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Waves
[object Object],[object Object]
[object Object],Sound waves Seismic Waves Wave in strings E.g. instruments Water waves Cause Medium Wave
[object Object],[object Object],[object Object],[object Object],[object Object]
 
[object Object],[object Object],[object Object],[object Object],[object Object]
 
[object Object],[object Object],distance displacement
Displacement-time graphs ,[object Object]
time displacement The time taken for 1 wave to pass is known and the period (T),  the period is related to the frequency by the formula f=1/T.
[object Object],[object Object],[object Object],[object Object],[object Object]
[object Object],[object Object],[object Object]
For 2 coherent waves of equal wavelength 2  /3,8  /3, 14  /3 … 120  , 480  , 840  …..  /3, 4  /3, 7  /3 …. 2  ,4  , 6   … 90  , 450  , 810  …..  /4, 5  /4, 9  /4 ….  ,3  , 5   … 180  , 540  , 900  …..  /2, 3  /2, 5  /2 …. 2  ,4  , 6   … 360  , 720  , 1080  ….. 1  , 2  , 3   …. Phase difference (rad) Phase difference (deg) Path difference
[object Object],[object Object],[object Object],[object Object],[object Object]
1600 m/s 400 m/s 340 m/s Speed  In body tissue 3.5 MHz Ultra sound 0.8m Radio from space In water 45mm 30 kHz sonar 8Hz Water ripples In vacuum 6GHz Microwave In air 0.1nm X-rays water 0.61 um 3.6 E14 Hz Yellow light In air 2000 Hz Sound Medium Wavelength  Frequency  Wave
[object Object],[object Object],These 2 waves constructively interfere to form a larger wave. Waves can also destructively interfere, this will make the wave smaller.
= = Constructive. (Amplitude increases) = = Destructive. (Amplitude decreases) + + + +
Ripple tank. ,[object Object],[object Object]
[object Object]
[object Object],[object Object],[object Object]
[object Object],[object Object]
Standing waves in pipes and strings ,[object Object],[object Object]
Standing waves in strings. ,[object Object],[object Object]
Fundamental frequency.  l  =   /2 1 st  overtone.  l  =   2 nd  overtone.  l  = 3/2   (1.5  ) 3 rd  overtone.  l  = 2  4 th  overtone.  l  =  5/2   (2.5  ) 5 th  overtone.  l  =  3  6 th  overtone.  l  = 7/2   (3.5  ) node node Anti-node n n n a a
[object Object],String Unobserved 2 nd  half of the wave
Experiment Sig Gen Vibrator String of known length  l 50 Hz Use the sig gen to set up the standing wave with the natural frequency of the string. Use the wave formula to predict the  frequency of the next 4 standing waves. Test your hypothesis  c 5 c 4 c 3 c 2 c 1  5  4  3  2  1 f 5 f 4 f 3 f 2 f 1
In a pipe with one enclosed end the natural (fundamental) frequency sets up a standing wave with a wavelength of   /4 the overtones then go up in steps on   /2
For a pipe with an enclosed end to resonate the standing must have a node at the closed end and an anti-node at the open end. The first situation when this arises is when the wave created by the fundamental frequency has a wave length 4 times greater than the length of the pipe. L=   /4 or    = 4L Each further fundamental needs an extra half wave in the pipe to satisfy the conditions so the next fundamental will have a wave length of    = 4/3 L or a length of L= 3/4  
In a pipe with open ends the natural (fundamental) frequency sets up a standing wave with a wavelength of   /2 the overtones then go up in steps on   /2
[object Object],[object Object],[object Object],[object Object],[object Object],Speaker playing constant tone
[object Object],Speaker playing constant tone l

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Waves

  • 2.
  • 3.
  • 4.
  • 5.  
  • 6.
  • 7.  
  • 8.
  • 9.
  • 10. time displacement The time taken for 1 wave to pass is known and the period (T), the period is related to the frequency by the formula f=1/T.
  • 11.
  • 12.
  • 13. For 2 coherent waves of equal wavelength 2  /3,8  /3, 14  /3 … 120  , 480  , 840  …..  /3, 4  /3, 7  /3 …. 2  ,4  , 6  … 90  , 450  , 810  …..  /4, 5  /4, 9  /4 ….  ,3  , 5  … 180  , 540  , 900  …..  /2, 3  /2, 5  /2 …. 2  ,4  , 6  … 360  , 720  , 1080  ….. 1  , 2  , 3  …. Phase difference (rad) Phase difference (deg) Path difference
  • 14.
  • 15. 1600 m/s 400 m/s 340 m/s Speed In body tissue 3.5 MHz Ultra sound 0.8m Radio from space In water 45mm 30 kHz sonar 8Hz Water ripples In vacuum 6GHz Microwave In air 0.1nm X-rays water 0.61 um 3.6 E14 Hz Yellow light In air 2000 Hz Sound Medium Wavelength Frequency Wave
  • 16.
  • 17. = = Constructive. (Amplitude increases) = = Destructive. (Amplitude decreases) + + + +
  • 18.
  • 19.
  • 20.
  • 21.
  • 22.
  • 23.
  • 24. Fundamental frequency. l =  /2 1 st overtone. l =  2 nd overtone. l = 3/2  (1.5  ) 3 rd overtone. l = 2  4 th overtone. l = 5/2  (2.5  ) 5 th overtone. l = 3  6 th overtone. l = 7/2  (3.5  ) node node Anti-node n n n a a
  • 25.
  • 26. Experiment Sig Gen Vibrator String of known length l 50 Hz Use the sig gen to set up the standing wave with the natural frequency of the string. Use the wave formula to predict the frequency of the next 4 standing waves. Test your hypothesis c 5 c 4 c 3 c 2 c 1  5  4  3  2  1 f 5 f 4 f 3 f 2 f 1
  • 27. In a pipe with one enclosed end the natural (fundamental) frequency sets up a standing wave with a wavelength of  /4 the overtones then go up in steps on  /2
  • 28. For a pipe with an enclosed end to resonate the standing must have a node at the closed end and an anti-node at the open end. The first situation when this arises is when the wave created by the fundamental frequency has a wave length 4 times greater than the length of the pipe. L=  /4 or  = 4L Each further fundamental needs an extra half wave in the pipe to satisfy the conditions so the next fundamental will have a wave length of  = 4/3 L or a length of L= 3/4 
  • 29. In a pipe with open ends the natural (fundamental) frequency sets up a standing wave with a wavelength of  /2 the overtones then go up in steps on  /2
  • 30.
  • 31.