# Class 12 Physics MCQ – Interference of Light Waves and Young’s Experiment

This set of Class 12 Physics Chapter 10 Multiple Choice Questions & Answers (MCQs) focuses on “Interference of Light Waves and Young’s Experiment”.

1. In Young’s double-slit experiment with monochromatic light, how is fringe width affected, if the screen is moved closer to the slits?
a) Independent
b) Remains the same
c) Increases
d) Decreases

Explanation: Fringe width is given as:
β = $$\frac {D\lambda }{d}$$
As the screen is moved closer to the two slits, the distance denoted by D decreases and so fringe width β increase.

2. In Young’s double-slit experiment, lights of green, yellow, and orange colors are successively used. Write the fringe widths for the three colors in increasing order.
a) βG < βY < βO
b) βO < βY < βG
c) βO < βG < βY
d) βY < βG < βO

Explanation: Fringe width is expressed as:
β = $$\frac {D\lambda }{d}$$.
Since the wavelength are related as shown ➔ λG < λY < λO, we can say that ➔ βG < βY < βO.

3. In Young’s double-slit experiment, the two parallel slits are made one millimeter apart and a screen is placed one meter away. What is the fringe separation when blue-green light of wavelength 500 nm is used?
a) 0.5 mm
b) 50 mm
c) 0.25 mm
d) 25 mm

Explanation: Fringe width is given as:
β = $$\frac {D\lambda }{d}$$.
So β = $$\frac { (1 \times 500 \times 10^{-9} ) }{(10^{-3})}$$
β = 0.5 mm
Therefore, the fringe separation when blue-green light of wavelength 500 nm is used is 0.5 mm.

4. What would be the resultant intensity at a point of destructive interference, if there are two identical coherent waves of intensity I0 producing an interference pattern?
a) 5 I0
b) 2 I0
c) I0
d) zero

Explanation: Resultant intensity at the point of destructive interference will be as follows:
I = I0 + I0 + 2√I0 I0 cos 180o
I = 0
Therefore, the value of the resultant intensity at a point of destructive interference is zero.

5. What happens to the interference pattern if the phase difference between the two sources varies continuously?
a) Brightens
b) No change
c) Disappears
d) Monochromatic pattern

Explanation: The positions of bright and dark fringes will change rapidly. Such rapid changes cannot be detected by our eyes. Uniform illumination is seen on the screen i.e., the interference pattern disappears.
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6. Two independent light sources act as coherent sources’.
a) True
b) False

Explanation: Two independent sources of light cannot be coherent. This is because the light is emitted by individual atoms when they return to the ground state. Even the smallest source of light contains billions of atoms which obviously cannot emit light waves in the same phase.

7. What will be the effect on the fringes formed in Young’s double-slit experiment if the apparatus is immersed in water?
a) Increases
b) Decreases
c) Remains the same
d) Independent

Explanation: The wavelength of light in water (λ’ = $$\frac {\lambda }{\mu }$$) is less than that in air. When the apparatus is immersed in water, the fringe width decreases. This is the impact experienced by the apparatus when immersed in water.

8. What would be the resultant intensity at a point of constructive interference, if there are two identical coherent waves of intensity I’ producing an interference pattern?
a) 4 I’
b) 0
c) I’
d) 2 I’

Explanation: Resultant intensity at the point of constructive interference is given as follows:
I = I’ + I’ + 2√I’I’ cos 0o
I = 4 I
Therefore, the value of the resultant intensity at a point of constructive interference is 4 I’.

9. In Young’s double-slit experiment if the distance between two slits is halved and distance between the slits and the screen is doubled, then what will be the effect on fringe width?
a) Doubled
b) Decreases four times
c) Increases four times
d) Halved

Explanation: Original fringe width is given as ➔ β = $$\frac {D\lambda }{d}$$.
So, the new fringe width is ➔ β’ = $$\frac {\lambda.2D}{ ( \frac {d}{2} ) }$$
β’ = 4β
Therefore, the new fringe width is 4 β.

10. If the separation between the two slits is decreased in Young’s double-slit experiment keeping the screen position fixed, what will happen to the width of the fringe?
a) Decreases
b) Increases
c) Remains the same
d) Independent

Explanation: Fringe width is expressed as:
β = $$\frac {D\lambda }{d}$$.
So, as the separation (d) between the two slits decreases, the fringe width increases. They are inversely proportional to each other.

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