AQA Level 1/Level 2 GCSE (9-1) in Physics
Official qualification regulated by Ofqual, awarded by AQA. Classified as a GCSE (9 to 1).
Course Syllabus & Study Modules
Complete breakdown of verified curriculum topics and learning objectives.
Acceleration
v ² − u ² = 2 a s
- Select and apply v² − u² = 2 a s to solve problems involving uniform acceleration in a straight line.
- Rearrange the equation to find v, u, a or s and substitute values with consistent units.
- Interpret the sign and magnitude of calculated values in the context of the motion described.
Acceleration
Students should be able to estimate the magnitude of everyday accelerations.
- Estimate the acceleration of a car pulling away from rest, stating the assumptions used.
- Compare an estimated everyday acceleration with the acceleration of free fall.
- Judge whether a quoted acceleration is realistic for a named vehicle.
Acceleration
The acceleration of an object can be calculated from the gradient of a velocity–time graph.
- Calculate an acceleration from the gradient of a velocity-time graph.
- Interpret horizontal, rising and falling sections of a velocity-time graph.
- Distinguish what the gradient represents on velocity-time and distance-time graphs.
Acceleration
An object falling through a fluid initially accelerates due to the force of gravity.
- Compare the initial acceleration of a stone released in air with the same stone released in water, and account for the difference using upthrust.
- Describe how the resultant force changes as a falling object speeds up.
- Sketch the early part of a velocity-time graph for an object falling through air or a liquid.
Acceleration
The following equation applies to uniform acceleration:
- State the condition of uniform acceleration for which v² − u² = 2as applies.
- Identify each symbol in v² − u² = 2as with its quantity and SI unit.
- Apply v² − u² = 2as to calculate an unknown velocity, acceleration or distance in a uniform acceleration problem.
Acceleration
final velocity ² − initial velocity ² = 2 × acceleration × distance
- Select and apply the equation v² − u² = 2as from the Physics Equations Sheet.
- Substitute known values into v² − u² = 2as and calculate the unknown quantity.
- Rearrange v² − u² = 2as to find initial velocity, final velocity, acceleration or distance.
Acceleration
final velocity, v, in metres per second, m/s
- State that final velocity is measured in metres per second, m/s, and includes direction.
- Calculate final velocity from given values of initial velocity, acceleration and time or displacement.
- Interpret the sign of a final velocity in the context of a stated positive direction.
Acceleration
acceleration = change in velocity / time taken
- Use acceleration = change in velocity ÷ time taken to solve numerical problems.
- Rearrange the equation to calculate change in velocity or time taken.
- Relate the equation to the gradient of a velocity–time graph.
Acceleration
acceleration, a, in metres per second squared, m/s²
- Calculate acceleration from initial velocity, final velocity and time, with correct units.
- Interpret the sign and size of an acceleration in terms of motion.
- Determine acceleration from the gradient of a velocity–time graph.
Acceleration
a = Δv / t
- State and use the equation a = Δv / t to calculate acceleration from a velocity change and a time interval.
- Calculate velocity changes accurately by subtracting initial from final velocity.
- Interpret negative acceleration correctly in relation to the direction of initial velocity.
Acceleration
(HT only) interpret enclosed areas in velocity–time graphs to determine distance travelled (or displacement).
- Explain why the area under a velocity–time graph represents distance travelled or displacement.
- Deconstruct complex velocity-time graphs into simple geometric shapes to calculate the enclosed area.
- Calculate total distance by correctly summing all rectangular and triangular areas under the graph line.
Acceleration
(HT only) measure, when appropriate, the area under a velocity–time graph by counting squares.
- Identify the area under a velocity–time graph as the distance travelled.
- Calculate the distance represented by one grid square from the graph scales.
- Use square counting to estimate the distance travelled for a curved or multi-section velocity–time graph.
Acceleration
(HT only) The distance travelled by an object (or displacement of an object) can be calculated from the area under a velocity–time graph.
- Calculate the distance travelled from the area under a straight-line velocity-time graph.
- Determine the value represented by one square on a velocity-time grid.
- Estimate the distance under a curved velocity-time line by counting squares.
Acceleration
Eventually the resultant force will be zero and the object will move at its terminal velocity.
- Explain how a falling object reaches terminal velocity in terms of the forces acting on it.
- Predict how the terminal velocity changes when the mass or the surface area changes.
- Describe the motion of a skydiver from the moment a parachute opens.
Acceleration
(Physics only) Students should be able to: draw and interpret velocity–time graphs for objects that reach terminal velocity interpret the changing motion in terms of the forces acting.
- Draw a velocity-time graph for a skydiver from release to landing.
- Match the force arrows on a free-body diagram to each section of that graph.
- Explain why an upward resultant force slows a falling object without reversing its motion.
Acceleration
distance, s, in metres, m
- Identify s as distance in metres in acceleration equations.
- Convert non-metre lengths into metres before calculation.
- Distinguish distance from displacement in a motion context.
Acceleration
initial velocity, u, in metres per second, m/s
- Identify the initial velocity u from a description or data table and give its unit.
- Apply u correctly in a = (v − u) ÷ t after converting units.
- Explain how the sign of u depends on the chosen positive direction.
Acceleration
Near the Earth’s surface any object falling freely under gravity has an acceleration of about 9.8 m/s².
- Recall that free-fall acceleration near the Earth’s surface is about 9.8 m/s².
- Explain why all objects fall with the same acceleration when air resistance is negligible.
- Describe how air resistance changes the acceleration of a falling object.
Acceleration
The average acceleration of an object can be calculated using the equation:
- Calculate average acceleration from a change in velocity and the time taken.
- Use signs to represent the direction of velocity and acceleration.
- Interpret the meaning of a negative acceleration in a given motion context.
Acceleration
time, t, in seconds, s
- State that time t is measured in seconds (s).
- Convert times given in minutes or milliseconds into seconds.
- Use a measured time interval correctly in acceleration calculations.
Acceleration
Students should be able to recall and apply this equation.
- State the equation a = Δv / t.
- Calculate acceleration using a change in velocity and a time interval.
- Rearrange the equation to determine change in velocity or time.
Acceleration
change in velocity, Δv, in metres per second, m/s
- Define change in velocity as final velocity minus initial velocity and give its unit as m/s.
- Calculate Δv for objects that speed up, slow down or reverse direction, using appropriate signs.
- Explain why a change in direction at constant speed counts as a change in velocity.
Acceleration
Students should be able to draw velocity–time graphs from measurements and interpret lines and slopes to determine acceleration.
- Draw a velocity–time graph accurately from a table of measurements, choosing appropriate scales.
- Calculate uniform acceleration from the gradient of a straight line on a velocity-time graph.
- (HT only) Calculate instantaneous acceleration from the gradient of a tangent to a curved velocity–time graph.
Atmospheric pressure
The atmosphere is a thin layer (relative to the size of the Earth) of air round the Earth. The atmosphere gets less dense with increasing altitude.
- Describe the Earth's atmosphere as a thin layer relative to the size of the Earth.
- Explain why air density is greatest near the ground in terms of the weight of air above.
- Compare the spacing of air particles at ground level and at high altitude.
Atmospheric pressure
Air molecules colliding with a surface create atmospheric pressure.
- Calculate the force atmospheric pressure exerts on a stated area, such as a palm or a desk top.
- Describe why atmospheric pressure acts on a surface in any orientation.
- Relate a change in the frequency of collisions to a change in pressure.
Atmospheric pressure
So as height increases there is always less air above a surface than there is at a lower height.
- Explain why the pressure difference across an aircraft window grows as the aircraft climbs.
- Explain why the average density of the air above a surface falls as the surface is raised.
- Interpret a graph of atmospheric pressure against altitude to extract specific values.
Atmospheric pressure
The number of air molecules (and so the weight of air) above a surface decreases as the height of the surface above ground level increases.
- Describe the column of air whose weight acts on a surface at a given height.
- Explain why the number of air molecules above a surface decreases as altitude increases.
- Relate the decrease in the number of air molecules to the reduced weight of air above a surface.
Atmospheric pressure
So atmospheric pressure decreases with an increase in height.
- Explain the fall in atmospheric pressure with height using molecule number and collisions.
- Read an atmospheric pressure from an altitude graph and convert it into pascals.
- Calculate the resultant force on an aircraft window using pressure difference and area.
Atmospheric pressure
Students should be able to: describe a simple model of the Earth’s atmosphere and of atmospheric pressure explain why atmospheric pressure varies with height above a surface.
- Describe a particle model of the atmosphere including gravity and density variation.
- Explain the fall of atmospheric pressure with height as a linked sequence of steps.
- Evaluate an incomplete explanation of pressure variation and identify the missing logical links.
Background radiation
Background radiation is around us all of the time. It comes from: natural sources such as rocks and cosmic rays from space man-made sources such as the fallout from nuclear weapons testing and nuclear accidents.
- Name two natural and one man-made source of background radiation.
- Describe how a background count rate is measured and used to correct readings from a source.
- Interpret a count-rate against distance graph that levels off, identifying the level as background.
Background radiation
The level of background radiation and radiation dose may be affected by occupation and/or location.
- Name an occupation and a location that raise a person's annual radiation dose, giving the reason in each case.
- Explain why a house built on granite has a higher indoor radon level than one built on clay.
- Describe how workers' doses are monitored and limited.
Background radiation
Radiation dose is measured in sieverts (Sv) 1000 millisieverts (mSv) = 1 sievert (Sv) Students will not need to recall the unit of radiation dose.
- Convert between millisieverts and sieverts in both directions.
- Distinguish radiation dose in sieverts from source activity in becquerels.
- Compare two quoted doses and state which carries the greater risk of harm.
Changes in energy
height, h, in metres, m
- Identify the vertical height change in a ramp, staircase or cliff problem and explain why the slope length is not used.
- Calculate the gravitational potential store gained by a named object using g = 9.8 N/kg.
- Rearrange Eₚ = m g h to find the height reached when the energy transferred is given.
- Explain why the same lift on the Moon stores about six times less energy.
Changes in energy
Students should be able to calculate the amount of energy associated with a moving object, a stretched spring and an object raised above ground level.
- Calculate the kinetic store of a moving object and explain why doubling its speed multiplies that store by four.
- Work out the energy stored in a stretched spring from its spring constant and extension.
- Solve a launch problem by equating the elastic store before release to the kinetic store afterwards.
Changes in momentum (physics only)
Students should be able to apply equations relating force, mass, velocity and acceleration to explain how the changes involved are inter-related.
- Write down the equation linking acceleration, change in velocity and time taken, using change in velocity rather than velocity, and rearrange it to make the change in velocity the subject.
- Calculate the average force on a passenger from their mass, change of velocity and the time of a collision.
- Explain, using two linked equations, why doubling the collision time halves the force on the object.
Changes in momentum (physics only)
Students should be able to explain safety features such as: air bags, seat belts, gymnasium crash mats, cycle helmets and cushioned surfaces for playgrounds with reference to the concept of rate of change of momentum.
- Explain how an air bag reduces the force on a passenger, referring to contact time and rate of change of momentum.
- Explain how a gymnasium crash mat reduces the force on a falling gymnast, giving the three linked steps of longer contact time, smaller rate of change of momentum and smaller force.
- Identify which quantity a safety feature changes and which quantity it cannot change.
Changes in momentum (physics only)
When a force acts on an object that is moving, or able to move, a change in momentum occurs.
- Calculate the change in momentum of an object that rebounds, using signs for the two directions.
- Determine the average force on an object from its change in momentum and the contact time.
- Explain why the same change in momentum produces a smaller force when it is spread over a longer time.
Changes of state
Students should be able to describe how, when substances change state (melt, freeze, boil, evaporate, condense or sublimate), mass is conserved.
- Name the change of state for each of the six transitions between solid, liquid and gas.
- Explain why the mass of a substance is unchanged when it melts or boils.
- Account for a falling balance reading when water is boiled in an open container.
Changes of state
Changes of state are physical changes which differ from chemical changes because the material recovers its original properties if the change is reversed.
- Explain why melting is classed as a physical change rather than a chemical one.
- Name a property that must return when a change of state is reversed and say how it could be measured.
- Sort a list of everyday changes into physical and chemical, giving a reason for each.
Changes of state and specific latent heat
Students should be able to distinguish between specific heat capacity and specific latent heat.
