Question: A test for a condition has a high probability of false positives, 20%. Its rate of false negatives is 10%. The condition is estimated to

A test for a condition has a high probability of false positives, 20%. Its rate of false negatives is 10%. The condition is estimated to exist in 65% of all patients sent for screening. If the test is positive, what is the chance the patient has the condition? Suppose that the condition is much more rare in the population-say, Pr (condition) = .30. Given the same testing situation, what is Pr (condition | pos)?
Refer to diagnostic tests. A false negative in a diagnostic test is a test result that is negative even though the patient has the condition. A false positive, on the other hand, is a test result that is positive although the patient does not have the condition?
Use Bayes' theorem to calculate the probabilities?

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