Radioactivity

GCSE Physics cheat sheet · Atomic structureThis is a free GCSE Physics cheat sheet on radioactivity, covering the key ideas in atomic structure on a single page. Read it below, download it as a PNG or PDF, or print it out for your wall.

What this cheat sheet covers

  • Types of Radiation
  • Randomness, Activity and Count Rate
  • Half-Life
cheat sheet

The Radioactivity cheat sheet: a one-page GCSE Physics summary of atomic structure.

Radioactivity

Alpha, beta, gamma and neutron radiation types, radioactive decay equations, randomness, activity, count rate, and reading the half-life graph.

Illustrated by Cognito Art Team · Reviewed by Emily

Last updated 19 Jun 2026

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on this cheat sheet

Everything on the GCSE Physics Radioactivity poster is written out below, section by section. Use it to search the sheet, copy parts into your own notes, or check a fact quickly.

Types of Radiation

TypeSymbolWhat it isRange in airStopped byIonising powerNuclear equation
Alpha24HeHelium nucleus (2 protons + 2 neutrons)A few cmPaper or skinStrong92238U90234Th+24He – atomic number decreases by 2, mass number decreases by 4
Beta10eFast-moving electronA few metres~5 mm of aluminiumModerate614C714N+10e – atomic number increases by 1, mass number unchanged
GammaγElectromagnetic waveHundreds of metresThick lead or metres of concreteWeak714N714N+γ – atomic and mass numbers unchanged
NeutronnNeutronVariesThick concrete or waterModerateNeutrons may be emitted from some unstable nuclei

Total mass number and total atomic number must balance on both sides of every equation.

Randomness, Activity and Count Rate

  • Radioactive decay is random – you cannot predict which nucleus will decay next.
  • Activity is the rate of decay, measured in becquerels (Bq), where 1 Bq = 1 decay per second.
  • Count rate is the radiation detected by a Geiger–Müller tube per second.
  • Subtract the background count to get a corrected count rate.

Half-Life

Half-life is the time for the number of unstable nuclei (or the activity, or the count rate) to halve.

  • Read half-life from a graph by finding the time for activity to drop from one value to half that value (for example from 800 Bq to 400 Bq).
  • After n half-lives, the remaining fraction = (1/2)n.
  • After 3 half-lives, only 18 of the original activity remains.

Example: Initial activity = 640 Bq. After 2 half-lives: activity = 640 ÷ 2 ÷ 2 = 160 Bq. As a fraction of the initial value: 160640=14=25%.

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