On a given day, 6% of the local population has the flu. If a person has the flu and takes a flu test, the test will be positive with the probability of 70%. If a person does not have the flu and takes the flu test, the test will be negative 95% of the time. a) On the given day, what is the probability that the flu test will return a correct result for a randomly selected individual. b) How many tests are needed to improve one's knowledge on their flu status from the initial guess by at least a factor of 5.
On a given day, 6% of the local population has the flu. If a person has the flu and takes a flu test, the test will be positive with the probability of 70%. If a person does not have the flu and takes the flu test, the test will be negative 95% of the time. a) On the given day, what is the probability that the flu test will return a correct result for a randomly selected individual. b) How many tests are needed to improve one's knowledge on their flu status from the initial guess by at least a factor of 5.
Chapter8: Sequences, Series,and Probability
Section8.7: Probability
Problem 4ECP: Show that the probability of drawing a club at random from a standard deck of 52 playing cards is...
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![On a given day, 6% of the local population has the flu. If a person has the flu and
takes a flu test, the test will be positive with the probability of 70%. If a person does not
have the flu and takes the flu test, the test will be negative 95% of the time.
a) On the given day, what is the probability that the flu test will return a correct result for a
randomly selected individual.
b) How many tests are needed to improve one's knowledge on their flu status from the initial
guess by at least a factor of 5.](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F21a1aa0c-d135-48cc-aaef-e1f1c96ff403%2F0eedc658-1699-4567-b650-afbb09db9ef6%2Fiqacsv_processed.jpeg&w=3840&q=75)
Transcribed Image Text:On a given day, 6% of the local population has the flu. If a person has the flu and
takes a flu test, the test will be positive with the probability of 70%. If a person does not
have the flu and takes the flu test, the test will be negative 95% of the time.
a) On the given day, what is the probability that the flu test will return a correct result for a
randomly selected individual.
b) How many tests are needed to improve one's knowledge on their flu status from the initial
guess by at least a factor of 5.
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