Self-Laminating Vinyl Wrap Around Wire and Cable Labels for M6 M7 Printers - 1.5" x 0.25
Hisco #:M6-28-427-6691
MFG #:M6-28-427
Our Price: $64.99 RL
Available to Order - 0 on Hand
Manufacturer Estimated Lead Time When Not In Stock: 10 days
Minimum Order QTY: 1
Item must be ordered in multiples of 1
Item must be ordered in multiples of 1
The Brady M6-28-427 Self-Laminating Vinyl (B-427) is an excellent material for wire and cable identification. This material has good clarity, conformability and is self-extinguishing.Provided in a self-laminated format with a white printable zone and translucent overlaminating area to protect text.
Brady M6-28-427 Features and Benefits:- Durable, permanent acrylic adhesive has outstanding water and oil resistance
- UL approved
- Provided in a self-laminated format with a white printable zone and translucent overlaminating area to protect text
- Brand: Brady
- Adhesive Type: Permanent Acrylic
- Color: White, Clear
- Finish: Matte
- Label/Tape Size: 1.5 in H x 0.25 in W
- Print Technology: Thermal Transfer
Product Description
Technical Information
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Product Description
The Brady M6-28-427 Self-Laminating Vinyl (B-427) is an excellent material for wire and cable identification. This material has good clarity, conformability and is self-extinguishing.Provided in a self-laminated format with a white printable zone and translucent overlaminating area to protect text.
Brady M6-28-427 Features and Benefits:- Durable, permanent acrylic adhesive has outstanding water and oil resistance
- UL approved
- Provided in a self-laminated format with a white printable zone and translucent overlaminating area to protect text
- Brand: Brady
- Adhesive Type: Permanent Acrylic
- Color: White, Clear
- Finish: Matte
- Label/Tape Size: 1.5 in H x 0.25 in W
- Print Technology: Thermal Transfer
Technical Information
Brand: Brady
Weight: 0.205
Country Of Origin: US
Harmonized Code: 8443.99.2550
UPC Code: 888434596999
Our Price: $64.99 RL
Available to Order - 0 on Hand
Minimum Order QTY: 1
Item must be ordered in multiples of 1
Item must be ordered in multiples of 1