Jonathan Rea (Kawasaki Racing Team) took a clear victory in Race 1 at the Acerbis Dutch Round on Saturday, after a long battle with Chaz Davies (Aruba.it Racing - Ducati) ended in a frustrating DNF for the Welshman who pulled up at the end of the penultimate lap. 

Tom Sykes (Kawasaki Racing Team) crossed the line in second place, ahead of Marco Melandri (Aruba.it Racing - Ducati) who completed the rostrum places.

Rea had started in fourth place on the grid, having initially been on pole but being moved back three places to the head of row two due to a penalty, following a clash with Davies at the end of SP2. Davies then went on to lead for most of the race before Rea took over in the final stages and then the Ducati rider pulled off track due to a technical issue just before the start of the final lap.

Davies’ misfortune saw Sykes take a lonely second, the Yorkshireman crossing the finish line 4.5s behind Rea and 13 seconds in front of third placed Melandri. It was a good performance by Sykes considering his recent issues with a stomach illness.

Xavi Fores (BARNI Racing Team) produced another solid result in fourth place on his Ducati Panigale R, his highest finish so far in 2017. An excellent ride by Lorenzo Savadori (Milwaukee Aprilia) to fifth on his return to action also gave him his best result of the season to date.

There were also season-best results for Stefan Bradl (Red Bull Honda World Superbike Team) and Roman Ramos (Team Kawasaki Go Eleven) in sixth and seventh respectively. Eugene Laverty (Milwaukee Aprilia), Leandro Mercado (IODARacing) and Leon Camier (MV Agusta Reparto Corse) completed the top ten.

There was frustration for Michael van der Mark (Pata Yamaha Official WorldSBK Team) who ran long on the first corner and then crashed out of his home race at turn 5 early on. That was before his teammate Alex Lowes went down at turn 10 midrace to make it a difficult day for Yamaha.

Jordi Torres (Althea BMW Racing Team) and Riccardo Russo (Guandalini Racing) were both unable to finish due to technical problems.