Home
Class 12
PHYSICS
In a double slit pattern (lambda = 6000 ...

In a double slit pattern `(lambda = 6000 Å)` the first order and tength order maxima fall at `12.50` mm and `14.75 mm` from a particular reference point. If `lambda` is changed to `5500 Å` then find the position of zero order and tenth order fringes, othe

Text Solution

Verified by Experts

Distance between 10 fringes is
`9beta = (14.75-12.50)mm=2.25mm`
`:.` Fringe width `beta=0.25mm`
As fringe width `prop lambda`
When the wavelength is changed from `6000Å` to `5500Å` then the new fringe width will become
`beta'=((5500)/(6000))beta=((5500)/(6000))(0.25)`
`beta'=0.23mm`
The produce of central for zero order maxima will remain unchanged Earlier it was at a position
`y_(0)=y_(1)=beta`
`=12.50-0.25=12.25mm`
The new position of tength order maxima will be
`y_(10)=y_(0)+10beta'`
`=12.25+(10)(0.23)=14.55mm`
Promotional Banner

Topper's Solved these Questions

  • WAVE OPTICS

    DC PANDEY ENGLISH|Exercise Check point|65 Videos
  • WAVE OPTICS

    DC PANDEY ENGLISH|Exercise taking it together|47 Videos
  • SOLVED PAPERS 2018

    DC PANDEY ENGLISH|Exercise JIPMER|22 Videos

Similar Questions

Explore conceptually related problems

In a double slit pattern (lambda = 6000Å) , the first order and tenth order maxima fall at 12.50 mm and 14.75mm from a particular reference point. If lambda is changed to 5500Å, find the position of zero order and tenth order fringes, other arrangements remaining the same.

In a double slit pattern (lambda = 6000Å) , the first order and tenth order maxima fall at 12.50 mm and 14.55mm from a particular reference point. If lambda is changed to 5500Å, find the position of zero order and tenth order fringes, other arrangements remaining the same.

A parallel beam of light of all wavelength greater than 3000Å falls on a double slit in a Young's double slit experiment. It is observed that the wavelength 3600Å and 6000Å are absent at a distance of 31.5 mm from the position of the centre maximum and the orders of the interference at this point for the two wavelength differ by 7. If the distance between the slit and the screen in 1m, the separation between the two slits is

In Young's double-slit experiment, a point source is placed on a solid slab of refractive index 6//5 at a distance of 2 mm from two slits spaced 3 mm apart as shown and at equal distacne from both the slits. The screen is at a distance of 1 m from the slits. Wavelength of light used is 500 nm. a. Find the position of the central maximum. b. Find the order of the fringe formed at O. c. A film of refractive index 1.8 is to be placed in front of S_(1) so that central maxima is formed where 200th maxima was formed. Find the thickness of film.

Light of wavelength 6000Å is incident on a slit of width 0.30 mm. The screen is placed 2 m from the slit. Find (a) the position of the first dark fringe and (b). The width of the central bright fringe.

In Young's double slit experiment the fringes are fomred at a distance of 1 m from double slit of separation 0.12 mm calculate. (i). The distance of 3rd dark band from the centre of the screen. (ii). The distance of 3rd bright band from the centre of the screen, Given lamda=6000Å

In a double slit experiment, the distance between the slits is 5.0 mm and the slits are 1.0m from the screen. Two interference patterns can be seen on the screen one due to light with wavelength 480nm, and the other due to light with wavelength 600nm. What is the separation on the screen between the third order bright fringes of the two intergerence patterns?

In Young's experiment, light of wavelength 600 nm falls on the double slits separated by 0.1 mm. What is the highest order of maximum intensity in the interference pattern obtained on a screen kept 3 m from the slits? How does the highest order change if the distance of screen from the slits is changed?

A Lloyd's mirror or length 5 cm is illuminated with monochromatic light of wavelength lambda (= 6000 Å) from a narrow 1 mm slit in its plane and 5 cm plane from its near edge. Find the fringe width on a screen 120 cm from the slit and width of interference pattern on the screen.

In Young's double slit experiment the light emitted from source has lambda = 6500 Å and the distance between th two slits is 1 mm. Distance between the screen and slit is 1 metre. Distance between third dark and fifth birth fringe will be :