Bottom Mounted Hidden Drawer Runners, 1 Pair Soft Close Stainless Steel Drawer Slide, Undermount Floor Mounting Invisible Drawer Slies Full Extension Ball Bearing, for Kitchen Cabinet (16inch400mm)

• [Bottom-Mounted Drawer Slide]: Unveil the unique advantage of our bottom-mounted drawer slide, perfectly suited for drawers without side panels. This distinctive design offers a flawless and functional drawer experience, setting it apart from conventional undermounted slides.
• [Superior Stability and Load Capacity]: Achieve exceptional stability and enhanced load capacity with our bottom-mounted drawer slide. Boasting a weight capacity of up to 40kg, this slide ensures smooth and reliable operation, making it ideal for all your cabinetry needs.
• [Soft Close & Full Extension]: Access your items with ease using our synchronized 3-section drawer slide, which extends fully. The integrated buffer damping device ensures a gentle, silent close, preventing slamming and adding a touch of sophistication to your drawer experience.
• [Hassle-Free Installation Process]: Enjoy a seamless setup with our drawer slide, which requires only a bottom panel for installation. Follow our easy-to-use instructional video for a quick and straightforward process, ensuring convenience and ease in enhancing your cabinetry.
• [Concealed Elegance in Design]: Enhance the aesthetic appeal of your furniture with our concealed slide. This design keeps hardware hidden, maintaining a sleek and seamless appearance, and adding a touch of elegance to your furniture.

Specification Name: Bottom Mounted Hidden Drawer Runners Size: 25cm (10 inches) / 30cm (12 inches) / 35cm (14 inches) / 40cm (16 inches) / 45cm (18 inches) / 50cm (20 inches) / 55cm (22 inches)（optional） Material: Plastic + Iron Colour: Silver Load Capacity: 40kg Package detail 1 Pair of Bottom Mounted Hidden Drawer Runners Notes 1.Due to different light conditions and monitor settings, the colour of the actual product may vary slightly from the picture. 2.Due to different manual measurement methods, there may be deviation.