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4 cards from this section. Quick, good the night before a test.
What does Bayes' Theorem help you update?
Think about how new information affects your predictions.
Define prior probability.
What was your initial belief before learning new information?
What does Bayes' Theorem allow us to do?
Consider what this theorem is used for in real-life situations.
True or False: The prior probability is adjusted after receiving new evidence.
Recall what prior means and when it is set.
In a study, a certain disease has a prevalence of 2% in the population. If a test for the disease has a true positive rate of 85% and a false positive rate of 10%, calculate the probability that a person who tests positive actually has the disease.
Break it down step-by-step and remember to calculate overall testing probability.
A new drug shows a positive effect in 90% of patients with a certain condition, but only in 5% of healthy patients. If 10% of the population has the condition, calculate the probability that someone who responds positively to the drug actually has the condition.
Ensure to track the overall probability via the entire population.
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