Chapter 12 Light Flashcards
State the two laws of reflection.
1) The incident, ray, reflected ray and the normal at the point of incidence all lie in the same plane.
2) The angle of incidence is equal to the angle of reflection.
Define the angle of incidence
Angle between the incident ray and the normal
Define the angle of reflection
Angle between the reflected ray and the normal
Define the normal.
An imaginary line that is perpendicular to a surface. It meets the surface at right angles.
List the 5 characteristics of a plane mirror image.
1) The image is of the same size as the object.
2) It is laterally inverted.
3) It is upright.
4) It is virtual.
5) Its distance from the mirror is equal to the distance of the object from the mirror.
Define refraction.
Refraction is the change in direction, or the bending of light ray when it passes from one optical medium to another.
Describe the two possible scenarios when it comes to refraction.
- When moving from an optically less dense to an optically denser medium, light slows down, and bends towards the normal.
- When moving from an optically denser to an optically less dense medium, light speeds up and bends away from the normal.
Describe a special case of refraction.
When the angle of incidence i = 0°, the light ray will pass straight through the medium without being refracted. The angle is 0° because the normal will overlap the incident ray.
(Don’t say “the light follows the normal”, because the normal is an IMAGINARY line and doesn’t exist that we draw to help us measure the angle of incidence/ refraction/ emergence; the normal is NOT a PHYSICAL BOUNDARY)
State the laws of refraction.
- The incident ray, refracted ray and the normal all lie in the same plane.
- For two given media, the ratio of the sine of the angle of incidence i to the sine of the angle of refraction r is a constant. (also known as Snell’s Law)
Define refractive index.
The refractive index n of a medium is defined as the ratio of the speed of light in vacuum (3 x 10⁸ m/s) to the speed of light in the medium.
How do you calculate the refractive index of a medium, given that light is travelling from vacuum/ air into the medium?
For light travelling from air/ vacuum into an optical medium, the constant ratio sin i/ sin r is also known as the refractive index of the medium.
- Take note: the angle in the numerator always refers to the angle in AIR or VACUUM
- i is always the bigger angle between i and r, because the speed of light in the given optical medium cannot be larger than the speed of light in air/ vacuum
Define optical density
- A measure of the extent to which a substance is able to transmit light
(The more optically dense that a material is, the slower that a wave will move through the material. Note: optical density ≠ physical density)
What is the link between optical density and refractive index?
Higher optical density -> Higher refractive index
How does the difference in refractive indices affect the angle of refraction?
The larger the difference in values of the refractive index between the first and the second medium, the more the light will bend towards the normal as it enters that medium
This is because the greater the refractive index, the slower the speed of light will be in that medium.
How do you find the refractive index of water in a swimming pool?
n = real depth/ apparent depth