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Chapter 4 Example Measurements

an integer multiple of the noise and average data for an integer multiple of periods, the line noise is eliminated. One example that works for both 50 and 60 Hz is to scan at 300 scans per second and then average 30 points. Notice that 300 is an integer multiple of both 50 and 60. One period of the 50 Hz noise is 300/50=6 points. One period of the 60 Hz noise is 300/60=5 points. Averaging 30 points is an integer multiple of both periods, so you can ensure that you average whole periods.

How to Measure AC Voltage

The early days of high-voltage electricity were dominated by DC applications. The constant nature of DC made it easy to measure voltage, current, and power. The power formulas developed for DC are the following:

P = I2 R

and

V2

P = -----

R

where P is power (watts), I is current (amps), R is resistance (ohms), and V is voltage (Volts DC).

Today most power lines deliver alternating current (AC) for home, lab, and industrial applications. Alternating waveforms continuously increase, decrease, and reverse polarity on a repetitive basis. This means the voltage, current, and power are not constant values. However, it is useful to measure voltage, current, and power such that a load connected to a 120 VAC source develops the same amount of power as that same load connected to a

120 VDC source. For this reason, Vrms (root mean square) was developed. With RMS, the power laws shown above work for AC. For sinusoidal waveforms:

Vpeak

Vrms = ------------

2

Since voltmeters read Vrms, the 120 VAC of a typical U.S. wall outlet actually has a peak value of about 170 V.

LabVIEW Measurements Manual

4-6

www.ni.com

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