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Chapter 12: Sound

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Title: Chapter 12: Sound


1
Chapter 12 Sound
2
Do Now 3/23/09
  • Sound waves are longitudinal waves. When sound
    waves occur in air, air molecules press together
    and push apart. Based on what you know about
    longitudinal waves and what they look like, draw
    a picture of what you think the air molecules in
    a sound wave look like.

3
Sound Waves are Longitudinal
High Pressure COMPRESSION
Low Pressure RAREFACTION
4
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5
Compressions and Rarefactions occur in any
Longitudinal Wave
6
Speed of Sound depends on Medium
  • Sound waves can travel through gases, liquids,
    and solids.
  • Sound travels faster in liquids than in gases,
    and even faster in solids. The reason why sound
    travels the fastest in solids is because the
    particles are already close together they come
    into contact with each other more frequently.
    Therefore, the disturbance can travel through the
    solid faster since the particles are already
    close together.
  • Will sound travel faster in air or in water?
    In air or in steel?

7
Pitch
  • High pitch sounds have high frequency waves
  • Low pitch sounds have low frequency waves
  • The average human can hear pitches with
    frequencies from about 20 to 20,000 Hz.
  • Sounds with frequencies from 20 Hz to 20,000 Hz
    are called audible sounds

8
Infrasonic and Ultrasonic Sound
  • Sound waves with frequencies below 20 Hz are
    called infrasonic
  • Sound waves with frequencies above 20,000 Hz are
    called ultrasonic
  • We cannot hear infrasonic of ultrasonic sound
    waves, but many animals can.
  • Bats, dogs, dolphins can hear ultrasonic sounds
    Elephants and giraffes can hear infrasonic
    sounds.

9
Do Now 3/24/09
  • Draw a sound wave with compressions and
    rarefactions. Label the compressions and
    rarefactions. Draw the sine curve (underneath
    your sound wave drawing) that corresponds to the
    sound wave. Label the crests and troughs of the
    wave that is represented by the sine curve.

10
Doppler Effect
  • When a fire engine approaches you, you experience
    the sound waves of its siren more frequently
    (high pitched sound). But as it moves away from
    you, you encounter the waves less frequently (low
    pitched sound).
  • The Doppler Effect occurs whenever there is
    relative motion between the source of waves and
    the observer. Either one can move towards the
    other, or both could be moving at the same time.
  • A person standing in front of the ambulance will
    hear a higher pitch. A person standing behind
    the ambulance will hear a lower pitch.
  • There is only a change in frequency the speed of
    the sound waves does not change (speed of sound
    in air is always 340 m/s)

11
Do Now 3/25
  • 1.) As the air temperature increases, what
    happens to the speed of sound?
  • 2.) Does sound travel faster in water or steel?
  • 3.) Why does the sound of a fire engines siren
    get louder as the fire engine approaches you?

12
Sound Intensity
  • The rate at which wave energy is transferred
    through the area in which the sound wave occurs.
  • Intensity ?E / ?t
  • area
  • Power is also the rate at which energy is
    transferred, so intensity can be described in
    terms of Power.
  • Intensity Power
  • area
  • Units W/m2

13
Sound Intensity
  • Intensity Power
  • 4p (distance from the source)2
  • Intensity Power
  • 4pr2

14
Forced Vibration
  • When one vibrating object forces another object
    to vibrate, producing a louder sound.
  • Examples Cell phone vibrating on table forces
    the table to vibrate, and an increase in sound
    occurs. A guitar string attached to the body of
    a guitar forces wooden body to vibrate, and an
    increase in sound occurs.

15
Natural Frequency and Resonance
  • Every object has a natural frequency - the
    frequency at which the object will naturally
    vibrate.
  • When an objects natural frequency matches the
    frequency of a forced vibration, an increase in
    amplitude occurs this is called resonance.
  • A swing has a natural frequency. When you pump
    your legs back and forth, you are causing a
    forced vibration in the swing. When your
    frequency the frequency at which you pump your
    legs matches the natural frequency of the
    swing, an increase in amplitude occurs.

