AQA · GCSE · Chemistry

    Course version: 8462 · Version from Sept 2018

    Predict and explain the effects of changes in the size of pieces of a…

    Full specification wording

    Collision theory and activation energy: predict and explain the effects of changes in the size of pieces of a reacting solid in terms of surface area to volume ratio use simple ideas about proportionality when using collision theory to explain the effect of a factor on the rate of a reaction.

    Reactions involving a solid occur when reactant particles collide at its exposed surface.

    Checked against the AQA 8462 specification (opens in a new tab) on .

    • Point 7 of 7

    Study notes

    From the checked teaching notes for this specification point.

    The idea

    Reactions involving a solid occur when reactant particles collide at its exposed surface. Breaking a solid into smaller pieces raises its surface area to volume ratio, so more particles are exposed and collisions between reactant particles become more frequent, increasing the rate. For a fixed mass of solid, halving the average piece size roughly doubles the total surface area, so the rate increases in proportion to the surface area available. A single large lump has a small surface area to volume ratio and reacts slowly; the same mass as powder has a much larger ratio and reacts quickly. The particles themselves are unchanged, so the same products form and the same total amount of gas or precipitate is produced; only the time taken changes.

    What earns the marks

    • State that reaction requires collisions between reactant particles at the surface of the solid.
    • Explain that smaller pieces have a larger surface area to volume ratio, exposing more particles to collision.
    • Link increased frequency of collisions to an increased rate of reaction.
    • Use proportionality: for a fixed mass, reducing piece size increases total surface area and therefore increases rate.
    • Recognise that the same products and same total amount are formed; only the rate changes.

    Common mistakes and how to put them right

    • Saying smaller pieces have more energy or a higher temperature.

      Put it right by stating that particle energy and temperature are unchanged and only the exposed surface area increases.

    • Claiming more product is made from powder.

      Put it right by explaining that the same mass gives the same total amount of product, just faster.

    • Confusing surface area with volume.

      Put it right by referring to the surface area to volume ratio, which increases as pieces get smaller.

    Exam tips

    • When asked to predict, state the direction of change in rate first, then justify it with surface area and collision frequency.
    • Use the phrase surface area to volume ratio rather than surface area alone when comparing pieces of different size.
    • If a graph is given, describe the steeper initial gradient for smaller pieces and note that the final volume of gas is the same.

    Try the lesson

    The start of the Collision theory and activation energy: predict and explain the effects of changes in the size of pieces of a reacting solid in terms of surface area to volume ratio use simple ideas about proportionality when using collision theory to explain the effect of a factor on the rate of a reaction. lesson, made from checked teaching notes for this specification point.

    Have a go first

    A lump of calcium carbonate is broken into smaller pieces before it is added to dilute hydrochloric acid. What happens to the rate of the reaction?

    Listen

    Reactions involving a solid occur when reactant particles collide at its exposed surface. Breaking a solid into smaller pieces raises its surface area to volume ratio, so more particles are exposed and collisions between reactant particles become more frequent, increasing the rate. For a fixed mass of solid, halving the average piece size roughly doubles the total surface area, so the rate increases in proportion to the surface area available. A single large lump has a small surface area to volume ratio and reacts slowly; the same mass as powder has a much larger ratio and reacts quickly. The particles themselves are unchanged, so the same products form and the same total amount of gas or precipitate is produced; only the time taken changes. A strong answer earns marks for these points. State that reaction requires collisions between reactant particles at the surface of the solid. Explain that smaller pieces have a larger surface area to volume ratio, exposing more particles to collision. Link increased frequency of collisions to an increased rate of reaction. Use proportionality: for a fixed mass, reducing piece size increases total surface area and therefore increases rate. A common slip: Saying smaller pieces have more energy or a higher temperature. Instead, stating that particle energy and temperature are unchanged and only the exposed surface area increases. Exam tip: When asked to predict, state the direction of change in rate first, then justify it with surface area and collision frequency.

    See it

    A top-down flowchart. It starts with a node labelled 'Reacting solid', which branches into two nodes: 'Large lump: small surface area to volume ratio' and 'Smaller pieces: larger surface area to volume ratio'. The large lump node leads to 'Fewer particles exposed at the surface', which leads to 'Less frequent collisions between reactant particles', then to 'Slower rate of reaction'. The smaller pieces node leads to 'More particles exposed at the surface', then to 'More frequent collisions between reactant particles', then to 'Faster rate of reaction'. Both the slower rate and faster rate nodes lead to a final shared node: 'Same products and same total amount formed, only the time taken changes'.
    Shows how breaking a reacting solid into smaller pieces raises its surface area to volume ratio, increasing collision frequency and rate, while the same products and total amount still form.

    Label the diagram

    Some boxes have lost their names. Pick the right name for each number.

    The diagram again, with 3 boxes numbered instead of named. A top-down flowchart. It starts with a node labelled 'Reacting solid', which branches into two nodes: 'Large lump: small surface area to volume ratio' and 'Smaller pieces: larger surface area to volume ratio'. The large lump node leads to 'Fewer particles exposed at the surface', which leads to 'Less frequent collisions between reactant particles', then to 'Slower rate of reaction'. The smaller pieces node leads to 'More particles exposed at the surface', then to 'More frequent collisions between reactant particles', then to 'Faster rate of reaction'. Both the slower rate and faster rate nodes lead to a final shared node: 'Same products and same total amount formed, only the time taken changes'.
    • 1Box 1

    • 2Box 2

    • 3Box 3

    0 of 3 labelled

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