Normal ray, incident ray and reflected ray lie in the-
Same plane
The question asks about the spatial relationship between the normal ray, the incident ray, and the reflected ray during the reflection of light. This is a fundamental concept explained by the laws of reflection.
Reflection of light from a smooth surface (like a mirror) follows two main laws:
The second law of reflection directly addresses the question posed. It states that these three lines – the incident ray, the reflected ray, and the normal – are not scattered randomly in space but are confined to a single, flat surface (a plane).
Let's look at why the other options are not correct based on the laws of reflection:
According to the second law of reflection, the incident ray, the reflected ray, and the normal at the point of incidence are always found in the same plane. This is a crucial principle for understanding how light reflects and how images are formed by mirrors.
| Law | Description |
|---|---|
| First Law | Angle of incidence = Angle of reflection ($\theta_i = \theta_r$) |
| Second Law | Incident ray, reflected ray, and normal lie in the same plane. |
| Term | Definition | Relationship to Reflection |
|---|---|---|
| Incident Ray | Light ray striking a surface | Starts the reflection process |
| Reflected Ray | Light ray bouncing off a surface | Result of reflection |
| Normal | Line perpendicular to surface at point of incidence | Reference for angles and plane definition |
| Point of Incidence | Point where incident ray hits the surface | Where the normal is drawn |
| Angle of Incidence ($\theta_i$) | Angle between incident ray and normal | Equal to angle of reflection |
| Angle of Reflection ($\theta_r$) | Angle between reflected ray and normal | Equal to angle of incidence |
Imagine the reflecting surface (like a mirror) as a flat floor. When a ray of light hits this floor, the normal is a vertical line coming straight up from the point of impact. The second law says that the incoming ray, this vertical line (the normal), and the outgoing (reflected) ray all lie on a single flat surface, like a sheet of paper standing upright on the floor. This plane is perpendicular to the reflecting surface (the floor).
This concept is fundamental in optics and helps predict the path of light rays after reflection, which is essential for designing optical instruments like telescopes and cameras.
Human eye can see objects at different distances with contrasting illuminations. This is due to
Light enters the eye through a thin membrane called
The part of the human eye on which the image is formed is
Myopia is a defect in human vision where an image of a
Cornea in human eye