Understanding Sound Levels & Protectors

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SUMMARY

The discussion centers on sound levels and the effectiveness of sound protectors in reducing noise exposure. Specifically, it addresses the scenario where an individual, Adam, is exposed to a sound level of 150 dB from a jet plane and seeks to reduce this to the level of a chainsaw, requiring a 40 dB decrease. The logarithmic nature of the decibel scale is highlighted, with the formula for calculating sound intensity provided. Additionally, the conversation emphasizes the significant difference in perceived sound levels between protected and unprotected hearing, particularly in relation to whispers.

PREREQUISITES
  • Understanding of decibel levels and logarithmic scales
  • Familiarity with sound intensity calculations
  • Knowledge of common sound levels (e.g., chainsaw, jet plane)
  • Awareness of hearing protection devices and their functions
NEXT STEPS
  • Research the decibel scale and its implications for sound intensity
  • Learn about different types of hearing protectors and their effectiveness
  • Explore sound level comparisons of various common noises
  • Study the physics of sound propagation and intensity reduction
USEFUL FOR

This discussion is beneficial for acoustics professionals, audiologists, safety engineers, and anyone interested in sound level management and hearing protection strategies.

emma123
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hi, i need help in understanding something on sound. if admam works near a jet plane that is taking off and experiences the sound level of 150dB. then the protectors to reduce the sould level to that of a chain saw, what decrease in dB is needed? i think it's 40 but i am not sure.
and also if Adam hears something that sounds like a whisper then what would a person w/o protectors hear? is there even a difference...
 
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The decibel is a logarithmic scale. The decibel level can be calculated by
[tex]\beta=10\log_{10}{\frac{I}{I_{0}}}[/tex]

where [tex]I_{0}[/tex] is a constant reference intensity = [tex]10^{-12}W/m^{2}[/tex] This is roughly the intensity of a just audible sound.

Your problem can be solved only if the intensity of the chain saw is known.
I don't understand your problem ... sorry ...

who are those protectors? and how can they reduce the sound of an aeroplane?? :wink:
 
Last edited:
Your book should have a table with some common sound levels. Wikipedia has a table that is probably virtually identical with the table in your book (and, yes, that is a 40dB decrease).

Do you understand the relationship physicsprasanna gave? If you do, then you'll realize why decibels come in so handy. They turn a multiplication problem into an addition problem (i.e. - if the sound is the same as a barely audible whisper (0 dB), then a person without ear protection will hear a sound 40dB louder).
 

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