8.Analyze the following information and do what is requested: wwwwww There is a 75% chance that a blood test will be effective in detecting latent disease, however the test also gives a false positive result in 3% of healthy patients (i.e. if a person is tested, there is a probability equal to 0.02 that the test indicates that that person is sick). It determines the probability that an individual, who has been randomly tested, actually suffers from the disease, when the test has been positive, and assuming that 0.2% of the population suffers from the disease.

A First Course in Probability (10th Edition)
10th Edition
ISBN:9780134753119
Author:Sheldon Ross
Publisher:Sheldon Ross
Chapter1: Combinatorial Analysis
Section: Chapter Questions
Problem 1.1P: a. How many different 7-place license plates are possible if the first 2 places are for letters and...
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ФЫ В А П Р О ВАПРОПДЗ АПРОЛДЖЫВАПР
ЯЧСМИТНЧСМИТЬБНСМИТЬБЮ ЯЧСМИ 1
DON'T USE AI | DON'T USE AI |DON'T USE AI | DON'T USE AI |DON'T USE AI |
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STEP BY STEP IN DIGITAL FORMAT
Bayes' rule
8. Analyze the following information and do what is requested:
There is a 75% chance that a blood test will be effective in detecting latent disease, however the
test also gives a false positive result in 3% of healthy patients (i.e. if a person is tested, there is a
probability equal to 0.02 that the test indicates that that person is sick).
It determines the probability that an individual, who has been randomly tested, actually suffers
from the disease, when the test has been positive, and assuming that 0.2% of the population
suffers from the disease.
ЙЦУКЕНГ ШУКЕНГШщКЕНГШЩЗХЬ ЙЧУКЕНГ ШУК
Transcribed Image Text:I ФЫ В А П Р О ВАПРОПДЗ АПРОЛДЖЫВАПР ЯЧСМИТНЧСМИТЬБНСМИТЬБЮ ЯЧСМИ 1 DON'T USE AI | DON'T USE AI |DON'T USE AI | DON'T USE AI |DON'T USE AI | SOLVE STEP BY STEP IN DIGITAL FORMAT Bayes' rule 8. Analyze the following information and do what is requested: There is a 75% chance that a blood test will be effective in detecting latent disease, however the test also gives a false positive result in 3% of healthy patients (i.e. if a person is tested, there is a probability equal to 0.02 that the test indicates that that person is sick). It determines the probability that an individual, who has been randomly tested, actually suffers from the disease, when the test has been positive, and assuming that 0.2% of the population suffers from the disease. ЙЦУКЕНГ ШУКЕНГШщКЕНГШЩЗХЬ ЙЧУКЕНГ ШУК
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