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c059741
NotesPhysics HLTopic 3.2Electromagnetic waves and the EM spectrum
Back to Physics HL Topics
3.2.32 min read

Electromagnetic waves and the EM spectrum (Physics HL)

IB Physics • Unit 3

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Contents

  • What an EM wave is & the spectrum
  • The wave equation for EM waves
  • Exam-style question
The big idea: The warmth of sunlight on your skin, the signal reaching your phone, the X-ray of a broken bone — all are the same thing on the move: an electromagnetic (EM) wave, a ripple of vibrating electric and magnetic fields.

Every EM wave is transverse, and in a vacuum they all travel at the same speed, c = 3.00 × 10⁸ m s⁻¹.

The EM spectrum is the whole family, sorted by wavelength (and so by frequency).
New words: Wavelength λ — the length of one full wave (m). Frequency f — how many waves pass each second (hertz, Hz).

Transverse — the wave's vibration is across (perpendicular to) the way it travels. Vacuum — empty space, no air or material.
RegionWavelengthFrequencyEveryday use
RadiolongestlowestTV, radio, phone signals
Microwave↓↑ovens, wifi, radar
Infrared (IR)↓↑heat, remote controls, night vision
Visible≈ 400–700 nm↕the light your eyes see
Ultraviolet (UV)↓↑suntan, sterilising
X-ray↓↑seeing bones
Gamma (γ)shortesthighestfrom nuclei, cancer treatment

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Remember the order: Radio → Micro → Infrared → Visible → Ultraviolet → X-ray → Gamma.

Going that way: wavelength gets shorter, frequency gets higher, and energy gets higher. A handy phrase: Rock Music Is Very Useful for eXtra Groove.

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For any wave, the speed equals the frequency times the wavelength. This is the wave equation, and it is given in the data booklet.

Given in the data booklet (wave equation). T is the period — the time for one full wave.
wave speed (m s⁻¹) — for EM waves in vacuum this is c
frequency (Hz) — waves passing each second
wavelength (m) — length of one full wave
For EM waves the speed is c: In a vacuum every EM wave travels at the speed of light, c = 3.00 × 10⁸ m s⁻¹ (a given constant).

So for EM waves the wave equation becomes:

c = f λ

Rearrange it to find whichever one is missing.
The wave equation with the speed fixed at c for EM waves in a vacuum.
speed of light in vacuum = 3.00 × 10⁸ m s⁻¹ (a given constant)
frequency (Hz)
wavelength (m)

c = speed of light, f = frequency, λ = wavelength. Cover the one you want: two side by side → multiply; one above the other → divide.

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IB-style questionCalculate[2 marks]

A microwave used by a phone mast has a wavelength of 0.15 m in air. Treating the speed as c = 3.00 × 10⁸ m s⁻¹, find its frequency.

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How this is tested — EM-spectrum questions are quick identify / outline marks:

Paper 1A

  • Given a wavelength or frequency, name the region (e.g. λ ≈ one atom across → an X-ray).
  • State that EM waves are transverse.

Paper 2

  • Outline a difference between sound and EM waves — e.g. EM waves travel through a vacuum but sound needs a medium.
The classic trap: Thinking different colours or regions travel at different speeds. In a vacuum they all travel at c.

Sound waves (mechanical)

  • Longitudinal (vibrate along the travel direction)
  • Need a medium — cannot cross a vacuum
  • Speed ≈ 340 m s⁻¹ in air (much slower)
  • It is the air particles that oscillate

EM waves (e.g. light)

  • Transverse (vibrate across the travel direction)
  • Travel through a vacuum — no medium needed
  • Speed = c = 3.00 × 10⁸ m s⁻¹ in vacuum
  • It is electric & magnetic fields that oscillate
Why f against 1/λ is a straight line: Since c = f λ, dividing by λ gives f = c × (1/λ) — the form y = (slope) x.

So a graph of f against 1/λ is a straight line through the origin whose slope is c, the same for every EM region.

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IB-style questionIdentify[3 marks]

A physicist studies an EM wave whose wavelength is about 1 × 10⁻¹⁰ m (roughly the diameter of a single atom). Using c = 3.00 × 10⁸ m s⁻¹, find the wave's frequency and state which region of the EM spectrum it belongs to.

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whether electromagnetic waves are transverse or longitudinal. [1 mark]

Related Physics HL Topics

Continue learning with these related topics from the same unit:

3.1.1Conditions for simple harmonic motion
3.1.2Period and frequency of SHM oscillators
3.1.3SHM graphs, phase and timing
3.1.4Energy in simple harmonic motion
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3.2.2Transverse and longitudinal waves and particle motion
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