Rework problem 18 from section 3.3 of your text, involving filling in missing probabilities on a tree diagram. Construct a copy of figure 3.11 in your text, where the first outcome is one of (A,B,C) and the second outcome in each case is one of (1,2,3) (only 1 or 2 in the case of outcome C). Use the following probabilities instead of those given in your text: Pr[A1] Pr[2|A] Pr[A2] Pr[A3] Pr[B1] Pr[2|B] Pr[B3] Pr[C1] Pr[C2] Find the following missing probabilities: -D31 P1_의1_ 41 31 P1_ 81_ 8

A First Course in Probability (10th Edition)
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Chapter1: Combinatorial Analysis
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Rework problem 18 from section 3.3 of your text, involving filling in missing probabilities on a tree diagram. Construct a copy of
figure 3.11 in your text, where the first outcome is one of (A,B,C) and the second outcome in each case is one of (1,2,3) (only 1 or 2 in
the case of outcome C). Use the following probabilities instead of those given in your text:
Pr[A1]
Pr[2|A]
Pr[A2]
Pr[A3]
Pr[B1]
Pr[2|B]
Pr[B3]
Pr[C1]
Pr[C2]
12
1
12
12
1
1
12
Find the following missing probabilities:
(1) Pr[A] =
(2) Pr[1|A]
(3) Pr[2|A] =
(4) Pr[B] =
Transcribed Image Text:Rework problem 18 from section 3.3 of your text, involving filling in missing probabilities on a tree diagram. Construct a copy of figure 3.11 in your text, where the first outcome is one of (A,B,C) and the second outcome in each case is one of (1,2,3) (only 1 or 2 in the case of outcome C). Use the following probabilities instead of those given in your text: Pr[A1] Pr[2|A] Pr[A2] Pr[A3] Pr[B1] Pr[2|B] Pr[B3] Pr[C1] Pr[C2] 12 1 12 12 1 1 12 Find the following missing probabilities: (1) Pr[A] = (2) Pr[1|A] (3) Pr[2|A] = (4) Pr[B] =
(5) Pr[1|B] =
(6) Pr[3|B]
(7) Pr[B2]
(8) Pr[C] =
(9) Pr[1|C] :
(10) Pr[2|C] =
Transcribed Image Text:(5) Pr[1|B] = (6) Pr[3|B] (7) Pr[B2] (8) Pr[C] = (9) Pr[1|C] : (10) Pr[2|C] =
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