Converted values (from {from})
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Use this signal power converter to switch between linear power, logarithmic dB scales, and voltage-based signal levels using selected impedance. Convert W, mW, uW, nW, dBW, dBm, Vrms, Vpp, dBV, dBu, and dBµV with consistent formulas for RF, audio, instrumentation, and lab workflows. For related tools, visit Power Converters.
Convert RF/audio signal power levels (includes dB scales and voltage forms using selected impedance).
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Signal levels are often expressed in different domains: linear watts, logarithmic dB scales, and voltage references. The same physical signal can appear with very different numeric values depending on unit family and impedance assumption. A signal power converter keeps those representations aligned so measurements, specs, and calculations stay comparable.
This converter supports power units (W to nW), logarithmic power (dBm, dBW), voltage forms (Vrms, Vpp), and reference voltage scales (dBV, dBu, dBµV). It is useful when translating between RF and audio notation, validating measurement-device outputs, and converting published signal specs into engineering-ready values.
The converter first maps the selected input into watts, then computes all other units from that common power value. Voltage-based conversions use the selected impedance: $$P = \frac{V_{rms}^2}{R},\quad V_{pp}=2\sqrt{2}\,V_{rms}$$ Log conversions use: $$dBW = 10\log_{10}(P),\quad dBm = 10\log_{10}\!\left(\frac{P}{1\,mW}\right)$$ If you are searching how to convert dBm to watts, Vpp to dBm, or dBu to Vrms with impedance, this model applies consistently.
RF engineers use it to move between dBm and linear power during link-budget and front-end analysis. Audio engineers use it to reconcile dBu, dBV, and voltage levels across equipment with different reference conventions. Test and measurement workflows use it to normalize instrument outputs before reporting or threshold checks. The selectable impedance model (50Ω, 75Ω, 600Ω) makes the output practical for common RF and audio standards. For broader watt-based and engineering power-unit conversions, see Power Converter.
Always report the impedance together with voltage-derived units, because Vrms/Vpp to power conversion depends on \(R\). Keep dB labels exact (dBm vs dBW, dBV vs dBu) to avoid reference-level confusion. Use rounded display values for UI readability, but preserve precision in test reports and calibration workflows.
This is a common RF benchmark conversion used in bench testing and amplifier verification.
Given
$$L_{dBm}=30,\quad R=50\,\Omega$$
Step-by-step
$$P_{mW} = 10^{L_{dBm}/10} = 10^{30/10} = 1000\,mW$$ $$P = 1000\,mW = 1\,W$$ $$V_{rms} = \sqrt{PR} = \sqrt{1\times 50} = 7.071068\,V$$
Result
$$30\,dBm = 1\,W,\quad V_{rms}\approx 7.071068\,V\;(50\,\Omega)$$
This conversion is useful when scope measurements are in peak-to-peak voltage but system limits are specified in dBm.
Given
$$V_{pp}=2\,V,\quad R=75\,\Omega$$
Step-by-step
$$V_{rms} = \frac{V_{pp}}{2\sqrt{2}} = \frac{2}{2\sqrt{2}} = 0.707107\,V$$ $$P = \frac{V_{rms}^2}{R} = \frac{0.707107^2}{75} = 0.006666667\,W$$ $$dBm = 10\log_{10}(P/1mW) = 10\log_{10}(6.666667) = 8.239087\,dBm$$
Result
$$2\,V_{pp}\approx 8.239087\,dBm\;(75\,\Omega)$$
This is a classic audio reference conversion for legacy 600-ohm interfaces and line-level checks.
Given
$$L_{dBu}=0,\quad R=600\,\Omega$$
Step-by-step
$$V_{rms} = 0.775\times10^{L_{dBu}/20} = 0.775\,V$$ $$P = \frac{V_{rms}^2}{R} = \frac{0.775^2}{600} = 0.001001042\,W$$ $$mW = 0.001001042\times 1000 = 1.001042\,mW$$
Result
$$0\,dBu\approx 1.001042\,mW\;(600\,\Omega)$$
If your workflow uses a signal-level unit that is not currently available, you can request it to expand UtilityKits conversion coverage.
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Practical answers for converting dBm, watts, and voltage-based signal units correctly.