- Decide from the wording of a question whether ΔE = m c Δθ or E = m L is required, and justify the choice.
- Compare specific heat capacity and specific latent heat in terms of what changes, what stays constant, and the units of each.
- Calculate the total energy needed to take ice at 0 °C to water at 20 °C by combining both equations in the correct order.
Changes of state and specific latent heat
If a change of state happens: The energy needed for a substance to change state is called latent heat. When a change of state occurs, the energy supplied changes the energy stored (internal energy) but not the temperature.
- Explain, in terms of potential and kinetic energy of particles, why the temperature stays constant while a substance boils.
- Identify the melting point and boiling point from the flat sections of a heating graph and state what is happening to the particles in each.
- Explain why steam at 100 °C causes a worse scald than water at 100 °C.
Changes of state and specific latent heat
The specific latent heat of a substance is the amount of energy required to change the state of one kilogram of the substance with no change in temperature.
- Determine the specific latent heat of fusion of a substance from the energy supplied and the mass melted, and give the unit of the answer.
- Distinguish specific latent heat of fusion from specific latent heat of vaporisation by naming the change of state each describes.
- Explain why the specific latent heat of vaporisation of water is about seven times the specific latent heat of fusion.
Changes of state and specific latent heat
energy f or a change o f state = mass × speci f ic latent heat E = m L energy, E, in joules, J mass, m, in kilograms, kg specific latent heat, L, in joules per kilogram, J/kg Specific latent heat of fusion – change of state from solid to liquid Specific latent heat of vaporisation – change of state from liquid to vapour Students should be able to interpret heating and cooling graphs that include changes of state.
- Calculate the energy needed to melt or boil a stated mass of a substance using E = m L.
- Interpret heating and cooling graphs by naming which equation applies to each sloping and flat section, then calculate the total energy supplied or removed.
- Explain how energy lost to the surroundings and evaporation before boiling each shift the experimental value of L, stating the direction of each shift.
Conservation of momentum
In a closed system, the total momentum before an event is equal to the total momentum after the event.
- Define a closed system in terms of external forces and total momentum.
- Calculate the common velocity of two trolleys that stick together after a collision.
- Determine an unknown velocity after a collision by equating total momentum before and after, using signs for direction.
Conservation of momentum
Students should be able to use the concept of momentum as a model to: describe and explain examples of momentum in an event, such as a collision (physics only) complete calculations involving an event, such as the collision of two objects.
- Calculate the velocity of an object after a collision using conservation of momentum in a closed system.
- Describe what happens to the momentum of each object in a collision, and to the total.
- Interpret a negative answer for a velocity as motion in the opposite direction to the one chosen as positive.
Conservation of momentum
This is called conservation of momentum.
- State the principle of conservation of momentum and the condition under which it applies.
- Calculate the recoil velocity of a rifle from the mass and velocity of the bullet it fires.
- Explain why the two parts of an object that explodes from rest must move in opposite directions.
Contact and non-contact forces
Examples of contact forces include friction, air resistance, tension and normal contact force.
- Name three contact forces other than friction and air resistance.
- Identify all the contact forces acting on an object resting on the bottom of a pool.
- Describe the direction in which the normal contact force and friction each act on a sliding object.
Contact and non-contact forces
A force is a push or pull that acts on an object due to the interaction with another object. All forces between objects are either: contact forces – the objects are physically touching non-contact forces – the objects are physically separated.
- Name the second object responsible for a given force, writing it in the form 'the force of A on B'.
- Sort a list of named forces into contact and non-contact, giving the test used.
- Identify all the forces acting on an object in a described situation and classify each one.
Contact and non-contact forces
Students should be able to describe the interaction between pairs of objects which produce a force on each object. The forces to be represented as vectors.
- Decide whether two named forces form an interaction pair, applying the tests that they act on different objects and are of the same type.
- Draw the two forces of an interaction pair as labelled vectors on the correct objects.
- Explain why the two forces of an interaction pair do not cancel each other out.
Contact and non-contact forces
Force is a vector quantity.
- Justify the classification of force as a vector rather than a scalar.
- Combine two forces acting along the same line, stating the direction of the result.
- Draw two forces to scale on a diagram so that their relative sizes are clear.
Contact and non-contact forces
Examples of non-contact forces are gravitational force, electrostatic force and magnetic force.
- Name the three non-contact forces and give a situation in which each acts.
- Predict whether two charged objects or two magnetic poles will attract or repel, and justify it.
- State how the size of a non-contact force changes as the separation of the objects increases.
Current, resistance and potential difference
The greater the resistance of the component the smaller the current for a given potential difference (pd) across the component.
- Explain why a larger resistance gives a smaller current when the potential difference is fixed.
- Predict how closing a switch that adds a parallel branch changes the total resistance and the current.
- Link a change in current at constant potential difference to a change in power output.
- Compare the currents in two wires of different resistance connected to the same supply.
Current, resistance and potential difference
Current, potential difference or resistance can be calculated using the equation: potential di f f erence = current × resistance V = I R potential difference, V, in volts, V current, I, in amperes, A (amp is acceptable for ampere) resistance, R, in ohms, Ω Required practical activity 3: Use circuit diagrams to set up and check appropriate circuits to investigate the factors affecting the resistance of electrical circuits. This should include: the length of a wire at constant temperature combinations of resistors in series and parallel.
- Find the resistance of a component that passes 0.25 A when 6.0 V is across it, and give the unit.
- Describe a method for finding how the resistance of a wire depends on its length.
- Explain why the wire must be kept at a constant temperature during the investigation.
- Predict the total resistance of two resistors connected first in series and then in parallel.
Current, resistance and potential difference
The current (I) through a component depends on both the resistance (R) of the component and the potential difference (V) across the component.
- Deduce the current through a 12 Ω component connected across a 6 V supply, then state the effect of doubling its resistance.
- Give two practical ways of varying the potential difference across a component in a test circuit.
- Calculate the current through a component from its resistance and the pd across it.
- Predict the effect on current of changing the supply or the resistance in a named circuit.
Current, resistance and potential difference
Questions will be set using the term potential difference. Students will gain credit for the correct use of either potential difference or voltage.
- Use potential difference and voltage interchangeably while keeping across and through correct.
- Rewrite a loosely worded circuit statement so that each quantity is attached to the right component.
- Apply an earlier calculated value correctly in a later part of a structured question.
- Identify the ambiguity in an answer that relies on the word it and correct it.
Density of materials
Required practical activity 5: use appropriate apparatus to make and record the measurements needed to determine the densities of regular and irregular solid objects and liquids. Volume shoul be determined from the dimensions of regularly shaped objects, and by a displacement technique for irregularly shaped objects. Dimensions to be measured using appropriate apparatus such as a ruler, micrometer or Vernier callipers.
- Describe, in a logical sequence, a method for finding the density of a regularly shaped solid.
- Describe how to find the volume of an irregular object by displacement and say why the two volumes are equal.
- Calculate a density from measured mass and volume data and give the answer in a correct unit.
Density of materials
Students should be able to recognise/draw simple diagrams to model the difference between solids, liquids and gases.
- Draw labelled particle diagrams for a solid, a liquid and a gas with the correct spacing and arrangement in each.
- Identify the state of matter shown by an unlabelled particle diagram and justify the choice.
- Explain why the particles are drawn the same size in all three diagrams.
Density of materials
Students should be able to explain the differences in density between the different states of matter in terms of the arrangement of atoms or molecules.
- Explain why a gas has a much lower density than the same substance as a solid, using particle spacing.
- Calculate a density from a mass in kilograms and a volume in cubic metres and give the correct unit.
- Compare the densities of the solid and liquid forms of one substance and account for the small difference.
Different half-lives of radioactive isotopes
Radioactive isotopes have a very wide range of half-life values.
- Compare the activities of two isotopes present in equal numbers, using their half-lives.
- Convert half-lives given in different units so that two isotopes can be ranked.
- Match decay curves to isotopes by relating initial steepness to half-life.
Different half-lives of radioactive isotopes
Students should be able to explain why the hazards associated with radioactive material differ according to the half-life involved.
- Explain why a short half-life source and a long half-life source are hazardous in different ways.
- Suggest a suitable precaution for storing long-lived radioactive waste and justify it using half-life.
- Choose between two isotopes for a medical tracer and defend the choice in terms of dose received.
Direct and alternating potential difference
Mains electricity is an ac supply. In the United Kingdom the domestic electricity supply has a frequency of 50 Hz and is about 230 V.
- State from memory the frequency and potential difference of the UK domestic mains supply.
- Calculate the time for one mains cycle and state how many times each second the current reverses.
- Recognise a mains supply on an oscilloscope trace from its repeated crossings of the zero line.
Direct and alternating potential difference
Students should be able to explain the difference between direct and alternating potential difference.
- Describe the difference between dc and ac in terms of whether the direction of the potential difference reverses.
- Sketch and label oscilloscope traces for a cell and for the mains, marking the zero line on each.
- Classify supplies such as a battery, a dynamo and a wall socket as dc or ac and justify each choice.
Distance and displacement
Distance is how far an object moves. Distance does not involve direction. Distance is a scalar quantity.
- Classify given quantities as scalar or vector and justify each choice.
- Calculate the total distance travelled on a route made up of several legs.
- Explain why the distance around a closed loop is not zero.
Distance and displacement
Displacement is a vector quantity.
- Represent a displacement as a scaled arrow with a stated direction.
- Add two displacements along a line using a sign convention.
- Explain the difference in the way scalars and vectors are combined.
Distance and displacement
Displacement includes both the distance an object moves, measured in a straight line from the start point to the finish point and the direction of that straight line.
- Determine a displacement from a scale drawing, giving both magnitude and direction.
- Compare the distance and the displacement for a journey that changes direction.
- Explain why a closed-loop journey has zero displacement.
Distance and displacement
Students should be able to express a displacement in terms of both the magnitude and direction.
- Judge whether a quoted answer is a complete displacement and supply the missing direction where one is needed.
- Measure a displacement from a scale diagram using a ruler and a protractor.
- Convert a direction expressed as a compass point into a three-figure bearing.
Efficiency
Efficiency may also be calculated using the equation:
- Select the useful power output and total power input from given data.
- Apply efficiency = useful power output ÷ total power input to obtain a decimal or percentage.
- Interpret an efficiency value and identify the wasted power as the difference between input and useful output.
Efficiency
Students may be required to calculate or use efficiency values as a decimal or as a percentage.
- Convert confidently between decimal and percentage forms of efficiency.
- Use a given efficiency to calculate useful output, total input or wasted transfer.
- Judge whether a calculated efficiency is physically reasonable and present it in the required form.
Efficiency
The energy efficiency for any energy transfer can be calculated using the equation:
- Identify the total input energy transfer and the useful output energy transfer in a described process.
- Apply the efficiency equation to calculate efficiency as a decimal or percentage.
- Interpret an efficiency value to describe how much energy is transferred usefully and how much is wasted.
Efficiency
efficiency = useful output energy transfer / total input energy transfer
- Recall and apply the equation linking efficiency, useful output energy transfer and total input energy transfer.
- Calculate efficiency from given energy values and express it as a decimal or percentage.
- Use the equation to find a missing useful output or total input energy transfer when efficiency is known.
Efficiency
efficiency = useful power output / total power input
- Recall and apply the equation efficiency = useful power output ÷ total power input.
- Calculate efficiency from power data and express it as a decimal or percentage.
- Explain, using conservation of energy, why efficiency is always less than or equal to 1.
Efficiency
Students should be able to recall and apply both equations.
- Recall both efficiency equations accurately from memory.
- Apply either equation to numerical data involving energy transfers or power transfers.
- Convert fluently between decimal and percentage forms of efficiency and interpret the result in context.
Efficiency
(HT only) Students should be able to describe ways to increase the efficiency of an intended energy transfer.
- Identify the useful and wasted energy transfers in a given device or system.
- Describe at least two practical ways to reduce unwanted energy transfers and increase efficiency.
- Explain how a reduction in wasted energy affects the efficiency of an intended energy transfer.
Electric fields
The force gets stronger as the distance between the objects decreases.
- Explain why a spark jumps only once an earthed conductor has been brought close to a charged dome, referring to the potential difference across the gap and the breakdown of the air.
- Explain the rise in force as the separation falls, using the strength of the field in which the second object sits.
- Explain why both objects feel forces of equal size even when only one of them moves.
