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On a test there are 10 true/false questions. If you guess on each of them, what is the probability that you will get exactly 6 correct?
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It should be \[ \frac {\binom{10} 6}{2^{10}} \]
It says that I should be using the formula: (nCx)(Px)(1-p)^(n-x) I don't remember what is what.
Binomial distribution.
In this case, n = 10, x = 6 and p = 1/2 = 0.5
How did you get p=1/2?
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P(true) = 1/2 P(false) = 1/2
p is the probability of getting an answer choice correct
Thanks guys
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