Relation between sound intensity and frequency

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The sound intensity formula involves energy, area, and time, but the relationship between frequency and sound intensity is often overlooked. While intensity can depend on frequency when defined by particle displacement, it typically does not when using pressure amplitude. The perception of sound intensity can vary based on frequency, as the human ear's sensitivity changes with different frequencies. Therefore, two notes at the same amplitude may be perceived differently in loudness due to their frequency differences. Understanding these nuances is crucial for accurately discussing sound intensity and frequency relationships.
Tulio Cesar
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The sound intensity formula is given by: dE/dT*dS. So the variables are energy, related to the amplitude of the wave, area, related to wavefronts distribution on space, and time. So many times I don't see any reference about the relation between frequency and sound intensity, but if time is a variable, so shouldn't it be important to know how much time the energy of a wave does take to pass through an area? If so, is it correct to assert that the G note, having the same amplitude (and consequently being as loud) of A note, has therefore more sound intensity?
Please correct any conceptual mistake i may have done and elucidate the topic for me.
 
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It depends on ow do you define the amplitude. If you describe the wave by particle displacement then indeed the intensity depends on frequency.
However, more common is to use pressure amplitude and in this case the intensity does not depend on frequency.

If you are talking about hearing a sound, then the sensitivity of the ear depends on frequency and sounds with the same intensity but different frequencies may be perceived as having different loudness levels.
 

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