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(Solved): and \( P\left(B \mid A_{3}\right)=0.30 \). (Assume that \( A_{1}, A_{2} \), and \( A_{3} \) are mu ...



and \( P\left(B \mid A_{3}\right)=0.30 \). (Assume that \( A_{1}, A_{2} \), and \( A_{3} \) are mutually exclusive events who

and \( P\left(B \mid A_{3}\right)=0.30 \). (Assume that \( A_{1}, A_{2} \), and \( A_{3} \) are mutually exclusive events whose union is the entire sample space.) (a) Compute \( P\left(B \cap A_{1}\right), P\left(B \cap A_{2}\right) \), and \( P\left(B \cap A_{3}\right) \). \[ \begin{array}{l} P\left(B \cap A_{1}\right)= \\ P\left(B \cap A_{2}\right)= \\ P\left(B \cap A_{3}\right)= \end{array} \]


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We are given values , P(A1) = 0.30 , P(A2) = 0.50 , P(A3) = 0.30 ,P(B/A1) = 0.20 , P(B/A2) = 0.40 , P(B/A3)= 0.30
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