Canvas Straight Wall Tool Bucket with Cycolac Molded Bottom and Polypropylene Rope Handle, Ø12 x 15"
Hisco #:5109-28725
MFG #:5109
$
Manufacturer Estimated Lead Time When Not In Stock: 4 days
Minimum Order QTY: 1
Item must be ordered in multiples of 1
Item must be ordered in multiples of 1
The Klein Tools 5109 is a 15" high, wide opening straight wall bucket. The heavy duty bucket is made from No. 6 canvas and features a black molded polypropylene bottom.
Klein Tools 5109 Features:- Web handle extends down the sides of the bucket for added strength
- Durable straight wall and tapered wall buckets are made of heavy duty canvas
- High density polyethylene top ring for strength and chemical resistance
- 75 lb. (34 kg) max load rating
- Black molded polypropylene bottom
- Product Type: Wide Opening Straight Wall Bucket
- Bag Type: Web Handle
- Material: Heavy-Duty Canvas High Density PolyethylenePolypropylene
- Material Category: Plastic
- Dimensions: 12 Dia x 15in
- Width: 12in
- Height: 15in
- Shoulder Strap (Yes/No): No
Product Description
Technical Information
Back to top
Product Description
The Klein Tools 5109 is a 15" high, wide opening straight wall bucket. The heavy duty bucket is made from No. 6 canvas and features a black molded polypropylene bottom.
Klein Tools 5109 Features:- Web handle extends down the sides of the bucket for added strength
- Durable straight wall and tapered wall buckets are made of heavy duty canvas
- High density polyethylene top ring for strength and chemical resistance
- 75 lb. (34 kg) max load rating
- Black molded polypropylene bottom
- Product Type: Wide Opening Straight Wall Bucket
- Bag Type: Web Handle
- Material: Heavy-Duty Canvas High Density PolyethylenePolypropylene
- Material Category: Plastic
- Dimensions: 12 Dia x 15in
- Width: 12in
- Height: 15in
- Shoulder Strap (Yes/No): No
Technical Information
Brand: Klein Tools
Weight: 1.7
Country Of Origin: US
Harmonized Code: 6307.90.9891
UPC Code: 00092644555077
$
Minimum Order QTY: 1
Item must be ordered in multiples of 1
Item must be ordered in multiples of 1