For each set of probabilities, determine whether the events A and B are independent or dep Probabilities Independent Dependent (ə) P(A) - P(3) =: P(4 |B) = 1 1 %3D %3D %3D 8. 3 14) = Pumd B) = 1 P(4) = P(B) = P(B \A)- %3D %3D 3 1 (c) P(A) =;P(B) =;P(A and B) = %3D 6. 1 (d) P(A)=;P(B) = -; P(A and B) = %3D %3D %3D 6. 1/1

A First Course in Probability (10th Edition)
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Chapter1: Combinatorial Analysis
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JUP SJH-IBjhuwWZGiweFMYphv4t
O COUNTING AND PROBABILITY
Identifying independent events given values of probabilities
For each set of probabilities, determine whether the events A and B are independent or depenC
Probabilities
Independent
Dependent
(a) P(A)
:P(B) - P(4 1B) =
3
(b) P(4) -P(3) =: P(B LA)=
(c) P(A)=;P(B)=; P(A and B) =
(d) P(4)-: P(B)-: P(4and B)-능
Explanation
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Transcribed Image Text:JUP SJH-IBjhuwWZGiweFMYphv4t O COUNTING AND PROBABILITY Identifying independent events given values of probabilities For each set of probabilities, determine whether the events A and B are independent or depenC Probabilities Independent Dependent (a) P(A) :P(B) - P(4 1B) = 3 (b) P(4) -P(3) =: P(B LA)= (c) P(A)=;P(B)=; P(A and B) = (d) P(4)-: P(B)-: P(4and B)-능 Explanation Recheck Type here to search Chp 立 1/8 116
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