Assume a binomial probability distribution with n=40 and π = .55. Compute the following:
a)
mean of distribution=μ=np= | 22.00 |
standard deviation σ=√(np(1-p))= | 3.1464 |
b)
probability = | P(X>=25)= | 1-P(X<=24)= | 1-∑x=0x-1 (nCx)px(1−p)(n-x) = | 0.2142 |
c)
probability = | P(X<=15)= | ∑x=0x (nCx)px(1−p)(n-x) = | 0.0196 |
d)
probability = | P(15<=X<=25)= | ∑x=x1x2 (nCx)px(1−p)(n-x) = | 0.8588 |
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