dBm to Watts Converter — dBm, Watts, Volts & dBW Power Calculator | CalcEngines
RF Calculators

dBm to Watts Converter

Convert between dBm, watts, milliwatts, dBW, volts RMS, and dBV instantly. Includes power addition in dB, a full link budget calculator, and an RF power reference table.

dBm / Power Level Calculator
dBm ↔ W ↔ mW ↔ dBW ↔ VRMS  ·  Power Addition  ·  Link Budget
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Input
dBm
Key Formulas
dBm to Watts
P(W) = 10^(dBm/10) / 1000
Raise 10 to the power of dBm/10, then divide by 1000.
dBm to Volts RMS
V = sqrt(P(W) x Z)
Square root of power in watts multiplied by impedance in ohms.
dBm to dBW
dBW = dBm – 30
dBW is referenced to 1 watt. Always 30 dB below dBm.
dBm to dBV
dBV = 20 x log10(V_rms)
Voltage in dB relative to 1 V RMS. Impedance dependent.
Results
Power in Watts
Milliwatts
dBW
Volts RMS
dBV
Watts
W
Milliwatts
mW
Microwatts
µW
Volts RMS
V
Volts Peak
V
Volts Pk-Pk
V
Signal Strength
Power Level Gauge (−120 to +50 dBm)
−120−80−400+30+50
Input
mW
Key Formulas
mW to dBm
dBm = 10 x log10(P_mW)
Take the base-10 log of milliwatts, multiply by 10.
Watts to dBm
dBm = 10 x log10(P_W x 1000)
Multiply watts by 1000 to get mW, then apply the dBm formula.
Results
Power Level in dBm
dBW
Watts
Milliwatts
Volts RMS
dBm
dBm
dBW
dBW
Volts RMS
V
Signal Strength
Power Level Gauge (−120 to +50 dBm)
−120−80−400+30+50
Power Sources (dBm)
Important: dBm values cannot be directly added. This calculator correctly converts each source to linear power (mW), sums them, then converts back to dBm.
Adding two equal sources gives +3 dBm, not double the dBm value.
Common Combining Rules
ScenarioResultNotes
2 equal signalsP + 3 dBPower doubles
3 equal signalsP + 4.77 dBPower triples
4 equal signalsP + 6 dBPower quadruples
10 equal signalsP + 10 dBPower ×10
One dominant signalP + <0.5 dBIf second is 10 dB lower
Results
Total Combined Power
Total Watts
Total mW
Sources Count
dB above lowest
Total dBm
dBm
Total Watts
W
Per-Source Breakdown
#dBmmW% of Total
Transmit Power
dBm
Gains & Losses
Description Value (dB)
Receiver
dBm
Link margin is the difference between received power and receiver sensitivity. A positive margin means the link works; negative means it will fail. Aim for at least +10 dB margin for reliable operation.
Link Budget Results
Received Power
TX Power
Total Gain
Total Loss
Net Gain/Loss
RX Power
dBm
Sensitivity
dBm
Budget Breakdown
StageValueRunning Total
Common dBm Power Reference Levels
dBmWattsmWTypical ApplicationCategory
+601,000 W1,000,000High-power AM/FM transmittersHigh Power
+50100 W100,000TV broadcast transmittersHigh Power
+4639.8 W39,800Cellular base station PA outputHigh Power
+4010 W10,000Amateur radio HF transmittersHigh Power
+364 W4,000GSM 900 mobile phone (max)High Power
+332 W2,000GSM 1800 / UMTS mobile (max)Medium
+301 W1,000Bluetooth Class 1, some WiFi APsMedium
+27500 mW500Typical WiFi AP (indoor)Medium
+24250 mW250802.11n/ac typical AP outputMedium
+20100 mW100WiFi client device, Zigbee moduleMedium
+1750 mW50Typical Bluetooth EDR deviceLow Power
+1010 mW10Bluetooth Class 2Low Power
+42.5 mW2.5Bluetooth LE typicalLow Power
01 mW1Reference level — 1 mWReference
−10100 µW0.1NFC field powerWeak
−2010 µW0.01Passive RFID tag responseWeak
−301 µW0.001Excellent WiFi signal at clientWeak
−5010 nW0.00001Good WiFi / LTE signalWeak
−67200 pWMinimum WiFi for streamingWeak
−8010 pWMinimum WiFi for basic useWeak
−901 pWTypical LTE receiver sensitivityNear Noise
−100100 fWTypical GPS receiver sensitivityNear Noise
−11010 fWAdvanced GPS / GNSS sensitivityNear Noise
−1201 fWThermal noise floor (at 1 MHz BW)Noise Floor
Impedance vs Voltage Reference (at 0 dBm = 1 mW)
ImpedanceV RMS at 0 dBmV PeakApplication
50 Ω223.6 mV316.2 mVRF systems, test equipment
75 Ω274.0 mV387.3 mVCable TV, broadcast RF
300 Ω547.7 mV774.6 mVBalanced audio, dipole antennas
600 Ω774.6 mV1.095 VTelephone / audio circuits
dB Change Quick Reference
dB ChangePower RatioVoltage RatioEffect
+3 dB×2×1.414Power doubles
+6 dB×4×2Voltage doubles
+10 dB×10×3.162Power ×10
+20 dB×100×10Power ×100
−3 dB×0.5×0.707Power halves
−10 dB×0.1×0.316Power ×0.1
−20 dB×0.01×0.1Power ×0.01

What is dBm and How Is It Used?

dBm is a logarithmic unit of power referenced to 1 milliwatt (mW). The formula is dBm = 10 × log10(P / 1 mW). Because it uses a logarithmic scale, dBm is ideal for expressing the enormous power range found in RF and wireless systems — from the picowatt-level signals at a GPS receiver (around −130 dBm) to the kilowatt output of a broadcast transmitter (+60 dBm), all within a manageable numeric range of roughly 190 dB.

Every increase of 3 dBm doubles the power; every decrease of 3 dBm halves it. An increase of 10 dBm multiplies power by exactly 10. This makes gain and loss calculations trivially simple — they become addition and subtraction in dB rather than multiplication and division of ratios. For example: a 20 dBm transmitter, a 5 dBi antenna, and 3 dB of cable loss gives 22 dBm EIRP — just add and subtract.

Key reference point: 0 dBm = 1 mW. 30 dBm = 1 W. −30 dBm = 1 µW. Memorise these three anchors and you can estimate any dBm level rapidly.

Converting Between dBm, Watts, and Volts

To convert dBm to watts: P(W) = 10(dBm/10) / 1000. To convert watts to dBm: dBm = 10 × log10(P × 1000). The factor of 1000 handles the milliwatt reference. To convert dBm to volts RMS, you must also know the system impedance: VRMS = √(PW × Z), where Z is the load impedance in ohms.

The standard RF impedance is 50 Ω. At 0 dBm into 50 Ω: VRMS = √(0.001 × 50) = 223.6 mV. Cable TV systems use 75 Ω, giving 274 mV at 0 dBm. Audio systems often use 600 Ω (dBm is still referenced to 1 mW, giving 775 mV at 0 dBm). This is why dBm values measured in different impedance systems are not directly comparable in voltage terms, even though the power is identical.

dBW vs dBm: dBW = dBm − 30. So 30 dBm = 0 dBW = 1 W. dBW is preferred in satellite link budget calculations; dBm is preferred in cellular and WiFi system design.

Power Addition and Link Budgets

A critical rule: you cannot simply add dBm values. Two 20 dBm sources combined give approximately 23 dBm — not 40 dBm. The correct method is to convert each source to milliwatts, sum them linearly, then convert back: Ptotal,dBm = 10 × log10(10P1/10 + 10P2/10). When one signal is 10 dB stronger than another, the weaker one contributes less than 0.5 dB to the total.

A link budget tracks the cumulative power level through a radio system: starting from transmit power (dBm), adding antenna gains (dBi), subtracting cable losses (dB), free-space path loss (dB), and any other gains or losses, to arrive at the received power at the antenna port. If that received power exceeds the receiver sensitivity by the required link margin (typically 10–20 dB for outdoor systems, 15–25 dB for indoor), the link is viable.

Frequently Asked Questions

What does dBm mean?
dBm stands for decibels relative to one milliwatt. It expresses power on a logarithmic scale: 0 dBm = 1 mW, +10 dBm = 10 mW, +30 dBm = 1 W, −30 dBm = 1 µW. It is the standard unit for RF and wireless signal power levels.
How do I convert 30 dBm to watts?
P(W) = 10(30/10) / 1000 = 103 / 1000 = 1000 / 1000 = 1 watt. This is the most important reference point: 30 dBm = 1 W exactly.
Why can’t I add dBm values directly?
dBm is a logarithmic unit. Adding logarithms is equivalent to multiplying the underlying linear values, not adding them. Two 20 dBm sources each have 100 mW. Combined they give 200 mW = 23 dBm, not 40 dBm. You must always convert to linear power (mW), sum, then convert back.
What is a good WiFi signal strength in dBm?
−30 dBm is excellent (maximum signal). −50 to −60 dBm is very good. −67 dBm is the minimum for reliable HD video streaming. −70 dBm is acceptable for basic browsing. Below −80 dBm connectivity becomes unreliable.
What is the difference between dBm and dBi?
dBm measures absolute power level (relative to 1 mW). dBi measures antenna gain relative to an isotropic (perfectly omnidirectional) radiator. They are different types of quantities: dBm is power, dBi is a dimensionless ratio. EIRP (Effective Isotropic Radiated Power) = TX power (dBm) + antenna gain (dBi) − cable losses (dB).
How is free-space path loss calculated?
FSPL (dB) = 20 × log10(d) + 20 × log10(f) + 20 × log10(4π/c), which simplifies to FSPL = 20×log10(d) + 20×log10(f) − 147.55, where d is distance in metres and f is frequency in Hz. At 2.4 GHz over 100 m: FSPL ≈ 80 dB.
All calculations use standard IEEE definitions. dBm is referenced to 1 mW. Voltage conversions assume sinusoidal signals and specified load impedance. Link budgets are simplified models — real-world margins must account for fading, interference, and implementation losses.
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