Solve the following Probability Problem (solve all parts)   HW 2.x. (Headless Hunt)The Headless Hunt is an organization of 88 Hogwarts ghosts so elite thateven Nearly Headless Nick was annually denied admission for decades,despite being The Gryffindor ghost. The ghosts love playing sports anddecided to get together and have either a Head Polo tournament or aHorseback Head-Juggling tournament. However, even if they are ghosts,they still have jobs so some of them might have an urgent haunting as-signment. In order for no one to be left behind they need to be able tosplit into teams of equal numbers. Head polo teams consist of 4 playerswhereas Horseback Head-Juggling teams have 11 players. Assume thatany number of them from 1 to 88 show up with equal probability. a) What is the probability they will be able to play one of the twotournaments?b) If in addition to the previous 2 sports there was one more option, atournament in Headless bowling which is played in teams of 8 players,what would the probability be now?

Holt Mcdougal Larson Pre-algebra: Student Edition 2012
1st Edition
ISBN:9780547587776
Author:HOLT MCDOUGAL
Publisher:HOLT MCDOUGAL
Chapter11: Data Analysis And Probability
Section11.9: Independent And Dependent Events
Problem 3C
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Solve the following Probability Problem (solve all parts)

 

HW 2.x. (Headless Hunt)
The Headless Hunt is an organization of 88 Hogwarts ghosts so elite that
even Nearly Headless Nick was annually denied admission for decades,
despite being The Gryffindor ghost. The ghosts love playing sports and
decided to get together and have either a Head Polo tournament or a
Horseback Head-Juggling tournament. However, even if they are ghosts,
they still have jobs so some of them might have an urgent haunting as-
signment. In order for no one to be left behind they need to be able to
split into teams of equal numbers. Head polo teams consist of 4 players
whereas Horseback Head-Juggling teams have 11 players. Assume that
any number of them from 1 to 88 show up with equal probability.


a) What is the probability they will be able to play one of the two
tournaments?
b) If in addition to the previous 2 sports there was one more option, a
tournament in Headless bowling which is played in teams of 8 players,
what would the probability be now?

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