Electric fields
Students should be able to: draw the electric field pattern for an isolated charged sphere explain the concept of an electric field explain how the concept of an electric field helps to explain the non-contact force between charged objects as well as other electrostatic phenomena such as sparking.
- Draw a labelled field pattern for an isolated negatively charged sphere with correct spacing and arrows.
- Explain how the field model accounts for the force between two charged objects that are not touching.
- Explain sparking in terms of a strong field making the air between two objects conduct.
Electric fields
The further away from the charged object, the weaker the field.
- Rank marked points at different distances from a charged sphere by the field strength at each, and use the ranking to say where a small charged object would feel the largest force.
- Justify the fall in field strength with distance using the spreading of radial field lines.
- Sketch a radial field around a charged sphere with spacing that correctly shows the field weakening.
Electric fields
A charged object creates an electric field around itself.
- State the definition of an electric field in the form the mark scheme accepts.
- Draw the field pattern around an isolated negatively charged sphere with correctly directed arrows.
- Explain why the field exists even when no second charge is present.
Electric fields
The electric field is strongest close to the charged object.
- Explain how the spacing of field lines on a diagram shows where the field is strongest.
- Compare the force on an identical charge placed at two different distances from a charged sphere.
- Predict where breakdown of the air will begin around a charged dome and justify the choice.
Electric fields
A second charged object placed in the field experiences a force.
- Predict the direction of the force on a positive and on a negative charge placed at a marked point in a field.
- State the two factors that determine the size of the force on a charge placed in an electric field.
- Explain how the field model accounts for a force acting across a gap between two objects.
Electric motors (HT only)
This is the basis of an electric motor.
- Name the parts of a direct current motor and state the job each one does.
- Explain why a motor built with a slip ring instead of a split ring would come to rest after half a turn.
- Predict the effect on a motor of reversing the current, swapping the magnetic poles, or doing both at once.
- Suggest three changes that would make a given motor turn faster and justify each one.
Electric motors (HT only)
A coil of wire carrying a current in a magnetic field tends to rotate.
- Predict the direction of the force on each side of a current-carrying coil using Fleming's left hand rule.
- Explain why two equal forces acting in opposite directions either side of an axle produce rotation rather than movement in a straight line.
- Describe how the turning effect changes as the coil rotates, and identify the position where it falls to zero.
- Identify the orientation of a conductor in a magnetic field that gives the largest force.
Electric motors (HT only)
Students should be able to explain how the force on a conductor in a magnetic field causes the rotation of the coil in an electric motor.
- Construct a step by step explanation of a motor running from current, to force, to turning effect, to commutator action.
- Annotate a diagram of a motor with the directions of the field, the current and the force on each side of the coil.
- Explain why the direction of rotation stays the same even though each side of the coil changes sides twice per turn.
Electrical charge and current
For electrical charge to flow through a closed circuit the circuit must include a source of potential difference.
- State the two conditions needed for charge to flow round a circuit.
- Explain why opening a switch stops the current everywhere in a single loop.
- Predict the effect on the current of adding an extra cell in series with the supply.
- Explain why closing a switch that adds a parallel branch increases the current from the battery.
Electrical charge and current
Electric current is a flow of electrical charge. The size of the electric current is the rate of flow of electrical charge. Charge flow, current and time are linked by the equation: charge f low = current × time Q = I t charge flow, Q, in coulombs, C current, I, in amperes, A (amp is acceptable for ampere) time, t, in seconds, s A current has the same value at any point in a single closed loop.
- Explain what a current of 2 A means in terms of the coulombs passing a point each second.
- Calculate the charge that passes a point from a given current and time in seconds.
- Rearrange Q = I t to find the current or the time from the other two quantities.
- Explain why an ammeter reads the same value wherever it is placed in a single closed loop.
Electromagnetism
Adding an iron core increases the strength of the magnetic field of a solenoid.
- Predict how the strength of an electromagnet's field changes when its metal core is removed and the current is kept the same.
- Justify the choice of iron rather than steel for the core of an electromagnet.
- Explain in terms of induced magnetism why the core strengthens the field.
Electromagnetism
When a current flows through a conducting wire a magnetic field is produced around the wire.
- Describe two ways of demonstrating the field around a current carrying wire, giving the observation in each.
- Draw the field pattern around a straight wire with the correct direction marked.
- Predict the effect on the field of reversing the current in the wire.
Electromagnetism
The magnetic field around a solenoid has a similar shape to that of a bar magnet.
- Draw the complete field pattern of a solenoid, both inside and outside the coil.
- Compare the external field of a solenoid with that of a bar magnet.
- Explain how the north and south ends of a solenoid can be swapped.
Electromagnetism
(Physics only) Students should be able to interpret diagrams of electromagnetic devices in order to explain how they work.
- Explain, step by step from a diagram, how a relay uses one circuit to switch another.
- Identify the electromagnet, the armature and the contacts on a device diagram.
- Predict the effect of increasing the current or moving the armature further from the electromagnet.
Electromagnetism
Students should be able to: describe how the magnetic effect of a current can be demonstrated draw the magnetic field pattern for a straight wire carrying a current and for a solenoid (showing the direction of the field) explain how a solenoid arrangement can increase the magnetic effect of the current.
- Describe a demonstration of the magnetic effect of a current, including what is observed.
- Draw and direct the field patterns of a straight wire and of a solenoid.
- Explain how a solenoid arrangement increases the magnetic effect of a given current.
Electromagnetism
The strength of the magnetic field depends on the current through the wire and the distance from the wire.
- Compare the field strength at two points at different distances from the same current carrying wire and justify the comparison.
- Choose, from a list including direction and temperature, the change that strengthens the field.
- Describe how the field strength varies with distance from a current carrying wire.
Electromagnetism
Shaping a wire to form a solenoid increases the strength of the magnetic field created by a current through the wire.
- Explain why coiling a wire into a solenoid strengthens the magnetic field it produces.
- Give two changes that increase the strength of the field around a current carrying wire.
- Predict the effect on the field of adding more turns at the same current.
Electromagnetism
The magnetic field inside a solenoid is strong and uniform.
- Identify on a solenoid field diagram the region where the lines are parallel and equally spaced, and say what that shows about the field.
- Draw the field inside and outside a solenoid with consistent arrow directions.
- Compare the field inside a solenoid with the field around a bar magnet.
Electromagnetism
An electromagnet is a solenoid with an iron core.
- Define an electromagnet as a solenoid with an iron core.
- State three ways of increasing the strength of an electromagnet.
- Explain one advantage of an electromagnet over a permanent magnet.
Emission and absorption of infrared radiation
A perfect black body is an object that absorbs all of the radiation incident on it.
- Define a perfect black body in terms of absorbed, reflected and transmitted radiation.
- Explain why a star is modelled as a black body even though it is bright.
- Identify which of a set of surfaces is the closest approximation to a black body and justify the choice.
Emission and absorption of infrared radiation
A black body does not reflect or transmit any radiation.
- Deduce what fraction of the radiation falling on a perfect black body is absorbed, given that none is reflected and none is transmitted.
- Reject the claim that black bodies are good reflectors and justify the rejection.
- Explain why a matt black surface is a better model of a black body than a shiny black one.
Emission and absorption of infrared radiation
All bodies (objects), no matter what temperature, emit and absorb infrared radiation.
- State the condition under which an object emits infrared radiation.
- Conclude from a table of temperature rises which surface is the best absorber, comparing like with like.
- Explain why an object can be absorbing and emitting infrared radiation at the same time.
Emission and absorption of infrared radiation
Since a good absorber is also a good emitter, a perfect black body would be the best possible emitter.
- Use the cooling results for a matt black flask and a silvered flask to show that the better absorber is also the better emitter.
- Justify the statement that a perfect black body is the best possible emitter.
- Predict which of two flasks cools faster and support the prediction with the absorber and emitter rule.
Emission and absorption of infrared radiation
The hotter the body, the more infrared radiation it radiates in a given time.
- Identify from a cooling curve when a body radiates at the greatest rate and justify the choice.
- Explain why the rate of infrared emission falls as an object cools towards room temperature.
- Distinguish the rate of emission from the total energy emitted in a stated interval.
Energy changes in systems
The amount of energy stored in or released from a system as its temperature changes can be calculated using the equation:
- Calculate the energy needed to raise a named mass of water through a stated temperature rise.
- Rearrange ΔE = m c Δθ to find the specific heat capacity from experimental readings.
- Explain why a material with a high specific heat capacity is chosen for a storage heater or a coolant.
- Predict which of two substances reaches the higher temperature when both receive the same energy.
Energy changes in systems
change in thermal energy = mass × speci f ic heat capacity × temperature change ∆E = m c ∆ θ change in thermal energy, ∆E, in joules, J mass, m, in kilograms, kg specific heat capacity, c, in joules per kilogram per degree Celsius, J/kg °C temperature change, ∆θ, in degrees Celsius, °C The specific heat capacity of a substance is the amount of energy required to raise the temperature of one kilogram of the substance by one degree Celsius.
- State the unit of specific heat capacity and explain what a value of 4200 J/kg °C tells you about water.
- Describe a method that uses a joulemeter, balance and thermometer to determine the specific heat capacity of water.
- Calculate a value of c from readings of energy supplied, mass and temperature rise.
- Explain why energy transferred to the container and the surroundings makes the experimental value too high.
Energy stores and systems
A system is an object or group of objects.
- Name the objects that make up the system in a given scenario, such as a bumper car together with the barrier it strikes.
- Distinguish an energy store, such as the kinetic store, from a pathway such as heating or electrical working.
- Explain why the total energy inside a closed system stays constant even though the individual stores change.
Energy stores and systems
Students should be able to describe all the changes involved in the way energy is stored when a system changes, for common situations. For example: an object projected upwards a moving object hitting an obstacle an object accelerated by a constant force a vehicle slowing down bringing water to a boil in an electric kettle.
- Describe the store-to-store transfer for a ball thrown upwards, including where energy goes through air resistance.
- Explain why the brakes of a vehicle get hot when it slows, in terms of work done against friction.
- Trace the transfers in an electric kettle from the mains supply to the thermal store of the water.
- Identify the pathway responsible in each of the five common situations, distinguishing working from heating.
Energy stores and systems
Throughout this section on Energy students should be able to calculate the changes in energy involved when a system is changed by: heating work done by forces work done when a current flows use calculations to show on a common scale how the overall energy in a system is redistributed when the system is changed.
- Calculate the energy transferred by heating, by a force and by a current using the appropriate equation for each.
- Convert masses, times and energies into consistent units before substituting them into an equation.
- Construct a scale diagram showing input energy split into useful output and dissipated energy for a given device.
- Verify an energy balance by checking that the outputs on a diagram add back to the input.
Energy stores and systems
There are changes in the way energy is stored when a system changes.
- Identify the starting and finishing stores for a change such as pumping water uphill or heating it in a tank.
- Calculate the useful energy recovered when a percentage wasted figure is given alongside the energy stored.
- Compare two methods of storing energy using the size of the energy stored, the percentage wasted and where each can be installed.
Energy transfers in a system
Students should be able to describe with examples where there are energy transfers in a closed system, that there is no net change to the total energy.
- Define a closed system as one where no energy or matter can enter or leave.
- Identify whether a given situation can be treated as a closed system.
- Explain, using examples, that energy transfers within a closed system result in no net change to the total energy.
Energy transfers in a system
The higher the thermal conductivity of a material the higher the rate of energy transfer by conduction across the material.
- Explain how energy passes through a solid by conduction in terms of particles and free electrons.
- Deduce which of two materials has the higher thermal conductivity from times for the same temperature drop.
- Justify the choice of a low conductivity material for a saucepan handle or a loft.
- Rank three materials by the rate at which energy passes through them when their thermal conductivities are given.
Energy transfers in a system
Students should be able to describe, with examples, how in all system changes energy is dissipated, so that it is stored in less useful ways.
- Describe where energy is dissipated in everyday devices like a lamp, a kettle, or a motor.
- Explain that in all system changes, some energy is stored in less useful ways.
- Explain why dissipated energy cannot be collected and used again.
Energy transfers in a system
Energy can be transferred usefully, stored or dissipated, but cannot be created or destroyed.
- State the principle of conservation of energy and apply it to a turbine, a motor or a vehicle.
- Explain how lubricating moving parts raises the proportion of energy transferred usefully.
