Automotive Wrench, Alloy Steel, SAE/Metric, 2-3/4" Jaw Capacity, 9" Over-All-Length
Hisco #:C79H-12200
MFG #:C79H
$
Manufacturer 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 Crescent C79H Adjustable Smooth Jaw Monkey Wrenches are designed for geometric fasteners with a cosmetic finish. Smooth, large capacity jaws prevent damage to fittings from traditional toothed jaws, and the large knurl allows for easy adjustment and a tight jaw fit.
Crescent C79H Features:- Smooth jaws won't mar easily-damaged fastener surfaces such as chrome or brass
- Wider jaw capacity than traditional pipe wrenches
- Slim profile head design allows better access to tight areas
- Heat-treated forged alloy steel for toughness and durability
- Steel handle naturally absorbs shock
- Strong I-beam handle construction
- Chrome plated finish wipes clean easily and resists rust and corrosion
- Large capacity 2-3/4", 70mm jaws grasp onto a wide range of fasteners easily
Product Description
Technical Information
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Product Description
The Crescent C79H Adjustable Smooth Jaw Monkey Wrenches are designed for geometric fasteners with a cosmetic finish. Smooth, large capacity jaws prevent damage to fittings from traditional toothed jaws, and the large knurl allows for easy adjustment and a tight jaw fit.
Crescent C79H Features:- Smooth jaws won't mar easily-damaged fastener surfaces such as chrome or brass
- Wider jaw capacity than traditional pipe wrenches
- Slim profile head design allows better access to tight areas
- Heat-treated forged alloy steel for toughness and durability
- Steel handle naturally absorbs shock
- Strong I-beam handle construction
- Chrome plated finish wipes clean easily and resists rust and corrosion
- Large capacity 2-3/4", 70mm jaws grasp onto a wide range of fasteners easily
Technical Information
Brand: Crescent
Weight: 0.024
Country Of Origin: CN
UPC Code: 43127133183
$
Minimum Order QTY: 1
Item must be ordered in multiples of 1
Item must be ordered in multiples of 1