French Open
French Open Women’s Final 2026: Maja Chwalińska vs Mirra Andreeva Predictions
William Hill News preview the 2026 French Open women’s final between Maja Chwalińska and Mirra Andreeva, with Sam Cox giving his best bets and score prediction for the Roland Garros showpiece.
Maja Chwalińska has produced a masterful run to the French Open final. The Pole is the first qualifier ever to reach the final at Roland Garros, and Thursday’s performance was the best of the lot.
Maja Chwalińska vs Mirra Andreeva Odds:
- Maja Chwalińska – 16/5
- Mirra Andreeva – 1/4
French Open final best bet: Mirra Andreeva to win 2-0 (8/11)
Chwalińska exhibited immense skill and composure to dispatch Diana Shneider in straight sets, a matter of hours after Shneider had seen off world number one Aryna Sabalenka.
Ranked outside the top 110 in the world coming into this event, Chwalińska has been aggressive from the baseline, with plenty of power and spin to make life difficult for her opponents.
Standing in between Chwalińska and an extraordinary first career Grand Slam is Mirra Andreeva. The teenager has dropped only seven games over her last two matches, including a streak-ending triumph over Marta Kostyuk on Thursday.
Already with two titles this year, Andreeva was also a finalist in Madrid, and has been phenomenal since the season switched to clay.
Unsurprisingly, the tennis betting markets make Andreeva the heavy favourite. She’s a top 10 player in the world and while she’s never been on this stage before, it’s felt like a matter of when rather than if for her first Slam.
It doesn’t feel great betting against Chwalińska with what she’s achieved in this tournament. It’s notable that she’s not had to face any of the world’s elite so far, though, and this feels like it’ll be a step too far.
Who will lift the illustrious French Open trophy and take home the lion’s share of the Roland Garros prize money on Saturday afternoon? For tennis fans, there’s not long to wait now…
*Odds subject to change – prices accurate at the time of writing*