Online calculator and formulas for calculating effective and mean values for alternating voltage
From the specified voltage, this function calculates the sinusoidal parameters for the rms voltage, peak voltage, peaktopeak voltage and rectification voltage. The rms voltage is preset for the input. The type of input voltage can be changed in the menu.

When voltage is generated in a rotating generator, a sinusoidal and at the same time periodically repeating alternating voltage is generated.
The effective value of an alternating voltage \(\displaystyle U_{eff} \) is the value that generates the same heat in a resistor as a DC voltage of the same size. The term "230 V" for the normal household AC voltage is the effective value.
If the peak value is known, the rms value can be calculated using the following formula:
\(\displaystyle U_{eff}=\frac{U_s}{\sqrt{2}}\)
The peak value for a sinusoidal voltage is the highest voltage level that can be achieved. With a given effective value, the peak value can be calculated using the following formula:
\(\displaystyle U_S=U_{eff}·\sqrt{2}\)
The peaktopeak voltage \(\displaystyle U_{ss} \) is the difference between the positive and negative peak value and thus twice the peak value.
\(\displaystyle U_{ss}=2 ·U_s\)
The rectified value is the arithmetic mean value of the rectified AC voltage. In the case of pure sinusoidal voltages, it can easily be calculated by dividing the rms voltage by 1,111.
\(\displaystyle U_{g}= \frac{U_{eff}}{1.11}\)
The form factor indicates the ratio of the effective value to the rectified value.
With sinusoidal alternating voltage, it is 1.111 (exactly \(\displaystyle \frac{π} {\sqrt{8}}\)).
The crest factor is the ratio of the peak value to the rms value.
With a sinusoidal voltage, the crest factor is 1.414 (exactly \(\displaystyle \sqrt{2}\) ).
\(\displaystyle U_{eff}\)
Effective voltage (RMS)
\(\displaystyle U_{s}\)
Peak voltage
\(\displaystyle U_{ss}\)
Peak to peak voltage
\(\displaystyle U_g\)
Rectified value
