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Angle of reflection equals angle of incidence
Angle of reflection equals angle of incidence





Textbook content produced by OpenStax is licensed under a Creative Commons Attribution License. Use the information below to generate a citation. Then you must include on every digital page view the following attribution: If you are redistributing all or part of this book in a digital format, Then you must include on every physical page the following attribution: If you are redistributing all or part of this book in a print format, Want to cite, share, or modify this book? This book uses the Although the geometry of the proof is much more complex, corner reflectors can also be built with three mutually perpendicular reflecting surfaces and are useful in three-dimensional applications. Corner reflectors are a subclass of retroreflectors, which all reflect rays back in the directions from which they came. (For proof, see at the end of this section.) Such an object is called a corner reflector, since the light bounces from its inside corner. This is true whenever the reflecting surfaces are perpendicular, and it is independent of the angle of incidence. Corner Reflectors (Retroreflectors)Ī light ray that strikes an object consisting of two mutually perpendicular reflecting surfaces is reflected back exactly parallel to the direction from which it came ( Figure 1.9). The image appears to be behind the mirror at the same distance away as (b) if you were looking at your twin directly, with no mirror. The two rays shown are those that strike the mirror at just the correct angles to be reflected into the eyes of the person. The precise manner in which images are formed by mirrors and lenses is discussed in an upcoming chapter on Geometric Optics and Image Formation.įigure 1.8 (a) Your image in a mirror is behind the mirror. Mirror images can be photographed and videotaped by instruments and look just as they do with our eyes (which are optical instruments themselves). According to the law of reflection, the angle of incidence is equal to the angle of reflection. Although these mirror images make objects appear to be where they cannot be (like behind a solid wall), the images are not figments of your imagination. If the mirror is on the wall of a room, the images in it are all behind the mirror, which can make the room seem bigger. The angles are such that the image is exactly the same distance behind the mirror as you stand in front of the mirror. We see the light coming from a direction determined by the law of reflection.

angle of reflection equals angle of incidence

When you see yourself in a mirror, it appears that the image is actually behind the mirror ( Figure 1.8). (credit c: modification of work by Diego Torres Silvestre) (c) Moonlight is spread out when it is reflected by the lake, because the surface is shiny but uneven. Only the observer at a particular angle sees the reflected light. Left below shows standard ergodic billiard dynamics when the angle of reflection is equal to the angle of incidence, while the right image shows the path. (b) A mirror illuminated by many parallel rays reflects them in only one direction, because its surface is very smooth. Repeat the experiment by varying the angle of incidence and recording the corresponding angle of reflection.Figure 1.7 (a) When a sheet of paper is illuminated with many parallel incident rays, it can be seen at many different angles, because its surface is rough and diffuses the light.

angle of reflection equals angle of incidence

Measure the angle of incidence and the angle of reflection.ħ. Remove the mirror and the ray box from the paper and join the crosses to track the incident ray and the reflected ray.Ħ. Mark the reflected ray with a cross on the paper using a pencil.ĥ.

angle of reflection equals angle of incidence

The light ray falls on the mirror and gets reflected.

angle of reflection equals angle of incidence

Using a pencil mark the path of the incident ray with a cross on the paper.Ĥ. Draw a line perpendicular to the reflecting surface of the mirror and mark it as the normal.Ģ. Place the light source (light ray box) away from the plane mirror, facing its reflecting surface as shown in the image.ģ. Shine the ray of light at the point where the normal meets the plane of the mirror. The experimental set up requires a light source (light ray box), a reflecting surface (plane mirror), a ruler, a protractor (to measure angles), an A4 size paper and marking pencils.ġ. Place the A4 paper on a leveled surface, draw a line along the long edge and fix a plane mirror upright on it. The angle of reflection can be experimentally measured.







Angle of reflection equals angle of incidence