💡 Light: Reflection and Refraction
Master the fundamental principles of light behaviour when it interacts with surfaces and changes medium. **What you'll learn:** - Apply laws of reflection and refraction to solve real-world optical problems - Calculate angles of incidence, refraction and critical angles using Snell's law - Distinguish between total internal reflection and partial reflection - Understand refractive index and how it affects light propagation - Analyse optical phenomena in mirrors, lenses and transparent media
Questions in this quiz
Answers hidden — play to find out.
- Question 1
The angle of incidence is always equal to the angle of reflection, measured from the normal to the reflecting surface.
- Question 2
When light travels from a denser medium (like glass) to a less dense medium (like air), which of the following occurs?
- Question 3
The refractive index of a medium is defined as the ratio of the speed of light in vacuum to the speed of light in that medium: . If the refractive index of glass is , the speed of light in glass is \frac{c}{___}.
- Question 4
Total internal reflection can only occur when light travels from a less dense medium to a denser medium.
- Question 5
A light ray hits a plane mirror at an angle of incidence of . What is the angle between the incident ray and the reflected ray?
- Question 6
The critical angle for total internal reflection is given by , where is the refractive index of the denser medium and is the refractive index of the less dense medium. For a glass-air interface with and , the critical angle is approximately ___ degrees.
- Question 7
A light ray enters water from air at an angle of incidence of . The refractive index of water is . Using Snell's law, what is the approximate angle of refraction?
- Question 8
When light passes through a parallel-sided glass slab, the emergent ray is parallel to the incident ray but laterally displaced.
- Question 9
Arrange these steps in the correct order for finding the critical angle of a glass-air interface.
- Question 10
A prism has a refractive index of and is immersed in a liquid with refractive index . The relative refractive index of the prism with respect to the liquid is: