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For which set of probabilities would events A and B be independent? A) P(A) = 0.20; P(B) = 0.20; P(A and B) = 0.4 B) P(A) = 0.08; P(B) = 0.40; P(A and B) = 0.20 C) P(A) = 0.16; P(B) = 0.24; P(A and B)
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Aug 2, 2018
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For which set of probabilities would events A and B be independent?
A) P(A) = 0.20; P(B) = 0.20; P(A and B) = 0.4
B) P(A) = 0.08; P(B) = 0.40; P(A and B) = 0.20
C) P(A) = 0.16; P(B) = 0.24; P(A and B) = 0.08
D) P(A) = 0.30; P(B) = 0.20; P(A and B) = 0.06
Mathematics
high-school
Ramanlfc
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The answer is a because set of probalitie
Techtinkerer
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Aug 2, 2018
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D is the correct answer. To solve this use the Multiplication Rule for Independent events. Multipy P(A) times P(B) and if they equal P(A and B), then the probability is independent. If it does not equal P(A and B) then it is not independent.
Elton Santana
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Aug 6, 2018
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