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Start for freeThe Basics of Light Refraction
When light travels from one medium to another, such as from air to water, it doesn't merely continue along the same path. Instead, it bends or changes direction; a phenomenon known as refraction. This bending occurs because light travels at different speeds in different mediums.
What Causes Light to Refract?
Imagine a scenario where light moves from a vacuum (where it travels the fastest) to a denser medium like water. As it enters the water, the part of the light wave that hits the water first slows down before the rest, causing the light to bend towards the normal—a line perpendicular to the surface between two mediums.
Visualizing Refraction with Practical Analogies
To visualize this concept better, think of a car moving from a road (where it can travel fast) to mud (where it slows down). If one side of the car hits the mud before the other, that side will slow down first, causing the car to turn towards that side. This analogy parallels how light behaves at the boundary between two media.
Introducing Snell's Law
Snell's Law provides a formulaic way to predict how much light will bend when entering a new medium. It relates angles of incidence and refraction with velocities of light in both media:
- Incident Angle (θ1): The angle at which incoming light strikes an interface.
- Refraction Angle (θ2): The angle at which refracted light continues within a new medium.
- Velocity 1 (v1): Speed of light in initial medium.
- Velocity 2 (v2): Speed of light in second medium.
Mathematical Representation of Snell's Law:
The law states that the ratio of sine values for these angles is proportional to their respective velocities:
c = speed of light in vacuum = 300 million m/s;
v1 = c; // For vacuum,
v2 < v1; // For denser mediums like glass or water,
sin(θ2)/sin(θ1) = v2/v1;
This equation helps calculate either angle if you know both velocities and one angle.
Index of Refraction:
Another way to express Snell's Law involves using indices of refraction. Each material has an index indicating how much slower light travels through it compared to vacuum:
c/n = velocity in medium;
n = index of refraction;
sin(θ2)/sin(θ1) = n1/n2;
c/n2 over c/n1 simplifies further due to cancellation,
giving us n2*sin(θ2) = n1*sin(θ1);
The index is higher for materials where light travels slower, such as diamonds compared to air or vacuum.
Practical Applications and Further Exploration:
The principles outlined here not only explain everyday phenomena—like why objects look bent when submerged in water—but also have critical applications in optics and various scientific fields. In upcoming videos, we'll apply these concepts more extensively using graphical representations and more examples.
Article created from: https://www.youtube.com/watch?v=y55tzg_jW9I