The range of sound intensities that the human ear can detect is so large that a special decibel scale (named after Alexander Graham Bell) is used to measure and compare sound intensities. The decibel level (dB) is given by dB(I) = 10 log( where Io is the intensity of sound that is barely audible to the human ear. Use the decibel level formula to find the decibel level for the following sounds. Round to the nearest tenth of a decibel. (a) Automobile traffic, I = 1.58 x 108. Io dB

Algebra and Trigonometry (6th Edition)
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ChapterP: Prerequisites: Fundamental Concepts Of Algebra
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The range of sound intensities that the human ear can detect is so large that a special decibel scale (named after Alexander
Graham Bell) is used to measure and compare sound intensities. The decibel level (dB) is given by
log (1)
dB(I) = 10 log
where Io is the intensity of sound that is barely audible to the human ear. Use the decibel level formula to find the decibel level for
the following sounds. Round to the nearest tenth of a decibel.
(a) Automobile traffic, I= 1.58 x 108. Io
X dB
Transcribed Image Text:The range of sound intensities that the human ear can detect is so large that a special decibel scale (named after Alexander Graham Bell) is used to measure and compare sound intensities. The decibel level (dB) is given by log (1) dB(I) = 10 log where Io is the intensity of sound that is barely audible to the human ear. Use the decibel level formula to find the decibel level for the following sounds. Round to the nearest tenth of a decibel. (a) Automobile traffic, I= 1.58 x 108. Io X dB
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