Find probability of tightened inspection if lot is defective
For a product at an AQL of 2.5% and lot size of 5000 using MIL standard 105E, what is the probability of going to tightened inspection if the incoming lot is 1% defective? What is the quality of lots that would be accepted 75% of time?
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For a product at an AQL of 2.5% and lot size of 5000 using MIL standard 105E, what is the probability of going to tightened inspection if the incoming lot is 1% defective?
A 3.00 kg mass is attached to this spring and released from rest after stretching the spring 2.00 m. What is the speed of the mass when the spring returns to its equilibrium length?
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What are the generating functions in your design? What is the resolution of the design? What are the trial conditions? How would you run your experiment? How would you analyze the data? Justify your design.
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