Kinetics

Work from collision theory and Maxwell–Boltzmann curves into experimental rate equations, rate constants and Arrhenius plots. Choose the part you want to practise.

Choose a kinetics skill

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 experimental evidence.

Deduce the orders
Year 13

Rate equation & mechanisms

Use experimental orders to identify the rate-determining step. OCR A also includes building possible two-step mechanisms from the rate evidence.

Practise mechanisms
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 the linked mini-paper once the separate skills are reasonably secure. It makes you move from experimental rate evidence into k, Arrhenius calculations and the particle explanation behind the temperature effect.

Start a kinetics exam set

A route through the topic

  1. Read the rate evidence.Find the individual orders first; the rate equation then tells you how to calculate 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 temperature effects and how a catalyst lowers Ea.

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.