Marie Bouzkova vs Ann Li – Second Round – Preview & Prediction | 2022 Wimbledon Championships
Click here for today’s sports betting tips from our expert analysts!
THE FACTS
When is Marie Bouzkova vs Ann Li on and what time does it start? Marie Bouzkova vs Ann Li will take place on Wednesday 29th June, 2022 – not before 13:00 (UK)
Where is Marie Bouzkova vs Ann Li taking place? Marie Bouzkova vs Ann Li will take place at the All England Lawn Tennis and Croquet Club in London, England
What surface is Marie Bouzkova vs Ann Li being played on? Marie Bouzkova vs Ann Li will take place on an outdoor grass court
Where can I get tickets for Marie Bouzkova vs Ann Li? Visit this link for the latest ticket information for Marie Bouzkova vs Ann Li
What channel is Marie Bouzkova vs Ann Li on in the UK? Marie Bouzkova vs Ann Li will be televised live on BBC platforms
Where can I stream Marie Bouzkova vs Ann Li in the UK? Marie Bouzkova vs Ann Li can be streamed live on BBC iPlayer and the BBC Sport website & app
THE PREDICTION
World number 66 Marie Bouzkova claimed one of the best results of her career on Monday, coming back from a set down to beat the seventh seed Danielle Collins in three tight sets. The 23-year-old finished runner-up to Sloane Stephens at the Guadalajara Open back in February in her third final on tour and results over the likes of Karolina Pliskova and Jessica Pegula have stood out this season alongside her victory over Collins. World number 67 overcame Lucia Bronzetti with little fuss on Monday, claiming her first win at Wimbledon. The 22-year-old has also enjoyed some strong results this season over the likes of Anett Kontaveit and Liudmila Samsonova but her best level came last season with a shared title alongside Kontaveit in Melbourne and a first outright WTA title at the Tenerife Open. Bouzkova’s statement win over Collins makes her the favourite in this first meeting between the two but Ann Li is a hard-grafter capable of taking this all the way. Back the Czech to win outright here, although at least a set remains the sensible move for an accumulator.
