Asked by george
From experience, an airline knows that only 80% of the passengers booked for a certain flight actually show up. If 8 passengers are randomly selected, find the probability that fewer than 7 of them show up.
Answers
Answered by
MathGuru
Here's one way to do this problem:
n = 8
p = .80
q = 1 - p = 1 - .80 = .20
You will need to find P(7) and P(8). Add those values together, then subtract from 1. This will be your probability.
You can use a binomial probability table, or calculate by hand using the following formula:
P(x) = (nCx)(p^x)[q^(n-x)]
I hope this will help.
n = 8
p = .80
q = 1 - p = 1 - .80 = .20
You will need to find P(7) and P(8). Add those values together, then subtract from 1. This will be your probability.
You can use a binomial probability table, or calculate by hand using the following formula:
P(x) = (nCx)(p^x)[q^(n-x)]
I hope this will help.
Answered by
cam jones
Big fat tiddes
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