In an ice hockey game, a tie at the end of one overtime period leads to a "shootout" with three shots taken by each team from the penalty mark. Each shot must be taken by a different player. How many ways can 3 players be selected from the 5 eligible players? For the 3 selected players, how many ways can they be designated as first, second, and third? 3 players can be selected from the 5 eligible players in different ways. Out of those 3 players that are selected, they can be designated as first, second, and third in different ways. (Type whole numbers.)
In an ice hockey game, a tie at the end of one overtime period leads to a "shootout" with three shots taken by each team from the penalty mark. Each shot must be taken by a different player. How many ways can 3 players be selected from the 5 eligible players? For the 3 selected players, how many ways can they be designated as first, second, and third? 3 players can be selected from the 5 eligible players in different ways. Out of those 3 players that are selected, they can be designated as first, second, and third in different ways. (Type whole numbers.)
Chapter9: Sequences, Probability And Counting Theory
Section9.5: Counting Principles
Problem 40SE: A family consisting of 2 parents and 3 children is to pose for a picture with 2 family members in...
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In an ice hockey game, a tie at the end of one overtime period leads to a "shootout" with
three shots taken by each team from the penalty mark. Each shot must be taken by a
different player. How many ways can 3 players be selected from the 5 eligible players? For
the 3 selected players, how many ways can they be designated as first, second, and third?
3 players can be selected from the 5 eligible players in different ways. Out of those 3
players that are selected, they can be designated as first, second, and third in different
ways.
(Type whole numbers.)
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