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Explanation ofThomasYoung’s Experiment on
 Young’s experiment provided strong evidence
supporting the wave model of light
 He placed a screen with two slits cut out in
front of a monochromatic (single colour) light
and shined light through
 Only rays at the same position of the slits will
pass through
 Viewing screen will show a pattern of two
exact lines
 Light ray diffract as they pass through the
slits
 Crest to crest, constructive interference
occurs resulting in a bright spot on the
viewing screen
 Crest to trough, destructive interference
occurs results in a black/dark spot on the
viewing screen
 The pattern on the viewing screen will
resemble the following, proving light acts as a
wave due to its diffracting nature:
 Mathematical relationship for angles at which
maximum light intensity from double slit
occur
• Upper θ in right-angled
triangle = deflection θ to point
P (measured from a normal to
slit plate)
• dsinθ = extra distance that
light from S2 travels to reach
point P
 Constructive Interference
 dsinθ = mλ
 Where m is an integer called spectral order
 Destructive Interference
 dsinθ = (m+1/2)λ
 When m = 0, θ = 0 for any value λ
▪ i.e. shine white light at pair of slits, beam in center of
interference pattern always white
 When m = any other value, maxima for different λ
occur at different θ
▪ Longer λ = larger deflection θ
Direct central maximum = zero order
Spectral orders (m)
- - - - + + + +
 IfYoung’s double-slit experiment was
performed underwater, how would the fringe
pattern change?
 IfYoung’s double-slit experiment was
performed underwater, how would the fringe
pattern change?
 Light wavelength in water smaller than air
 d sin θ = mλ indicates θ is decreased as well
for m and d.
 Therefore fringes on viewing screen appear
closer together when performed underwater
 We can hear sounds around corners, but we
cannot see around corners; yet both sound
and light are waves. Explain the difference.
 We can hear sounds around corners, but we
cannot see around corners; yet both sound
and light are waves. Explain the difference.
 Sound waves have long wavelengths
compared to light waves, making effects of
diffraction effects more obvious.
 Diffraction effects very noticeable when size
of the object wave is diffracting around
=wavelength
 Two slits are 0.5mm apart. The viewing
screen is l= 1m away and the 5th bright fringe
is found to be h=9.5mm from the central
fringe.What is the wavelength of light used?
 Given l, h, use trig to find the angle
 tan θ = h/l
 θ = tan-1(h/l) = tan-1(9.5/1000)
 = 0.5440
 Plug in value of θ and m = 5 to find the
wavelength
 dsinθ = mλ
 λ = dsinθ/m
 = (5x10-4)(0.544)/5 =  5.44 x 10-5 m
 In the double slit experience, green light of
wavelength 500nm gives a third-order
maximum at position x on the viewing
screen.What wavelength of visible light
would have a minimum at x?
 Equate the constructive and destructive
interference equations since slit separation
and angle must be the same for the two
conditions to share the same position x.
 dsinθ = mλ = 3(500) = 1500nm
 dsinθ = (m’+1/2)λ where m’ = 0, 1, 2, 3…
 (m’+1/2)λ = 1500nm
 m’ = 0  3000nm
 m’ = 1 1000nm
 m’ = 2 600nm
 m’ = 3 429nm
 Only 429nm and 600nm are in the range of
visible light which is 390-700nm
 Thank for watching!
 Diagrams are courtesy of
http://studyphysics.ca

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Physics learning object 9

  • 2.  Young’s experiment provided strong evidence supporting the wave model of light  He placed a screen with two slits cut out in front of a monochromatic (single colour) light and shined light through
  • 3.  Only rays at the same position of the slits will pass through  Viewing screen will show a pattern of two exact lines
  • 4.  Light ray diffract as they pass through the slits
  • 5.  Crest to crest, constructive interference occurs resulting in a bright spot on the viewing screen  Crest to trough, destructive interference occurs results in a black/dark spot on the viewing screen
  • 6.  The pattern on the viewing screen will resemble the following, proving light acts as a wave due to its diffracting nature:
  • 7.  Mathematical relationship for angles at which maximum light intensity from double slit occur • Upper θ in right-angled triangle = deflection θ to point P (measured from a normal to slit plate) • dsinθ = extra distance that light from S2 travels to reach point P
  • 8.  Constructive Interference  dsinθ = mλ  Where m is an integer called spectral order  Destructive Interference  dsinθ = (m+1/2)λ  When m = 0, θ = 0 for any value λ ▪ i.e. shine white light at pair of slits, beam in center of interference pattern always white
  • 9.  When m = any other value, maxima for different λ occur at different θ ▪ Longer λ = larger deflection θ Direct central maximum = zero order Spectral orders (m) - - - - + + + +
  • 10.  IfYoung’s double-slit experiment was performed underwater, how would the fringe pattern change?
  • 11.  IfYoung’s double-slit experiment was performed underwater, how would the fringe pattern change?  Light wavelength in water smaller than air  d sin θ = mλ indicates θ is decreased as well for m and d.  Therefore fringes on viewing screen appear closer together when performed underwater
  • 12.  We can hear sounds around corners, but we cannot see around corners; yet both sound and light are waves. Explain the difference.
  • 13.  We can hear sounds around corners, but we cannot see around corners; yet both sound and light are waves. Explain the difference.  Sound waves have long wavelengths compared to light waves, making effects of diffraction effects more obvious.  Diffraction effects very noticeable when size of the object wave is diffracting around =wavelength
  • 14.  Two slits are 0.5mm apart. The viewing screen is l= 1m away and the 5th bright fringe is found to be h=9.5mm from the central fringe.What is the wavelength of light used?
  • 15.  Given l, h, use trig to find the angle  tan θ = h/l  θ = tan-1(h/l) = tan-1(9.5/1000)  = 0.5440
  • 16.  Plug in value of θ and m = 5 to find the wavelength  dsinθ = mλ  λ = dsinθ/m  = (5x10-4)(0.544)/5 =  5.44 x 10-5 m
  • 17.  In the double slit experience, green light of wavelength 500nm gives a third-order maximum at position x on the viewing screen.What wavelength of visible light would have a minimum at x?
  • 18.  Equate the constructive and destructive interference equations since slit separation and angle must be the same for the two conditions to share the same position x.  dsinθ = mλ = 3(500) = 1500nm  dsinθ = (m’+1/2)λ where m’ = 0, 1, 2, 3…
  • 19.  (m’+1/2)λ = 1500nm  m’ = 0  3000nm  m’ = 1 1000nm  m’ = 2 600nm  m’ = 3 429nm  Only 429nm and 600nm are in the range of visible light which is 390-700nm
  • 20.  Thank for watching!  Diagrams are courtesy of http://studyphysics.ca

Editor's Notes

  1. http://www.studyphysics.ca/newnotes/20/unit04_light/chp1719_light/lesson58.htm
  2. http://www.phy.davidson.edu/FacHome/wbh/PHY220HW/HW%2010.pdf
  3. http://www.phy.davidson.edu/FacHome/wbh/PHY220HW/HW%2010.pdf