A 100 mW radio output
10 log₁₀(100) = 20 dBm. This is the radio output power, not necessarily the EIRP after its cable loss and antenna gain.
Power level relative to 1 mW 20 dBm Open in the calculator
Enter a power in any one of the three units. Negative dBm values are valid: −30 dBm is one microwatt.
Power level relative to 1 mW
-90dBm
Check the values to see a result.
Negative dBm means less than 1 mW, not negative physical power. A dB gain or loss is a ratio, not an absolute power.
dBm = 10 log₁₀(mW)mW = 10^(dBm / 10)W = mW / 1,000
-90 dBm = 1.000e-9 mW = 1.000e-12 W.
Tip: A 10 dB increase multiplies power by ten. A 3 dB increase is approximately a doubling.
dBm expresses power relative to one milliwatt. Zero dBm is 1 mW, 20 dBm is 100 mW and 30 dBm is 1 W. A negative value represents a positive power below 1 mW: −30 dBm is 0.001 mW, or 0.000001 W.
mW = 10^(dBm / 10)
Divide the dBm value by ten and use it as the exponent of ten. The result is in milliwatts. Divide by 1,000 to obtain watts.
dBm = 10 log₁₀(mW)
First convert watts to milliwatts if needed. The logarithm takes a positive power relative to 1 mW. Zero watts has no finite dBm value and negative physical power is outside this conversion.
Power ratio = 10^(dB / 10)
A 10 dB gain multiplies power by ten. A 3 dB gain multiplies it by about 1.995, close to two. A 3 dB loss divides by the same factor. These are relative changes; dB alone does not identify an absolute power.
10 log₁₀(100) = 20 dBm. This is the radio output power, not necessarily the EIRP after its cable loss and antenna gain.
Power level relative to 1 mW 20 dBm Open in the calculator
A -90 dBm signal: 10^(−90 / 10) = 0.000000001 mW, equal to 0.000000000001 W, or one picowatt. Negative dBm does not mean a negative number of watts.
Power level relative to 1 mW -90 dBm Open in the calculator
No. It is exactly 1 mW. Zero watts approaches negative infinity dBm and has no finite result in this calculator.
Convert each to watts or milliwatts, add the powers where that physical model applies, then convert the total back. Two equal independent 1 mW powers total 2 mW, approximately 3.0103 dBm. Phase-coherent signals require their own treatment.
A voltage needs an impedance and an RMS convention before it determines power. This tool converts power units only. For power ratios use 10 log₁₀; the familiar 20 log₁₀ voltage ratio applies under the appropriate equal-impedance assumptions.