AQA · GCSE · Physics

    Course version: 8463 · Version from Sept 2016

    Students should be able to calculate the differences in pressure at…

    Full specification wording

    Pressure in a fluid 2 (HT only): Students should be able to calculate the differences in pressure at different depths in a liquid.

    A pressure difference between two depths needs only the difference in height, because the density and the field strength are the same at both.

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

    • Point 2 of 6
    • 2 key terms

    Study notes

    From the checked teaching notes for this specification point.

    The idea

    A pressure difference between two depths needs only the difference in height, because the density and the field strength are the same at both. A diver ten metres deeper than another is at a pressure about 101 kPa greater in sea water, which is roughly one extra atmosphere for every ten metres of depth. The same idea explains why a dam is built much thicker at its base than at the top, why a water tank in a roof space gives good pressure at a ground-floor tap, and why the lowest hole in a punctured bottle squirts furthest. If a question asks for the absolute pressure at a depth rather than the difference, add atmospheric pressure, normally taken as about 100 kPa, to the pressure due to the liquid.

    What earns the marks

    • Using the difference in depth between the two points.
    • A correct substitution into pressure = height × density × gravitational field strength.
    • The pressure difference in pascals or kilopascals.
    • Adding atmospheric pressure where the total pressure is asked for.

    Common mistakes and how to put them right

    • Using the deeper depth alone when the question asks for a difference.

    • Adding atmospheric pressure to a difference, where it cancels out.

    • Converting kilopascals into pascals the wrong way round.

    • Assuming the pressure difference depends on the shape of the container.

    Exam tips

    • Underline whether the question wants the pressure at a depth or the difference between two depths.
    • Use one hundred kilopascals for every ten metres of water as a quick check on the answer.

    Try the lesson

    The start of the Pressure in a fluid 2 (HT only): Students should be able to calculate the differences in pressure at different depths in a liquid. lesson, made from checked teaching notes for this specification point.

    Have a go first

    In a tank of water of density 1000 kg/m³, a point A is 1.0 m below the surface and a point B is 4.0 m below the surface. Take g = 9.8 N/kg. Calculate the difference in pressure between point B and point A.

    Listen

    A pressure difference between two depths needs only the difference in height, because the density and the field strength are the same at both. A diver ten metres deeper than another is at a pressure about 101 kPa greater in sea water, which is roughly one extra atmosphere for every ten metres of depth. The same idea explains why a dam is built much thicker at its base than at the top, why a water tank in a roof space gives good pressure at a ground-floor tap, and why the lowest hole in a punctured bottle squirts furthest. If a question asks for the absolute pressure at a depth rather than the difference, add atmospheric pressure, normally taken as about 100 kPa, to the pressure due to the liquid. A strong answer earns marks for these points. using the difference in depth between the two points. a correct substitution into pressure = height × density × gravitational field strength. the pressure difference in pascals or kilopascals. adding atmospheric pressure where the total pressure is asked for. Exam tip: Underline whether the question wants the pressure at a depth or the difference between two depths.

    Key words

    Say what each word means before you turn the card.

    pressure difference

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

    dam design

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    See every definition
    pressure difference
    The difference in pressure between two depths in a liquid, found using the difference in height because density and field strength are the same at both.
    dam design
    A dam is built much thicker at its base than at the top because pressure increases with depth.

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