B33 Series Amber Polyimide Labels 0.25 in H x 1.25 in W Amber 7000/RL
Hisco #:B33-13-724-6691
MFG #:152908
Our Price: $1,039.00 RL
Available to Order - 0 on Hand
Manufacturer Estimated Lead Time When Not In Stock: 14 days
Minimum Order QTY: 1
Item must be ordered in multiples of 1
Item must be ordered in multiples of 1
The Brady 152908 Amber high temperature polyimide with an ultra-durable adhesive withstands the extreme wash protocol and cleaning chemicals used in printed circuit board manufacturing.Withstands multiple cycles of harsh condition washes for printed circuit boards and electronic component preprocess labeling.
Brady 152908 Features and Benefits:- Resists high temperatures up to 572° F (300° C)
- Fulfills requirements for MIL-STD-202G Method 215K and SAE AS81531 Marking of Electrical Insulating Material when used with R4300 series ribbons
- Survives on the top or bottom side of printed circuit boards through the solder process
- A ribbon is required to print this material. Use Part Number B30-R4300.
Product Description
Technical Information
SDS/TDS
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Product Description
The Brady 152908 Amber high temperature polyimide with an ultra-durable adhesive withstands the extreme wash protocol and cleaning chemicals used in printed circuit board manufacturing.Withstands multiple cycles of harsh condition washes for printed circuit boards and electronic component preprocess labeling.
Brady 152908 Features and Benefits:- Resists high temperatures up to 572° F (300° C)
- Fulfills requirements for MIL-STD-202G Method 215K and SAE AS81531 Marking of Electrical Insulating Material when used with R4300 series ribbons
- Survives on the top or bottom side of printed circuit boards through the solder process
- A ribbon is required to print this material. Use Part Number B30-R4300.
Technical Information
Brand: Brady
Weight: 0.978
Country Of Origin: US
Harmonized Code: 8443.99.2550
UPC Code: 888434561751
Additional Resources
Our Price: $1,039.00 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