n players compete in a tournament and are ranked from 1 to n. They then compete in another tournament and are again ranked from 1 to n. Suppose that their performances in the second tournament are unrelated to their performances in the first tournament, so that the two sets of rankings are independent. What is the probability that each competitor receives an identical ranking in the two tournaments? a. 0.5 O b. 2n(2n–1)(2n–2)- --(n+1) n! O c. 2n(2n–1)(2n–2)- --(n+1) O d. None O e. n! O f. (2m)! g. (п-1)!

Calculus: Early Transcendentals
8th Edition
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Author:James Stewart
Publisher:James Stewart
Chapter1: Functions And Models
Section: Chapter Questions
Problem 1RCC: (a) What is a function? What are its domain and range? (b) What is the graph of a function? (c) How...
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n players compete in a tournament and are ranked from 1 to n. They then compete in another
tournament and are again ranked from 1 to n. Suppose that their performances in the second tournament
are unrelated to their performances in the first tournament, so that the two sets of rankings are
independent. What is the probability that each competitor receives an identical ranking in the two
tournaments?
а. 0.5
n!
2n(2n–1)(27–2).--(n+1)
1
C.
2n(21–1)(2n–2).--(n+1)
d. None
1.
n!
е.
f.
(2n)!
1
g.
(п-1)!
b.
O O O O
Transcribed Image Text:n players compete in a tournament and are ranked from 1 to n. They then compete in another tournament and are again ranked from 1 to n. Suppose that their performances in the second tournament are unrelated to their performances in the first tournament, so that the two sets of rankings are independent. What is the probability that each competitor receives an identical ranking in the two tournaments? а. 0.5 n! 2n(2n–1)(27–2).--(n+1) 1 C. 2n(21–1)(2n–2).--(n+1) d. None 1. n! е. f. (2n)! 1 g. (п-1)! b. O O O O
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