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Physics 101 LO7/8 Vivian Tsang
14153143
 Two waves with slightly different frequencies
will combine at some point so that their
crests or troughs coincide
 When this happens, a maximum sound is heard
because the displacement is at its maximum
 When the waves go out of phase, the
amplitude of the resultant waves decreases
 When this happens, a minimum sound is heard
because the displacement is at zero
 Beats are the periodic variation of sound
levels that occur when two waves of slightly
different frequencies interfere
D1(0, t)=sin(10pit) D2(0, t)=sin(12pit)
D(0, t)=sin(10pit)+sin(12pit)
 The number of times the sound level is at its
maximum in one second
 Beat Frequency=the difference between the
two frequencies
fbeat=I f1-f2 I
 The human ear can only differentiate
between a beat frequency of 10 beats per
second
 fbeat=I f1-f2 I < 10
 After this level, the two waves go
periodically in and out of phase and our ears
are not sensitive enough to detect the
differences
 Two tuning forks of frequencies 200Hz and
204 Hz are struck so that they simultaneously
produce sound waves
 What is the beat frequency ?
fbeat=I f1-f2 I
 Let f1= 200Hz
 Let f2= 204Hz
 fbeat=I 200-204 I
 fbeat=I -4 I
 fbeat= 4Hz
 A cellist is tuning the middle C (262 Hz)
string on his cello by listening for beats when
this note is played with a tuning fork at the
frequency desired. He hears 5 beats per
second and notices that when he decreases
the tension in the string slightly, the beat
frequency degreases. What was the
frequency of the out of tune string?
 A) 253Hz
 B) 224Hz
 C) 267Hz
 D) 273Hz
 E) 257Hz
 C) 267Hz
 Reason:
 The beat frequency is found to be 5Hz
 This is because the cellist hears 5 beats per
second when he tunes his instrument
 According to fbeat=I f1-f2 I, the cello must be 5Hz
off from the middle C frequency of 262Hz
 When he decreases the tension, the beat
frequency decreases which means that the
instrument is getting more in-tune (less beats
heard)
 Therefore, because we know that decreasing
string tension also decreases the frequency of
the string’s oscillation, we can deduct that the
original frequency of the string must be higher
by 5 Hz compared to middle C
Phys 101 learning object lo7 8 beats

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Phys 101 learning object lo7 8 beats

  • 1. Physics 101 LO7/8 Vivian Tsang 14153143
  • 2.  Two waves with slightly different frequencies will combine at some point so that their crests or troughs coincide  When this happens, a maximum sound is heard because the displacement is at its maximum  When the waves go out of phase, the amplitude of the resultant waves decreases  When this happens, a minimum sound is heard because the displacement is at zero  Beats are the periodic variation of sound levels that occur when two waves of slightly different frequencies interfere
  • 3. D1(0, t)=sin(10pit) D2(0, t)=sin(12pit) D(0, t)=sin(10pit)+sin(12pit)
  • 4.  The number of times the sound level is at its maximum in one second  Beat Frequency=the difference between the two frequencies fbeat=I f1-f2 I
  • 5.  The human ear can only differentiate between a beat frequency of 10 beats per second  fbeat=I f1-f2 I < 10  After this level, the two waves go periodically in and out of phase and our ears are not sensitive enough to detect the differences
  • 6.  Two tuning forks of frequencies 200Hz and 204 Hz are struck so that they simultaneously produce sound waves  What is the beat frequency ?
  • 7. fbeat=I f1-f2 I  Let f1= 200Hz  Let f2= 204Hz  fbeat=I 200-204 I  fbeat=I -4 I  fbeat= 4Hz
  • 8.  A cellist is tuning the middle C (262 Hz) string on his cello by listening for beats when this note is played with a tuning fork at the frequency desired. He hears 5 beats per second and notices that when he decreases the tension in the string slightly, the beat frequency degreases. What was the frequency of the out of tune string?
  • 9.  A) 253Hz  B) 224Hz  C) 267Hz  D) 273Hz  E) 257Hz
  • 10.  C) 267Hz  Reason:  The beat frequency is found to be 5Hz  This is because the cellist hears 5 beats per second when he tunes his instrument  According to fbeat=I f1-f2 I, the cello must be 5Hz off from the middle C frequency of 262Hz  When he decreases the tension, the beat frequency decreases which means that the instrument is getting more in-tune (less beats heard)
  • 11.  Therefore, because we know that decreasing string tension also decreases the frequency of the string’s oscillation, we can deduct that the original frequency of the string must be higher by 5 Hz compared to middle C