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Let A and B .............. |
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Answer» `implies P(AUUB)'=0.4` `implies P(A UU B)=0.6` `P(A)+P(B)-P (A nn B)=0.6` `implies P(A nn B)=0.1` ltbgt `P(A). P(B) NE P(A nn B) implies A & B` are not INDEPENDENT events `P(A/bar(B))=((A nn bar(B)))/(P(bar(B)))=(P(A)-P(A nn B))/(1-P(B))=0.2/0.6=1/3` `P(B/bar(A))=(P(B nn bar(A)))/(P(bar(A)))=(P(B)-P(A nn B))/(1-P(A))=0.3/0.7=3/7` |
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