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In a Young's experiment, the width of on...

In a Young's experiment, the width of one of the two slits is double the other, then interference

A

increases the intensity of bright and dark fringes.

B

The intensity of bright fringes increase and intensity of dark fringes will be zero

C

decreases the intensity of bright fringes and increases the intensity of dark fringes.

D

decreases the intensity of bright fringes and the intensity of dark fringes will be zero.

Text Solution

Verified by Experts

The correct Answer is:
A

Intensity of light is obtained in the proportional to the width of shit and intensity (amplitude) . The intensity of light at a point by constructive interference due to the superposition of different waves having amplitude `E_(1) and E_(2)`
`I_("max")=(E_(1)+E_(2))^(2)` means increase
and the intensity of light at point due to distractive interference
`I_("min")=(E_(2)-E_(1))^(2) " " "If" E_(1) lt E_(2)`
`=(2E_(1)-E_(1))^(2)`
means intensity of fringes increases.
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