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Physics Section 14-1 Refraction.

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Presentation on theme: "Physics Section 14-1 Refraction."— Presentation transcript:

1 Physics Section 14-1 Refraction

2 Refraction Recall that when a wave front moves at an angle into a medium of a different density, the wave front will bend and the speed will change. Since the frequency of the wave remains the same, the wavelength will also change.

3 Examples of light refraction

4 Snell’s Law n1 sinθ1 = n2 sinθ2
Thomas Harriot, René Descartes, and Willebrord Snellius (Snel van Royen) all studied the bending of light and derived a law relating the angle of incidence to the angle of refraction in the early 1600s. The law is named after Snellius. n1 sinθ1 = n2 sinθ2 Snell’s Law n is the index of refraction and is found by comparing a substance to a complete vacuum. Some values for n vacuum – 1.00 ethanol – 1.36 quartz – 1.54 air – Plexiglass – 1.49 flint glass – 1.62 water – 1.33 crown glass – 1.52 diamond – 2.42

5 When light goes from a lower to a higher index of refraction, the ray bends toward the normal.
v1 faster medium v2 slower medium n2 > n1 v2 < v1 θ2 < θ1 When light goes from a higher to a lower index of refraction, the ray bends away from the normal. n2 < n1 v2 > v1 θ2 > θ1

6 Speed ratios The index of refraction is related to the ratio of the speed of light in a medium compared to the speed of light in a vacuum. Since θ decreases as speed decreases, and since the higher the index of refraction the smaller the angle and speed (ie. inverse), we can say, n2 v1 = n1 v2 If we let medium 1 be a vacuum (n = 1.0), then, c n c = speed of light in a vacuum = v c = 3.00 × 108 m/s


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