Peel & Stick Backsplash Lace Wood Panel Pattern Contact Paper Self-adhesive Removable Wallpaper 22513 : 1.64 Feet X 9.84 Feet [並行輸入品]
- メーカー
- Hyundae Sheet Co., Ltd
- ブランド
- Wood Pattern Backsplash
- JAN
- 8809470599357
- メーカー品番
- 22513
- この商品のレビュー
- Amazonでのレビュー
- シェア
商品説明
Make sure the authentic sticker on this product.. Made in South Korea (Not China) Condition : 100% Brand New Description Contact paper is an inexpensive material that has a decorative surface on one side and a highly adhesive material on the other side. The paper sticks to the desired surface with minimal effort. It is usually sold in roll form and the material is cut to size by the user. While its traditional use was as a shelf or drawer liner, it can be used in many creative ways. Teachers often use it for creative projects at school. Uses Commonly used to line or cover kitchen and bathroom cabinets and drawers, counter tops, bookshelves, closet shelving, and pantry areas Covering up or protecting areas which have become (or could become) stained or ruined because of a project. Examples include art projects, foods and liquids, destructive substances The clear variety can be used for laminating books, art projects, posters, pictures, or other objects As part of a collage Application Most contact paper products feature an easy-to-peel liner and an adhesive that allows for repositioning of the material during installation. The material can be cut to size with scissors for custom applications depending on the requirement. Color may look different for each monitor. Since computer screens have chromatic aberration we can not guarantee that the color of our products will be exactly the same with the photographs.
特記事項
- 新品、並行輸入品です。Brand new parallel imports from the US.
- Made in South Korea
- Size : 1.64 Feet X 9.84 Feet, Thickness 0.15mm , Material : PVC (Water proof & Easy to clean)
- Feature: Water Proof , It has a texture, Eco-friendly products , Easy removal w/o residue.
- Application: Wall Decoration, Furniture, Laptop, Cell Phones, any other smooth surface






