AQA · GCSE · Combined Science

    Course version: 8464 · Version from Sept 2018

    Speed: Typical values may be taken as:

    This statement introduces the typical speed values that support the earlier idea that walking, running and cycling speeds vary.

    Checked against the AQA 8464 specification (opens in a new tab) on .

    • Point 4 of 18
    • 4 key terms

    Study notes

    From the checked teaching notes for this specification point.

    The idea

    This statement introduces the typical speed values that support the earlier idea that walking, running and cycling speeds vary. In GCSE Combined Science you should recall approximate values and use them to judge whether a calculated answer is reasonable. A person walking typically moves at about 1.5 m/s, running at about 3 m/s, and cycling at about 6 m/s, though these are guides rather than exact constants. For example, a 1500 m walk at 1.5 m/s takes about 1000 s, while the same distance run at 3 m/s takes about 500 s. Use typical values to estimate times, check units and identify unrealistic answers, such as a walking speed of 30 m/s. Always state that actual values depend on age, terrain, fitness and distance travelled.

    What earns the marks

    • Recall approximate typical speeds: walking about 1.5 m/s, running about 3 m/s, and cycling about 6 m/s.
    • Use a typical value with speed = distance ÷ time to estimate a time or distance, for example time = distance ÷ speed.
    • Check whether a calculated speed is reasonable by comparing it with the typical range for that activity.
    • Convert between m/s and km/h where needed, remembering that 1 m/s = 3.6 km/h.
    • Explain that typical values are approximate because age, terrain, fitness and distance travelled change actual speed.
    • Select the most appropriate typical value when comparing modes of transport, such as walking versus cycling over the same distance.

    Common mistakes and how to put them right

    • Treating typical values as exact constants.

      Put it right by saying they are approximate guides that vary between people and conditions.

    • Using the wrong unit.

      Put it right by giving walking, running and cycling speeds in m/s and converting if a question asks for km/h.

    • Dividing time by distance instead of distance by time.

      Put it right by rearranging speed = distance ÷ time to time = distance ÷ speed.

    • Accepting an unreasonable answer.

      Put it right by comparing the result with typical values, for example rejecting a running speed of 50 m/s.

    Exam tips

    • Learn the approximate values walking ≈ 1.5 m/s, running ≈ 3 m/s and cycling ≈ 6 m/s, and quote them when estimating.
    • Show the rearrangement you use, such as time = distance ÷ speed, before substituting numbers.
    • Use typical values to sanity-check answers and comment briefly on whether the result is realistic.
    • Keep units consistent throughout a calculation and convert km/h to m/s by dividing by 3.6 when necessary.

    Try the lesson

    The start of the Speed: Typical values may be taken as: lesson, made from checked teaching notes for this specification point.

    Have a go first

    A student walks to school at a steady speed. Which typical value is used for the speed of a person walking?

    Listen

    This statement introduces the typical speed values that support the earlier idea that walking, running and cycling speeds vary. In GCSE Combined Science you should recall approximate values and use them to judge whether a calculated answer is reasonable. A person walking typically moves at about 1.5 m/s, running at about 3 m/s, and cycling at about 6 m/s, though these are guides rather than exact constants. For example, a 1500 m walk at 1.5 m/s takes about 1000 s, while the same distance run at 3 m/s takes about 500 s. Use typical values to estimate times, check units and identify unrealistic answers, such as a walking speed of 30 m/s. Always state that actual values depend on age, terrain, fitness and distance travelled. A strong answer earns marks for these points. Recall approximate typical speeds: walking about 1.5 m/s, running about 3 m/s, and cycling about 6 m/s. Use a typical value with speed = distance ÷ time to estimate a time or distance, for example time = distance ÷ speed. Check whether a calculated speed is reasonable by comparing it with the typical range for that activity. Convert between m/s and km/h where needed, remembering that 1 m/s = 3.6 km/h. A common slip: Treating typical values as exact constants. Instead, saying they are approximate guides that vary between people and conditions. Exam tip: Learn the approximate values walking ≈ 1.5 m/s, running ≈ 3 m/s and cycling ≈ 6 m/s, and quote them when estimating.

    See it

    A flowchart starting with a top node reading 'Typical speeds are approximate guides'. Three branches lead from it to 'Walking about 1.5 m/s', 'Running about 3 m/s' and 'Cycling about 6 m/s'. All three of these lead to 'Use with speed = distance ÷ time', which leads to 'Estimate a time or distance', which leads to 'Check whether the answer is reasonable'. A separate branch from the top node leads to 'Actual values depend on age, terrain, fitness and distance travelled'.
    It shows the typical walking, running and cycling speeds, how they are used with speed = distance ÷ time to estimate and check answers, and that actual values vary.

    Key words

    Say what each word means before you turn the card.

    Approximate typical speeds

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    Estimation and reasonableness

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    Unit conversion

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    Speed, distance and time relationships

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    See every definition
    Approximate typical speeds
    Guides rather than exact constants, such as walking about 1.5 m/s, running about 3 m/s and cycling about 6 m/s.
    Estimation and reasonableness
    Using typical values to estimate times or distances and to judge whether a calculated answer is reasonable.
    Unit conversion
    Converting between m/s and km/h where needed, remembering that 1 m/s = 3.6 km/h.
    Speed, distance and time relationships
    Using speed = distance ÷ time, rearranged as time = distance ÷ speed, to estimate a time or distance.

    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 flowchart starting with a top node reading 'Typical speeds are approximate guides'. Three branches lead from it to 'Walking about 1.5 m/s', 'Running about 3 m/s' and 'Cycling about 6 m/s'. All three of these lead to 'Use with speed = distance ÷ time', which leads to 'Estimate a time or distance', which leads to 'Check whether the answer is reasonable'. A separate branch from the top node leads to 'Actual values depend on age, terrain, fitness and distance travelled'.
    • 1Box 1

    • 2Box 2

    • 3Box 3

    0 of 3 labelled

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