2014 Bmw S 1000 Rr on 2040-motos

$17,190

Year:2014 Mileage:7 Color: RED / WHITE / BLACK

Location:

Long Beach, California

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Phone:(877) 380-1284

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2014 BMW S 1000 RR, 2014 BMW S 1000 RR
When we build a superbike, we have no time for second best. Presenting the very latest in racing power, the 2014 S 1000 RR. With an aluminum bridge-type frame, radial brakes, a super sporty tail-up nose-down design, hot colors and the ultimate combination of electronic rider assistance. The RR includes four riding modes that adjust power delivery, throttle response, Race ABS action and even Dynamic Traction Control (optional equipment).
Never before has it been so easy to keep so much power under control. This is as true on public roads as it is on the racetrack. The RR is a full-blooded racing bike, even though it can be ridden with a number plate attached. A race proven sport bike for the road.

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Moto blog

BMW Reports 2012 Sales Results

Tue, 19 Mar 2013

BMW released its year-end 2012 financial report, reporting revenues of 1.49 billion euros (US$1.93 billion) from its motorcycle business in 2012, up from 1.44 billion euros in 2011. The increased revenues came in a record year for BMW with the company selling an all-time record of 106,358 motorcycles in 2012. Despite the increase in sales revenue, BMW reported a much smaller profit from its motorcycle business, earning 9 million euros (US$11.6 million) in 2012, compared to 45 million euros in 2011.

Racer Valerie Thompson Rides BMW S 1000 RR to 208.81 mph Bonneville Record

Mon, 15 Sep 2014

Racing at the Bonneville Salt Flats requires more than a little good luck. Weather plays such an important role in the speed of the salt and whether the event is even held at all. This year, Valerie Thompson experienced the full spectrum of Bonneville racing.

BMW Offers Education in Adventure

Wed, 31 Dec 2008

I was never a fan of mathematics in high school. This would be of no surprise to any of my teachers or parents, I assure you. My justification was that none of my instructors could explain the practical applications for such numerical oddities as logarithms, permutations, or binomial theorem.