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Overview of the Young’s
Double-Slit Experiment
Thomas Young demonstrated interference in light
waves from two sources –light has wave properties.
The source of light illuminates two narrow, the
narrow slits act as sources of waves.
Geometry of the double-slit
The derivation of the constructive
interference equation
The constructive interference happens when Δr
= r2-r1=m
When L is much greater than d, Δr is approximately equal
to s (s=dsinθ)
Sinθ also equals to Y/L
Therefore, the constructive interference occurs when
dsinθ= dY/L = m (m is integer)
Spacing between fringes
According to previous slides, for two neighboring
bright lines, the spacing between figures is:
Y=L/d
destructive interference
equation
The destructive interference happens when
Δr = r2-r1=(m+1/2)
Therefore, the destructive interference occurs when
dsinθ= dY/L = (m+1/2) (m is integer)
The spacing between dark light is:
Y=L(m+1/2)/d
Qualitative relations
As the distance between two slits(d) increases the
spacing between the fringes(Y) gets smaller.
For a larger wavelength(), the distance between
fringes(Y) is larger. – Eg: change the colour of light.
If the the distance between screen and two slits(L) is
further away, the spacing between the fringes(Y)
gets larger.
Check your understanding
What will happen to the distance between bright
fringes if you change your light source from violet to
red?
What will happen to the number of fringes appear on
screen if we decrease the distance between two slits?
solution
The distance between bright fringes will increase.
For a larger wavelength, the distance between
fringes is larger.
As the distance between two slits(d) decreases the
spacing between the fringes(Y) gets bigger, less
fringes will appear on screen.

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Lo6

  • 1.
  • 2. Overview of the Young’s Double-Slit Experiment Thomas Young demonstrated interference in light waves from two sources –light has wave properties. The source of light illuminates two narrow, the narrow slits act as sources of waves.
  • 3.
  • 4. Geometry of the double-slit
  • 5. The derivation of the constructive interference equation The constructive interference happens when Δr = r2-r1=m When L is much greater than d, Δr is approximately equal to s (s=dsinθ) Sinθ also equals to Y/L Therefore, the constructive interference occurs when dsinθ= dY/L = m (m is integer)
  • 6. Spacing between fringes According to previous slides, for two neighboring bright lines, the spacing between figures is: Y=L/d
  • 7. destructive interference equation The destructive interference happens when Δr = r2-r1=(m+1/2) Therefore, the destructive interference occurs when dsinθ= dY/L = (m+1/2) (m is integer) The spacing between dark light is: Y=L(m+1/2)/d
  • 8. Qualitative relations As the distance between two slits(d) increases the spacing between the fringes(Y) gets smaller. For a larger wavelength(), the distance between fringes(Y) is larger. – Eg: change the colour of light. If the the distance between screen and two slits(L) is further away, the spacing between the fringes(Y) gets larger.
  • 9. Check your understanding What will happen to the distance between bright fringes if you change your light source from violet to red? What will happen to the number of fringes appear on screen if we decrease the distance between two slits?
  • 10. solution The distance between bright fringes will increase. For a larger wavelength, the distance between fringes is larger. As the distance between two slits(d) decreases the spacing between the fringes(Y) gets bigger, less fringes will appear on screen.