Lapp Cable bushing Clamp Ø (max
More than 10 items ordered
Diameter5
Product details
The SKINDICHT LA 11 cable entry from Lapp Kabel is a reliable solution for safe and effective cable management in various applications. Made from high-quality chloroprene rubber, this product not only provides optimal protection for cables but also ensures easy handling during installation. With an outer diameter of 19 millimeters, the entry is ideal for use in environments where sharp or angular housing walls are present. The design guarantees a durable seal and protects the cables from mechanical influences as well as environmental factors. Its temperature resistance of -30 to 90 °C makes it versatile for both industrial and commercial applications.
- Protection against sharp, angular housing walls
- Easy to assemble
- High temperature resistance of -30 to 90 °C.
Exact colour description | Black |
Material | Chloroprene rubber |
Item number | 8525701 |
Manufacturer | Lapp |
Category | Cable trunking |
Manufacturer No. | 61713590 |
Release date | 22.4.2018 |
Colour | Black |
Exact colour description | Black |
Material group | Plastic |
Material | Chloroprene rubber |
CO₂ emissions | 1,04 kg |
Climate contribution | EUR 0,12 |
Items per sales unit | 100 pcs. |
Diameter | 19 mm |
Product Safety |
30-day right of return
Compare products
Goes with
Reviews & Ratings
Statutory warranty score
How often does a product of this brand in the «Cable trunking» category have a defect within the first 24 months?
Source: Galaxus- LappNot enough data
- 1.Dataflex0 %
- 1.Delock0 %
- 1.Digitus0 %
- 1.Fellowes0 %
Statutory warranty case duration
How many working days on average does it take to process a warranty claim from when it arrives at the service centre until it’s back with the customer?
Source: Galaxus- LappNot enough data
- 1.Hama0 days
- 1.Max Hauri0 days
- 1.Steffen0 days
- ACTNot enough data
Return rate
How often is a product of this brand in the «Cable trunking» category returned?
Source: Galaxus- LappNot enough data
- 1.Cablefix0 %
- 1.Heidemann0 %
- 1.Neomounts0 %
- 1.Quadrios0 %