Skip to content

Course home

Sign up

5.2.1 Electromagnetic waves and refraction in glass (core practical)

Electromagnetic waves transfer energy

Definition

Transverse wave

A wave in which the oscillations are perpendicular to the direction of energy transfer.

  1. Every electromagnetic wave is transverse, including radio waves, microwaves, infrared, visible light, ultraviolet, X-rays and gamma rays.
  2. The changing electric and magnetic fields oscillate at right angles to the direction in which the wave transfers energy.
  3. Electromagnetic waves do not need particles, so they can travel through a vacuum.
  4. All electromagnetic waves travel through a vacuum at 3.0×108 m s−13.0\times10^8\,\text{m s}^{-1}3.0×108m s−1.
  5. The equation v=fλv=f\lambdav=fλ links wave speed vvv, frequency fff and wavelength λ\lambdaλ.
Example

Calculating wavelength

  • For a radio wave with f=2.0×105 Hzf=2.0\times10^5\,\text{Hz}f=2.0×105Hz in a vacuum, use λ=vf\lambda=\dfrac{v}{f}λ=fv​.
  • λ=3.0×1082.0×105=1.5×103 m\lambda=\dfrac{3.0\times10^8}{2.0\times10^5}=1.5\times10^3\,\text{m}λ=2.0×1053.0×108​=1.5×103m.

Energy moves from source to observer

Definition

Electromagnetic radiation

Energy transferred through space by oscillating electric and magnetic fields.

  1. A source produces electromagnetic radiation and an observer or detector absorbs some of the energy it carries.
  2. Visible light from a lamp transfers energy to the retina or a light sensor when it is absorbed.
  3. Infrared radiation from a heater transfers energy to skin and increases its thermal energy store.
  4. Radio waves from a transmitting aerial transfer energy to a receiving aerial and can produce electrical oscillations.
Exam technique

For a complete explanation, identify the source, name the electromagnetic radiation and identify the observer or detector that absorbs the energy.

Refraction changes a ray's direction

Definition

Refraction

The change in direction of a wave caused by a change in speed as it passes from one medium into another.

  1. Light slows down when it enters glass from air and bends towards the normal.
  2. Light speeds up when it leaves glass for air and bends away from the normal.
  3. A ray travelling along the normal has i=0∘i=0^\circi=0∘, so its speed changes without a change in direction.
  4. For a parallel-sided rectangular block, the emergent ray is parallel to the incident ray but is laterally displaced.
Common Mistake
  • Measure the angles of incidence and refraction from the normal, not from the surface of the block.
  • Do not explain a lower wave speed by saying the light has lost energy.
Practical

Investigating refraction in glass

  • Apparatus: Use a ray box with a single slit or a low-power classroom laser, rectangular glass block, plain paper, sharp pencil, ruler and protractor.
  • Independent variable: Change the angle of incidence iii, measured from the normal.
  • Dependent variable: Measure the angle of refraction rrr, measured from the normal.
  • Control variables: Keep the glass block, light colour, entry face, point of incidence and angle-measuring method the same.
  • Method:
    • Place the block on the paper and draw precisely around it.
    • Draw a normal at 90∘90^\circ90∘ to the entry face at the chosen point of incidence.
    • Use a protractor to draw an incident line at a selected value of iii.
    • Direct one narrow ray along the line and mark two well-separated points on the incident ray and two on the emergent ray.
    • Remove the block, join each pair of points with a ruler and connect the entry and exit points to reconstruct the ray inside the glass.
    • Measure iii and rrr from the normal.
    • Repeat with at least five angles spread across a suitable range, such as 20∘20^\circ20∘ to 70∘70^\circ70∘.
    • Repeat each angle at least three times, identify anomalous readings and calculate a mean value of rrr.
  • Processing: Record iii and mean rrr with degrees in a results table and plot mean rrr against iii if requested.
  • Expected pattern: As iii increases, rrr increases, but for air to glass r<ir<ir<i because the ray slows and bends towards the normal.
  • Uncertainty: A thick ray, broad pencil lines, block movement and parallax when using the protractor make the angles uncertain.
  • Improvements: Use a single narrow ray, draw thin lines, keep marks far apart, hold the block fixed, align the protractor carefully and use repeat readings.
  • Safety: Keep the beam below eye level, never look into it or direct it at anyone, and handle the glass block carefully.

Ray diagrams show the interaction

  1. Draw the normal as a dashed line perpendicular to the boundary.
  2. Show an arrow on each ray to indicate the direction in which the light travels.
  3. Label iii between the incident ray and the normal, and label rrr between the refracted ray and the normal.
Exam technique
  • Link every observed bend to a change in speed at the boundary.
  • When evaluating the method, name an improvement and state how it reduces uncertainty.
Self review
  • What makes an electromagnetic wave transverse?
  • What speed do electromagnetic waves have in a vacuum?
  • How does electromagnetic radiation transfer energy from source to observer?
  • Why does light bend towards the normal when it enters glass from air?
  • How are iii and rrr measured in the refraction practical?
PreviousNext

How was this guide?

Teach Genie

Review 5.2.1 Electromagnetic waves and refraction in glass (core practical) by teaching Genie

Teach it back in your own words, spot gaps, and remember it better.

Start teaching
Genie and Baby Genie

5.2.1 Electromagnetic waves and refraction in glass (core practical) Revision Guide

  1. GCSE
  2. /Physics
  3. /5.2.1 Electromagnetic waves and refraction in glass (core practical)

Revision notes for Edexcel GCSE Physics 5.2.1 Electromagnetic waves and refraction in glass (core practical): explanations and worked examples.

Revision guides