Physics, asked by rddpdilani, 9 months ago

You are trying to buy a plane mirror for your bedroom and you want to get one that will
allow you to see your entire body at one time. What is the minimum length of the mirror must
be so that you can see your entire body? Explain your answer using a ray diagram.

Answers

Answered by msatyam1957
3

Explanation:

Ray Diagrams for Plane Mirrors

What Portion of a Mirror is Required?

Right Angle Mirrors

Other Multiple Mirror Systems

In the previous part of this lesson, the use of ray diagrams were introduced and illustrated. Ray diagrams can be used to determine where a person must sight along a mirror in order to see an image of him/herself. As such, ray diagrams can be used to determine what portion of a plane mirror must be used in order to view an image. The diagram below depicts a 6-foot tall man standing in front of a plane mirror. To see the image of his feet, he must sight along a line towards his feet; and to see the image of the top of his head, he must sight along a line towards the top of his head. The ray diagram depicts these lines of sight and the complete path of light from his extremities to the mirror and to the eye. In order to view his image, the man must look as low as point Y (to see his feet) and as high as point X (to see the tip of his head). The man only needs the portion of mirror extending between points X and Y in order to view his entire image. All other portions of the mirror are useless to the task of this man viewing his own image.

The diagram depicts some important information about plane mirrors. Using a cm-ruler, measure the height of the man (the vertical arrow) on the computer screen and measure the distance between points X and Y. What do you notice? The man is twice as tall as the distance between points X and Y. In other words, to view an image of yourself in a plane mirror, you will need an amount of mirror equal to one-half of your height. A 6-foot tall man needs 3-feet of mirror (positioned properly) in order to view his entire image.

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