Kinetics

Work from collision theory and Maxwell–Boltzmann curves into experimental rate equations, rate constants and Arrhenius plots. Choose the bit that is costing you marks.

Pick the evidence you need to practise

Year 12 foundation

Maxwell–Boltzmann distributions

Interpret distribution curves, temperature changes, activation energy and catalysts.

Practise Boltzmann graphs
Year 13

Rate equations

Use initial-rate tables to find orders, write the rate equation, and calculate k with its units.

Practise rate equations
Year 13

Rate Order Detective

Deduce orders from mixed evidence rather than relying on a neat one-variable table.

Deduce the orders
Year 13

Arrhenius equation & plots

Calculate with k = Ae^(−Ea/RT), read ln k against 1/T plots, and diagnose the usual graph and unit traps.

Practise Arrhenius
Practical skills

Rates practical questions

Initial rates, continuous monitoring, graph gradients, variables and activation-energy experiments.

Practise rates experiments

Link the topic together

Use one generated mini-paper to move from experimental rate evidence into k, Arrhenius calculations and the particle explanation behind the temperature effect.

Start a kinetics exam set

If you are not sure where to start

  1. Read the rate evidence.Find the individual orders before worrying about k.
  2. Write the rate equation.The experimental orders determine the concentration terms and the units of k.
  3. Connect k to temperature.Use Arrhenius when the question gives k at different temperatures or asks about an ln k against 1/T plot.
  4. Explain the chemistry.Use Maxwell–Boltzmann ideas to explain why temperature changes k and why a catalyst changes Ea instead.

AQA scope

AQA 3.1.5 · 3.1.9
  • Maxwell–Boltzmann distributions, collision theory and temperature effects form the Year 12 foundation.
  • Rate equations use orders 0, 1 and 2; students deduce orders from experimental evidence and connect them to the rate-determining step.
  • Arrhenius calculations use k = Ae^(−Ea/RT). The linear plot is ln k against 1/T with gradient −Ea/R.
  • AQA gives the required Arrhenius equations and R when needed.