OCR · GCSE · Physics

    Course version: J249 · Version from Sept 2018

    Calculate relevant values of stored energy and energy transfers; convert…

    Full specification wording

    Newton's laws: calculate relevant values of stored energy and energy transfers; convert between newton-metres and joules

    This criterion asks you to do two linked things.

    Checked against the OCR J249 specification (opens in a new tab) on .

    • Point 17 of 20
    • 4 key terms

    Study notes

    From the checked teaching notes for this specification point.

    The idea

    This criterion asks you to do two linked things. First, calculate stored energy and energy transferred in a range of situations, choosing the right relationship for the context: gravitational potential energy from mass, gravitational field strength and height; kinetic energy from mass and speed; and work done by a force from force and distance moved along the force. Second, convert between newton-metres and joules. The key idea is that one newton-metre equals one joule, because a force of 1 N moving its point of application 1 m along its own line transfers 1 J. So a work-done answer of 240 N m is 240 J, and a stored energy of 0.75 J may be written as 0.75 N m. Keep units consistent, square the speed before halving and multiplying by mass, and check whether the question wants the value in joules or newton-metres.

    What earns the marks

    • Selects the relationship that matches the situation, using mass, gravitational field strength and height for gravitational potential energy, mass and speed for kinetic energy, and force and distance for work done.
    • Squares the speed before multiplying by half the mass when calculating kinetic energy, so doubling the speed quadruples the value.
    • Converts between newton-metres and joules using the equality that one newton-metre equals one joule, keeping the numerical value unchanged.
    • Keeps units consistent throughout, converting grams to kilograms and centimetres to metres before substituting into a relationship.
    • States the final value with the correct unit, choosing joules or newton-metres as the question requires.

    Common mistakes and how to put them right

    • Multiplies mass by speed without squaring it in a kinetic energy calculation.

      Put it right: Square the speed first, then multiply by half the mass.

    • Treats newton-metres and joules as different-sized units and applies a numerical factor.

      Put it right: Recognise that one newton-metre equals one joule, so the number stays the same.

    • Substitutes a height in centimetres or a mass in grams directly into a relationship.

      Put it right: Convert to metres and kilograms before calculating.

    • Uses the total distance travelled rather than the distance moved along the line of the force when finding work done.

      Put it right: Use the displacement along the force.

    Exam tips

    • Write down the relationship you are using before substituting numbers, so the examiner can see your method.
    • Convert all quantities to SI units first, then substitute, to avoid unit slips.
    • Check whether the answer is required in joules or newton-metres and label it accordingly.
    • Sanity-check the size of your answer: a small mass lifted a modest height gives a few joules, not thousands.

    Try the lesson

    The start of the Newton's laws: calculate relevant values of stored energy and energy transfers; convert between newton-metres and joules lesson, made from checked teaching notes for this specification point.

    Have a go first

    A force does 45 N m of work on an object. How many joules of energy are transferred?

    Listen

    This criterion asks you to do two linked things. First, calculate stored energy and energy transferred in a range of situations, choosing the right relationship for the context: gravitational potential energy from mass, gravitational field strength and height; kinetic energy from mass and speed; and work done by a force from force and distance moved along the force. Second, convert between newton-metres and joules. The key idea is that one newton-metre equals one joule, because a force of 1 N moving its point of application 1 m along its own line transfers 1 J. So a work-done answer of 240 N m is 240 J, and a stored energy of 0.75 J may be written as 0.75 N m. Keep units consistent, square the speed before halving and multiplying by mass, and check whether the question wants the value in joules or newton-metres. A strong answer earns marks for these points. Selects the relationship that matches the situation, using mass, gravitational field strength and height for gravitational potential energy, mass and speed for kinetic energy, and force and distance for work done. Squares the speed before multiplying by half the mass when calculating kinetic energy, so doubling the speed quadruples the value. Converts between newton-metres and joules using the equality that one newton-metre equals one joule, keeping the numerical value unchanged. Keeps units consistent throughout, converting grams to kilograms and centimetres to metres before substituting into a relationship. Exam tip: Write down the relationship you are using before substituting numbers, so the examiner can see your method.

    See it

    A flowchart starting from a Situation node that branches into three relationships: gravitational potential energy using mass, gravitational field strength and height; kinetic energy using mass and speed; and work done using force and distance moved along the force. All three lead to a node about converting to SI units, grams to kilograms and centimetres to metres. That leads to substituting into the relationship, then to the final value with the correct unit, and finally to converting between newton-metres and joules, where one newton-metre equals one joule.
    It shows how to choose the right relationship for a situation, convert to SI units, calculate, and convert between newton-metres and joules.

    Key words

    Say what each word means before you turn the card.

    Gravitational potential energy

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

    Kinetic energy

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

    Work done by a force

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

    Unit equivalence between newton-metres and joules

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

    See every definition
    Gravitational potential energy
    Stored energy calculated from mass, gravitational field strength and height.
    Kinetic energy
    Stored energy calculated from mass and speed, squaring the speed before multiplying by half the mass.
    Work done by a force
    Energy transferred, calculated from force and distance moved along the force.
    Unit equivalence between newton-metres and joules
    One newton-metre equals one joule, so the numerical value stays unchanged when converting.

    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 from a Situation node that branches into three relationships: gravitational potential energy using mass, gravitational field strength and height; kinetic energy using mass and speed; and work done using force and distance moved along the force. All three lead to a node about converting to SI units, grams to kilograms and centimetres to metres. That leads to substituting into the relationship, then to the final value with the correct unit, and finally to converting between newton-metres and joules, where one newton-metre equals one joule.
    • 1Box 1

    • 2Box 2

    • 3Box 3

    0 of 3 labelled

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