FREE ENGINEERING CALCULATOR · BILINGUAL

dBm to Watts & Voltage Calculator: W, mW, Vrms, Vpp

Convert between dBm, watts and RMS voltage, then calculate sine-wave peak voltage, peak-to-peak voltage and RMS current. Supports 50 Ω, 75 Ω or a custom resistive load.

Enter parameters

0 dBm = 1 mW; negative dBm still represents positive power.
1 mW = 0.001 W; zero power has no finite dBm value.
Enter voltage actually measured across the load.
50 Ω is common in RF; 75 Ω is common in video systems.
Reset example

Or load an example:

Calculated results

Power level0 dBm
Average power0.001 W
Average power (milliwatts)1 mW
RMS voltage0.223606798 V
Sine peak voltage0.316227766 V
Sine peak-to-peak voltage0.632455532 V
RMS current0.00447213595 A

Power is average power delivered to the load; voltage is measured across that load. Vpeak and Vpp assume a sine wave with no DC offset.

VrmsIrmsR
Schematic illustration; not to scale.

Calculation formulas

P(W) = 10^((dBm − 30)/10) · dBm = 10 log₁₀(P/0.001 W) · Vrms = √(PR) · Vpp = 2√2 Vrms

Why does voltage conversion need impedance?

dBm references 1 mW, so conversion to watts does not depend on impedance. Voltage does: 1 mW gives about 0.223607 V RMS across 50 Ω and 0.273861 V RMS across 75 Ω. This calculator uses a pure resistance; complex loads require an actual real-power calculation.

What is the difference between dB and dBm?

dB is a ratio; dBm is an absolute power level referenced to 1 mW. A 10 dB attenuator reduces power to one tenth. For example, 20 dBm through an ideal 10 dB attenuator becomes 10 dBm, or 10 mW.

Why is Vpp not twice Vrms?

A sine wave peaks at √2 times RMS, so peak-to-peak is 2√2 times RMS. Square waves and modulated signals have different crest factors. For a pure resistor, P = Vrms²/R still applies to any waveform when its true RMS voltage is known.

Why might a generator display differ by a factor of two?

A generator may display amplitude for a specified termination. Changing the load changes terminal voltage; a high-impedance measurement differs from a matched load. This tool does not model source resistance, transmission-line reflections or mismatch loss; use the actual load conditions.

Quick reference

50 Ω resistive load, sine wave with no DC offset.

dBmWVrms (V)Vpp (V)
-301.0e-60.007071067810.02
-201.0e-50.02236067980.0632455532
-100.00010.07071067810.2
00.0010.2236067980.632455532
100.010.7071067812
200.12.236067986.32455532
3017.0710678120
401022.360679863.2455532

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Formula and data references