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PH 105 Dr. Cecilia Vogel Lecture 9
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OUTLINE Finish ear/hearing Source power level Sound loudness sound intensity level sound pressure level dB and logs distance dependence loudness level dB meters multiple sources
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Ossicle Physics Pressure = Pressure can be increased by decreasing the area (knife edge) round window of inner ear has 20X _______ area than eardrum increasing the force (leverage) ossicles act as a small force large lever arm large force
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Inner Ear Vibration in middle ear creates pressure wave in cochlear fluid in which vibrates the basilar membrane stiff part resonates at helps us determine stiffer less stiff basilar membrane vibrations in basilar membrane bend which send nerve signals to
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Limits of Hearing The ear is sensitive to large range of pressure amplitudes pressure variations as low as about ________ N/m 2 can be heard compare to ______ N/m 2 atmospheric pressure pressure variations as high as about _____ N/m 2 can be heard without pain 1/1000 atmospheric pressure The ear is sensitive to large range of frequencies from about ___ Hz to about ___ __Hz more sensitive in
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Critical Bands Basilar membrane vibration helps us determine If two sounds have similar basilar membrane response they are said to lie within a critical band Size of critical band is about 4 semitones for range of freq’s used in music the size of the critical bands is larger at Just noticeable difference
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Limits of Hearing The ear is sensitive to large range of frequencies from about most sensitive near The ear is sensitive to large range of pressure amplitudes pressure variations as low as about ________ can be heard compare to pressure variations as high as about _________ can be heard without pain
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Logarithmic Sensations The loudest sound we hear does Every time we _____ the pressure or intensity of the sound, we 2XIntensity, add 4XIntentity, add 8Xintensity, add … 1,000,000XIntensity, Thus the loudness level is
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Logarithmic Math Important log math: log(2x)-log(x) = log(2) log(AB) = log(A)+log(B) ex: log(20) = log2 + log10 = log(A/B) = log(A)-log(B) ex: log(2/3) = log2 – log3 = logA n = nlog(A) ex: log 4 = log2 2 = 2log2 =
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Source Power Level Consider the The sound power level of a source: W in numerator is in
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Source Power Level The sound power level, L W, is used to such as It does any more than the wattage of a light bulb tells Also depends how Intensity =
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Sound Intensity Level How loud a sound is more closely related to the The sound intensity level: I in numerator is
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Sound Pressure Level Ears, microphones, sound level meters respond to Since intensity is proportional to The sound pressure level is: p is Under normal circumstances
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Fading into the Distance A source sounds because the sound gets for example sphere: source hemisphere: source wall
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Free Field For a spherical or “free field” wave The sound intensity level, L I, at a ______ ______ from a source is L I = where L w is the As you go further from the source the L I drops each time the distance doubled, demo
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Hemispherical Field For a hemispherical wave The sound intensity level, L I, at a ____________ a source is L I = where L w is the As you go further from the source the L I drops each time the distance doubled,
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Example A dentist drill has a power level of 70 dB What is the sound intensity level at the hygienist, who is 1m away from the drill, which is held in midair? What is the sound intensity level at the patient, who is 25 cm away?
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Example Continued Find pressure variation on the patient's eardrum, assuming L p = L I = 71 dB?
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Multiple Sources Multiple sources of sound which are If you have n equal sources The sound level in dB L I = If 1 washing machine has a sound intensity level of 30dB, _ washing machines will have a level of ____, _ washing machines ____, etc demo?
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Subjective Loudness Level The subjective loudness level of a sound depends depends on other properties, too, how well can you hear at different freq’s? Graph from text: each curve shows sounds of equal
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Sound Level Meter Weighting Our ears are not as sensitive to sounds at the so very low and very high sounds have to have to have the same The _________ on sound level meter mimics this: meant to give _______ to sounds that sound even if the
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Summary Sound Power Level, L W power of source Sound intensity level, L I intensity of sound Sound pressure level, L p same as L I under normal circumstances what instruments respond to Loudness level subjective sense of loudness Logarithmic multiplication —> addition Homework Chapter 6:
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