Question
There are 1000 pages in a book out of which 100 pages are defective. What is the
probability that out of first 50 pages 10 pages will be defective?
Answer :
Word Count : 307
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Skip in 10
We assume a known probability distribution for this kind of problem. The population is big enough (100 pages). We can say that the number of defective pages is a random variable X. The probability of any randomly selected page being defective is equal and = 100/1000 = 0.1
In the first 50 pages, the expected number of defective pages is 50 * 0.1 = 5. Let X denote the number of defective pages in the first 50 pages.
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