R2C Display Stand
A compact display unit for a large number of door sets, including accessories, with a door opening function. The real door opening and closing effects make the customer experience realism. Also can composition, the design to show maximal of your products in a minimal space with perfection.
Specifications of the R2CLarge Display Stand
|
Product |
2365*1246*2353mm |
|
Available panel sizes |
880*2100*120mm |
|
Dimensions made to order |
YES |
|
package sizes |
Features of the R2C Display Stand
The real door opening and closing effect can better present the product characteristics.
Display and storage in one.
Advantages of the R2C Door Display Stand
he door display stand reflects the effect of opening and closing doors, easily extracting a complete set of doors, displaying a full set of samples in 360°, pushing in and storing neatly and orderly, smooth sliding rails, quiet and labor-saving
- We provide display stand for shop, waterfall flooring display, door displaysand etc. Want to know more? Please contact us.
Отправить запрос, связаться с поставщиком
Другие товары поставщика
 |
R5 Covering & Surface Samples Sliding Display Panels | According to variety of your products,we integrate two functions for R5 :No-Glue-Hanging system,and traditional concept display system. Concept ... |
 |
R4 Turn 360 ° Rotating Tile Displays | Professional compact push-pull displays, small structure is equipped with 6 double-sided pull-out display boards, 360° rotating display board c... |
 |
R2 Sliding Display Panels | R2 Sliding Display Panels The R2 series built-in design is aimed at the use of some special spaces, and can also be combined and matched, and diffe... |
 |
R7S Tile Display Panels For Door Displays | R7S can not only display tiles, wood floors, panels, but also the door. If you want to show different materials in the future, you only need to add... |
 |
G Series Rotating Display | G Series Rotating Floor Display The "G" series of display stands are double-sided or three-sided by rotating. There are four groups in one set, no ... |
