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Total Internal Reflection of Light and Critical Angle of Refraction Physics

August 6, 2016
by
The Organic Chemistry Tutor
YouTube video player
Total Internal Reflection of Light and Critical Angle of Refraction Physics

TL;DR

Learn about total internal reflection and how to calculate the critical angle, which determines whether light will be refracted or reflected.

Transcript

in this video we're going to go over total internal reflection and also how to calculate the critical angle so let's say if this represents the boundary between two materials on top we have air and on the bottom actually let's use water instead of glass so this is the normal line which is perpendicular to the surface and the ray that strikes the bo... Read More

Key Insights

  • 🫰 Total internal reflection occurs when light travels from a material with a high index of refraction to a material with a low index of refraction.
  • 🔺 The critical angle is the incident angle at which the refracted angle becomes 90 degrees.
  • 🫰 The calculation of the critical angle involves using Snell's law and the indices of refraction for the two materials.
  • 🔺 Total internal reflection only occurs when the incident angle exceeds the critical angle.
  • 🔺 Refraction ceases to occur when the incident angle is greater than the critical angle, resulting in total internal reflection.
  • 🔺 The smaller index of refraction is associated with the larger refracted angle in total internal reflection problems.
  • 🫰 Total internal reflection does not occur when light travels from a material with a low index of refraction to a material with a higher index of refraction.

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Summary & Key Takeaways

  • Total internal reflection occurs when light travels from a material with a high index of refraction to a material with a low index of refraction.

  • The critical angle is the incident angle at which the refracted angle becomes 90 degrees. If the incident angle exceeds the critical angle, total internal reflection occurs.

  • To calculate the critical angle, use Snell's law and the indices of refraction for the two materials involved.


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