A ray of light is incident on a parallel slab of thickness t and refractive index n. If the angle of incidence `theta` is small, than the lateral displacement in the incident and emergent ray will be

A ray of light is incident upon a parallel sided transparent slab of thickness 9 cm at an angle of incidence 60° • If the angle of refraction is 30°, the lateral displacement of the light ray is

A ray of light passes throught a plane glass slab of thickness t and refractive index mu = 1.5 . The angle between incident ray and emergent ray will be

A ray of light is incident on a glass slab of thickness t, at an angle i,r is the angle of refraction in the glass slab. Distance travelled in the glass slab is

A ray of light is incident on the surface of a glass plate of thickness t . I fthe angle of incidence theta is small, the emerging ray would be displaced side ways by an amount [Take n = refractive index of glass)

A ray of light is incident at angle i on a rectangular slab of thickness t and refractive index mu . Show that the lateral displacement of the emergent ray is x = t sin i[1-(cosi)/((mu^(2)-sin^(2)i)^(1//2))] Can x exceed t ?

Lateral displacement of ray passing through a glass slab A ray of light is incident on a parallel sided glass slab of refractive index n and thickness t as shown in Fig. 34-2. Find the lateral displacement of the ray as it passes through the slab.

Light passes through a glass slab with parallel sides and thickness t. If i and r the angles of incidence of refraction, the lateral displacement is