If the probability that a married man will vote in a given elecțion is 0.60, the probability that a married woman will the election is 0.75 and the probability that a woman will vote in the election given that her husband will vote is 0.9 What is the probability at least one of the married couple will vote? (Round to the nearest 2 decimal points)

MATLAB: An Introduction with Applications
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ISBN:9781119256830
Author:Amos Gilat
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If the probability that a married man will vote in a given elecţion is 0.60, the probability that a married woman will vote in
the election is 0.75 and the probability that a woman will vote in the election given that her husband will vote is 0.95.
What is the probability at least one of the married couple will vote? (Round to the nearest 2 decimal points)
Transcribed Image Text:If the probability that a married man will vote in a given elecţion is 0.60, the probability that a married woman will vote in the election is 0.75 and the probability that a woman will vote in the election given that her husband will vote is 0.95. What is the probability at least one of the married couple will vote? (Round to the nearest 2 decimal points)
The incidence of a certain diseases in the population is estimated to be 0.5%. That is, the probability of a randomly
selected person having the diseases is 0.005. A test for this disease is 90% accurate (i.e., it will positively identify a person
who has the diseases with a probability of 0.9). On the other hand, the test produces false positives with a probability of
0.02. If a person tests positive for the disease, what is the probability that the individual actually has the disease? (Round
to the nearest 4 decimal places)
Transcribed Image Text:The incidence of a certain diseases in the population is estimated to be 0.5%. That is, the probability of a randomly selected person having the diseases is 0.005. A test for this disease is 90% accurate (i.e., it will positively identify a person who has the diseases with a probability of 0.9). On the other hand, the test produces false positives with a probability of 0.02. If a person tests positive for the disease, what is the probability that the individual actually has the disease? (Round to the nearest 4 decimal places)
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