The apparent image location is found by extending reflected or refracted rays backward until their paths intersect. This construction identifies where the observer perceives the image, even though the rays remain separated there. In physics, backward ray extension provides the practical method for analyzing virtual-image locations in mirrors and lenses.
When the object lies inside the focal length of a converging lens, the refracted rays diverge after passing through the lens. Extending those rays backward identifies the apparent image position. This condition is especially important because it allows the lens to produce the magnified views associated with magnifying glasses.
The optical surface changes the paths of incoming light through reflection or refraction. The resulting rays may diverge rather than meet, so their backward extensions determine the apparent image location. This connection between surface interaction and ray direction explains why both mirrors and lenses can create virtual images under appropriate conditions.
Begin by representing the relevant light rays before and after they interact with the mirror or lens. Follow the reflected or refracted paths, then extend the outgoing rays backward. The point where those extensions intersect gives the image location used in the optical analysis, even though light does not travel through that point.
Plane mirrors and convex mirrors produce virtual images, while a converging lens produces one when the object is inside its focal length. These cases give ray-tracing practice across both reflection and refraction. Comparing them helps identify how the type of optical element and object position influence the observed image.
Virtual images help explain how optical systems create views that an observer perceives at an apparent location rather than at a point reached by converging light. In magnifying glasses, the relevant lens condition supports a magnified view. The same analysis also contributes to understanding and designing optical instruments and mirrors.