Calculating Refraction Through a Prism

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    Light Refraction
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A beam of light striking a triangular prism perpendicularly will pass through without deviation, as the angle of incidence is zero. Using Snell's law, the angle of refraction is also zero, meaning the light continues in a straight line. The calculation for the angle of refraction involves determining the angle at which the light strikes the other face of the prism. The refractive index of the prism is given as n = 1.5, and the calculations confirm that the light behaves as expected when entering the prism. Understanding these principles is essential for accurately drawing the light's path through the prism.
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Homework Statement



A beam of light falls perpendicularly on the surface of a triangular prism.
Draw the beams path through the prism. Show any necessary calculations.
n = 1.5

Homework Equations



n1sin(a) = n2sin(b)

maybe, not sure tbh.

The Attempt at a Solution



This is what I did to find the angles:

1.5 = sin 90°/sin(b)

1.5 sin(b) = sin 90°

sin (b) = sin 90° /1.5

sin (b) = sin-1 0.66

b = 41.8°

I have no idea whether I'm right or not, I asked my teacher how to do it but she did it in a hurry so I didnt understand what she was talking about.
 
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When the light falls perpendicular to the surface of an equilateral prism, it goes undeviating through the surface.The angle of incident on the other face is equal to the angle of prism.
 
FluffynpinK said:

Homework Equations



n1sin(a) = n2sin(b)



The Attempt at a Solution



This is what I did to find the angles:

1.5 = sin 90°/sin(b)

The angle of incidence and the angle of refraction both are measured with respect to the normal of the interface. If the ray falls perpendicularly to the surface, the angle of incidence is zero. According to Snell's law (your first equation) the angle of refraction is the same zero. The direction of the ray stays unchanged when it enters the prism. Find the angle it strikes the other side of the prism.

ehild
 
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