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Sound Holt Chapter 12
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Sound is …. An oscillation Longitudinal wave
Cannot travel through a vacuum Can be reflected, diffracted and can interfere
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Types of Waves Mechanical – a wave that propagates through a deformable elastic medium (needs a medium to travel) 2. Electromagnetic – does not need a medium to travel
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Mechanical Waves Longitudinal waves - Waves move parallel to the wave direction EX: Sound Wave
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Longitudinal Waves Anatomy
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Longitudinal Waves Compression- region of high density and pressure (become crests in electric waves) Rarefaction- region of low density and pressure ( become troughs in electric waves)
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Pitch Pitch - a measure of how high or low a sound is perceived to be, depending on the frequency of the sound wave Pitch is equivalent to frequency
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Detection of Sound
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Ear A sound detector converts the energy of a sound wave into different forms of energy 3 parts of the ear outer ear middle ear inner ear
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Outer ear Pinna – ( auricle)- catches sound waves
Ear canal- channels sound waves ( the cilia and wax protect) Ear drum- thin membrane that vibrates
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Middle Ear 3 Bones malleus ( hammer) incus (anvil) stapes (stirrup)
Eustacian tube – equalizes pressure in the middle ear from the throat
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Inner Ear Oval Window- thin membrane that vibrates
3 semicircular canals- contains fluid that vibrates Cochlea- snail like project has hair like cells tha when bent produce electrical impulse sent to the auditory nerve Auditory nerve- sends electrical impulse to the brain
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Human Hearing 20 vps – 20,000 vps Causes of Deafness Brain damage
Extended periods of loud noises Calcification of bones Damage to parts of the ear explosions
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Ultrasonic- above 20,000 Hz bats, dolphins, ultrasound medical devices,… Infrasonic- below 20 Hz earthquakes, thunderstorms, wind and waves, explosions, compressors, turbines, low speed fans
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Doppler Shift Change in the wavelength of sound emitted by a moving source
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Speed of Sound Depends on the medium
See page 410 table 1 What two statements can be made about the listings in Table 1?
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Ultrasound See story on page 410
Ultrasonic waves can be used to produce images of objects inside the body Sound waves are partially reflected when they reach a boundary between two materials of different densities
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Sound Waves travel best in…
Materials having molecules close together In solids the worst in gases Warm heavier air – molecules are closer Speed of sound in air at room temperature is 343 m/s
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Lightning and Thunder Light waves travel nearly 1 million times faster than sound waves in air Explain the difference in timing of the lightning and thunder.
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Speed of Sound Equation
v = f l v = velocity in m/s f = frequency Hz ( 1/sec) l = wavelength ( m)
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Sources of Sound Loudness indicates the amplitude of the wave
Intensity is measured in decibels Sound waves are produced by vibrating objects Echo is a reflected wave
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Musical Instruments Sound of a wind instrument is the result of a vibrating column of air Sound of a Stringed instrument is the result of the vibration of a sounding board
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Strings on Instruments
Higher pitch- tighten string, shorten string, thin strings Lower pitch – loosen string, lengthen string, thick string
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Resonance Is a large motion of a system due to excitation
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Resonance in pipes Closed pipe resonates when its length is l/4 3l /4 5 l /4 Open pipe resonates when its length is l/2 2l /2 3 l /2
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Open Tube Harmonics or resonance lengths
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Closed Tube Harmonics or resonance lengths
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Resonance - closed A Student is finding the resonance of a closed tube and finds the resonance is spaced by 34.7 cm. The air temp is 23.5 o . What is the speed of sound? What is the frequency of the tuning fork? 0o =331 m/s goes up by 0.6 for every degree 0.6 (23.5) = 345 m/s Closed: L = l / so l = 4L or v = f (4L) = 4 ( 0.347m) = m V = f l f = v / l f = 345 m/s / m = Hz = 249 Hz
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Diameter of Resonance Tube
Changes the resonance length Correction factor: L = l d Example: 5 cm diameter tube with a resonate length of 46.3cm L = cm (5cm) = 48.3 cm = 0.483m
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Harmonics Example- Open
What are the first three harmonics in a 2.45 m pipe, that is open at both ends? Assume that the speed of sound in air is m/s. fn = n v / 2L where n = 1,2,3,…. F1 = 1 ( 345m/s) / 2(2.45) = 70.4 Hz F2 = 2 ( 345m/s) / 2(2.45) = 141 Hz F3 = 3 ( 345m/s) / 2(2.45) = 211Hz
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Resonance Example - closed
What are the first three harmonics in a 2.45m pipe, when one end is closed? Assume that the speed of sound in air is m/s. fn = n v / 4L where n = 1,3,5,…. F1 = 1 ( 345m/s) / 4(2.45) = 35.2 Hz F2 = 3 ( 345m/s) / 4(2.45) = 106 Hz F3 = 5 ( 345m/s) / 4(2.45) = 176 Hz
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OR f1 = 1 ( 345m/s) / 4(2.45) = 35.2 Hz f2 = 3 ( 345m/s) / 4(2.45) = 106 Hz or f2 = n f1 = 3 ( 35.2) = 106 Hz f3 = 5 ( 345m/s) / 4(2.45) = 176 Hz or f2 = n f1 = 5 ( 35.2) = 176 Hz
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Resonance ( at least one end is open in these types)
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