Let total number of teams participated in tournament is n + 10
There are 10 terms in the bottom group then n teams in the top group. It is given that the bottom group gets 45 points since we have 1 point per match therefore 45 matches playing amongst themselves. Therefore they should get 45 points from their matches against the top group i.e., 45 out of the 10n points. The top group get nC2 points from the matches among themselves. They also get 10n - 45 points against the bottom group, which is half their total points.
Hence nC2 = 10n - 45 or n(n + 1) = 20n - 90 or n2 - 21n + 90 = 0 hence n = 6 or 15
If n = 6, the top ground would get nC2 + 10n - 45 = nC2 + 10(6) - 45 = 30 points, or an average of 5 points per team, while the bottom group would get (45 + 45) / 10 or an average of 9. This is not possible.
Hence n = 15. Then total number of teams is 10 + 15 = 25.
From the discussion above we can say that. It is possible that the winner will have the same number of wins in the entire tournament as a team eliminated at the end of the first stage.
Since there are 8 teams and we know that 8 = 23 hence there are 3 rounds in 2nd stage.
The team which gets 1 point at 1st stage would be eliminated because the combination may be 6 points for the team and 2 times each for remaining. There are some more cases that supports the idea.
The total score is 40 points. If each team scores equally, each team scores 40/5 = 8 points
Each match has 4 points and each team plays 4 matches. Hence total number of points is 40
Paraguay wins all matches. So it scores 3 x 4 = 12 points.
Turkey loses all matches. So it scores 1 x 4 = 4 points.
16 points are scored by Turkey and Paraguay
The other teams score 40 - 16 = 24 points
As all other teams score equal points, each team scores 24/3 = 8 points
Spain beat New Zealand by 4 goal to 0.
Germany beat Spain by 2 goals to 1.
Spain
Cannot be determined
D and F
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