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Twelve people: are given two identical speakers to listen to for differences, if any. Suppose that these people answered by guessing only. Find the probability that three people claim to have heard a difference between the two speakers.
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The probability that a person will claim to have heard a difference is 0.5. The binomial distribution applies, so we have: \[P(3\ out\ of\ 12\ claim\ a\ difference)=12C3\times(0.5)^{12}=you\ can\ calculate\]
is the ans = 5.3%
That is not quite the answer that I get.
12C3 = 220 0.5^12 = 1/4096. So we have: 220/4096 = ?
0.053
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Not quite. It is 0.0537 which rounds to 0.054.
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