the accepted lots decreases; however, the number of rejected lots also increases. The sorting of the bad parts (100% inspection and removal) helps the outgoing quality level, but at a high cost. The maximum possible defect level, an important characteristic of the sampling plan, is the average outgoing quality limit (AOQL).
Example Output |
Compare User Defined Plan(s)
Sample Acceptance Percent Probability Probability Size(n) Number(c) Defective Accepting Rejecting AOQ ATI 150 10 2 1.000 0.000 1.988 155.9 150 10 5 0.868 0.132 4.313 3435.6
200 10 2 0.997 0.003 1.979 262.8 200 10 5 0.583 0.417 2.892 10539.9
250 10 2 0.987 0.013 1.955 566.7 250 10 5 0.291 0.709 1.440 17799.6
Sample Acceptance At Percent Size(n) Number(c) AOQL Defective 150 10 4.355 5.369 200 10 3.254 4.027 250 10 2.595 3.222
Accept lot if defective items in n sampled ≤ c; Otherwise reject. |
Interpretation |
For the grocery bags, when the average incoming quality level is 2%, the average outgoing quality is close to 2% - 1.988%, 1.979%, and 1.955% defective, when the sample sizes are 150, 200, and 250 and the accept number is 10. When the average incoming quality level is 5%, the average outgoing quality 4.313%, 2.892%, and 1.440% defective, when the sample sizes are 150, 200, and 250 and the accept number is 10.
Keeping the accept number at 10:
As the sample size decreases, the number of rejected lots with all defects removed also decreases, so the quality gets worse. This results in a higher average outgoing quality limit.