Question: Using the P(x) = 0.90 P(y) = 0.05 P(z|x,y) = 0.25 P(z|x, y)=0.85 P(z|-x,y) = 0.85 P(z|-x, y)=0.85 What is the probability of P(-x|z)?

Using the P(x) = 0.90 P(y) = 0.05 P(z|x,y) = 0.25 P(z|x, y)=0.85 P(z|-x,y) = 0.85 P(z|-x, y)=0.85 What is the Y Z X

Using the P(x) = 0.90 P(y) = 0.05 P(z|x,y) = 0.25 P(z|x, y)=0.85 P(z|-x,y) = 0.85 P(z|-x, y)=0.85 What is the probability of P(-x|z)? Bayesian network with the following conditional probability Activ Go to Y Z X

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