A ray of light passing through principal focus of a convex lens after refraction will emerge
Parallel to the principal axis
When a ray of light passes through a convex lens, it bends. This bending is called refraction. The path of a ray of light after passing through a convex lens depends on the direction it was travelling before it hit the lens. There are specific rules for certain rays that help us understand how convex lenses form images.
Let's consider the specific case described in the question: a ray of light that passes through the principal focus (also known as the focal point, usually denoted by \(F_1\) or \(F\)) located on one side of the convex lens, before hitting the lens.
According to the rules of refraction for a convex lens:
The question asks about a ray passing through the principal focus. Based on the rules above, a ray of light passing through the principal focus of a convex lens before striking the lens will be refracted by the lens and emerge travelling parallel to the principal axis.
Let's look at why the other options are not correct for a ray passing through the principal focus:
Therefore, the correct path for a ray of light passing through the principal focus of a convex lens after refraction is that it will emerge parallel to the principal axis.
| Initial Path of Ray | Path After Refraction (Convex Lens) |
|---|---|
| Parallel to Principal Axis | Passes through the Principal Focus (\(F_2\)) on the other side |
| Passing through the Principal Focus (\(F_1\)) | Emerges parallel to the Principal Axis |
| Passing through the Optical Center (O) | Goes straight without deviation |
A convex lens is also known as a converging lens because it converges parallel rays of light to a single point (the principal focus). They are thicker at the center than at the edges. Convex lenses are used in many optical instruments like magnifying glasses, cameras, telescopes, and microscopes. The position and nature (real or virtual, inverted or erect, magnified or diminished) of the image formed by a convex lens depend on the position of the object relative to the lens's focal length and 2F points.
Understanding these basic ray tracing rules for a convex lens is fundamental to predicting how images are formed and analyzing optical systems.
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