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Standing Waves
Phys 101 Learning Objects
Carly Chui
What is a standing
wave?
special case of interference when 2
waves meeting are:
of the same amplitude
of the same frequency
traveling in opposite directions
To demonstrate how a standing
wave is created, the following slides
show a series of diagrams showing
how it happens
by considering 2 transverse waves
traveling in opposite directions
along a stretched rope
red line = wave 1 moving to the right
blue line = wave 2 moving to the left
green line = total
Here, the blue and red line are overlapped, so only the blue line
can be seen
red line = wave 1 moving to the right
blue line = wave 2 moving to the left
green line = total
Wave 1 moves to the right, while wave 2 moves to the left, while the
maximum displacement of the wave is smaller than the previous as
the waves 1 and 2 are not overlapping
red line = wave 1 moving to the right
blue line = wave 2 moving to the left
green line = total
As wave 1 and 2 are exactly opposite each other, the total wave is
flat (on the x-axis)
red line = wave 1 moving to the right
blue line = wave 2 moving to the left
green line = total
Wave 1 and 2 each move to the right and to the left, while the
total wave is at its maximum or minimum when waves 1 and 2
intersect.
red line = wave 1 moving to the right
blue line = wave 2 moving to the left
green line = total
The waves are overlapped again, giving double the amplitude for
the total wave compared to the wave 1 and wave 2.
As a result of the above diagrams, the plot of the total wave (total
displacement vs. distance) will be:
nodes = point on the rope that are always at rest
nodes
anti-nodes
antinodes = points where the maximum movements take place
* The three colours (green, red, blue) now correspond to different
times. The string oscillates up and down
the resulting standing wave has its
name:
its wave pattern remains fixed in
space
only the displacement that
changes over time
To enhance the understanding towards
standing waves, the following compares
it with a normal travelling wave:
all points on the
wave have
different
amplitudes
maximum
amplitude at
the antinodes,
0 at the nodes
Amplitude
Standing wave: Normal traveling wave
all points on
the wave have
the same
amplitude
Frequency
Standing wave: Normal traveling wave
all points
oscillate with
the same
frequency
all points
oscillate with
the same
frequency
Wavelength
Standing wave: Normal traveling wave
twice the
distance from
one node/
antinode to the
next node/
antinode)
shortest
distance (m)
along the wave
between 2 points
that are in phase
with one
another
Phase
Standing wave: Normal traveling wave
all points
between one
node and the
next node are
moving in phase
all points along
a wavelength
have different
phases
Energy
Standing wave: Normal traveling wave
energy is not
transmitted
through wave
BUT - has
energy
associated
with it
energy is
transmitted by
the wave

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Standing waves (lo)

  • 1. Standing Waves Phys 101 Learning Objects Carly Chui
  • 2. What is a standing wave? special case of interference when 2 waves meeting are: of the same amplitude of the same frequency traveling in opposite directions
  • 3. To demonstrate how a standing wave is created, the following slides show a series of diagrams showing how it happens by considering 2 transverse waves traveling in opposite directions along a stretched rope
  • 4. red line = wave 1 moving to the right blue line = wave 2 moving to the left green line = total Here, the blue and red line are overlapped, so only the blue line can be seen
  • 5. red line = wave 1 moving to the right blue line = wave 2 moving to the left green line = total Wave 1 moves to the right, while wave 2 moves to the left, while the maximum displacement of the wave is smaller than the previous as the waves 1 and 2 are not overlapping
  • 6. red line = wave 1 moving to the right blue line = wave 2 moving to the left green line = total As wave 1 and 2 are exactly opposite each other, the total wave is flat (on the x-axis)
  • 7. red line = wave 1 moving to the right blue line = wave 2 moving to the left green line = total Wave 1 and 2 each move to the right and to the left, while the total wave is at its maximum or minimum when waves 1 and 2 intersect.
  • 8. red line = wave 1 moving to the right blue line = wave 2 moving to the left green line = total The waves are overlapped again, giving double the amplitude for the total wave compared to the wave 1 and wave 2.
  • 9. As a result of the above diagrams, the plot of the total wave (total displacement vs. distance) will be: nodes = point on the rope that are always at rest nodes anti-nodes antinodes = points where the maximum movements take place * The three colours (green, red, blue) now correspond to different times. The string oscillates up and down
  • 10. the resulting standing wave has its name: its wave pattern remains fixed in space only the displacement that changes over time
  • 11. To enhance the understanding towards standing waves, the following compares it with a normal travelling wave: all points on the wave have different amplitudes maximum amplitude at the antinodes, 0 at the nodes Amplitude Standing wave: Normal traveling wave all points on the wave have the same amplitude
  • 12. Frequency Standing wave: Normal traveling wave all points oscillate with the same frequency all points oscillate with the same frequency
  • 13. Wavelength Standing wave: Normal traveling wave twice the distance from one node/ antinode to the next node/ antinode) shortest distance (m) along the wave between 2 points that are in phase with one another
  • 14. Phase Standing wave: Normal traveling wave all points between one node and the next node are moving in phase all points along a wavelength have different phases
  • 15. Energy Standing wave: Normal traveling wave energy is not transmitted through wave BUT - has energy associated with it energy is transmitted by the wave