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A beam of light fell on a polished plane of mica where it made an angle of (31.25° ) with the perpendicular to the flat surface, so if you know that the beam consists of two wavelengths, the first is (2 =404.7m ) and its refractive index in mica is equal to (1.4697 ) and the second is (1 =508.6m )and its refractive index in mica is equal to (1.4697 ), mathematically find the angle between the two refracted rays, if you know that the refractive index of air is equal to (1.0003 ).

A beam of light fell on a polished plane of mica where it made an angle of (31.25° ) with the perpendicular to the flat surface, so if you know that the beam consists of two wavelengths, the first is (2 =404.7m ) and its refractive index in mica is equal to (1.4697 ) and the second is (1 =508.6m )and its refractive index in mica is equal to (1.4697 ), mathematically find the angle between the two refracted rays, if you know that the refractive index of air is equal to (1.0003 ).

Principles of Physics: A Calculus-Based Text
Principles of Physics: A Calculus-Based Text
5th Edition
ISBN:9781133104261
Author:Raymond A. Serway, John W. Jewett
Publisher:Raymond A. Serway, John W. Jewett
Chapter25: Reflection And Refraction Of Light
Section: Chapter Questions
Problem 16P
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A beam of light fell on a polished plane of mica where it made an angle of (31.25° ) with the perpendicular to the flat surface, so if you know that the beam consists of two wavelengths, the first is (2 =404.7m ) and its refractive index in mica is equal to (1.4697 ) and the second is (1 =508.6m )and its refractive index in mica is equal to (1.4697 ), mathematically find the angle between the two refracted rays, if you know that the refractive index of air is equal to (1.0003 ).

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