a. P(A) = b. P (B) = c. P(C) =

A First Course in Probability (10th Edition)
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Author:Sheldon Ross
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Chapter1: Combinatorial Analysis
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Solve question 12 and show work for each event which is P(A), P(B) and P(C).

12.
Four people Alex, Boris, Clement, and David, are equally qualified runners.
They run a 500-meter sprint, and the order of finish is recorded.
Suppose that
A is the event that Boris comes the last,
B is the event that Boris comes the first and Clement come the last,
C is the event that Boris comes the first, Alex comes the second, David comes the third, and
Clement comes the last.
Use counting rules to find probabilities of events A, B, and C.
Show calculations of P(A), P(B), and P(C), and state obtained values.
a. P(A) =
b. P (B) =
c. P(C) =
Transcribed Image Text:12. Four people Alex, Boris, Clement, and David, are equally qualified runners. They run a 500-meter sprint, and the order of finish is recorded. Suppose that A is the event that Boris comes the last, B is the event that Boris comes the first and Clement come the last, C is the event that Boris comes the first, Alex comes the second, David comes the third, and Clement comes the last. Use counting rules to find probabilities of events A, B, and C. Show calculations of P(A), P(B), and P(C), and state obtained values. a. P(A) = b. P (B) = c. P(C) =
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