AQA · GCSE · Physics

    Course version: 8463 · Version from Sept 2016

    Students should be able to estimate the magnitude of everyday accelerations.

    Full specification wording

    Acceleration: Students should be able to estimate the magnitude of everyday accelerations.

    Estimating means choosing sensible numbers and dividing.

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

    • Point 15 of 23
    • 3 key terms

    Study notes

    From the checked teaching notes for this specification point.

    The idea

    Estimating means choosing sensible numbers and dividing. A family car pulling away might reach 13 m/s in about 8 s, giving roughly 1.6 m/s²; a sports car reaching 27 m/s in 5 s manages about 5 m/s². A sprinter leaving the blocks achieves something near 5 m/s² briefly. A commuter train accelerates gently, at well under 1 m/s². Anything dropped near the Earth's surface accelerates at about 10 m/s² while air resistance is small, and that value is the natural yardstick, because an acceleration much larger than it is violent and a passenger lift is designed for around 1 m/s² so that people stay comfortable. State the two values you assumed and show the division, because examiners reward a reasoned estimate rather than a remembered number.

    What earns the marks

    • A sensible estimate of the change in velocity for the situation.
    • A sensible estimate of the time taken.
    • The substitution into acceleration = change in velocity divided by time.
    • An answer of a realistic order of magnitude, with its unit.

    Common mistakes and how to put them right

    • Estimating a car's acceleration as tens of metres per second squared.

    • Giving an estimate without showing the values assumed.

    • Using a top speed in miles per hour without converting it.

    • Confusing the acceleration with the final velocity reached.

    Exam tips

    • Write down the two assumptions before dividing, because they carry marks.
    • Compare your answer with free fall at about 10 m/s² as a reality check.

    Try the lesson

    The start of the Acceleration: Students should be able to estimate the magnitude of everyday accelerations. lesson, made from checked teaching notes for this specification point.

    Have a go first

    Which of these is a reasonable estimate for the acceleration of a car pulling away from traffic lights?

    Listen

    Estimating means choosing sensible numbers and dividing. A family car pulling away might reach 13 m/s in about 8 s, giving roughly 1.6 m/s²; a sports car reaching 27 m/s in 5 s manages about 5 m/s². A sprinter leaving the blocks achieves something near 5 m/s² briefly. A commuter train accelerates gently, at well under 1 m/s². Anything dropped near the Earth's surface accelerates at about 10 m/s² while air resistance is small, and that value is the natural yardstick, because an acceleration much larger than it is violent and a passenger lift is designed for around 1 m/s² so that people stay comfortable. State the two values you assumed and show the division, because examiners reward a reasoned estimate rather than a remembered number. A strong answer earns marks for these points. a sensible estimate of the change in velocity for the situation. a sensible estimate of the time taken. the substitution into acceleration = change in velocity divided by time. an answer of a realistic order of magnitude, with its unit. Exam tip: Write down the two assumptions before dividing, because they carry marks.

    See it

    A top-to-bottom flowchart with six boxes joined by arrows. The first box says choose a change in velocity, leading to a second box saying choose the time taken. That leads to a third box saying divide change in velocity by time, which leads to a fourth box saying estimated acceleration with unit. The fourth leads to a fifth box saying compare with free fall at about 10 m/s², and the fifth leads to a final box saying judge whether the estimate is realistic.
    The sequence of steps for producing a reasoned estimate of an everyday acceleration and checking it against free fall.

    Put it in order

    Put these steps in the order they happen.

    1. 1. Divide change in velocity by time
    2. 2. Choose the time taken
    3. 3. Choose a change in velocity
    4. 4. Judge whether the estimate is realistic
    5. 5. Compare with free fall at about 10 m/s²
    6. 6. Estimated acceleration with unit

    Key words

    Say what each word means before you turn the card.

    estimation

    Try answering aloud or in your head before turning the card.

    everyday accelerations

    Try answering aloud or in your head before turning the card.

    free fall as a yardstick

    Try answering aloud or in your head before turning the card.

    See every definition
    estimation
    Choosing sensible numbers and dividing, stating the two values you assumed and showing the division.
    everyday accelerations
    The magnitude of accelerations for situations such as a family car pulling away, a sports car, a sprinter, a commuter train or a passenger lift.
    free fall as a yardstick
    Anything dropped near the Earth's surface accelerates at about 10 m/s² while air resistance is small, and that value is the natural yardstick for comparison.

    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-to-bottom flowchart with six boxes joined by arrows. The first box says choose a change in velocity, leading to a second box saying choose the time taken. That leads to a third box saying divide change in velocity by time, which leads to a fourth box saying estimated acceleration with unit. The fourth leads to a fifth box saying compare with free fall at about 10 m/s², and the fifth leads to a final box saying judge whether the estimate is realistic.
    • 1Box 1

    • 2Box 2

    • 3Box 3

    0 of 3 labelled

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