C5.11

Surface area and concentration

Indicative relationship: Activate 3 · Chemical reactions and materials
KS3 science lesson

Surface area and concentration

Lesson focus: and change reaction rate by changing how often reacting particles can meet, without necessarily changing final yield.

Learning objective

Explain and investigate surface-area and concentration effects using collision theory and rate graphs.

Build on earlier learning

Collision theory and temperature

Temperature changed successful-collision frequency. This lesson applies the same framework to contact area and particle number per volume.

Practical

Surface area, concentration and rate

  1. React marble chips with acid in a flask on a balance.
  2. Record the mass every 30 seconds as carbon dioxide escapes.
  3. Repeat with powdered marble, then with a more concentrated acid.

Record: Mass-loss graphs for each condition on the same axes.

Safety: Wear eye protection.

Interactive model

Collision theory

Particles react only when they collide with enough energy (the activation energy). Heating gives more particles that energy; a higher concentration gives more collisions.

Reactant A Reactant B Enough energy to react

Controls

20 °C
20 particles

Changing the concentration starts the reaction again.

Speeds are exaggerated so the effect of temperature shows within a minute.

Particles with enough energy2 of 44
Product made0 after 0 s
A left24
Product rises steeply at first, then levels off as the reactants are used up.01020304050600510152025Time / sProduct / particles

You will be successful when you can…

  • Explain concentration effects.
  • Explain surface-area effects.
  • Interpret slope and plateau.
  • Design a controlled rate comparison.
KEY VOCABULARY

Words that carry the science

concentration
Amount of dissolved substance per unit volume of solution.
surface area
The total area of a solid exposed to surrounding reactant.
initial rate
Reaction rate near the start, represented by the initial graph gradient.
limiting reactant
The reactant used up first, limiting the amount of product.
plateau
A graph region where the measured product amount no longer changes.
gradient
Change in vertical quantity divided by change in horizontal quantity.
BUILD YOUR UNDERSTANDING

Change collision opportunities while separating rate from yield

01Higher concentration increases collision frequency

At higher , more reacting particles occupy each unit volume. They collide with the other reactant more frequently, increasing successful collisions per second.

Concentration does not make each particle intrinsically more reactive. Temperature controls energy distribution; concentration mainly changes encounter frequency.

02Smaller pieces expose more surface

Breaking a fixed mass of solid into smaller pieces increases total . More particles are exposed at the boundary, so more collisions can occur at once. Powder commonly reacts faster than large chips.

Particle size also affects hazards: combustible dusts may burn or explode rapidly because of their large contact area with oxygen.

03Graph shape separates rate from product amount

A steeper initial means a faster . If the same amount of is used, curves can reach the same even when concentration or particle size changes the time taken.

If increasing concentration also increases the amount of limiting reactant, both rate and final product may change. State exactly which quantities are held constant.

Two gas-volume curves reach the same plateau. The fast curve is steeper and reaches the plateau sooner than the slow curve.0204060801001200102030405060powder / higher concentration (faster)chips / lower concentration (slower)Time / sVolume of gas / cm3
Figure · A steeper gradient means faster reaction. An unchanged plateau means the same final product amount under the stated limiting-reactant conditions.
WORKED EXAMPLE

Compare early graph rates

Curve A reaches 30 cm³ in 20 s; curve B reaches 30 cm³ in 50 s near the start.

  1. Use average early rate = gas volume ÷ time.
  2. A: 30 ÷ 20 = 1.5 cm³ s⁻¹.
  3. B: 30 ÷ 50 = 0.60 cm³ s⁻¹.
  4. A is 2.5 times the early average rate of B.

How to make the reasoning visible: Use the same interval and call this an early average unless a tangent gives instantaneous rate.

LEARN BY DOING

Distinguish rate and yield changes

Calcium carbonate reacts with hydrochloric acid; compare one change at a time.

Trial changeInitial slopeExpected plateauCollision explanationKey control
Powder instead of chipsSteeperSame if amounts unchangedMore exposed surfaceSame CaCO₃ mass
2.0 instead of 1.0 mol dm⁻³ acidSteeperSame if CaCO₃ limitsMore acid particles per volumeSame acid volume
Double CaCO₃; acid excessMay change with areaHigherMore solid availableMatch particle size
Higher temperatureSteeperUsually same theoretical amountMore energetic collisionsControl concentration
  1. Why might powder show a lower measured plateau in a leaky apparatus?

  2. Why must concentration and volume both be reported?

RETRIEVE · APPLY · CHECK

Check your understanding

Answer from memory, then check against the suggested answer.

How does higher concentration increase rate?

Why does powder react faster than chips?

What does a plateau show?

Apply the idea

A catalyst makes a curve steeper but the plateau is unchanged. Explain.

Stretch and challenge

Explain why doubling concentration does not guarantee exactly double rate.

Exam Question Practice

C5.11Explain5 marks

Exam Question Practice

Mark points shown after marking

Equal masses of calcium carbonate chips and powder react with excess acid.

(a)

Explain why the powder reacts faster.

(4)
(b)

Explain why both produce the same final volume of carbon dioxide.

(1)

Total for this question: 5 marks

Command word: For , use surface → collisions → rate, then a separate limiting-reactant argument for yield.

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