Electronic baseball games manufactured by Tempco Electronics are shipped in lots of 24. Before shipping, a quality-control inspector randomly selects a sample of 8 from each lot for testing. If the sample contains any defective games, the entire lot is rejected. What is the probability that a lot containing exactly 3 defective games will still be shipped?
the probability that the first one chosen is not defective is \(\frac{21}{24}\)
the probability that the second one is not defective given that the first one is not, is \(\frac{20}{23}\)
and finally the probability that the third one is not defective, given that the first two are not, is \(\frac{19}{22}\)
multiply these together for your answer
1.126???
rounded three decimals places
oh shoot did that wrong
0.657
?
This seems wrong. Eight tests are run, and some of the later ones might find a defective.
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