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-4 points PODStars&E.016 Insurance status-covered (C) or not covered (N)-is determined for each individual arriving for treatment at a hospitals emergency room. Consider the chance experiment in which this determination is made for two randomly selected patients My Notes Ask Your The simple events are O1 -(C, C), o2-(C, N), O3-(N, C), and O4-(N, N) Suppose that probabilities are P(O1)-0.81, P(O2)0.09, P(O3)0.09, and PO4) 0.01 (a) What outcomes are contained in A, the event that at most one patient is not covered? OA = {(C, C), (C, N), (N, N)) OA(C, C), (N, C), (N, N)) OA = {(C, N), (N, C)) A = {(C, N), (N, C), (N, N)) OA = {(C, C), (C, / ), (N, C)) What is P(A)? P(A) (b) What outcomes are contained in B, the event that the two patients have different statuses with respect to coverage? O B(C, C), (C, N)) O B(C, C), (N, N)) O B-(C, N), (N, C)) O B (C, N), (N, N)) the empty set What is P(B)? P(B) Need Help? Talk to Tuer
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