The following is the relation between the object distance and the image distance in a plane mirror image :
object distance = image distance
A plane mirror is a mirror with a flat reflective surface. When an object is placed in front of a plane mirror, it forms a virtual, erect, and laterally inverted image behind the mirror. A key characteristic of the image formed by a plane mirror is its position relative to the mirror.
The distance of the object from the mirror is called the object distance, often denoted by '$u$'. The distance of the image from the mirror is called the image distance, often denoted by '$v$'.
For a plane mirror, the following properties hold true for the image formed:
Based on the property that the image is formed as far behind the mirror as the object is in front, the magnitude of the object distance is equal to the magnitude of the image distance.
Mathematically, if we consider the distances as positive magnitudes:
Object distance = Image distance
Or using standard notation, where distances are measured from the pole of the mirror:
$$ |u| = |v| $$
Therefore, the object distance and the image distance are always equal for a plane mirror.
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Tyndall effect is a phenomenon of