Radioactive decay is a random, stochastic process where half-life is defined as the time taken for the number of radioactive nuclei in an isotope to halve. Equivalently, it is the time required for the activity or count rate from a sample to decrease to half its initial value. This concept underpins the exponential decay model, allowing for the prediction of activity over time despite the unpredictability of individual decay events. Mastery requires the interpretation of decay curves, correction for background radiation, and calculations involving net decline ratios to determine sample age or safety.
Key skills and knowledge for this topic
Real feedback patterns examiners use when marking
Key points examiners look for in your answers
Expert advice for maximising your marks
Pitfalls to avoid in your exam answers
Comprehensive revision notes & examples
Essential terms to know
How questions on this topic are typically asked
Related required practicals
Practice questions tailored to this topic