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a                production



    Standing
     Waves
         1
                    Image: Chladni design
Superposition
            The displacements
                 of two waves
              travelling at the
   plus        same place add
                 vectorially to
                     produce a
                      resultant.
  equals
             What will be the
           resultant when the
              waves have each
             travelled 1/4 of a
           wavelength further?
Waves in 1D
   Wave from left




                     Standing wave       Wave from right
                    where they cross


 The black dotted line shows the vector addition of
the red and blue waves. Identify the positions where
     displacement is max and where it is zero.
Waves on a string
               fundamental mode
N                     A                    N         f = v/2L
                  Distance L

N          A          N            A       N
    2nd harmonic                                      f = v/L
                 3rd harmonic
N      A        N     A        N       A   N
                                                    f = 3v/2L
  N = node,                A = antinode,
position of zero          position of max.     Draw the next
  amplitude                 amplitude            2 modes
Waves in a pipe
fundamental mode
N               Distance L          A
                                              f = v/4L

 3rd harmonic
N           A              N        A
                                             f = 3v/4L

 5th harmonic
N      A        N      A       N    A
                                             f = 5v/4L
 Here, the node is a position of zero   Draw the next
amplitude but also maximum pressure       2 modes
Amplitude and phase

  For this standing wave on a string, each point
   has a different amplitude to its neighbour.
      All the points between two adjacent
      nodes are in phase with each other.
  The points on the left side are π rad out of
    phase with the points on the right side.
Standing vs travelling
  Standing wave              Travelling wave
     The wave shape              The wave shape
      doesn’t move                 progresses
   Neighbouring points         Neighbouring points
 have different amplitudes   have the same amplitude

   Neighbouring points        Neighbouring points
   have the same phase        have different phase

     It stores energy          It transmits energy
a                                         production




          MUCH MORE AT
http://nothingnerdy.wikispaces.com
 http://nothingnerdy.wikispaces.com/11.1+Standing+waves
                           8

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IB Physics Standing Waves Flippingphysics by Nothingnerdy

  • 1. presents a production Standing Waves 1 Image: Chladni design
  • 2. Superposition The displacements of two waves travelling at the plus same place add vectorially to produce a resultant. equals What will be the resultant when the waves have each travelled 1/4 of a wavelength further?
  • 3. Waves in 1D Wave from left Standing wave Wave from right where they cross The black dotted line shows the vector addition of the red and blue waves. Identify the positions where displacement is max and where it is zero.
  • 4. Waves on a string fundamental mode N A N f = v/2L Distance L N A N A N 2nd harmonic f = v/L 3rd harmonic N A N A N A N f = 3v/2L N = node, A = antinode, position of zero position of max. Draw the next amplitude amplitude 2 modes
  • 5. Waves in a pipe fundamental mode N Distance L A f = v/4L 3rd harmonic N A N A f = 3v/4L 5th harmonic N A N A N A f = 5v/4L Here, the node is a position of zero Draw the next amplitude but also maximum pressure 2 modes
  • 6. Amplitude and phase For this standing wave on a string, each point has a different amplitude to its neighbour. All the points between two adjacent nodes are in phase with each other. The points on the left side are π rad out of phase with the points on the right side.
  • 7. Standing vs travelling Standing wave Travelling wave The wave shape The wave shape doesn’t move progresses Neighbouring points Neighbouring points have different amplitudes have the same amplitude Neighbouring points Neighbouring points have the same phase have different phase It stores energy It transmits energy
  • 8. a production MUCH MORE AT http://nothingnerdy.wikispaces.com http://nothingnerdy.wikispaces.com/11.1+Standing+waves 8

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