- Identify the useful and the dissipated transfers in a named device and say where the dissipated energy ends up.
- Justify why no real device can transfer all of its input energy usefully.
Energy transfers in a system
This energy is often described as being ‘wasted’.
- Classify each transfer in a named device as useful or wasted and justify the choice.
- Explain why calling energy wasted does not break conservation of energy.
- Identify the store that receives wasted energy in a motor, a lamp and a braking car.
- Describe how reducing a wasted transfer changes the efficiency of a device.
Energy transfers in a system
Students should be able to explain ways of reducing unwanted energy transfers, for example through lubrication and the use of thermal insulation.
- Explain how lubricating moving parts reduces the energy dissipated by a mechanical machine.
- Describe how thermal insulation lowers the rate of energy transfer from a hot object to its surroundings.
- Evaluate different methods of reducing unwanted energy transfers in a given context to improve efficiency.
Energy transfers in a system
Students should be able to describe how the rate of cooling of a building is affected by the thickness and thermal conductivity of its walls.
- Predict how doubling the thickness of a wall changes the rate at which a building cools.
- Explain why a cavity filled with foam cools more slowly than one filled with air movement.
- Draw two conclusions from cooling curves for water wrapped in different insulating materials.
- Recommend an improvement to a building and justify it using thickness and conductivity.
Energy transfers in a system
Required practical activity 2 (physics only): investigate the effectiveness of different materials as thermal insulators and the factors that may affect the thermal insulation properties of a material.
- Identify the independent, dependent and control variables in an insulation investigation.
- Describe a method for comparing insulating materials that would give valid, repeatable results.
- Draw two supported conclusions from a graph of temperature against time for two materials.
- Explain why a lid and a fixed volume of water are needed for a fair comparison.
Energy transfers in everyday appliances
Everyday electrical appliances are designed to bring about energy transfers.
- Name the starting store, the pathway and the useful end store for a named appliance such as a kettle or a drill.
- Identify the wasted energy transfer in a given appliance and say where that energy ends up.
- Explain one design change that increases the useful share of the energy an appliance transfers.
Energy transfers in everyday appliances
The amount of energy an appliance transfers depends on how long the appliance is switched on for and the power of the appliance.
- Calculate the energy transferred by an appliance from its power rating and its running time in seconds.
- Compare the total energy transferred by two appliances of different power used for different times.
- Convert a power in kilowatts and a time in minutes into the units required by E = P t.
Energy transfers in everyday appliances
Students should be able to describe how different domestic appliances transfer energy from batteries or ac mains to the kinetic energy of electric motors or the energy of heating devices.
- Describe the energy transfer in a named motor appliance from the supply to the kinetic store.
- Explain how a heating element raises the temperature of its surroundings, in terms of resistance and the thermal store.
- Identify both transfers taking place in an appliance that contains a motor and a heater.
Energy transfers in everyday appliances
Students should be able to describe, with examples, the relationship between the power ratings for domestic electrical appliances and the changes in stored energy when they are in use.
- State what the power rating on an appliance label says about the energy it transfers each second.
- Compare two appliances by calculating the energy each transfers over its own realistic running time.
- Name the store that changes when a named appliance is used and say what causes that change.
Energy transfers in everyday appliances
Work is done when charge flows in a circuit.
- Calculate the energy transferred when a stated charge passes through a stated potential difference.
- Combine Q = I t with E = Q V to find the energy transferred from a current and a time.
- Explain what a potential difference of 1 V means in terms of joules and coulombs.
Energy transfers in everyday appliances
The amount of energy transferred by electrical work can be calculated using the equation: energy trans f erred = power × time E = P t energy trans f erred = charge f low × potential di f f erence E = Q V energy transferred, E, in joules, J power, P, in watts, W time, t, in seconds, s charge flow, Q, in coulombs, C potential difference, V, in volts, V Students should be able to explain how the power of a circuit device is related to: the potential difference across it and the current through it the energy transferred over a given time.
- Calculate the energy transferred by an appliance using E = P t with the time converted to seconds.
- Calculate the same energy by the charge route, finding Q = I t and then using E = Q V.
- Explain how the power of a circuit device depends on the potential difference across it and the current through it.
Factors affecting braking distance 1
The braking distance of a vehicle can be affected by adverse road and weather conditions and poor condition of the vehicle.
- Explain why a wet road increases the braking distance, starting from the friction at the tyres.
- Link a reduced braking force to a longer braking distance using work done = force × distance.
- Give one road condition and one vehicle condition that lengthen the braking distance, and say why each does.
Factors affecting braking distance 1
Adverse road conditions include wet or icy conditions. Poor condition of the vehicle is limited to the vehicle's brakes or tyres.
- Select, from a list of options, the two changes that would increase a car's stopping distance.
- Explain why worn tyres lengthen the braking distance on a wet road but not on a dry one.
- State which of the specified factors act on thinking distance and which act on braking distance.
Factors affecting braking distance 1
Students should be able to: explain the factors which affect the distance required for road transport vehicles to come to rest in emergencies, and the implications for safety estimate how the distance required for road vehicles to stop in an emergency varies over a range of typical speeds.
- Explain, for two named factors, how each changes the distance a vehicle needs to stop in an emergency.
- Estimate stopping distances at 10 m/s, 20 m/s and 30 m/s and use them to justify a lower speed limit near a school.
- Justify leaving a larger gap in wet conditions using the effect of reduced friction on braking distance.
Factors affecting braking distance 2
When a force is applied to the brakes of a vehicle, work done by the friction force between the brakes and the wheel reduces the kinetic energy of the vehicle and the temperature of the brakes increases.
- Explain why the temperature of the brakes rises during a stop, naming the energy stores involved.
- Calculate the work done by the brakes from the braking force and the braking distance.
- Determine the braking force needed to stop a vehicle of stated mass and speed in a given distance.
Factors affecting braking distance 2
The greater the braking force the greater the deceleration of the vehicle. Large decelerations may lead to brakes overheating and/or loss of control.
- Calculate the deceleration of a vehicle from the braking force acting on it and its mass.
- Explain why a large deceleration can cause the brakes to overheat.
- Describe how locked wheels lead to a skid and the loss of steering control.
Factors affecting braking distance 2
(HT only) estimate the forces involved in the deceleration of road vehicles in typical situations on a public road.
- Select realistic values for mass, speed and stopping time for a road vehicle.
- Calculate deceleration and resultant force using a = Δv ÷ t and F = m × a.
- Evaluate whether an estimated force is reasonable for a typical public-road situation.
Factors affecting braking distance 2
The greater the speed of a vehicle the greater the braking force needed to stop the vehicle in a certain distance.
- Calculate the braking force needed to stop a vehicle of given mass and speed within a stated distance.
- Show that doubling the speed quadruples the braking force needed over the same distance.
- Explain why a heavily laden vehicle needs a larger braking force than an empty one at the same speed.
Factors affecting braking distance 2
Students should be able to explain the dangers caused by large decelerations.
- Explain why a large deceleration produces a large resultant force on a vehicle and its occupants.
- Describe how safety features reduce the force on passengers during a collision.
- Relate overheating of brakes to large decelerations and increased stopping distance.
Fleming's left-hand rule (HT only)
Students should be able to recall the factors that affect the size of the force on the conductor.
- List the three quantities that determine the size of the force on a current carrying conductor.
- Suggest a practical change to an apparatus that increases the force, and explain why it works.
- Explain why reversing the current changes the direction of the force but not its size.
Fleming's left-hand rule (HT only)
This is called the motor effect.
- Name the effect and state the conditions needed to observe it.
- Describe a demonstration of the motor effect and state what is seen.
- Predict the change in direction of the force when the current, the field, or both are reversed.
Fleming's left-hand rule (HT only)
For a conductor at right angles to a magnetic field and carrying a current: f orce = magnetic f lux density × current × length F = B I l force, F, in newtons, N magnetic flux density, B, in tesla, T current, I, in amperes, A (amp is acceptable for ampere) length, l, in metres, m
- Calculate the force on a current carrying conductor using F = B I l with all quantities in SI units.
- Rearrange F = B I l to find the magnetic flux density or the current.
- State an assumption that must hold for the equation to be applied to a given situation.
Fleming's left-hand rule (HT only)
When a conductor carrying a current is placed in a magnetic field the magnet producing the field and the conductor exert a force on each other.
- Explain why a current carrying wire in a magnetic field experiences a force.
- State the effect on the magnet producing the field and justify it.
- Predict the force on a conductor placed parallel to the magnetic field.
Fleming's left-hand rule (HT only)
Students should be able to show that Fleming's left-hand rule represents the relative orientation of the force, the current in the conductor and the magnetic field.
- Use Fleming's left hand rule to find the direction of the force from a given current and field.
- Determine the direction of the current when the force and the field are given.
- Explain which hand is used and what each finger represents.
Forces and elasticity
f orce = spring constant × extension F = k e force, F, in newtons, N spring constant, k, in newtons per metre, N/m extension, e, in metres, m This relationship also applies to the compression of an elastic object, where ‘e’ would be the compression of the object.
- Calculate the extension of a spring from a given force and spring constant.
- Rearrange the spring equation to find a spring constant from a measured force and extension.
- Apply the same relationship to a compressed spring by treating e as the compression.
Forces and elasticity
A force that stretches (or compresses) a spring does work and elastic potential energy is stored in the spring.
- Explain how work done by a stretching or compressing force fills the elastic potential store.
- Predict the change in stored energy when the extension or compression of a spring is doubled.
- Describe the energy transfers when a stretched or compressed spring is released to launch an object.
Forces and elasticity
Students should be able to calculate relevant values of stored energy and energy transfers.
- Rearrange the elastic potential energy equation to find a spring constant from stored energy and extension.
- Calculate the launch speed of an object from the elastic energy stored in a spring.
- Convert kilojoules into joules and lengths into metres before substituting in an energy calculation.
Forces and elasticity
Provided the spring is not inelastically deformed, the work done on the spring and the elastic potential energy stored are equal.
- Calculate the elastic potential energy stored as the area under a force-extension graph.
- State the condition under which the work done on a spring equals the energy it stores.
- Explain why less energy is recovered from a spring that has been inelastically deformed.
Forces and elasticity
Required practical activity 6: investigate the relationship between force and extension for a spring.
- Describe a method to measure the extension of a spring for a series of known forces.
- Identify the limit of proportionality from the plotted force-extension graph.
- Explain how holding the rule vertically and reading at eye level reduce measurement error.
Forces and elasticity
The extension of an elastic object, such as a spring, is directly proportional to the force applied, provided that the limit of proportionality is not exceeded.
- Calculate the extension of a spring from its unstretched and stretched lengths.
- Identify the limit of proportionality on a force-extension graph.
- Distinguish between the limit of proportionality and the elastic limit.
Forces and elasticity
Students should be able to: give examples of the forces involved in stretching, bending or compressing an object explain why, to change the shape of an object (by stretching, bending or compressing), more than one force has to be applied – this is limited to stationary objects only describe the difference between elastic deformation and inelastic deformation caused by stretching forces.
- Name the two forces acting for a stretched spring, a bent ruler and a compressed spring.
- Explain why one force alone cannot change the shape of a stationary object.
- Distinguish elastic from inelastic deformation by what happens when the force is removed.
Gravity
Weight is measured using a calibrated spring-balance (a newtonmeter).
- Name the instrument used to measure weight and state the unit it reads.
- Explain two properties of a spring that make it suitable for a newtonmeter.
- Describe how to take an accurate reading from a spring-balance.
Gravity
The weight of an object and the mass of an object are directly proportional.
- Interpret the statement W ∝ m in words and describe the graph it predicts.
- Determine a gravitational field strength from the gradient of a weight against mass graph.
- Explain why a straight line not through the origin does not show direct proportion.
Gravity
The weight of an object can be calculated using the equation: weight = mass × gravitational field strength W = m g weight, W, in newtons, N mass, m, in kilograms, kg gravitational field strength, g, in newtons per kilogram, N/kg (In any calculation the value of the gravitational field strength (g) will be given.) The weight of an object may be considered to act at a single point referred to as the object’s ‘centre of mass’.
- Calculate the weight of an object from its mass and a supplied value of gravitational field strength.
- Convert a mass given in grams into kilograms before substituting into W = m g.
- Define centre of mass and mark its position on a diagram of an object.
