NARDA 768-6 CALIBRATION and NARDA 768-6 REPAIR

 
A calibration by Custom-Cal is performed by engineers with extensive OEM experience. We have the expertise and the necessary standards to perform the NARDA 768-6 Calibration, onsite calibration may be available. We specialize in quick turnaround times and we can handle expedited deliveries upon request.

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   NARDA 768-6   Description / Specification:    
NARDA 768-6 11 Ghz 6 dB RF Fixed Attenuator

The Narda 768-6 Type N (M/F) is a RF Fixed Attenuator. Specifications. Low Frequency (GHz): DC. High Frequency (GHz): 11.0. Attenuation dB (Nominal): 6. Attenuation dB (Deviation DC-3): +/-0.25. Attenuation dB (Deviation 3-6): +/-0.50. Attenuation dB (Deviation 6-11): +/-0.75. Power Input (Max Avg.) in W: 20. Power Input (Max Peak) in kW: 1. VSWR (max) DC-1 GHz: 1.10. VSWR (max) 1-4 GHz: 1.15. VSWR (max) 4-6 GHz. 1.20. VSWR (max) 6-11 GHz: 1.59. Power ratings for horizontal operation at + 25°C derate linearly to 5 watts at + 125°C. Temperature Coefficient: 0.0006 dB/dB/°C; Power Coefficient: 0.0005 dB/dB/watt.



 

Standard Calibration $65.00 *
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*This is a Web introductory price for one calibration of the NARDA 768-6. Price does not in most cases include measurement performance data. Pricing does include NIST traceable calibration and issue of a calibration certificate and calibration label. Pricing may vary slightly due to volume and location of laboratory supporting calibration. Volume pricing may apply. On-site fees may apply depending on logistics, location and volume of work to be completed during the visit.


Related RF Terms and Definitions. For a complete list go to our  Terms and Definitions Page.

Clipping
Clipping is the limiting of a signal so that it never exceeds some threshold.

Modulation
Modulation is the coding of information onto the carrier frequency. This includes amplitude, frequency, or phase modulation techniques.

Sensitivity
Sensitivity is the smallest signal that can reliably detected. Sensitivity specifies the strength of the smallest signal at the input that causes the output signal power to be M times the output noise power where M must be specified. M=1 is very popular


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