(P(A)=0.38, P(B)=0.26, P(C)=0.14), (P(A) and (B)=0.12, P(A) and (C)=0.03, P(B) and (C)=0.09), (P(A) and (B) and (C)=0.01)...

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\(P(A)=0.38, P(B)=0.26, P(C)=0.14\), \(P(A\) and \(B)=0.12, P(A\) and \(C)=0.03, P(B\) and \(C)=0.09\), \(P(A\) and \(B\) and \(C)=0.01\)

The Addition Rule for the probability that event \(A\) or \(B\) or \(C\) will occur, \(P(A\) or \(B\) or \(C)\), is given by \[ \begin{aligned} P(A \text { or } B \text { or } C)=P(A) & +P(B)+P(C)-P(A \text { and } B)-P(A \text { and } C) \\ & -P(B \text { and } C)+P(A \text { and } B \text { and } C) \end{aligned} \]image text in transcribedIn the Venn diagram shown at the left, \(P(A\) or \(B\) or \(C)\) is represented by the blue areas. In Exercises 27 and 28, find \(P(A\) or \(B\) or \(C)\).

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