Gravity
The weight of an object depends on the gravitational field strength at the point where the object is.
- Explain why an object's weight changes between the Earth and the Moon while its mass does not.
- Calculate the weight of a given mass on two different bodies using the field strengths supplied.
- State how gravitational field strength varies with distance from a planet.
Gravity
Weight is the force acting on an object due to gravity. The force of gravity close to the Earth is due to the gravitational field around the Earth.
- Define a gravitational field and state where an object's weight comes from.
- Draw the direction of the weight of an object shown in orbit around the Earth.
- Explain why the weight of a satellite decreases as it moves further from the Earth while its mass does not.
Half-lives and the random nature of radioactive decay
Students should be able to determine the half-life of a radioactive isotope from given information.
- Determine a half-life from a decay curve by halving the corrected count rate and reading off the interval.
- Calculate a half-life from a start value, an end value and a total time by counting the halvings.
- Decide when a set of readings needs a background correction before a half-life can be found.
Half-lives and the random nature of radioactive decay
(HT only) Students should be able to calculate the net decline, expressed as a ratio, in a radioactive emission after a given number of half-lives.
- Calculate the number of half-lives that have passed from the starting and final values of an emission.
- Express a net decline as a ratio of the form 1:2ⁿ for a stated number of half-lives.
- Work out the elapsed time from a number of half-lives and a quoted half-life, giving a unit.
Half-lives and the random nature of radioactive decay
The half-life of a radioactive isotope is the time it takes for the number of nuclei of the isotope in a sample to halve, or the time it takes for the count rate (or activity) from a sample containing the isotope to fall to half its initial level.
- Give both accepted definitions of half-life, one in terms of undecayed nuclei and one in terms of count rate.
- Read a half-life off a decay curve by halving the corrected count rate and finding the matching time interval.
- Predict which of two isotopes in one sample has the greater activity when their half-lives are given in different units.
Half-lives and the random nature of radioactive decay
Radioactive decay is random.
- State the two things that cannot be predicted about a decaying sample: which nucleus goes next, and when a given nucleus goes.
- Explain why a count-rate graph is a smooth curve even though every individual decay is unpredictable.
- Justify the dice throwing model of decay by matching the fixed one in six chance to the constant chance of decay per nucleus.
Half-lives and the random nature of radioactive decay
Students should be able to explain the concept of half-life and how it is related to the random nature of radioactive decay.
- Explain why a fixed chance of decay per nucleus produces a constant half-life rather than a steady decline.
- Identify the shortest half-life from a graph of several isotopes and justify the choice from the gradient or the percentage remaining.
- Account for the flattening of a decay curve using the falling number of undecayed nuclei.
Increasing the pressure of a gas (physics only) (HT only)
Doing work on a gas increases the internal energy of the gas and can cause an increase in the temperature of the gas.
- Define internal energy as the total kinetic and potential energy of the particles of a system.
- Explain the chain of reasoning from work done on a gas to a rise in its temperature.
- Predict whether a fast or a slow compression of the same gas produces the larger temperature rise, and justify the prediction.
Increasing the pressure of a gas (physics only) (HT only)
Students should be able to explain how, in a given situation eg a bicycle pump, doing work on an enclosed gas leads to an increase in the temperature of the gas.
- Explain why a bicycle pump barrel becomes warm when it is used, in terms of work done on the enclosed air.
- Apply the same explanation to an unfamiliar situation such as a fire piston or a diesel engine cylinder.
- Distinguish the contribution of work done on the gas from the contribution of friction between the piston and the barrel.
Increasing the pressure of a gas (physics only) (HT only)
Work is the transfer of energy by a force.
- State the equation linking work done, force and distance, and give the unit of each quantity.
- Calculate the work done when a stated force moves through a stated distance.
- Explain why the temperature of a vehicle's brakes rises during braking, using the idea of work done against friction.
Induced potential (HT only)
If an electrical conductor moves relative to a magnetic field or if there is a change in the magnetic field around a conductor, a potential difference is induced across the ends of the conductor.
- Describe two different arrangements that induce a potential difference in a conductor.
- Explain why a wire moved along the field lines induces nothing, using the idea of cutting field lines.
- Predict the reading on a voltmeter connected to a wire held stationary in a steady magnetic field.
Induced potential (HT only)
This is called the generator effect.
- Name the generator effect and state the two inputs that can produce it.
- Distinguish the generator effect from the motor effect by what is supplied and what is produced.
- Give one everyday device that relies on each of the two effects.
Induced potential (HT only)
An induced current generates a magnetic field that opposes the original change, either the movement of the conductor or the change in magnetic field.
- Explain why the magnetic field of an induced current must oppose the change that caused it.
- Predict the change in the effort needed to turn a generator when its load is connected or disconnected.
- Relate the work done against the opposing force to the electrical energy the generator delivers.
Induced potential (HT only)
Students should be able to recall the factors that affect the size of the induced potential difference/induced current.
- List three changes that increase the size of an induced potential difference.
- Explain each of those factors in terms of the rate at which field lines are cut.
- Design an experiment with a magnet and a coil that tests one factor while controlling the others.
Induced potential (HT only)
If the conductor is part of a complete circuit, a current is induced in the conductor.
- Distinguish between an induced potential difference and an induced current, stating the condition needed for each.
- Predict the ammeter and voltmeter readings for a conductor moved in a field with the circuit first open and then closed.
- Describe a circuit that would show that an induced current exists.
Induced potential (HT only)
Students should be able to recall the factors that affect the direction of the induced potential difference/induced current.
- State the two changes that reverse the direction of an induced potential difference.
- Explain why the potential difference induced in a coil rotating steadily in a fixed field reverses twice in every revolution.
- Predict the direction of the galvanometer deflection when a magnet is pushed into a coil, pulled out, and then turned round and pushed in again.
Induced potential (HT only)
Students should be able to apply the principles of the generator effect in a given context.
- Identify the conductor, the field and the change in an unfamiliar device that uses induction.
- Explain how a shake torch lights its lamp without a battery.
- Apply the opposition rule to explain a braking effect produced by induced currents.
Internal energy
Heating changes the energy stored within the system by increasing the energy of the particles that make up the system.
- Predict what happens to the kinetic and potential energies of the particles as a substance melts at constant temperature.
- Explain where the energy goes when a substance is heated and its temperature rises.
- Describe the change in internal energy of a system during heating, naming both contributions.
Internal energy
Internal energy is the total kinetic energy and potential energy of all the particles (atoms and molecules) that make up a system.
- Decide, for water being heated and for ice melting at 0 °C, whether the kinetic part, the potential part or both increase, and say what happens to the total.
- Explain how the internal energy of nitrogen changes as it boils, treating the kinetic and potential parts separately.
- Link a rise in temperature to a rise in the mean kinetic energy of the particles.
Internal energy
This either raises the temperature of the system or produces a change of state.
- Identify from a heating curve whether the energy supplied is raising the temperature or changing the state.
- Explain why the temperature stays constant while a substance melts although energy is still supplied.
- Choose between the specific heat capacity and specific latent heat equations for a given part of a heating curve.
Internal energy
Energy is stored inside a system by the particles (atoms and molecules) that make up the system. This is called internal energy.
- Name the energy store that increases when a substance is heated, in wording a mark scheme accepts.
- Explain where internal energy is stored in a system and why the amount of substance matters.
- Describe what happens to the internal energy of a cooling system and where that energy goes.
Lenses (physics only)
In a convex lens, parallel rays of light are brought to a focus at the principal focus.
- Draw the paths of three rays parallel to the principal axis passing through a convex lens.
- Label the principal focus and the principal axis on a lens diagram.
- Explain why a more strongly curved convex lens has a shorter focal length.
Lenses (physics only)
The distance from the lens to the principal focus is called the focal length.
- Measure the focal length of a convex lens from a scale ray diagram.
- Describe a method for finding the focal length of a convex lens using a distant object.
- Explain how the focal length of a lens affects where the image of a given object forms.
Lenses (physics only)
Image height and object height should both be measured in either mm or cm.
- Measure image and object heights from a ray diagram and calculate the magnification.
- Rearrange the magnification equation to find an image height from a given magnification.
- Explain why magnification has no unit and why both heights must be measured in the same unit.
Lenses (physics only)
In ray diagrams a convex lens will be represented by: A concave lens will be represented by:
- Identify from the symbol on a ray diagram whether a lens is convex or concave, and state what it does to rays arriving parallel to the principal axis.
- Label the principal axis and the principal focus on a lens ray diagram.
- Explain why GCSE ray diagrams show refraction at a single line rather than at two curved surfaces.
Lenses (physics only)
A lens forms an image by refracting light.
- Explain how refraction at the surfaces of a lens brings parallel rays to a focus.
- Distinguish a converging from a diverging lens by its shape and by its effect on parallel rays.
- State what is meant by the image in a lens ray diagram.
Lenses (physics only)
Ray diagrams are used to show the formation of images by convex and concave lenses.
- Construct a ray diagram for an object placed beyond 2F from a convex lens and locate the image.
- Complete a ray diagram for a concave lens, using dotted lines to locate the virtual image.
- Describe the three standard construction rays used with a convex lens.
Lenses (physics only)
The image produced by a convex lens can be either real or virtual.
- State the condition on the object distance for a convex lens to form a real image.
- Describe an image fully as real or virtual, upright or inverted, and enlarged or diminished.
- Explain why a magnifying glass must be held closer to the object than its focal length.
Lenses (physics only)
The image produced by a concave lens is always virtual.
- Complete a ray diagram showing how a concave lens forms an image of an object.
- State the three properties of every image formed by a concave lens.
- Explain why a concave lens cannot form an image on a screen.
Lenses (physics only)
Students should be able to construct ray diagrams to illustrate the similarities and differences between convex and concave lenses.
- Construct side by side ray diagrams for a convex and a concave lens with the object at the same distance.
- Compare the images formed by the two lens types in terms of nature, orientation and size.
- Explain the difference in the path of a ray arriving parallel to the axis for each type of lens.
Loudspeakers (physics only) (HT only)
Students should be able to explain how a moving-coil loudspeaker and headphones work.
- Identify the coil, magnet, cone and surround on a cross-section of a moving-coil loudspeaker.
- Explain why the coil moves along the axis of the cone instead of rotating.
- Compare a pair of headphones with a loudspeaker, naming what is the same and what is scaled down.
- Predict what a listener hears if the current in the coil is made steady rather than alternating.
Loudspeakers (physics only) (HT only)
Loudspeakers and headphones use the motor effect to convert variations in current in electrical circuits to the pressure variations in sound waves.
- Trace the signal path from an alternating current in a circuit to a sound wave travelling in air.
- Explain why reversing the current reverses the direction of the force on the coil.
- Relate the size and the frequency of the current to the loudness and the pitch of the sound produced.
Magnetic fields
The direction of the magnetic field at any point is given by the direction of the force that would act on another north pole placed at that point.
- Explain why every arrow on a field line diagram reverses when the magnet is turned end for end.
- Explain what the arrows drawn on magnetic field lines represent.
- Use a compass reading to state the direction of the field at a marked point.
Magnetic fields
The strength of the magnetic field depends on the distance from the magnet. The field is strongest at the poles of the magnet.
- Predict how the force on a paperclip changes as it is moved from a pole of a bar magnet round to the middle of the bar.
- Interpret the spacing of field lines as a measure of field strength.
- Identify which statements about a bar magnet's field are false and explain why.
Magnetic fields
A magnetic compass contains a small bar magnet. The Earth has a magnetic field. The compass needle points in the direction of the Earth’s magnetic field.
- Predict the direction a plotting compass needle points at named positions around a bar magnet.
- Explain how a compass can show that a magnetic field exists around a wire.
- State the evidence a compass provides that the Earth has a magnetic field.
Magnetic fields
The region around a magnet where a force acts on another magnet or on a magnetic material (iron, steel, cobalt and nickel) is called the magnetic field.
- Check a given answer to 'What is a magnetic field?' against the three parts it needs: a region, a second magnet or magnetic material, and a force.
- Name four magnetic materials and one metal that is not magnetic.
- Describe how you could test whether a magnetic field is present in a region.
Magnetic fields
The force between a magnet and a magnetic material is always one of attraction.
- Explain why a magnet and an iron bar attract whichever way round the magnet is held.
- Design a test that uses the always attraction rule to identify a permanent magnet.
