Julia Grabher vs Coco Gauff – Second Round – Preview & Prediction | 2023 French Open
Click here for today’s sports betting tips from our expert analysts!
THE FACTS
When is Julia Grabher vs Coco Gauff on and what time does it start? Julia Grabher vs Coco Gauff will take place on Thursday 1st June, 2023 – not before 13:15 (UK)
Where is Julia Grabher vs Coco Gauff taking place? Julia Grabher vs Coco Gauff will take place at Stade Roland Garros in Paris, France
What surface is Julia Grabher vs Coco Gauff being played on? Julia Grabher vs Coco Gauff will take place on an outdoor clay court
Where can I get tickets for Julia Grabher vs Coco Gauff? Visit this link for the latest ticket information for Julia Grabher vs Coco Gauff
What channel is Julia Grabher vs Coco Gauff on in the UK? Eurosport have the rights to the French Open in the UK
Where can I stream Julia Grabher vs Coco Gauff in the UK? discovery+ subscribers can stream Julia Grabher vs Coco Gauff live while the match can be streamed on Eurosport Player and Amazon Prime Video if it is televised
THE PREDICTION
World number six Coco Gauff finished runner-up to Iga Swiatek here last season in her maiden Grand Slam final but she came into Paris in questionable form. The 19-year-old will be pleased to have won from a set down for the first time this season, against Rebeka Masarova on Tuesday, but her opponents are targeting her troublesome forehand more and more on tour to make the shot a considerable liability. In-form Julia Grabher finished runner-up to Lucia Bronzetti at the Rabat Open last week and she will set a new career-high WTA world ranking of around 55th no matter the outcome here after beating Arantxa Rus in straight sets on her Roland-Garros debut. The Austrian will do her best to follow the sheet music in tackling Gauff’s otherwise excellent game for clay here and whilst the teenager should have more than enough to come through it is hard to back her with full confidence right now. Take Gauff to win outright or consider a one-off on Grabher to earn at least a set.
