How do you calculate the total number of outcomes in a double round robin tournament with 4 teams A B C D and no ties

In a double round robin tournament, each team plays every other team twice, once at home and once away. To calculate the total number of outcomes, we use the formula:

Number of outcomes = (Number of teams) ^ (Number of games per round robin)

In this case, there are 4 teams and 2 games per round robin, so:

Number of outcomes = 4 ^ 2 = 16

Therefore, there are 16 possible outcomes in a double round robin tournament with 4 teams and no ties.

Related Questions:

What is a round robin tournament?
- A round robin tournament is a type of competition in which each team or player plays every other team or player once or twice.
What is a double round robin tournament?
- A double round robin tournament is a type of round robin tournament in which each team or player plays every other team or player twice, once at home and once away.
How many games are played in a double round robin tournament?
- The number of games played in a double round robin tournament is equal to the number of teams multiplied by the number of games per round robin.
How many outcomes are possible in a double round robin tournament with 4 teams and no ties?
- There are 16 possible outcomes in a double round robin tournament with 4 teams and no ties.
What is the formula for calculating the number of outcomes in a double round robin tournament?
- The formula for calculating the number of outcomes in a double round robin tournament is: Number of outcomes = (Number of teams) ^ (Number of games per round robin).

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