The electromagnetic spectrum is a range of all possible frequencies of electromagnetic (EM) waves. From long‑wavelength radio waves to short‑wavelength gamma rays, each part of the spectrum has unique properties that make it useful for different applications.
Key ranges (in order of increasing frequency): Radio waves → Microwaves → Infra‑red → Visible light → Ultraviolet → X‑rays → Gamma rays.
Mobile phones use microwaves (≈ 2–8 GHz). Think of microwaves as a short‑range whisper that can sneak through walls without losing too much strength.
Because they have a short wavelength, they only need a tiny antenna (a few centimetres long) – that’s why your phone’s antenna is so small.
🔧 Exam tip: Remember that microwaves are used in mobile phones because they can penetrate walls and require small antennas. Use the phrase “short‑range whisper” to recall this.
Bluetooth and many Wi‑Fi networks use radio waves (≈ 2.4 GHz). Radio waves are like a loud shout that can go through walls, but each time it passes a wall the shout gets a little quieter.
Because they travel long distances, larger antennas are often used, but the signal can still be strong enough for short‑range devices.
🔧 Exam tip: Note that Bluetooth uses radio waves because they can pass through walls, but the signal weakens. Use “loud shout” to remember the wall‑penetration property.
Optical fibres carry data using visible light or infrared. Glass is transparent to these wavelengths, so the light can travel thousands of kilometres inside a thin fibre without losing much energy.
Think of it as a super‑fast highway where cars (photons) move in a straight line inside a glass tunnel.
🔧 Exam tip: Remember that optical fibres use visible light or infrared because glass is transparent to them. Use the “glass highway” analogy.
| Wave Type | Frequency (GHz) | Typical Use |
|---|---|---|
| Radio waves | 0.1–2 | Broadcast TV, AM radio |
| Microwaves | 2–8 | Mobile phones, Wi‑Fi |
| Infra‑red / Visible | 0.4–400 | Optical fibres, remote controls |
Speed of light: \$c = 3.00 \times 10^8\ \text{m/s}\$
Relationship between frequency, wavelength and speed: \$f = \dfrac{c}{\lambda}\$
Use these to calculate the wavelength of a microwave used in mobile phones.
When answering questions about communication technologies:
Good luck! 🚀