The probability that a randomly selected person has high blood pressure (the event H) is P(H) = 0.3 and the probability that a randomly selected person is a runner (the event R) is P(R) = 0.4. The probability that a randomly selected person has high blood pressure and is a runner is 0.2. Select the false statement. A P(RUH) 0.5 B C D H and R are independent events. F H and R are not mutually exclusive. P(HR) = 0.1 E P(R UH) = 0.8 None of the above.

A First Course in Probability (10th Edition)
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Chapter1: Combinatorial Analysis
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The probability that a randomly selected person has high blood pressure (the event H) is P(H) = 0.3 and the probability that a randomly selected person is a runner (the event R) is P(R) = 0.4. The probability that a randomly selected
person has high blood pressure and is a runner is 0.2. Select the false statement.
A P(RUH) = 0.5
B
с
D
E
F
H and R are independent events.
H and R are not mutually exclusive.
P(HR) = 0.1
P(R U H) = 0.8
None of the above.
Transcribed Image Text:The probability that a randomly selected person has high blood pressure (the event H) is P(H) = 0.3 and the probability that a randomly selected person is a runner (the event R) is P(R) = 0.4. The probability that a randomly selected person has high blood pressure and is a runner is 0.2. Select the false statement. A P(RUH) = 0.5 B с D E F H and R are independent events. H and R are not mutually exclusive. P(HR) = 0.1 P(R U H) = 0.8 None of the above.
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