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p(ca) = 0.45 p(dc) = 0.75 Mel-Ia) = 0.9 p(dc) = 0.33 Problem 1. (points) Write two different ways to find the probability of p(d|b,-ue).

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p(c\\a) = 0.45 p(d\\c) = 0.75 Mel-Ia) = 0.9 p(d\\c) = 0.33 Problem 1. (points) Write two different ways to find the probability of p(d|b,-ue). using the chain rule and pushing the sums as far right as possible. You may keep your answers in terms of p(variables) rather than putting in numerical values. Which one of these ways is more efficient? Problem 2. (points) Use Variable elimination to find p(d|b,-ue) in the above BayesNet (you might want to refer to your answer in problem 1, but it is not necessary)

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