Radioactivity

🔬 Science Years 10–11 Foundation

Unstable nuclei, the three types of radiation, and half-life.

Open this lesson, with practice and a printable worksheet →

Deep inside some atoms sits a nucleus that is simply too unstable to hold together. Sooner or later it breaks up, flinging out invisible radiation. This is radioactivity — and it happens whether we watch or not.

Why this matters: Radiation is used in hospitals to kill cancer cells, in smoke alarms, and to date ancient rocks and fossils. But it can also damage living cells, so knowing the three types and how to block each one is genuinely a safety skill.
αpaper βaluminium γlead
Penetrating power: alpha < beta < gamma

Where radiation comes from

unstable nucleus decays
Radiation comes from the nucleus, not the electrons.

Radioactive decay happens in the atom's nucleus — not the electrons, not the shells. An unstable nucleus decays, releasing energy and particles as radiation. You cannot speed it up or slow it down; it is random for any single atom.

The three types

α big, slow β small, fast energy wave γ penetrating power increases →
Bigger, slower particles are stopped sooner: α < β < γ.

The three types differ hugely in penetrating power — how far they get before something stops them:

An analogy: alpha is a beach ball (big, easily blocked), beta is a tennis ball (gets a bit further), gamma is a laser beam (slices through almost everything). The bigger and slower the particle, the sooner it is stopped.

TypeStopped byPenetrating power
Alpha (α)PaperLowest
Beta (β)A few mm of aluminiumMedium
Gamma (γ)Thick lead or concreteHighest

Half-life

full½¼⅛ 1 t½2 t½each step halves what is left
Every half-life halves the amount — it never quite reaches zero.

We cannot predict when one atom will decay, but with billions of them a clear pattern appears. The half-life is the time it takes for half the radioactive nuclei in a sample to decay. After each half-life, the amount remaining halves again: full → a half → a quarter → an eighth…

Worked reasoning

Worked example. A sample has a half-life of 2 days. What fraction is left after 4 days?
Ask: "how many half-lives fit into 4 days?" 4 ÷ 2 = 2 half-lives.
Start: whole sample. After 1 half-life (2 days): 1/2 left. After 2 half-lives (4 days): half of a half = 1/4 left.
Answer: a quarter (25%). Notice the amount never quite reaches zero — it just keeps halving.
Common mix-up: Thinking two half-lives means the sample is completely gone (a half plus a half = all of it). Wrong — you halve what remains each time, so after two half-lives a quarter is still left, not nothing.

Memory hook: penetration goes Alpha < Beta < Gamma — alphabetical, and each needs a tougher shield: Paper, Aluminium, Lead.

Get the printable worksheet →
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