We saw before that for a zero to +E square pulse train, that the RMS value equals the average value divided by the square root of the duty cycle. The narrower the duty cycle gets, the higher the ratio of the RMS to the average becomes.
Here, we look instead at the ratios of RMS to average for sine tips of different conduction angles.
In each case below, the waveform goes from zero to +100 and back again to zero along sinusoidal trajectories. The RMS and average values for several conduction angles are calculated and their ratios are compared.
Continue reading "RMS versus Average, A Second Look - John Dunn, Consultant, Ambertec, P.E., P.C." »