Consider a refracting prism shown below. The face opposite the apex (top of the prism) is called the base. The total angle by which light changes direction is called the angle of deviation D. I A a. Show that nprism = sin(A+D)/2/sin (A/2) when light passes through the prism symmetrically such that the angles of incidence (1) and emergence (E) are equal (Assume the angle A is 60°) b. Find the deviation angles for blue and red light having indices of refraction 1.652 and 1.618 respectively. c. Sketch what happens when white light is incident on the prism. I

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Consider a refracting prism shown below. The face opposite the apex (top of the prism) is called
the base. The total angle by which light changes direction is called the angle of deviation D.
I
A
to
a. Show that nprism = sin(A+D)/2/ sin (A/2) when light passes through the prism
symmetrically such that the angles of incidence (1) and emergence (E) are equal
(Assume the angle A is 60°)
b. Find the deviation angles for blue and red light having indices of refraction 1.652
and 1.618 respectively.
c. Sketch what happens when white light is incident on the prism.
I
Transcribed Image Text:Consider a refracting prism shown below. The face opposite the apex (top of the prism) is called the base. The total angle by which light changes direction is called the angle of deviation D. I A to a. Show that nprism = sin(A+D)/2/ sin (A/2) when light passes through the prism symmetrically such that the angles of incidence (1) and emergence (E) are equal (Assume the angle A is 60°) b. Find the deviation angles for blue and red light having indices of refraction 1.652 and 1.618 respectively. c. Sketch what happens when white light is incident on the prism. I
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