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15 Traveling Waves and Sound

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15 Traveling Waves and Sound Slide 15-2 A particular species of spider spins a web with silk threads of density 1300 kg/m3 and diameter 3.0 m. – PowerPoint PPT presentation

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Title: 15 Traveling Waves and Sound


1
  • 15 Traveling Waves and Sound

Slide 15-2
2
Slide 15-3
3
Slide 15-4
4
Slide 15-5
5
Types of Waves
A transverse wave
A longitudinal wave
Slide 15-12
6
Waves on Strings and in Air
Slide 15-13
7
Snapshot Graphs
Slide 15-14
8
Constructing a History Graph
Slide 15-15
9
Checking Understanding
The graph below shows a snapshot graph of a wave
on a string that is moving to the right. A point
on the string is noted. Which of the choices is
the history graph for the subsequent motion of
this point?
Slide 15-16
10
Answer
The graph below shows a snapshot graph of a wave
on a string that is moving to the right. A point
on the string is noted. Which of the choices is
the history graph for the subsequent motion of
this point?
(b)
Slide 15-17
11
Checking Understanding
The graph below shows a history graph of the
motion of one point on a string as a wave moves
by to the right. Which of the choices is the
correct snapshot graph for the motion of the
string?
Slide 15-18
12
Answer
The graph below shows a history graph of the
motion of one point on a string as a wave moves
by to the right. Which of the choices is the
correct snapshot graph for the motion of the
string?
(d)
Slide 15-19
13
Conceptual Example Problems
A wave travels back and forth on a guitar string
this is responsible for making the sound of the
guitar, as we will see. As the temperature rises,
the tension in a guitar string decreases. How
does this change the speed of a wave on the
string? How do you measure the temperature of a
flame if the temperature is higher than a probe
can handle? One possible solution is to use
sound. A source emits a pulse of sound on one
side of the flame, which is then measured by a
microphone on the other side. A measurement of
the time between the emission and the reception
of the pulse allows a determination of the
temperature. Explain how this technique works.
Slide 15-20
14
Example Problem
  • A particular species of spider spins a web with
    silk threads of density 1300 kg/m3 and diameter
    3.0 µm. A typical tension in the radial threads
    of such a web is 7.0 mN. If a fly lands in this
    web, which will reach the spider first, the sound
    or the wave on the web silk?

Slide 15-21
15
Sinusoidal Waves
Slide 15-22
16
Checking Understanding
  • For this sinusoidal wave
  • What is the amplitude?
  • 0.5 m
  • 1 m
  • 2 m
  • 4 m

Slide 15-23
17
Answer
  • For this sinusoidal wave
  • What is the amplitude?
  • 0.5 m
  • 1 m
  • 2 m
  • 4 m

Slide 15-24
18
Checking Understanding
  • For this sinusoidal wave
  • What is the wavelength?
  • 0.5 m
  • 1 m
  • 2 m
  • 4 m

Slide 15-25
19
Answer
  • For this sinusoidal wave
  • What is the wavelength?
  • 0.5 m
  • 1 m
  • 2 m
  • 4 m

Slide 15-26
20
Checking Understanding
  • For this sinusoidal wave
  • What is the frequency?
  • 50 Hz
  • 100 Hz
  • 200 Hz
  • 400 Hz

Slide 15-27
21
Answer
  • For this sinusoidal wave
  • What is the frequency?
  • 50 Hz
  • 100 Hz
  • 200 Hz
  • 400 Hz

Slide 15-28
22
Example Problems
The new generation of cordless phones use radio
waves at a frequency of 5.8 GHz. What is the
wavelength of these radio waves? A speaker emits
a tone of a particular frequency. Suppose the air
temperature increases. What happens to the
wavelength of the sound?
Slide 15-29
23
Example Problem
The water in the open ocean is in constant
motion, carrying long-wavelength waves moving at
relatively high speeds. Under steady winds, the
amplitude of these waves can get quite large.
Suppose a boat is at rest in the open ocean. The
wind has created a steady wave with wavelength
190 m traveling at 14 m/s. (In fact, the ocean
will support a mix of waves, but for steady winds
of 30-40 knots, this is the most prevalent
wavelength, and the correct speed for a wave of
this wavelength in deep water.) The top of the
crests of the waves is 2.0 m above the bottom of
the troughs. (This wave height is quite typical
for windy days in the Atlantic Ocean. The
Southern Ocean, with its planet-circling stretch
of open water, supports much larger waveswave
heights of 7 m are quite common.) What is the
maximum vertical speed of the boat as it bobs up
and down on the passing wave? What is the maximum
vertical acceleration?
Slide 15-30
24
Example Problem
Lets use the data from the previous problem
again. Suppose the boat is sailing at 6.0 m/s in
the same direction as the motion of the waves. At
t ? 0 s the boat is at the bottom of a trough.
How high above this lowest point will the boat be
at t ? 10 s?
Slide 15-31
25
Sound and Light Waves
The speed of sound varies with the medium. Light
and other electromagnetic waves in vacuum and in
air move at the same speed, 3.00 x 108 m/s.
Slide 15-32
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