The discussion centers around the concept of root mean square (RMS) in the context of electrical engineering, exploring its definition, calculation methods, and practical applications. Participants inquire about the significance of RMS values for different types of waveforms, including DC and AC signals.
There is no explicit consensus on the discussion, as participants provide varying levels of detail and methods for calculating RMS, and some questions remain unanswered.
Some participants may have different interpretations of the RMS calculation process, and there are unresolved aspects regarding the application of RMS to various types of waveforms.
Thank you, that makes total sense, so I am assuming to find the rms you take the square root of the integral of the function at squared with respect to the independent variable?Averagesupernova said:RMS is just what it sounds like. The Root of the Mean of the Squares. In any waveform including a solid DC line if we sample the voltage at points along the waveform, square each one, average them all together, and then take the square root of that average we will have the RMS value. You shouldn't have to look very hard to see that the RMS of DC is the DC voltage. For a sine wave the RMS is always the peak voltage divided by the square root of 2. The RMS voltage is naturally a type of average and in the case of electronics an RMS voltage will dissipate the same amount of heat in a resistor as the same DC voltage. For example, 10 volts DC will produce the same heat in a resistor as 10 volts AC RMS.