- Predict the force between a magnet and a named non-magnetic metal.
Magnetic fields
The direction of a magnetic field line is from the north (seeking) pole of a magnet to the south(seeking) pole of the magnet.
- Draw the field of a bar magnet with the arrows in the correct direction.
- Identify which end of an unlabelled bar magnet is the north pole from the direction of the arrows on its field lines.
- Explain why two magnetic field lines can never cross.
Mains electricity
Most electrical appliances are connected to the mains using three- core cable.
- Name the three cores of a mains cable and state the job of each one.
- Explain the choice of copper for the cores and plastic for the covering using the words conductor and insulator.
- Justify why a plastic-cased appliance can be supplied safely by a two-core cable.
Mains electricity
The live wire carries the alternating potential difference from the supply.
- Explain why touching the live wire gives a shock, using the potentials of the wire and of the person.
- State the potential difference between the live wire and earth and the type of supply producing it.
- Justify isolating a circuit at the consumer unit rather than at a wall switch before repair work.
Mains electricity
The neutral wire completes the circuit.
- State the function of the neutral wire and the potential at which it sits.
- Explain why the current in the neutral wire equals the current in the live wire of the same appliance.
- Distinguish the neutral wire from the earth wire by what each carries during normal operation.
Mains electricity
The earth wire is at 0 V, it only carries a current if there is a fault.
- Predict what an ammeter in the earth wire would read for a working appliance and for one whose live core has touched the metal case, and justify each reading.
- Explain what changes during a fault so that a current appears in the earth wire.
- Use I = V ÷ R to argue why a fault current in a low resistance earth path is large enough to melt a fuse.
Mains electricity
The potential difference between the live wire and earth (0 V) is about 230 V. The neutral wire is at, or close to, earth potential (0 V).
- Build the four-step shock explanation the mark scheme credits for someone touching the live wire: the potential of the live wire, the potential of the person standing on the ground, the large potential difference between them, and the charge that then passes through the body.
- Calculate the potential difference between any two of the three mains wires from their potentials.
- Explain why a connection from live to earth is more dangerous than one from neutral to earth.
Mains electricity
Students should be able to explain: that a live wire may be dangerous even when a switch in the mains circuit is open the dangers of providing any connection between the live wire and earth.
- Explain why the live wire on the supply side of an open switch is still at 230 V.
- Describe three everyday situations that connect a person to earth and so make live contact dangerous.
- Explain why damp skin increases the current through a person for the same 230 V.
Mains electricity
The earth wire is a safety wire to stop the appliance becoming live.
- Describe the sequence of events after a live wire touches an earthed metal case, ending with the fuse melting.
- Explain why an earthed case cannot give a shock even though a fault has occurred.
- State why the earth wire carries no current while the appliance is working normally.
Mains electricity
The insulation covering each wire is colour coded for easy identification: live wire – brown neutral wire – blue earth wire – green and yellow stripes.
- Name the insulation colour of the live, neutral and earth wires without prompting.
- Label a plug diagram with the correct wire at each pin, including the fuse on the live side.
- Explain why the earth wire is given two colours rather than one.
Mass number, atomic number and isotopes
Atoms can be represented as shown in this example: Atoms of the same element can have different numbers of neutrons; these atoms are called isotopes of that element.
- Describe what is meant by isotopes of an element in terms of protons and neutrons.
- Identify which of several nuclide symbols represent isotopes of the same element, and justify the choice.
- Calculate the number of neutrons in carbon-12 and carbon-14 and explain why both are still carbon.
Mass number, atomic number and isotopes
The number of protons in an atom of an element is called its atomic number.
- Determine the number of protons in a nucleus from a given nuclide symbol.
- Identify an element from its atomic number using a periodic table.
- Explain why the atomic number gives the number of electrons in a neutral atom but not in an ion.
Mass number, atomic number and isotopes
Atoms turn into positive ions if they lose one or more outer electron(s).
- Explain how alpha radiation turns the atoms it passes into positive ions, and why that makes it the most strongly ionising radiation.
- Determine the charge on an ion that has lost two electrons, and write it using the correct notation.
- Explain why a cloth rubbed against a plastic rod becomes positively charged, referring only to the movement of electrons.
Mass number, atomic number and isotopes
Students should be able to relate differences between isotopes to differences in conventional representations of their identities, charges and masses.
- Determine the numbers of protons, neutrons and electrons from a nuclide symbol, including one carrying a charge.
- Compare two nuclide symbols and decide whether they represent isotopes, ions or different elements.
- Explain why chlorine-35 and chlorine-37 behave identically in chemical reactions.
Mass number, atomic number and isotopes
In an atom the number of electrons is equal to the number of protons in the nucleus. Atoms have no overall electrical charge.
- Determine the number of electrons in a neutral atom from its atomic number.
- Explain why an atom has no overall electrical charge, referring to equal and opposite charges.
- Predict the overall charge of a particle that has eleven protons and ten electrons, and name it.
Mass number, atomic number and isotopes
All atoms of a particular element have the same number of protons.
- Identify which of several atoms are the same element by comparing their proton numbers.
- Explain why gaining or losing an electron does not change which element an atom is.
- Explain why a nucleus that emits a beta particle becomes a different element.
Mass number, atomic number and isotopes
The total number of protons and neutrons in an atom is called its mass number.
- Calculate the number of neutrons in a nucleus from its mass number and atomic number.
- Determine the mass number of an atom given the numbers of protons and neutrons it contains.
- Explain why electrons are not included in the mass number.
Microphones (HT only)
Students should be able to explain how a moving-coil microphone works.
- Label the diaphragm, coil and magnet on a cross-section of a moving-coil microphone.
- Sequence an explanation running from the arriving sound wave to the induced current in the circuit.
- Compare a microphone with a loudspeaker in terms of which effect each uses and the direction of energy transfer.
Microphones (HT only)
Microphones use the generator effect to convert the pressure variations in sound waves into variations in current in electrical circuits.
- Trace the chain from pressure variations in the air to a varying current in a microphone circuit.
- Explain which effect, motor or generator, is at work in a microphone, and justify the choice.
- Relate the loudness and the pitch of a sound to the amplitude and the frequency of the induced current.
Moments, levers and gears (physics only)
A force or a system of forces may cause an object to rotate.
- Identify the pivot and the line of action of a force in a diagram of a turning object.
- Explain why a force directed through the pivot produces no rotation.
- Describe two forces acting on opposite sides of a pivot that turn an object without a resultant force.
Moments, levers and gears (physics only)
Students should be able to calculate the size of a force, or its distance from a pivot, acting on an object that is balanced.
- Calculate an unknown force on a balanced beam from three known quantities.
- Calculate the distance from a pivot at which a given weight balances a beam.
- Check a moments answer by confirming that the nearer load carries the larger force.
Moments, levers and gears (physics only)
A simple lever and a simple gear system can both be used to transmit the rotational effects of forces.
- Explain how a lever multiplies force using the principle of moments.
- Describe how meshed gears transmit a turning effect between two shafts.
- Justify why a force multiplier cannot increase the energy transferred.
Moments, levers and gears (physics only)
If an object is balanced, the total clockwise moment about a pivot equals the total anticlockwise moment about that pivot.
- Apply the principle of moments to decide whether a loaded beam balances.
- Calculate the total moment on each side of a pivot when two loads hang on one side.
- Predict the direction of rotation when the clockwise and anticlockwise totals differ.
Moments, levers and gears (physics only)
The turning effect of a force is called the moment of the force. The size of the moment is defined by the equation: moment o f a f orce = f orce × distance M = F d moment of a force, M, in newton-metres, Nm force, F, in newtons, N distance, d, is the perpendicular distance from the pivot to the line of action of the force, in metres, m.
- Calculate the moment of a force from a force in newtons and a perpendicular distance in metres.
- Explain why a force applied at right angles to a lever gives the largest moment.
- Identify the perpendicular distance in a diagram where the force acts at an angle.
Moments, levers and gears (physics only)
Students should be able to describe examples in which forces cause rotation.
- Describe three everyday examples of rotation, naming the pivot in each.
- Explain why a door handle is fitted at the edge furthest from the hinges.
- Predict how lengthening a spanner changes the turning effect for the same force.
Moments, levers and gears (physics only)
Students should be able to explain how levers and gears transmit the rotational effects of forces.
- Explain the force multiplication of a lever in terms of equal moments about the pivot.
- Compare the moment and the rotational speed of a small gear driving a large one.
- Select the gear arrangement that gives the greater turning effect and justify the choice.
Momentum is a property of moving objects
Momentum is defined by the equation: momentum = mass × velocity p = m v momentum, p, in kilograms metre per second, kg m/s mass, m, in kilograms, kg velocity, v, in metres per second, m/s
- Calculate the momentum of a moving object from its mass and velocity, giving the unit kg m/s.
- Rearrange p = m v to find the velocity of an object of known mass and momentum.
- Explain how a lorry and a motorbike can have equal momentum at very different speeds.
National and global energy resources
The main energy resources available for use on Earth include: fossil fuels (coal, oil and gas), nuclear fuel, bio-fuel, wind, hydro- electricity, geothermal, the tides, the Sun and water waves.
- Name three energy resources that release no carbon dioxide at the point of use and one that does.
- Classify each named resource as renewable or non-renewable and justify the classification.
- Explain why replacing petrol cars with electric cars does not remove carbon dioxide emissions entirely.
- Match a named resource to the use for which it is currently most important.
National and global energy resources
The uses of energy resources include: transport, electricity generation and heating.
- Name the resource that supplies most of the energy used for transport and the one used for most home heating.
- Explain why encouraging efficient appliances reduces the amount of electricity that must be generated.
- Compare the resources used for heating a home with those used to power a car.
- Evaluate the claim that switching to electric transport removes carbon dioxide emissions.
National and global energy resources
A renewable energy resource is one that is being (or can be) replenished as it is used.
- Define renewable and non-renewable using replenished and finite.
- Sort a list of resources into renewable and non-renewable with a reason for each.
- Explain why calling a renewable resource one that never runs out fails to earn the mark.
- Distinguish being renewable from being reliable or from producing no carbon dioxide.
National and global energy resources
Students should be able to: describe the main energy sources available distinguish between energy resources that are renewable and energy resources that are non-renewable compare ways that different energy resources are used, the uses to include transport, electricity generation and heating understand why some energy resources are more reliable than others describe the environmental impact arising from the use of different energy resources explain patterns and trends in the use of energy resources.
- Compare two energy resources on reliability, environmental impact and suitability for a named use.
- Explain why the National Grid keeps fossil fuel stations operating below their maximum output.
- Describe a trend in UK energy resource use and give a reason for it.
- Justify which resource is most suitable for a stated situation using data provided.
National and global energy resources
Students should be able to: consider the environmental issues that may arise from the use of different energy resources show that science has the ability to identify environmental issues arising from the use of energy resources but not always the power to deal with the issues because of political, social, ethical or economic considerations.
- Identify the environmental issue associated with a named energy resource and its cause.
- Explain why identifying a problem scientifically does not by itself solve it.
- Give a political, social, ethical or economic reason for continuing to use a resource with known drawbacks.
- Evaluate a proposed change in energy policy using both scientific evidence and other considerations.
Newton's First Law
Newton’s First Law: If the resultant force acting on an object is zero and: the object is stationary, the object remains stationary the object is moving, the object continues to move at the same speed and in the same direction. So the object continues to move at the same velocity.
- Decide from a free body force diagram whether the resultant force is zero, and predict the motion that follows.
- Explain why a hailstone stops accelerating once air resistance has grown to equal its weight.
- Distinguish an object with zero resultant force from one with no forces acting on it at all, identifying all horizontal and vertical forces on a cruising car.
Newton's First Law
So, the velocity (speed and/or direction) of an object will only change if a resultant force is acting on the object.
- Explain why a satellite moving at a constant speed in a circle is still accelerating.
- Identify which force is larger from a description of an accelerating object such as a falling hailstone.
- Compare the average speed and the average velocity of a car driven along a bending road between two cameras.
Newton's First Law
Students should be able to apply Newton’s First Law to explain the motion of objects moving with a uniform velocity and objects where the speed and/or direction changes.
- Explain the effect of the Earth's gravitational force on the motion of an orbiting telescope in terms of direction and velocity.
- Work out, from a description of a journey, whether the resultant force on the vehicle is zero or not.
