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If diffraction occurs through a single slit then intensity of first secondary maxima becomes----percentage of central maxima?
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If diffraction occurs through a single slit then intensity of first se...
Diffraction through a Single Slit

Diffraction is the bending of waves around an obstacle or through an aperture.

When a monochromatic light wave passes through a single slit, it diffracts and produces a diffraction pattern on a screen.

The central maximum is the brightest spot on the screen, and the intensity of the light decreases as we move away from the central maximum.

Intensity of First Secondary Maxima

The first secondary maxima is the first bright spot on either side of the central maximum.

The intensity of the first secondary maxima is not zero, but it is much less than the intensity of the central maximum.

The intensity of the first secondary maxima is approximately 4% of the intensity of the central maximum.

This means that the central maximum is about 25 times brighter than the first secondary maxima.

Explanation

The intensity of the light at a point on the screen is proportional to the square of the amplitude of the wave at that point.

The amplitude of the wave is a function of the angle of diffraction and the slit width.

The angle of diffraction determines the position of the bright spots on the screen, while the slit width determines the width of the bright spots.

The first secondary maxima is produced by waves that interfere constructively after passing through the slit at a certain angle.

The angle of diffraction for the first secondary maxima is given by sinθ = λ/d, where λ is the wavelength of the light and d is the width of the slit.

The intensity of the first secondary maxima can be calculated using the single slit diffraction equation, which is given by I(θ) = (I_0)(sin(α)/α)^2, where I_0 is the intensity of the incident wave and α = (πd/λ)sinθ.

Conclusion

In conclusion, the intensity of the first secondary maxima is much less than the intensity of the central maximum, and it is approximately 4% of the intensity of the central maximum. This means that the central maximum is about 25 times brighter than the first secondary maxima.
Community Answer
If diffraction occurs through a single slit then intensity of first se...
A)4percent
b)25percent
c)75percent
d)50percen



correct ans.:1
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If diffraction occurs through a single slit then intensity of first secondary maxima becomes----percentage of central maxima?
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