3. A particular HIV test gives a positive result in 99% of the cases in which the person has HIV. This same test gives a negative result in 99% of the cases in which the person does not have HIV. Assume that the true probability of having HIV for all people who take this test is 4%. What is the probability the individual does not have HIV, given that the test result is positive? 96 A W. HIV .04 HIV .99\-01 .99.01 Correct Wrong Correcturong CONTA -1 〃 P(Wo His A Wrong) = -96.01 = .0096 = .96% ALT FN E CTR +

Holt Mcdougal Larson Pre-algebra: Student Edition 2012
1st Edition
ISBN:9780547587776
Author:HOLT MCDOUGAL
Publisher:HOLT MCDOUGAL
Chapter11: Data Analysis And Probability
Section: Chapter Questions
Problem 15CR
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3. Please

 

3. A particular HIV test gives a positive result in 99% of the cases in which the person has
HIV. This same test gives a negative result in 99% of the cases in which the person
does not have HIV. Assume that the true probability of having HIV for all people who
take this test is 4%. What is the probability the individual does not have HIV, given that
the test result is positive?
96
A
W. HIV
.04
HIV
.99\-01 .99.01
Correct Wrong Correcturong
CONTA
-1
〃
P(Wo His A Wrong) = -96.01 = .0096 = .96%
ALT
FN
E
CTR
+
Transcribed Image Text:3. A particular HIV test gives a positive result in 99% of the cases in which the person has HIV. This same test gives a negative result in 99% of the cases in which the person does not have HIV. Assume that the true probability of having HIV for all people who take this test is 4%. What is the probability the individual does not have HIV, given that the test result is positive? 96 A W. HIV .04 HIV .99\-01 .99.01 Correct Wrong Correcturong CONTA -1 〃 P(Wo His A Wrong) = -96.01 = .0096 = .96% ALT FN E CTR +
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