Refraction, total internal reflection and optical fibresAQA A-Level Physics: Flashcards
What these 13 flashcards ask
- Define the refractive index of a substance.
- What is the refractive index of air, approximately?
- State Snell's law.
- Light passes into a medium of higher refractive index. What happens to its speed and direction?
- Define the critical angle.
- Give the equation for the critical angle.
- State the two conditions for total internal reflection.
- Why must the cladding have a lower refractive index than the core?
- Give two other functions of the cladding.
- What is modal dispersion?
- What is material dispersion?
- Why is pulse broadening a problem for a digital signal?
- What effect does absorption have on a signal in a fibre?
Exam questions on Refraction, total internal reflection and optical fibres
- A narrow beam from a laser pointer travels through air and strikes the flat surface of a rectangular glass block. The glass has a refractive index of 1.50. Take the speed of light in air as 3.00 × 10⁸ m s⁻¹ and the refractive index of air as 1.00.The laser beam is later directed from inside the glass towards the glass–air surface at an angle of incidence of 50°. Show, by calculation, what happens to the light at this surface.2 marks
- A tank contains a layer of water of refractive index 1.33 with a layer of oil of refractive index 1.47 floating on top, separated by a flat horizontal boundary. A ray of light travels upwards through the water and meets this boundary at an angle of incidence of 30°.Calculate the speed of light in the oil, and explain why it is less than the speed of light in the water.2 marks
- A step-index optical fibre has a core of refractive index 1.48 surrounded by cladding of refractive index 1.46. A laser sends pulses of light along the fibre to carry digital data.Explain why light entering the core at a small angle to the axis stays inside the core for the whole length of the fibre.3 marks
Written by the Exaim team, led by Shaun Daswani (Head of Upper Secondary, Improve ME Institute; MSc Financial Mathematics, Imperial College London; BSc, UCL) and Jason Daswani (operational lead, Improve ME Institute; LSE).