An organization is indifferent between 100% testing of a received lot and detecting defective parts later in the process when 17% of the incoming parts are defective.
Their acceptance sampling plan is to accept the lot if two or fewer items in a sample of 10 are defective.
If the lot actually has 10% defective items, what is the consumer's risk?
Express as a percent with two decimal places without a percent sign (e.g. 84.346% would be shown as 84.35)
Given that,
AQL = 10%
LTPD = 17%
Sample size, n = 10
Acceptance number, c = 2
Consumer's risk (type II error) = BINOMDIST(2,10,0.17,1) = 0.7659 or 76.59 percent
An organization is indifferent between 100% testing of a received lot and detecting defective parts later...
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