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प्रश्न
Draw a neat two ray diagram for the formation of images in two plane mirrors, when mirrors are at right angles to each other.
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उत्तर
When two mirrors are inclined at right angles
‘O’ is an object placed in between two mirrors XY and
XZ, inclined at an angle of 90°. (See the following figure)

Taking normal incidence, I1 and I2 are the images formed in the plane mirror XY and XZ respectively as far behind the mirrors, as point ‘O’ is in front of them.
However, image I1 acts as a virtual object for image mirror XZ1 and forms an image I3. Similarly, image I2 acts as a virtual object for the image mirror XY1 and forms the image I4. The images I3 and I4 overlap to form a very bright image. Thus, on the whole three images are seen. In order to draw two-ray diagrams, from the position FE of the eye, draw two rays meeting at I3,I4 such that these ray intersect the mirror XZ at D and C.
Now draw two rays from point I1 to join C and D intersecting mirror XY at A and B. Join O with A and B.
Similarly, in order to show image I2, draw two rays from I2 to the position of eye FE, such that they intersect at H and G Join H and G to ‘O’ so as to form an incident beam.
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संबंधित प्रश्न
A man standing in front of a plane mirror finds his image at a distance 6 metre from himself. What is the distance of man from the mirror?
Two plane mirrors are placed making an angle 60° in between them. For an object placed in between the mirrors, the number of images formed will be :
An object is placed (i) asymmetrically (ii) symmetrically, between two plane mirrors inclined at an angle of 50°. Find the number of images formed.
What must be the minimum length of a plane mirror in which a person can see himself full length? Draw a diagram to justify your answer. Does the distance of a person from the mirror affect the above answer?
Parallel rays are incident:
- on regular surface and
- on irregular surface. In what respect do reflected rays in (1) differ from those of (2)?
Select the correct option:
If an incident ray passes through the centre of curvature of a spherical mirror, the reflected ray will:
