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Consider the following situation: Assume the total number of subjects is 10,000 and that $P(D) = 0.05$, $P( mid D) = 0.95$, $P(- mid D')

Consider the following situation: Assume the total number of subjects is 10,000 and that $P(D) = 0.05$, $P( \mid D) = 0.95$, $P(- \mid D') = 0.95$. This set up implies that the disease is rare, but a very accurate test exists for the disease (i.e., equally high sensitivity and specificity). **1. [1 point] Fill in the following two-way table with the absolute frequencies provided in the problem. (You can fill it in simply by typing the frequencies in the nine empty cells.):**

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