In Young's double slit experiment. The fringe width is 2.0 mm. Determine the separation between the 9th bright fringe and the 2nd dark fringe.

In Young's double slit experiment the width of the fringe is 2.0 mm. Find the distance between 9th bright band and 2nd dark band.

In Young's double slit experiment, the fringe width is beta . If the entire arrangement is placed in a liquid of refractive index n, the fringe width becomes :

In Young's double slit experiment what is the path difference between the two light waves forming 5th bright band on the screen ?

In Young's double slit experiment the fringe width is found to be 0.4 mm. Now if the whole experiment is conducted by immersing the whole experiment set-up in water ( mu =1.33) the magnitude of fringe width would be

In Young's double slit experiment the fringe width is found to be 0.3 mm. Now if a thin glass plate of refracting index 1.5 is placed in the path of any one of light rays coming from the slits then the width of the fringe will be

In Young's doubIe sIit experiment, two sIits are separted by 3 mm and iIIuminated by Iight of weveIength 480 nm. The screen is at 2 m from the pIane of the sIite. CaIcuIate the distance between the 8th bright fringe and 3rd dark fringe.

What is the effect on the interence pattern in Young's double slit experiment if (i) screen is moved away from the slits (ii) separation between the slits is increased

If a Young's double slit experiment were conducted inside water instead of air, the fringe width would

Using monochromatic light of wavelength 4000 Å fringes of width 0.1 mm are formed on the screen in Young's double slit experiment . If the screen is now shifted to twice the previous distance the what will be the fringe width of the interference pattern when a wavelength of 6000 Å is used ?

How does the fringe width in Young's double slit experiment change when the distance of separation between the slits and screen is double ?