Kuryakyn Extended Brake Pedals W/ Lowers Chrome
NOTES:
- Style:With Fairing Lowers | Color:ChromeThe Kuryakyn 9648 Girder Extended Brake Pedals are a great solution to providing extra room and more natural rear brake operation. Features extended brake pedals for models without fairing. Are longer than stock pedals, places the pad location at a lower and flatter angle for easier operation. Accepts a stock brake pedal pad as well as any custom brake pedal pad that is designed for the stock pedal. Includes (1) Chrome Extended Brake Pedal, (1) Cotter Pin; suggested for installation (not Included): set of hex wrenches, set of hex bit sockets, set of sockets, set of combination wrenches, grease FT LBS (Nm) torque wrench and needle nose pliers. The Kuryakyn 9648 Girder Extended Brake Pedals is compatible with Harley-Davidson models: With Fairing Lowers: '14-'18 Electra Glides, Road Glides, Road Kings, Street Glides and Trikes.
- Features extended brake pedals for models without fairing
- Are longer than stock pedals, places the pad location at a lower and flatter angle for easier operation
- Accepts a stock brake pedal pad as well as any custom brake pedal pad that is designed for the stock pedal
- Includes (1) Chrome Extended Brake Pedal, (1) Cotter Pin; Suggested for installation (not Included): set of hex wrenches, set of hex bit sockets, set of sockets, set of combination wrenches, grease FT LBS (Nm) torque wrench and needle nose pliers
- Compatible with Harley-Davidson models: With Fairing Lowers: '14-'18 Electra Glides, Road Glides, Road Kings, Street Glides and Trikes
Brand: Kuryakyn
Part Number: 9648
Note: Image is for reference only, actual product may vary slightly.
Seller return policy
We aim to ensure you receive the best quality product suited to your unique needs. If a part doesn't fit or you're not completely satisfied with your purchase, you're eligible to return the item for a full refund within 30 days of delivery. If the item is not brand new, please contact us, and we will see if the return can be approved in your case.
