| Measurement Uncertainty Analysis – Instrument Accuracy Test |
| Measurement Introduction |
Uncertainties |
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Universal Source: | No Uncertainties |
DMM: | Yes (Type B) |
8482: | No1 |
Extraneous signals, cables connectors and | Yes (Type A) |
1.There is no uncertainty involved within the 8482A sensor, as a relative power is being measured. Before any measurement is made, an equivalent voltage to 0dBm is applied to the 8482 sensor to allow the power meter calibration. It is not important if the sensor creates an offset during this calibration procedure, provided this offset is present throughout all the different power levels. The 8482A sensor is linear from
Example: Consider a DC voltage from the Universal Source applied to the 8482A sensor, producing a power of 0.2dBm instead of 0dBm (for example, a 0.2dBm offset). The measuring device (for example, the power meter) takes this 0.2dBm value as being 0dBm, and adjusts itself accordingly. Now throughout every measurement level, the 8482A and the power meter has the same 0.2dBm offset (because the sensor is linear).
Define the Measurand
The measurand is the Measurement Accuracy of the DUT.
Define the Measurement Equation
Measurement Accuracy = DUT | - Test System Power |
Where: |
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Test System Power = (Measure voltage x Volts/Power Conversion) + Test Station Error | |
Note | Test Station Error (TSE) is the error contribution of the cables, connectors, noise, |
| and so forth, that cannot be measured independently. |
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Note | The measurement uncertainty only relates to the test station, in this case, a power |
| meter is the most accurate method of measuring power. Hence the reason the |
| DUT Measure component can be ignored in the measurement equation. |
| However, taking a number of measurements of the test system with the same |
| power meter, averages out the error resolution or minimize it to the extent where |
| the magnitude error is many times smaller than the station error. |
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Agilent E4416A/E4417A Service Guide |
