Sound Intensity Level: Difference between revisions
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'''<big>Sound intensity is defined as the rate of energy flow (sound power) across a unit area. The basic units are watts/m<sup>2</sup>.</big>''' | '''<big>Sound intensity is defined as the rate of energy flow (sound power) across a unit area. The basic units are watts/m<sup>2</sup>.</big>''' | ||
The dynamic range of human hearing and sound intensity spans from 10<sup>-12</sup> | The dynamic range of human hearing and sound intensity spans from 10<sup>-12</sup> Watt/m<sup>2</sup> to 10<sup>-100</sup> Watt/m2. This span makes the absolute value of the sound intensity impractical for normal use. | ||
As we are normally more interested in comparing intensities rather than dealing with absolute values, we use the value of sound intensity | As we are normally more interested in comparing intensities rather than dealing with absolute values, we use the value of sound intensity = 10<sup>-12</sup> Watt/m<sup>2</sup> , the lowest human hearable sound, as reference level. | ||
We can refer to SL sound intensity level within two different units: bel and dB (the tenth part of a bel). | We can refer to SL sound intensity level within two different units: bel and dB (the tenth part of a bel). |
Latest revision as of 18:45, 8 December 2014
Sound intensity is defined as the rate of energy flow (sound power) across a unit area. The basic units are watts/m2.
The dynamic range of human hearing and sound intensity spans from 10-12 Watt/m2 to 10-100 Watt/m2. This span makes the absolute value of the sound intensity impractical for normal use.
As we are normally more interested in comparing intensities rather than dealing with absolute values, we use the value of sound intensity = 10-12 Watt/m2 , the lowest human hearable sound, as reference level.
We can refer to SL sound intensity level within two different units: bel and dB (the tenth part of a bel). If one sound has an intensity I0 ( in Watt/m2) and a second sound has an intensity I1, the second has an intensity relative to the first of I1/I0. The log of this ratio gives us a value for the relationship, the unit being the bel:
SL= log10(I1/I0) Bel
However, this relationship in dB is more used nowadays, and can be expressed this way:
SL= 10log10(I1/I0) dB,
where SL is the sound intensity level, I1 is the intensity and I0 is the standard reference sound intensity (10-12 Watt/m2).
The logarithmic sound intensity level scale match the human sense of hearing. Doubling the intensity increases the sound level by 3 dB (10 log (2))
References:
http://en.wikipedia.org/wiki/Sound_intensity
http://hyperphysics.phy-astr.gsu.edu/hbase/sound/intens.html
http://www.engineeringtoolbox.com/sound-intensity-d_712.html
http://www.avatar.com.au/courses/PPofM/intensity/Intensity3.html