p = 47%
n = 11
Binomila Probability formula:
P(X = x) = n! / x!(n-x)! *px * (1-p)n-x
Complement rule:
P(not A) =1 - P(A)
The binomial probability x = 0,1,2,3 (Fewer than 4)
P(x = 0) = 11! / 0!(11-0)!*0.47^0*(1-0.47)^(11-0)
P(x = 0) = 1*0.47^0*0.53^11 = 0.0009
P(x = 1) = 11! / 1!(11-1)!*0.47^1*(1-0.47)^(11-1)
P(x = 1) = 11*0.47^1*0.53^10 = 0.0090
P(x = 2) = 11! / 2!(11-2)!*0.47^2*(1-0.47)^(11-2)
P(x = 2) = 55*0.47^2*0.53^9 = 0.0401
P(x = 3) = 11! / 3!(11-3)!*0.47^3*(1-0.47)^(11-3)
P(x = 3) = 165*0.47^3*0.53^8 = 0.1067
Use the additional rule of disjoint events:
P(X < 4) = P(x = 0)+P(x = 1)+P(X = 2)+P(X = 3)
P(X < 4) = 0.0009+0.0090+0.0401+0.1067 = 0.1567
Answer : 0.1567
This lest. 11 pis posso This Question: 1 pt 9 of 11 complete) O Assume that...
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