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Rates of reaction: original mixed practice with explanations

You have read the lessons, and now you want to see whether the ideas hold up on questions you have not met.

On this page
  1. Part A: Reading rates from data
  2. Part B: Concentration and surface area
  3. Part C: Catalysts and fair comparison
  4. If you got these wrong

This set practises reading rates from data, explaining the effect of concentration and surface area, describing a catalyst, and judging fair comparisons. The questions get harder as you go. All data is invented for practice.

Write each answer on paper first, including units. The final section sends each kind of error back to the right lesson.

Part A: Reading rates from data

Q1. A gas is collected from a reaction. The invented readings are:

Time (s)020406080
Volume (cm³)030485760

Find the average rate from 0 to 20 s.

Show answer

Change in volume = 30 cm³, change in time = 20 s. Rate = 30 ÷ 20 = 1.5 cm³/s.

Q2. Using the table in Q1, find the average rate from 40 s to 60 s and state whether it is faster or slower than 0 to 20 s.

Show answer

Change in volume = 57 − 48 = 9 cm³. Rate = 9 ÷ 20 = 0.45 cm³/s. It is slower, because the reactants have been partly used up so their concentration is lower.

Q3. A tangent at t = 0 to a different invented curve passes through (0 s, 0 cm³) and (15 s, 33 cm³). Find the initial rate.

Show answer

Gradient = 33 ÷ 15 = 2.2 cm³/s.

Q4. A flask of reacting mixture loses gas. Its mass falls from 120.00 g to 119.40 g in 30 s. Find the average rate and give the unit.

Show answer

Change in mass = 0.60 g. Rate = 0.60 ÷ 30 = 0.020 g/s.

Part B: Concentration and surface area

Q5. 20.0 cm³ of acid of concentration 2.0 mol/dm³ is diluted with water to a total of 80.0 cm³. Calculate the new concentration.

Show answer

Moles = 2.0 × 0.0200 = 0.040 mol. New volume = 0.0800 dm³. Concentration = 0.040 ÷ 0.0800 = 0.50 mol/dm³.

Q6. Explain why a reaction with the diluted acid in Q5 is slower than with the original, everything else being equal.

Show answer

The diluted acid has fewer particles per unit volume, so collisions are less frequent. Fewer successful collisions happen each second, so the rate is lower. The particle energy has not changed.

Q7. 2.0 g of calcium carbonate (CaCO₃, Mr = 100) reacts completely with excess hydrochloric acid: CaCO₃ + 2HCl → CaCl₂ + H₂O + CO₂. Calculate the volume of CO₂ at room temperature and pressure (24 dm³ per mole). Then say how the final volume would compare if the solid were lumps instead of powder.

Show answer

Moles of CaCO₃ = 2.0 ÷ 100 = 0.020 mol. CO₂ = 0.020 mol (1 : 1 ratio). Volume = 0.020 × 24 = 0.48 dm³ = 480 cm³. The final volume for lumps is the same 480 cm³. Only the time taken differs, because powder has a larger surface area.

Q8. A 3 cm cube is cut into twenty-seven 1 cm cubes. Calculate the factor by which the surface area increases.

Show answer

Before: 6 × 3 × 3 = 54 cm². After: 27 × 6 = 162 cm². Factor = 162 ÷ 54 = 3.

Part C: Catalysts and fair comparison

Q9. In an invented supervised laboratory comparison, 0.040 mol of hydrogen peroxide decomposes: 2H₂O₂ → 2H₂O + O₂. A catalyst makes it faster. Calculate the oxygen volume (24 dm³ per mole) and state whether the catalyst changes it.

Show answer

O₂ = 0.040 ÷ 2 = 0.020 mol. Volume = 0.020 × 24 = 0.48 dm³ = 480 cm³. The catalyst does not change it. It provides an alternative pathway with a lower activation energy, so the same amount of product forms sooner, and the catalyst is not used up.

Q10. Invented runs, each timed to collect 40 cm³ of gas:

RunAcid (mol/dm³)Solid (1.0 g)Temperature (°C)Time (s)
A1.0powder3020
B1.0lumps3045
C1.0lumps4030

(a) Which two runs give a fair test of surface area? (b) A student repeated run B and got 45 s, 47 s, 61 s and 46 s. Give the mean, excluding any anomaly.

Show answer

(a) Runs A and B: only the form of the solid differs. Powder was faster (20 s against 45 s). (b) 61 s is far from the others, so it is anomalous and excluded. Mean = (45 + 47 + 46) ÷ 3 = 138 ÷ 3 = 46 s.

If you got these wrong

Error typeGo to
Divided one reading by time, or forgot units (Q1 to Q4)Extract a rate from a supplied graph
Said particles have more energy, or left out “more frequent” (Q5, Q6)Explain concentration effects using collision ideas
Thought powder gives more product (Q7, Q8)Compare powder and lumps without changing amount
Said a catalyst is used up or changes the yield (Q9)Describe a catalyst’s role
Paired runs that differ in two ways, or kept an anomaly (Q10)Evaluate fair comparison in a fictional dataset

Log each error in the mistake log and retest queue, and use the rate and energy graph interpreter to redo the graph questions. The mole and equation-ratio tutor checks the volume calculations. Back in the rates of reaction module you can reread the route.

Some students can explain each idea alone but lose marks when two appear in one question. Our teachers work through that in online one-to-one Chemistry tuition.

Questions people ask

How should I use this practice set?

Answer on paper first with every line of working, then open the worked answer. Mark the method before the number. If a step was wrong, note the lesson suggested at the end and try a fresh version a few days later.

Are these real exam questions?

No. They are original questions with invented data, written for this site to train reasoning habits. Your real papers follow the Cambridge syllabus for your code and exam year, so check the syllabus page for the wording you are examined on.

Which value should I use for the molar volume of a gas?

These questions use 24 dm³ per mole at room temperature and pressure and state it each time. In an exam, use the value the question or data sheet gives, and do not assume a value the paper has not supplied.

Sources

  1. Cambridge IGCSE Chemistry 0620 syllabus page

Updated:

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