- Explain how a train can accelerate on a curved track without its speedometer reading changing.
Newton's First Law
(HT only) The tendency of objects to continue in their state of rest or of uniform motion is called inertia.
- Calculate the inertial mass of a trolley from a measured resultant force and its acceleration, giving the unit.
- Explain why a passenger continues forwards when a bus brakes, without calling inertia a force.
- Compare two objects of different mass by how large a force each needs for the same change of velocity.
Newton's First Law
So, when a vehicle travels at a steady speed the resistive forces balance the driving force.
- Describe how driving force and air resistance compare at the start of an acceleration, part way through, and at maximum speed.
- Explain why a vehicle has a maximum speed even though its driving force stays the same.
- Draw a labelled horizontal force diagram for a van travelling at a steady speed, with arrows of equal length.
Newton's Second Law
Newton’s Second Law: The acceleration of an object is proportional to the resultant force acting on the object, and inversely proportional to the mass of the object.
- Calculate the acceleration of a vehicle from its mass and the resultant of the forward and resistive forces.
- Predict how the acceleration changes when a trolley's mass is doubled while the accelerating force is unchanged.
- Explain why a loaded lorry accelerates more slowly than an empty one driven by the same engine force.
Newton's Second Law
Students should be able to estimate the speed, accelerations and forces involved in large accelerations for everyday road transport.
- Estimate the acceleration of a car that reaches motorway speed from rest in about ten seconds.
- Estimate the resultant force on a car during that acceleration, choosing a realistic mass and stating your assumptions.
- Judge whether a quoted speed, acceleration or force is realistic for everyday road transport.
Newton's Second Law
resultant force = mass × acceleration
- Recall and apply the equation resultant force = mass × acceleration.
- Rearrange the equation to calculate mass or acceleration.
- Explain how changing mass or resultant force affects the acceleration of an object.
Newton's Second Law
(HT only) Inertial mass is a measure of how difficult it is to change the velocity of an object.
- Describe inertial mass as a measure of how difficult it is to change an object's velocity.
- Explain how a larger inertial mass leads to a smaller acceleration for the same resultant force.
- Distinguish clearly between inertial mass and weight in written answers.
Newton's Second Law
(HT only) Inertial mass is defined as the ratio of force over acceleration.
- Define inertial mass as the ratio of force to acceleration.
- Rearrange and apply m = F ÷ a to calculate inertial mass from given values.
- Use correct SI units for force, acceleration and mass in calculations.
Newton's Second Law
Required practical activity 7: investigate the effect of varying the force on the acceleration of an object of constant mass, and the effect of varying the mass of an object on the acceleration produced by a constant force.
- Describe a method to investigate how the acceleration of an object depends on the applied force for a constant mass.
- Describe a method to investigate how the acceleration of an object depends on its mass for a constant applied force.
- Analyse experimental data to determine the relationship between force, mass, and acceleration.
Newton's Second Law
F = m a
- State and use the equation F = m a to calculate resultant force, mass or acceleration.
- Identify and combine the forces acting on an object to obtain the resultant force before substitution.
- Convert values into consistent SI units and interpret the calculated acceleration in the context of the motion.
Newton's Second Law
force, F, in newtons, N
- State that force is measured in newtons and describe the newton in terms of mass and acceleration.
- Identify the direction of a resultant force and explain how it determines the direction of acceleration.
- Distinguish between force in newtons and mass in kilograms when solving problems using F = m a.
Newton's Second Law
acceleration, a, in metres per second squared, m/s²
- State that acceleration is measured in m/s² and define it as the rate of change of velocity.
- Calculate acceleration from change in velocity and time using a = Δv ÷ t.
- Apply a = F ÷ m to find acceleration from force and mass.
Newton's Second Law
mass, m, in kilograms, kg
- State that mass is measured in kilograms and recall the symbol m.
- Convert masses given in grams or tonnes into kilograms before calculation.
- Apply m = F ÷ a to determine an unknown mass from force and acceleration.
Newton's Second Law
Students should recognise and be able to use the symbol ≈ that indicates an approximate value or approximate answer.
- Identify the ≈ symbol and state its mathematical meaning as 'approximately equal to'.
- Interpret exam questions containing the ≈ symbol to recognise when an approximate or typical value is being used.
- Differentiate between the use of the ≈ symbol for estimations and the standard equals sign for rounded calculations.
Newton's Third Law
Newton’s Third Law: Whenever two objects interact, the forces they exert on each other are equal and opposite.
- State how Newton's Third Law applies to a named collision, identifying both forces and their directions.
- Explain why a small car is damaged more than a lorry even though the forces on them are equal.
- Identify which object each force of an interaction pair acts on in a given diagram.
Newton's Third Law
Students should be able to apply Newton’s Third Law to examples of equilibrium situations.
- Identify the third law partner of the normal contact force acting on a book resting on a table.
- Explain why the weight of a resting object and the contact force on it are not an interaction pair.
- Draw a free body diagram for an object in equilibrium and show that the resultant force is zero.
Nuclear equations
Nuclear equations are used to represent radioactive decay.
- Write a nuclear equation with the original nucleus, the new nucleus and the emitted particle in the correct positions.
- State the two quantities that must balance on both sides of a nuclear equation.
- Check a given nuclear equation and say whether it balances, explaining any error.
Nuclear equations
In a nuclear equation an alpha particle may be represented by the symbol: and a beta particle by the symbol: The emission of the different types of nuclear radiation may cause a change in the mass and /or the charge of the nucleus. For example: So alpha decay causes both the mass and charge of the nucleus to decrease.
- Write the nuclide symbols for an alpha particle and a beta particle.
- Complete an alpha decay equation by reducing the mass number by 4 and the atomic number by 2.
- Check that a completed alpha decay equation balances by adding each column.
Nuclear equations
This is limited to balancing the atomic numbers and mass numbers.
- Complete the equation for a krypton nucleus decaying into a rubidium nucleus by beta emission by writing the missing mass number and atomic number.
- Include the emitted particle's mass number and atomic number correctly in the totals, including the -1 of a beta particle.
- Identify an error in a nuclear equation that does not balance and correct it.
Nuclear equations
Students should be able to use the names and symbols of common nuclei and particles to write balanced equations that show single alpha (α) and beta (β) decay.
- Complete a nuclear equation for a single alpha decay, filling in both missing numbers.
- Complete a nuclear equation for a single beta decay and show that both columns balance.
- Determine the type of radiation emitted from the changes in mass number and atomic number, giving a reason.
Nuclear equations
So beta decay does not cause the mass of the nucleus to change but does cause the charge of the nucleus to increase.
- Complete a beta decay equation, keeping the mass number the same and raising the atomic number by one.
- Explain why the mass number does not change when a beta particle is emitted.
- Determine from a pair of nuclide symbols whether the decay between them was alpha or beta.
Nuclear equations
The emission of a gamma ray does not cause the mass or the charge of the nucleus to change.
- Determine, from a decay equation in which neither the mass number nor the atomic number changes, that a gamma ray was emitted, and give a reason.
- Explain why gamma emission leaves the element unchanged, referring to the properties of a gamma ray.
- Complete a nuclear equation that includes a gamma ray and show that both totals still balance.
Nuclear fission
The explosion caused by a nuclear weapon is caused by an uncontrolled chain reaction.
- Give one consequence of an uncontrolled chain reaction and explain how it arises from the neutron numbers.
- Explain why a controlled and an uncontrolled chain reaction release the same energy over very different timescales.
- Contrast the neutron economy of a nuclear weapon with that of a reactor at steady output.
Nuclear fission
Energy is released by the fission reaction.
- Explain where the energy released in fission comes from, in terms of stores rather than creation.
- Compare the energy released per atom by fission with that from a chemical reaction such as burning.
- Relate the power output of a reactor to the number of fissions occurring each second.
Nuclear fission
Spontaneous fission is rare. Usually, for fission to occur the unstable nucleus must first absorb a neutron.
- Explain why a neutron must usually be absorbed before a large nucleus undergoes fission.
- Describe the sequence from neutron absorption to the release of further neutrons.
- Identify the error in a fission diagram that shows a neutron rebounding rather than being absorbed.
Nuclear fission
Nuclear fission is the splitting of a large and unstable nucleus (eg uranium or plutonium).
- Describe nuclear fission, naming the fuel, the products and the neutrons released.
- Distinguish fission from a chemical reaction by identifying where in the atom the change happens.
- Identify from a description or diagram whether a process shown is fission or fusion.
Nuclear fission
The chain reaction is controlled in a nuclear reactor to control the energy released.
- Explain how moving the control rods changes the energy released by a reactor, step by step.
- State the condition on neutron numbers that gives a steady power output.
- Contrast the function of the control rods with that of the moderator.
Nuclear fission
The nucleus undergoing fission splits into two smaller nuclei, roughly equal in size, and emits two or three neutrons plus gamma rays.
- List the complete set of products of a single fission event, including the gamma rays.
- Complete a sentence-filling question about fission using nuclei, neutrons and gamma rays in the right places.
- Explain why the two daughter nuclei are described as roughly equal rather than identical.
Nuclear fission
All of the fission products have kinetic energy.
- State which of the fission products carry kinetic energy immediately after the split.
- Trace the energy transfer from the kinetic store of the fragments to electricity at the generator.
- Distinguish the job of the moderator from that of the control rods.
Nuclear fission
The neutrons may go on to start a chain reaction.
- Describe how neutrons from one fission cause further fissions to produce a chain reaction.
- Predict whether a chain reaction grows, holds steady or dies out from the average number of neutrons causing further fission.
- Give two reasons why not every neutron released goes on to cause a fission.
Nuclear fission
Students should be able to draw/interpret diagrams representing nuclear fission and how a chain reaction may occur.
- Complete a partly drawn figure so that it shows a chain reaction continuing to a second generation.
- Label a fission diagram so that neutrons, the original nucleus and the daughter nuclei are distinguishable.
- Interpret a given diagram to decide whether the chain reaction shown would grow, hold steady or die out.
Nuclear fusion
Nuclear fusion is the joining of two light nuclei to form a heavier nucleus. In this process some of the mass may be converted into the energy of radiation.
- Explain how nuclear fusion releases energy, including the conversion of mass into the energy of radiation.
- State the conditions needed for fusion and explain why they are so extreme.
- Compare fusion and fission by the size of the nuclei involved and the direction of the change.
Orbital motion, natural and artificial satellites
(HT only) Students should be able to explain qualitatively how: (HT only) for circular orbits, the force of gravity can lead to changing velocity but unchanged speed (HT only) for a stable orbit, the radius must change if the speed changes.
- Explain why a satellite in a circular orbit has a changing velocity but a constant speed.
- State the direction of the gravitational force on an orbiting satellite relative to its direction of motion.
- Predict how the radius of a stable orbit must change if the orbital speed is increased.
Orbital motion, natural and artificial satellites
Gravity provides the force that allows planets and satellites (both natural and artificial) to maintain their circular orbits.
- Draw, on a diagram of an orbiting satellite, an arrow for the gravitational force and an arrow for the direction of motion, and name the two objects that attract each other.
- Explain why a force at right angles to the motion produces a circular path.
- Predict the motion of a satellite if the gravitational force on it were removed.
Orbital motion, natural and artificial satellites
Students should be able to describe the similarities and distinctions between the planets, their moons, and artificial satellites.
- Classify a given object as a planet, a moon or an artificial satellite from what it orbits.
- State two features that planets, moons and artificial satellites have in common.
- Use data on orbital height or period to compare two satellites of the Earth.
Our solar system
Within our solar system there is one star, the Sun, plus the eight planets and the dwarf planets that orbit around the Sun.
- Compare the current model of the solar system with an older model in which the Sun and the planets orbit the Earth, giving a similarity and a difference.
- Distinguish a dwarf planet from a planet.
- Use a table of radii to disprove a claim such as planets are always bigger than moons.
Our solar system
The Sun was formed from a cloud of dust and gas (nebula) pulled together by gravitational attraction.
- Describe the formation of a star from a nebula through to a protostar.
- Explain why a collapsing cloud of dust and gas becomes hotter.
- State the condition that must be met before a protostar becomes a main sequence star.
Our solar system
Students should be able to explain: how, at the start of a star's life cycle, the dust and gas drawn together by gravity causes fusion reactions that fusion reactions lead to an equilibrium between the gravitational collapse of a star and the expansion of a star due to fusion energy.
