DB and DBm
It's surprising to read on many preceding posts, lots of wrong definitions
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dB, dBm, dBc, dBV etc. are often a confused topic but really it is simple and it's a basic knowledge on electronics jobs.
dB has been "invented" to became the job more easy, not to complicate it :idea: .
I don't agree computer_terminator, mhamed.
Let me say 1st that every type of measurements, are "relative", in the sense that all type of measurements are a comparition between the actual value and the deposed standard. This is true for lenght, mass, ... voltage, current, power etc.
So for example, 3.86 [W] means 3.86 times the standard unity of the power.
In the same way, using the same example, +5.86[dBW] means 5.86 dB over 1 W , or 10^(5.86/10)=3.86 [W]
The measurement in dB is useful for quick culculation of gain and attenuation and apply to Power, (dimensionally Power is [m*l^2*t^-1]).
dB=10*Log(Pout/Pin)
Of course the dimensional equation still remain valid, so if you have Voltages or Currents (that are related to force rather than power) the dB expression became:
dB=20*Log(Vout/Vin).
Please note that we cannot speach about "dB of power" or "dB of voltage"...
dB ARE dB !!
If you find on an article or data sheet an 3rd subscript after dB... like dB
m, dB
V, dB
K, dB
c etc, firstly be sure wath the author means.
There is a certain degree of freedom to invent your own subscript, but dBm, dBK, dBV are internationally assigned to a particular significance.
dBm means, how many dB of power over (or less) than 1mW.
dBV means how many dB of Voltage over (or less) than 1V.
And so...
Conclusion:
-> dB is the expression of a Gain or an Attenuation and its is dimensionless.
-> dBm is a measurement of a Power level, and indicate how many dB over a reference power of 1 mW.
-> dBV is a measurement of a Voltage level, and indicate how many dB over the reference level of 1 V.
-> dBc, read as "dB Carrier", dimensionless, indicate how many dB (for example the phase noise) is below the carrier signal.
Addendum
Why dB's and not Nepers?
Basically the answer is: the nature "works" on Nepers, the umans are sensitive to dB's
Neper=ln(10)*dB Neper = 2.30...*dB
I've read somewhere that dB is considered as the minimum discernible variation of power at wich the human hearing is sensitive.