Suppose that X is a discrete random variable with the following probability mass function: 1 2 3. p(X) | 20/3 | 0/3 | 2(1 – 0)/3 || (1 – 6)/3 vhere 0 < 0 < 1 is a parameter. The following 12 independent observations were taken from such a listribution: (3, 0, 2, 1, 0, 3, 0, 2, 1, 0, 2, 1). Use the method of maximum likelihood to find the estimate of 0.

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A: Let m=a person is marriedk=a person have kidsGiven,P(m)=4460P(k)=3760P(m∩k)=3060

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A: Given that  1) μ=5.75 , σ=1.02 , n=81 2) μ=128 , σ=22 , n=36 3) μ=12  , σ=1.5 , n=90 Note: According...

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A: Attached file 

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A: Given: P(A)=0.25 P(A∪B)=0.77

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A: Given,P(A)=38P(B)=58P(B∩A)=34

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Q: 3 Find P (A/B) and P (BIA), show 4 3 Given P(A) = , Р(B) and P(B A) =. 8. %3D whether A and B are in...

A: GivenP(A)=38P(B)=58P(B∩A)=34