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Bearings Linear Bearings & Shaft Ball Bushings LM Ball Bushings
Quick Code: BB-535669

LM06 UU Samick Closed Sealed Linear Ball Bearing 6x12x19mm

£7.14 exc VAT (£8.57 inc VAT) Show Bulk Discounts (5+)
5+: £6.78
10+: £6.64
25+: £6.50
50+: £6.35
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Product Specification
Angle compensation
Without misalignment compensation
Brand
Samick
Inside Dia
6mm
Material
Standard bearing steel
Outside Dia
12mm
Seal
Sealed on all sides
Temperature range
-20 to +80 °C
Version
Closed
Width
19mm
Reference
LM06UU
Additional Reference:
10248241
Quick Order Code
BB-535669
Product Description

Samick LM06 UU Closed Sealed Linear Ball Bearing

The LM06 UU is a compact closed linear ball bearing from Samick's trusted LM series, engineered to deliver smooth, reliable linear motion in space-constrained applications. This sealed design provides complete protection against contamination while maintaining precision performance and durability in demanding industrial environments.

Key Specifications:

  • Inside Diameter: 6mm
  • Outside Diameter: 12mm
  • Width: 19mm
  • Seal Type: Sealed on all sides with UU closed configuration
  • Material: Standard bearing steel
  • Operating Temperature Range: -20°C to +80°C
  • Series: Samick LM Series
  • Alignment: Without misalignment compensation
  • Version: Closed

Design Features:

  • Compact form factor optimized for lightweight and space-constrained installations
  • Completely sealed construction protects against dust, moisture, and contamination ingress
  • Precision-engineered ball bearing system for smooth, consistent linear motion
  • Closed version provides structural integrity and internal component containment
  • Samick quality assurance for reliable long-term performance

Typical Applications:

Ideal for compact machinery and automation equipment requiring smooth linear motion with contamination protection, including medical devices, precision positioning systems, compact industrial automation, optical equipment, laboratory instrumentation, and miniature machinery where space efficiency is critical.