The Scott Ransom has long been a top tier option for endurance riders looking for a long travel mountain bike. Now, limits can be pushed even further with the Ransom eRide. This full suspension bike is extremely compliant to deal with trails that are riddled with rocks and roots. The Ransom eRide can help you fly up climbs like never before but maintains the nimble downhill capability of the original Ransom. A stiff frame also helps riders hit high speeds on flat ground and rip around turns. Already considered one of the most fun bikes on the market, adding an extra kick to the Ransom will make it an eBike that you want to push the limits of every trail with.

The frame of the Scott Ransom eRide 920 is built with an aluminum alloy. This material is lightweight and durable, fulfilling the expected performance of the Ransom family at a far lower price. The frame features a lot of the same technology that led to the standard ransom winning Design and Technology Awards while maintaining the reasonable price of an aluminum frame. The Bosch CX Gen4 eDrive System is subtly tucked away but can propel your Ransom to up to 20 mph. This is perfect for powering up hills or rolling over difficult terrain before taking on the impending descent. The Scott Ransom eRide 920 can get away with virtually anything on the trail, making it one of the most efficient long travel endurance bikes in the world.

A TwinLoc suspension with three modes to accommodate any level of compliance needed. The Scott Ransom features 180mm of both rear and fork travel that can be locked out in progression. This is especially useful on technical climbs. The shock progression adjustment of the shock ensures the support and balance of weight distribution. Flip chip technology adjusts the bottom bracket to accommodate 27.5 or 29” wheels, depending on personal preference. This version of the Scott Ransom is equipped with a SRAM NX Eagle 12-speed groupset for fast and reliable mechanical shifting at a lower price. The Ransom 920 eRide assures that no challenge is impossible.