Plan initial-rate and continuous-monitoring measurements, interpret tangents and recognise what a clock time actually measures.
Choose a measurable signal
A continuous method records a signal repeatedly during one run: gas volume, mass loss or absorbance are common examples. The signal must relate to the species whose change you want to follow. Absorbance can track a coloured species after calibration; gas volume requires controlled temperature and pressure if it is to represent moles.
The rate of disappearance of a reactant is the positive magnitude of its downward concentration–time gradient. Product formation has a positive gradient. For an equation with unequal coefficients, species rates differ: if 2A → B, disappearance of A is twice formation of B. Check which rate a question defines.
Instantaneous and initial rate
Draw a tangent at the requested time and use two well-separated points on that tangent, not two arbitrary points on the curve. Initial rate uses the tangent at time zero. A chord gives an average rate over an interval.
For an illustrative reactant tangent passing through (20 s, 0.090 mol dm⁻³) and (80 s, 0.030 mol dm⁻³), the gradient is −0.060/60 = −1.00 × 10⁻³ mol dm⁻³ s⁻¹. The disappearance rate is +1.00 × 10⁻³ mol dm⁻³ s⁻¹.
A straight decreasing concentration–time graph is consistent with zero-order disappearance while the conditions and model remain valid: [A] = [A]₀ − kt, so k is the negative gradient. Curvature alone does not distinguish first from second order. First-order decay has constant successive half-lives; second-order single-reactant decay has increasing half-lives. These patterns assume other rate-law factors are controlled.
Diagram placeholder
Rate graph panels to add
Labels to include:
- Concentration / mol dm⁻³ versus time / s
- Tangent at time zero
- Tangent at later time
- Large gradient triangle on tangent
- Separate rate-versus-concentration graphs for orders 0, 1 and 2
Do not confuse a concentration–time curve with a rate–concentration plot. A first-order concentration curve bends down towards zero, whereas its rate–concentration graph is a straight line through the origin.
An iodine clock measures a fixed small change
One possible clock produces iodine from iodide and hydrogen peroxide in acid. A small, fixed amount of thiosulfate removes iodine rapidly. Once the thiosulfate is exhausted, iodine accumulates and gives a blue-black colour with starch. The clock time is therefore the time to form a specified small amount of iodine, not the time to finish the whole reaction.
Control the experiment, then change one variable
For an initial-rate investigation, prepare several mixtures differing in the concentration of one reactant. Replace its reduced solution volume with water to keep total volume fixed; keep the other starting concentrations, starch and thiosulfate threshold constant. Calculate each concentration after mixing using cstock × Vstock/Vtotal. Equilibrate solutions in a water bath, add the final reactant consistently, start timing immediately and use a consistent mixing and endpoint method. Repeat trials and investigate anomalous results.
For continuous gas monitoring, connect a suitable gas syringe without leaks, choose reactant amounts that fit its capacity, and record time and volume at short intervals. Minimise delay between mixing and sealing, or use a setup that mixes after sealing. Control exposed solid surface area if a solid is involved. For mass loss, avoid losing droplets while allowing gas to escape; use the appropriate flask and a loose plug where suitable.
Use eye protection and the teacher-approved concentrations and disposal method. Acids and peroxide require concentration-specific handling; hydrogen-generating experiments need ignition sources excluded. Short reaction times increase relative timing error. Gas leaks and loss during sealing systematically underestimate collected volume; repeat measurements do not remove those biases.
Excess reactant is not proof of zero order
Holding one reactant in large excess can make its concentration nearly constant during a run. Its rate-law factor is then folded into an observed constant, giving a pseudo-order description. That does not demonstrate its true order is zero. To find its order, vary its starting concentration across controlled runs.
A plateau in a gas-volume curve shows no further measurable net gas production; use the chemistry to decide whether a limiting reagent was exhausted or equilibrium was reached. It does not automatically mean every reactant has disappeared. A steeper initial curve can still reach the same final volume if the limiting amount is unchanged.
Quick checks
Original Finesse questions. Reveal the indicative worked solutions after attempting each question; these are not official AQA mark allocations.
Q1. A zero-order reactant falls from 0.0800 to 0.0200 mol dm⁻³ in 150 s. Find k for its disappearance.Show answer
k = (0.0800 − 0.0200)/150 = 4.00 × 10⁻⁴ mol dm⁻³ s⁻¹.
Q2. What is the concentration after 12.0 cm³ of 0.250 mol dm⁻³ stock is diluted to a reaction volume of 60.0 cm³?Show answer
0.250 × 12.0/60.0 = 0.0500 mol dm⁻³.
Q3. A fixed clock threshold is reached in 48 s and 16 s. Compare initial rates under a valid clock approximation.Show answer
The second rate is three times the first because (1/16)/(1/48) = 3.
Q4. Why must the thiosulfate amount and total volume remain fixed?Show answer
Together they fix the iodine concentration threshold. Otherwise different times represent different extents of reaction and 1/t cannot be compared directly.
Q5. A large excess of B remains almost constant during a run. Is B zero order?Show answer
Not necessarily. Its concentration dependence is hidden in an observed constant; vary initial [B] between runs to determine its true order.
Sources
Sources and examiner guidance (reviewed 2 October 2026)
- AQA 7405 physical chemistry specification — 3.1.9 coverage and required skills.
- Chemrevise: Rate equations — Coverage checklist; explanations, data exercises and quick checks on this page are original Finesse material.
- AQA June 2023 Paper 2 mark scheme — Q01–02, pp11–13; report p3: tangents, measured rate units, relative rates and a proposed rate-determining step.
- AQA June 2023 Paper 2 examiner report — Read alongside the question-specific marking guidance; not a universal wording checklist.
- AQA practical handbook — Required practical 7: initial rates and continuous monitoring; handbook pp113–123.
Finesse Tuition is not endorsed by AQA or Chemrevise. All explanations and examples here are our own.