16
Do Now 3/31/09
  • 1.) What are the nodes of a standing wave? What
    are the antinodes?
  • 2.) How can you find the speed of a wave?
  • 3.) Solve the following sequence for n 1, 2,
    and 3
  • Fn 2n 5

17
Harmonic Series
  • The series of frequencies of a vibrating string

L ?1/2 ?1 2L
string length and half the wavelength
V (wave speed) f? f v/? By substituting in ?1
2L we get f v/?1 v/2L (fundamental
frequency, or first harmonic)
18
String length and wavelength
?2 L. f v/? v/?2 v/L 2(v/2L) or 2
times the fundamental frequency f2 (2nd
frequency) 2f1 (2 times the fundamental
frequency). This is called the second harmonic
of the vibrating string, because it is the second
possible vibration for the string.
19
  • The third harmonic frequency is equal to three
    times the fundamental frequency or the first
    harmonic
  • f3 3f1
  • The fourth harmonic frequency is equal to four
    times the fundamental frequency
  • f4 4f1
  • Each harmonic is a multiple of the first harmonic
    (the fundamental frequency). Therefore, fn nf1
    where f1 is the fundamental frequency (f1 v/2L)
    and fn is the frequency of the nth harmonic.

20
Harmonic Series
  • The series of frequencies, including the
    fundamental frequency and the multiples of the
    fundamental frequency
  • Harmonic series of a vibrating string
  • fn nv
  • 2L n 1, 2, 3,
  • frequency
  • harmonic number x (speed of the waves on the
    string)
  • 2(length of the vibrating string)

21
Harmonic Series of a pipe open at both ends
  • fn nv
  • 2L n 1, 2, 3,
  • frequency
  • harmonic number x (speed of sound in pipe)
  • 2(length of vibrating air column)

22
Harmonic Series of a pipe closed at one end
  • If one end of the pipe is closed, only the odd
    harmonics are present.
  • The simplest vibration occurs when the length of
    the pipe is ¼ of the wavelength
  • (L ¼ ?1)
  • ?1 4L (4 times the length of the pipe)
  • v (wave speed) f?
  • f v/? v/?1 v/4L
  • f1 (fundamental frequency) v/4L

23
  • The second type of vibration occurs when the
    length of the pipe is ¾ the wavelength
  • L 3/4? ? ? 4/3L
  • f3 3f1 The second frequency has been skipped,
    moving right to the third frequency.
  • Only the odd harmonics are present when one end
    of the pipe is closed.

24
Harmonic Series of a pipe closed at one end
  • Fn nv
  • 4L n 1, 3, 5,
  • Frequency
  • harmonic number x (speed of sound in pipe)
  • 4(length of vibrating air column)

25
Do Now 4/2/09
  • 1.) The following is a diagram of the sound waves
    produced by a moving police car. In which
    direction is the police car moving?
  • If the police car remains stationary,
  • in which direction is the observer
  • moving?
  • 2.) What are the compressions of a sound wave?
    What are the rarefactions?
  • 3.) How can infrasonic sounds be used? How can
    ultrasonic sounds be used?
  • 4.) As the decibel level is increased by 10 dB,
    what happens to the intensity of a sound?

26
Beats
  • When two compressions of a sound wave meet, the
    sound is at a maximum (at its loudest).
  • When a rarefaction and a compression meet, the
    sound is at a minimum.
  • These variations in loudness are called beats.
  • Two sound waves that are in phase then out of
    phase then in phase again and so on, produce
    beats.

27
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28
Beat Frequency
  • The beat frequency will tell you how many beats
    are heard each second.
  • The beat frequency is the difference between the
    two frequencies.
  • If one sound has a frequency of 200 Hz and
    another sound has a frequency of 204 Hz, the
    number of beats heard each second is 4.
    Therefore, the beat frequency 4 Hz (beats per
    second)

29
  • A piano tuner using a 392 Hz tuning fork to tune
    the wire for G-natural hears four beats per
    second. What are the two possible frequencies of
    vibration of this piano wire?
  • Two notes are sounding, one of which is 440 Hz.
    If a beat frequency of 5 Hz is heard, what is the
    other notes frequency? How many beats are heard
    each second?
  • Suppose three tuning forks of frequencies 120 Hz,
    125 Hz, and 127 Hz are available. What beat
    frequencies are possible for these forks sounded
    together?
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