What is dBm?
A logarithmic ratio with a reference power of
P0 = 1.000 milliwatt = 0 dBm.
dBm is defined as a power ratio in decibels (dB) referenced to one milliwatt (mW),
and the “m” in dBm stands for milliwatt.
With a known impedance value, you can convert voltage V
to level dBm (power) and vice versa.
Reference voltage at 600 Ω — 1 mW (0 dBm)
Reference voltage at 50 Ω — 1 mW (0 dBm)
| μV |
dBm |
Watts |
mV |
dBm |
Watts |
V |
dBm |
Watts |
| 0.7 | -110 | 10fW | 1.1 | -46 | | 1.1 | +14 | 0.025 |
| 0.8 | -109 | S3 | 1.2 | -45 | | 1.2 | +15 | 0.032 |
| 0.9 | -108 | | 1.4 | -44 | | 1.4 | +16 | 0.04 |
| 1 | -107 | | 1.5 | -43 | S9+30 | 1.5 | +17 | 0.05 |
| 1.1 | -106 | | 1.7 | -42 | | 1.7 | +18 | 0.063 |
| 1.2 | -105 | | 1.9 | -41 | | 1.9 | +19 |
0.08 |
| 1.4 | -104 | | 2.2 | -40 | 100nW | 2.2 | +20 | 0.1 |
| 1.5 | -103 | S4 | 2.5 | -39 | | 2.5 | +21 | 0.13 |
| 1.7 | -102 | | 2.8 | -38 | | 2.8 | +22 |
0.16 |
| 1.9 | -101 | | 3.1 | -37 | | 3.1 | +23 | 0.2 |
| 2.2 | -100 | 100fW | 3.5 | -36 | | 3.5 | +24 | 0.25 |
| 2.5 | -99 | | 3.9 | -35 | | 3.9 | +25 |
0.3 |
| 2.8 | -98 | | 4.4 | -34 | | 4.4 | +26 | 0.4 |
| 3.1 | -97 | S5 | 5.0 | -33 | S9+40 | 5.0 | +27 | 0.5 |
| 3.5 | -96 | | 5.6 | -32 | | 5.6 | +28 |
0.63 |
| 3.9 | -95 | | 6.3 | -31 | | 6.3 | +29 | 0.8 |
| 4.4 | -94 | | 7.0 | -30 | 1μW | 7.0 | +30 | 1.0 |
| 5 | -93 | S9 VHF/UHF | 7.9 | -29 | | 7.9 | +31 | 1.2 |
| 5.6 | -92 | | 8.9 | -28 | | 8.9 | +32 | 1.5 |
| 6.3 | -91 | S6 | 9.9 | -27 | | 9.9 | +33 |
2.0 |
| 7 | -90 | | 11 | -26 | | 11.2 | +34 | 2.5 |
| 7.9 | -89 | | 13 | -25 | | 12.5 | +35 | 3.1 |
| 8.9 | -88 | | 14 | -24 | | 14.1 | +36 | 3.9 |
| 9.9 | -87 | | 15 | -23 | | 15.8 | +37 | 5.0 |
| 11 | -86 | | 17 | -22 | | 17.7 | +38 |
6.3 |
| 13 | -85 | S7 | 19 | -21 | | 19.9 | +39 | 7.9 |
| 14 | -84 | | 22 | -20 | 10μW | 22.3 | +40 | 10 |
| 16 | -83 | | 25 | -19 | | | |
|
| 18 | -82 | | 28 | -18 | | | |
|
| 20 | -81 | | 32 | -17 | | | |
|
| 22 | -80 | | 35 | -16 | | | |
|
| 25 | -79 | S8 | 40 | -15 | | | |
|
| 28 | -78 | | 45 | -14 | | | |
|
| 32 | -77 | | 50 | -13 | | | |
|
| 35 | -76 | | 56 | -12 | | | |
|
| 40 | -75 | | 63 | -11 | | | |
|
| 45 | -74 | | 71 | -10 | 100μW | | |
|
| 50 | -73 | S9 | 79 | -9 | | | |
|
| 56 | -72 | | 89 | -8 | | | |
|
| 63 | -71 | | 100 | -7 | | | |
|
| 71 | -70 | 100pW | 112 | -6 | | | |
|
| 79 | -69 | | 126 | -5 | | | |
|
| 89 | -68 | | 141 | -4 | | | |
|
| 100 | -67 | | 158 | -3 | | | |
|
| 112 | -66 | | 178 | -2 | | | |
|
| 126 | -65 | | 199 | -1 | | | |
|
| 141 | -64 | | 224 | 0 | 1mW | | |
|
| 158 | -63 | S9+10 | 251 | +1 | | | |
|
| 177 | -62 | | 282 | +2 | | | |
|
| 200 | -61 | | 316 | +3 | | | |
|
| 223 | -60 | 1nW | 354 | +4 | | | |
|
| 251 | -59 | | 398 | +5 | | | |
|
| 282 | -58 | | 446 | +6 | | | |
|
| 316 | -57 | | 501 | +7 | | | |
|
| 354 | -56 | | 562 | +8 | | | |
|
| 398 | -55 | | 630 | +9 | | | |
|
| 446 | -54 | | 707 | +10 | 10mW | | |
|
| 500 | -53 | S9+20 | 793 | +11 | | | |
|
| 561 | -52 | | 890 | +12 | | | |
|
| 630 | -51 | | 1000 | +13 | | | |
|
| 707 | -50 | 10nW | | | | | |
|
| 793 | -49 | | | | | | |
|
| 890 | -48 | | | | | | |
|
| 1000 | -47 | S9+26 | | | | | |
|
Understanding the dB Ratio:
This tutorial video link above gives the basics of the typical amplitude units used on a spectrum analyzer.
It provides a basic description of the electronic definition of the decibel (dB), some of the properties of the dB,
and why it is used. The dB is a relative measurement. These relative measurements can be expressed as absolute measurements
when a known reference is used or implied. This is where the terms dBm, dBu, dBmv, etc., come from.
Finally, the term dBc is described. Each of the descriptions is followed with practical examples and demonstrations
on an oscilloscope and spectrum analyzer.