lease solve the problem about probability and no reject please this is q&a, Im needed max in 30-45 minutes thank u The Problem Usually, in a competition between sports clubs from different towns, the clubs play against each other once. That means that, over the course of a season, each club will play several away matches as well as home matches. Let's take a look at an international soccer-competition, in which five participating clubs play just half of the competition: the teams all play against each other once. The teams all play a home match twice and an away match twice. The participating clubs are: Parma (from Parma, Italy), Besiktas (from Istanbul, Turkey), Athletic (from Bilbao, Spain), Steaua (from Bucharest, Romania) and Standard (from Liege, Belgium). This was the schedule for this group: Following the Image
Please solve the problem about probability and no reject please this is q&a, Im needed max in 30-45 minutes thank u
The Problem
Usually, in a competition between sports clubs from different towns, the clubs play against each other once. That means that, over the course of a season, each club will play several away matches as well as home matches.
Let's take a look at an international soccer-competition, in which five participating clubs play just half of the competition: the teams all play against each other once. The teams all play a home match twice and an away match twice. The participating clubs are: Parma (from Parma, Italy), Besiktas (from Istanbul, Turkey), Athletic (from Bilbao, Spain), Steaua (from Bucharest, Romania) and Standard (from Liege, Belgium). This was the schedule for this group:
Following the Image
The match took place at the club that is mentioned first in a pair. For example, in the 1 ^ (st) round, Steaua played a home match against Standard, who visited Bucharest, Romania.
Do you think the grouping is fair enough to guarantee the fairness in deciding the winner of the competition?
Task
܀ In the schedule provided, not every team travels the same distance; it would have been a coincidence if they had. But you could make the competition "more fair" by letting all teams travel more or less the same distance.
Make a new schedule using travel times to make the competition "more fair". The only requirement in the new schedule is that the teams still play each other once. Clearly indicate your choices and why you made them.
information
how you would divide the tasks to get the answers, what your strategy would be, and if there is time you can carry it out. In the second group discussion, use all the collected data to make conclusion.
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