Question: Please help Questions 4 - 6 (3 points each): Use the following scenario to answer the questions. In a population of one-million people, one in

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Please help Questions 4 - 6 (3 points each): Use the following

Questions 4 - 6 (3 points each): Use the following scenario to answer the questions. In a population of one-million people, one in every one-thousand members of the population has a rare, non- contagious super-u virus. The population's public health agency develops a test which is 98% accurate. That is, it correctly indicates whether a person has the virus (tests positive) or does not have the virus (tests negative) 98% of the time. Test positive = \\ka" Test negative = Test positive = \\ Test negative = 4. If everyone in the population gets tested, how many people will have the virus and receive a negative test result? A. 10 B. 20 C. 1,000 D. 20,000 Answer: 5. Given that a particular person tests positive for having the super-u , what is the probability that they are actually infected? A. 0.00098 B. 0.001 C. 0.04676 D. 0.09016 Answer: 6. What is the probability a randomly chosen person tests Positive for the u? A. 0.00098 B. 0.0196 C. 0.02096 D. 0.98 Answer:

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