In FIFA 20 the TOTW 25 (Team of the Week) is coming soon. Here you will find out which players could be in the next Team of the Week. Mbappe and Coutinho have good chances.
Update: The new TOTW is now known:
These are TOTW Predictions: The Predictions for the Team of the Week are created by the FUT community and help provide an overview of the players who could be in the next TOTW.
Often the predictions hit the mark and many players are accurately predicted. However, the predictions should not be seen as guarantees.
Prediction for Team of the Week 25 in Ultimate Team
These predictions come from Austor – FIFA Prediction and More:
Goalkeeper:
- GK: Rulli (Real Sociedad)
- GK: Guaita (Crystal Palace)
Defenders:
- LB: Alonso (FC Chelsea)
- LT: Lewis (Norwich)
- CB: Manolas (Naples)
- RB: Carvajal (Real Madrid)
Midfielders:
- CM: Sosa (Trabzonspor)
- CM: Alberto (Lazio Rome)
- CAM: Vlap (RSC Anderlecht)
- CAM: Fornals (West Ham United)
- CAM: Gignac (Tigres)
- CAM: Burgess (Western United FC)
- LM: Blum (VfL Bochum)
- LM: Improta (Benevento)
- LM: Mbokani (Royal Antwerp FC)
- LF: Coutinho (Bayern Munich)
- RF: Sarr (Watford)
Forwards:
- ST: Stindl (Borussia Monchengladbach)
- ST: Klauss (LASK Linz)
- ST: Kalinic (AS Roma)
- ST: Ilicic (Atalanta)
- ST: Benedetto (Marseille)
- ST: Mbappe (PSG)
Possible Bundesliga Players in TOTW 25
These players from the Bundesliga could make it:
- Philippe Coutinho had an outstanding game and contributed 2 goals to the 6:0 final score against Hoffenheim. He also had fantastic passing stats (93 %). For this, he should be rewarded with his third Inform card in FUT 20.
- Lars Stindl was the strongest player on the pitch. He scored 2 goals and provided 1 assist in his team’s 3:2 victory against FC Augsburg. A 2nd TOTW card should therefore be guaranteed for him.
When does TOTW 25 come: From Wednesday, March 4 at 7:00 PM, you can find the new TOTW cards in FUT 20.
How you can use the predictions now: If you want to earn some coins in FUT, you can use the predictions for that. What you should consider is explained here:
