3. A hockey all-star game has the Eastern Division all-stars play against the Western Division all-stars. On the Eastern Division team there are 8 United States-born players, 14 Canadian-born players, and 2 European- born players. On the Western Division team there are 12 United States-born players, 8 Canadian-born players, and 4 European-born players. If one player is selected at random from the Eastern Division team and one player is selected at random from the Western Division team, what is the probability that neither player will be a Canadian-born player? B 112 576 160 576 676 2,304 464 576
3. A hockey all-star game has the Eastern Division all-stars play against the Western Division all-stars. On the Eastern Division team there are 8 United States-born players, 14 Canadian-born players, and 2 European- born players. On the Western Division team there are 12 United States-born players, 8 Canadian-born players, and 4 European-born players. If one player is selected at random from the Eastern Division team and one player is selected at random from the Western Division team, what is the probability that neither player will be a Canadian-born player? B 112 576 160 576 676 2,304 464 576
MATLAB: An Introduction with Applications
6th Edition
ISBN:9781119256830
Author:Amos Gilat
Publisher:Amos Gilat
Chapter1: Starting With Matlab
Section: Chapter Questions
Problem 1P
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Transcribed Image Text:3.
B
E
A hockey all-star game has the Eastern Division all-stars play against the Western Division all-stars. On the
Eastern Division team there are 8 United States-born players, 14 Canadian-born players, and 2 European-
born players. On the Western Division team there are 12 United States-born players, 8 Canadian-born
players, and 4 European-born players. If one player is selected at random from the Eastern Division team
and one player is selected at random from the Western Division team, what is the probability that neither
player will be a Canadian-born player?
112
576
160
576
676
2,304
16
464
576
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