3ft Kirlin TRS 1/4" Male to Male 20AWG Noise Free Audio Cable
Product Details
3ft Kirlin TRS 1/4" Male to Male 20AWG Noise Free Audio CableThese 1/4" plug cables are ideal for quality audio applications and equipment. Specifications:
- (2) 1/4" TRS male plug
- Shielded to prevent EMI/RFI interference
- Durable yet flexible PVC jacket
- High quality nickel plated connectors
- 20AWG
- Color: Black
- Length: 3ft
- RoHS Compliant
CablesOnline Part Number: XR-5003K
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)