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Wavefronts and Snell’s Law of Refraction

Explore wavefront behavior and refraction through Snell’s Law. Learn about critical angles, total internal reflection, lenses, and ray tracing. Understand image formation with converging and diverging lenses. Practice calculations using the Thin Lens and Magnification Equations.

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Wavefronts and Snell’s Law of Refraction

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  1. Summary Lecture 17 Wavefronts and Snell’s Law of Refraction Smaller velocity Wavefronts closer together Change in direction

  2. Refraction Normal 1 Medium1(n1) Medium2(n2) 2 Caused by the difference in the speed of light in medium 1 and 2 Index of Refraction n = c/v (nair ~ 1, nWater = 1.33 …) Snell’s Law of Refraction n1 sin 1 = n2 sin 2

  3. Example A ray of light passes from air (n = 1.0) into glass (n = 1.52) and then into Jell-O. The incident ray makes a 58.0o angle with the normal as it enters the glass and a 36.4o angle with the normal in Jell-O. What is the index of refraction in Jell-O? Glass Jell-O 58.0o 36.4o

  4. Total Internal Reflection going from a medium with large n to a medium with small n “refracted” away from normal n2 1 2 3 4 qc n1 Critical Angle: sin C = n2/n1 > C Total Internal Reflection

  5. Lenses Lenses refract light in such a way that an image of the light source is formed. Two prisms cause incoming parallel light raysto change direction toward the principal axis Think of a lens as a combination of many prismswith “optimized” shape (spherical instead of flat) With a convex lens parallel light converges to the focal point.

  6. Ray Tracing for Lenses Converging Lenses (convex) Diverging Lenses (concave) • Conventions • Focal Length • f is positive for converging lens • f is negative for diverging lens • Focal Length • f is positive for converging lens • f is negative for diverging lens

  7. Conventions • Focal Length • f is positive for converging lens • f is negative for diverging lens • Object Distance • do is positive if object is to the left of the lens • do is negative if object is to the right of the lens • Image Distance • di is positive if object is to the right of the lens • di is negative if object is to the left of the lens • Object and Image Size • ho, hi are positive if above the principal axis • Image Characterization • Type: the image is real if di is positive • Orientation: the image is upright if hi and ho have the same sign • Size: the image is reduced if | hi | < | ho |

  8. Thin Lens Equation Magnification Equation

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