| Deutsche Version |
Weighting filter after DIN EN 61672-1 2003-10 (DIN-IEC 651)
Calculation: Frequency f → dBA and dBC - The difference
At sound level analyzers the display (attack time tin) is time weighted. There are different settings:
| Slow (S): | tin | = | 1000 ms | |||
| Fast (F): | tin | = | 125 ms | |||
| Pulse (I): | tin | = | 35 ms, | tout | = | 1500 ms |
Formulas to calculate the weighting filter curves A, B und C
| Note - Comparing dBSPL and dBA: There is no conversion formula for measured dBA values to sound pressure level dBSPL or vice versa. That is only possible measuring one single frequency. There is no "dBA" curve given as threshold of human hearing. |
Readings of a pure 1 kHz tone should be identical, whether weighted or not.
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The A-weighting filter curve is defined from 20 Hz to 20 kHz.
| dBA: The decibel A filter is widely used. dBA roughly corresponds to the inverse of the 30 dBSPL or 40 dBSPL at 1 kHz equal-loudness curve for the human ear. An A-curve always provides for "nice" values when low frequency noise signals are included. An A-filter of a measured motorcycle noise must show untrue values. You should know that. From a dB-A measurement no accurate description of the expected volume is possible. |
| Words to the wise: Always wonder what a manufacturer is hiding when they use A-weighting. *) |
*) http://www.google.com/search?q=Always+wonder+what+a+manufacturer+Rane&filter=0
dBC: The decibel C filter is practically linear over several octaves and is
suitable for subjective measurements at higher sound pressure levels.
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Why should our ears need the sound intensity?
Comparing dBA and dBC
| Relative Response (dB) |
Frequency f in Hz | |||||||||
| 31.5 | 63 | 125 | 250 | 500 | 1000 | 2000 | 4000 | 8000 | 8000 | |
| dB(A) | −39.4 | −26.2 | −16.1 | −8.6 | −3.2 | 0 | +1.2 | +1.0 | −1.1 | −6,6 |
| dB(C) | −3.0 | −0.8 | −0.2 | 0 | 0 | 0 | −0.2 | −0.8 | −3.0 | −8,5 |
The B-weighting curves and the D-weighting curves disappeared
ages ago from the standards. Don't use that anymore.
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