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A ray of light is incident on a plane surface separating two sheets of glass with refractive indices of 1.70 and 1.58. The angle of incidence is 62.0°, and the ray originates in the glass with [tex]n = 1.70[/tex]. Compute the angle of refraction.

Answer :

Final answer:

The angle of refraction for the light ray can be calculated using Snell's Law and the given refractive indexes of the two media along with the angle of incidence. The resulting equation to be solved is sin(r) = [(1.58/1.7)*sin(62)].

Explanation:

The angle of refraction of the light ray can be calculated by using Snell's Law, which states that the ratio of the sine of the angle of incidence to the sine of the angle of refraction is equal to the ratio of the refractive indexes of the two media. Here, the refractive indexes are 1.70 and 1.58, with the angle of incidence being 62°.

So, Snell's Law equation becomes sin(r) = [(1.58/1.7)*sin(62)], where 'r' represents the refracted angle. Solving this expression gives the angle of refraction.

Learn more about Snell's Law here:

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