AQA · GCSE · Physics

    Course version: 8463 · Version from Sept 2016

    Typical values may be taken as: walking ̴ 1.5 m/s running ̴ 3 m/s cycling…

    Full specification wording

    Speed: Typical values may be taken as: walking ̴ 1.5 m/s running ̴ 3 m/s cycling ̴ 6 m/s.

    These three figures have to be remembered, because questions use them without supplying them: a walker about 1.5 m/s, a runner about 3 m/s and a cyclist about 6 m/s.

    Checked against the AQA 8463 specification (opens in a new tab) on .

    • Point 4 of 9

    Study notes

    From the checked teaching notes for this specification point.

    The idea

    These three figures have to be remembered, because questions use them without supplying them: a walker about 1.5 m/s, a runner about 3 m/s and a cyclist about 6 m/s. Learn them as a doubling sequence. Check them against experience, since 1.5 m/s is roughly 5.4 km/h, which is a brisk walk, and a cyclist at 6 m/s covers a kilometre in under three minutes. The word typical matters, because an answer within a sensible range is accepted and a sprinter or racing cyclist is faster. Use the values for estimates: a 300 m walk to the shop takes about 200 s, and a runner covering 1.2 km takes around 400 s. The same style of question also asks for transport speeds, so learn a car at roughly 25 m/s as well.

    What earns the marks

    • A walking speed of about 1.5 m/s.
    • A running speed of about 3 m/s.
    • A cycling speed of about 6 m/s.
    • A typical value used correctly in an estimate of a distance or a time.

    Common mistakes and how to put them right

    • Quoting the values in kilometres per hour when the equation needs metres per second.

    • Giving a cycling speed lower than a running speed.

    • Treating the typical values as exact, so that any other number is thought to be wrong.

    • Using a sprinter's speed as the typical running speed.

    Exam tips

    • Learn them as one and a half, three and six, each roughly double the one before.
    • If a question gives no speed at all, it expects you to supply the typical value.

    Try the lesson

    The start of the Speed: Typical values may be taken as: walking ̴ 1.5 m/s running ̴ 3 m/s cycling ̴ 6 m/s. lesson, made from checked teaching notes for this specification point.

    Have a go first

    What is a typical speed for a person walking?

    Listen

    These three figures have to be remembered, because questions use them without supplying them: a walker about 1.5 m/s, a runner about 3 m/s and a cyclist about 6 m/s. Learn them as a doubling sequence. Check them against experience, since 1.5 m/s is roughly 5.4 km/h, which is a brisk walk, and a cyclist at 6 m/s covers a kilometre in under three minutes. The word typical matters, because an answer within a sensible range is accepted and a sprinter or racing cyclist is faster. Use the values for estimates: a 300 m walk to the shop takes about 200 s, and a runner covering 1.2 km takes around 400 s. The same style of question also asks for transport speeds, so learn a car at roughly 25 m/s as well. A strong answer earns marks for these points. a walking speed of about 1.5 m/s. a running speed of about 3 m/s. a cycling speed of about 6 m/s. a typical value used correctly in an estimate of a distance or a time. Exam tip: Learn them as one and a half, three and six, each roughly double the one before.

    See it

    A left-to-right flowchart with three nodes joined by arrows. The first node reads 'Walking ~1.5 m/s' and points to the second node, 'Running ~3 m/s', which points to the third node, 'Cycling ~6 m/s'. The arrows show the sequence in which each typical speed is roughly double the one before.
    Shows the typical speeds for walking, running and cycling as a doubling sequence from 1.5 m/s to 3 m/s to 6 m/s.

    Put it in order

    Put these steps in the order they happen.

    1. 1. Running ~3 m/s
    2. 2. Cycling ~6 m/s
    3. 3. Walking ~1.5 m/s

    Label the diagram

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

    The diagram again, with 2 boxes numbered instead of named. A left-to-right flowchart with three nodes joined by arrows. The first node reads 'Walking ~1.5 m/s' and points to the second node, 'Running ~3 m/s', which points to the third node, 'Cycling ~6 m/s'. The arrows show the sequence in which each typical speed is roughly double the one before.
    • 1Box 1

    • 2Box 2

    0 of 2 labelled

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