A manufacturer makes 10 000 ball point pens per day and estimates that 150 will be defective.She decides that if a random sample of 20 pens contains more than one defective pen, then she will institute quality control measures. Find the probability that there are more than one defective.
Binomial distribution p=0.015, n=20
"P(>1)=1-P(\\le1)"
"=1-\\sum_{x=0}^1\\binom{20}{x}0.015^x0.985^{20-x},x=0,1"
"=1-0.9643"
=0.0357
It is not likely that she will institute quality control measures.
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