- Explain how gravity drawing dust and gas together initiates nuclear fusion.
- Describe the opposing forces that create equilibrium in a main sequence star.
- Explain why a main sequence star maintains a constant size over a long period.
Our solar system
Our solar system is a small part of the Milky Way galaxy.
- Order the terms moon, planet, star, solar system, galaxy and universe by size.
- Describe what a galaxy is and name the one that contains our solar system.
- Explain what is being seen when the Milky Way appears as a band of light in the night sky.
Our solar system
Natural satellites, the moons that orbit planets, are also part of the solar system.
- Define a moon as a natural satellite that orbits a planet.
- Classify given objects as natural or artificial satellites.
- Name one natural and one artificial satellite of the Earth.
Particle motion in gases
Changing the temperature of a gas, held at constant volume, changes the pressure exerted by the gas.
- Explain, in terms of molecular collisions, why the pressure of a sealed gas rises when it is heated.
- Predict the effect on pressure of cooling a gas held in a rigid container, and justify the prediction.
- Explain why aerosol cans carry a warning against storing them near a heat source.
Particle motion in gases
Students should be able to: explain how the motion of the molecules in a gas is related to both its temperature and its pressure explain qualitatively the relation between the temperature of a gas and its pressure at constant volume.
- Explain how gas pressure arises from collisions between molecules and the container walls.
- Describe the chain of reasoning from a temperature rise to a pressure rise at constant volume, in four linked steps.
- Predict what happens to the pressure of a fixed volume of gas when it is cooled, and justify the answer in terms of collisions with the walls.
Particle motion in gases
The molecules of a gas are in constant random motion. The temperature of the gas is related to the average kinetic energy of the molecules.
- Describe the motion of gas molecules in terms of direction, speed and collisions.
- Explain what happens to the mean kinetic energy and mean speed of gas molecules when the gas is cooled.
- Compare the mean kinetic energy of the molecules in two samples of the same gas held at different temperatures.
Perfect black bodies and radiation
(HT only) Students should be able to use information, or draw/ interpret diagrams to show how radiation affects the temperature of the Earth’s surface and atmosphere.
- Label an energy flow diagram of the Earth with incoming short wavelength, reflected and outgoing long wavelength radiation.
- Use the values given on such a diagram to decide whether the Earth's temperature is rising.
- Explain from a diagram how greenhouse gases raise the surface temperature without any change in the Sun's output.
Perfect black bodies and radiation
(HT only) Students should be able to explain how the temperature of a body is related to the balance between incoming radiation absorbed and radiation emitted, using everyday examples to illustrate this balance, and the example of the factors which determine the temperature of the Earth.
- Explain the temperature change of an everyday object by comparing its rates of absorption and emission.
- Apply the radiation balance to the Earth to account for a rise in mean surface temperature.
- Predict what happens to a body's temperature after the incoming radiation is suddenly reduced.
Perfect black bodies and radiation
The temperature of a body increases when the body absorbs radiation faster than it emits radiation.
- Predict the temperature change of a body from its stated rates of absorption and emission.
- Explain why a body warming in sunlight eventually reaches a steady temperature.
- Link a rise in internal energy to an increase in the rate at which a body emits radiation.
Perfect black bodies and radiation
(HT only) The temperature of the Earth depends on many factors including: the rates of absorption and emission of radiation, reflection of radiation into space.
- Name three distinct factors that determine the mean surface temperature of the Earth.
- Explain how an increase in the concentration of carbon dioxide raises the Earth's temperature.
- Distinguish radiation reflected into space from radiation absorbed and re-emitted by the atmosphere.
Perfect black bodies and radiation
(HT only) A body at constant temperature is absorbing radiation at the same rate as it is emitting radiation.
- Explain why a flask of hot water loses energy fastest in the first minute of cooling and more slowly later.
- Explain why an object sitting at room temperature is still emitting radiation.
- Predict the temperature change of a body when its two rates are given as numbers.
Perfect black bodies and radiation
Students should be able to explain: that all bodies (objects) emit radiation that the intensity and wavelength distribution of any emission depends on the temperature of the body.
- Describe the two changes to a black body intensity against wavelength curve when the temperature rises.
- Identify the hotter of two bodies from their emission curves and justify it.
- Explain why a heated filament glows red before it glows white.
Poles of a magnet
A permanent magnet produces its own magnetic field.
- State what distinguishes a permanent magnet from an induced magnet.
- Describe two ways in which a permanent magnet can be demagnetised.
- Identify from a description whether an object is a permanent magnet, an induced magnet or an electromagnet.
Poles of a magnet
Induced magnetism always causes a force of attraction.
- Explain why an induced magnet is always attracted to the magnet that induced it.
- Predict what happens when a bar magnet near an iron nail is reversed end for end.
- Use the always attraction rule to decide which of two bars is a permanent magnet.
Poles of a magnet
Students should be able to describe: the attraction and repulsion between unlike and like poles for permanent magnets the difference between permanent and induced magnets.
- Complete a table of pole pairings, deciding attraction or repulsion for each row.
- Compare permanent and induced magnets by where their field comes from and whether it persists.
- Decide from a described observation whether an object is a permanent magnet or a magnetic material.
Poles of a magnet
The poles of a magnet are the places where the magnetic forces are strongest.
- Identify the poles on a field line diagram from the spacing of the lines.
- State how the strength of a magnet's field varies with distance from it.
- Explain why cutting a bar magnet in half does not produce an isolated pole.
Poles of a magnet
Two unlike poles attract each other.
- Draw the field pattern between a north pole and a south pole with correctly directed arrows.
- Explain why attraction is not sufficient evidence that an object is a magnet.
- Predict the direction of the force when unlike poles are brought close together.
Poles of a magnet
Two like poles repel each other.
- Predict the force between two stated poles of two magnets.
- Justify why repulsion, and not attraction, proves that an unknown bar is a magnet.
- Sketch the field between two like poles, showing where the fields cancel.
Poles of a magnet
When two magnets are brought close together they exert a force on each other.
- Complete a table predicting attraction or repulsion for each pairing of poles.
- Explain why a fixed magnet experiences the same size of force as the magnet that moves.
- Describe how the force between two magnets changes as they are moved apart.
Poles of a magnet
Attraction and repulsion between two magnetic poles are examples of non-contact force.
- Classify a list of forces as contact or non-contact, placing the magnetic force correctly.
- Explain in terms of the magnetic field why two magnets interact without touching.
- Name two other non-contact forces and one contact force.
Poles of a magnet
An induced magnet is a material that becomes a magnet when it is placed in a magnetic field.
- Decide which of several answers to 'What is an induced magnet?' would score, given that 'a temporary magnet' on its own is ruled insufficient.
- Explain why a chain of iron nails can hang from a single bar magnet.
- Name the materials that can be induced and one metal that cannot.
Poles of a magnet
When removed from the magnetic field an induced magnet loses most/all of its magnetism quickly.
- Use the loss of induced magnetism to explain why the iron arm of an electric bell springs back as soon as the circuit is broken.
- Explain why iron rather than steel is chosen for an electromagnet core.
- Predict the behaviour of a chain of nails when the magnet holding them is pulled away.
Power
Students should be able to give examples that illustrate the definition of power eg comparing two electric motors that both lift the same weight through the same height but one does it faster than the other.
- Explain why two motors that lift the same load to the same height can have different powers.
- Calculate and compare the power of two appliances from the energy each transfers and the time each takes.
- Suggest why a measured power output for a person climbing stairs exceeds the value found from height alone.
- Rank everyday devices by power using data on energy transferred and time taken.
Power
Students should be able to explain how the power transfer in any circuit device is related to the potential difference across it and the current through it, and to the energy changes over time: power = potential di f f erence × current P = V I power = current × resistance P = I R power, P, in watts, W potential difference, V, in volts, V current, I, in amperes, A (amp is acceptable for ampere) resistance, R, in ohms, Ω
- Calculate the power of a device from its potential difference and current using P = V I.
- Calculate the power dissipated in a resistor from the current and resistance using P = I² R.
- Explain why doubling the current in a cable quadruples the power wasted heating it.
Power
Power is defined as the rate at which energy is transferred or the rate at which work is done.
- Define power as the energy transferred or work done each second and state its unit.
- Calculate the energy transferred by an appliance from its power rating and running time in seconds.
- Convert a power quoted in megawatts or kilowatts into watts before use in a calculation.
- Determine the power of a device from a measured energy transfer and the time it took.
Pressure in a fluid 1
A fluid can be either a liquid or a gas.
- Classify given substances as fluids or not, and justify each choice.
- Describe the particle arrangement in a liquid and in a gas that allows both to flow.
- Explain why a gas can be compressed but a liquid can barely be.
Pressure in a fluid 1
The pressure at the surface of a fluid can be calculated using the equation:
- Recall and apply the equation p = F ÷ A to calculate pressure at a surface.
- Convert between square centimetres and square metres correctly when using the pressure equation.
- Explain how changing the force or the area affects the pressure at a surface.
Pressure in a fluid 1
area, A, in metres squared
- State that area is measured in metres squared (m²).
- Calculate the area of a rectangle or circle in m² from measurements given in metres or centimetres.
- Use the correct area in a pressure or force calculation and give the answer with the unit m².
Pressure in a fluid 1
pressure, p, in pascals, Pa
- State that pressure is measured in pascals (Pa) or newtons per square metre (N/m²).
- Calculate pressure using p = F ÷ A with area converted to square metres.
- Describe fluid pressure as causing a force normal to a surface.
Pressure in a fluid 1
force, F, in newtons, N
- State that force is measured in newtons and describe it as a push or pull.
- Calculate an unknown force using F = p × A with consistent SI units.
- Use W = m × g to find the force exerted by a weight on a surface.
Pressure in a fluid 1
The pressure in fluids causes a force normal (at right angles) to any surface.
- Draw the direction of the force a fluid exerts on a vertical, a horizontal and a sloping surface.
- Calculate the force on a surface from the fluid pressure and the area.
- Explain why an aircraft window experiences a net outward force at cruising altitude.
Pressure in a fluid 1
p = F / A
- Use the equation p = F / A to calculate pressure.
- Rearrange the equation to find force or area.
- Apply correct SI units and conversions when solving pressure problems.
Pressure in a fluid 1
Students should be able to recall and apply this equation.
- Recall the equation p = F ÷ A and the units of pressure, force and area.
- Apply the equation to calculate pressure, force or area when the other two quantities are known.
- Convert area to m² and present the final answer with the correct unit.
Pressure in a fluid 1
pressure = force normal to a surface / area of that surface
- State that fluids exert a force normal to any surface they contact.
- Calculate pressure, force, or area using the equation p = F / A in fluid contexts.
- Convert areas into square metres to correctly determine pressure in pascals.
Pressure in a fluid 2 (HT only)
The pressure due to a column of liquid can be calculated using the equation: pressure = height of the column × density of the liquid × gravitational field strength [ p = h ρ g ] pressure, p, in pascals, Pa height of the column, h, in metres, m density, ρ, in kilograms per metre cubed, kg/m gravitational field strength, g, in newtons per kilogram, N/kg (In any calculation the value of the gravitational field strength (g) will be given.) Students should be able to explain why, in a liquid, pressure at a point increases with the height of the column of liquid above that point and with the density of the liquid.
- Calculate the pressure due to a column of liquid from its depth and density.
- Explain why pressure in a liquid increases with depth and with the density of the liquid.
- Justify why the width of a container does not change the pressure at a given depth.
Pressure in a fluid 2 (HT only)
Students should be able to calculate the differences in pressure at different depths in a liquid.
- Calculate the difference in pressure between two depths in a liquid.
- Explain why a dam wall is built thicker at its base.
- Decide when atmospheric pressure must be added to a calculated liquid pressure.
Pressure in a fluid 2 (HT only)
This creates a resultant force upwards.
- Calculate the upward resultant force from the pressures on the top and bottom faces of a block.
- Explain why the upward resultant equals the weight of the fluid displaced.
- Predict whether two blocks of equal volume but different material receive the same upward force.
Pressure in a fluid 2 (HT only)
This force is called the upthrust.
- Name and draw the upthrust acting on a submerged object.
- State the relationship between upthrust and the weight of fluid displaced.
- Explain the force balance that keeps a brick stationary on the floor of a pool.
Pressure in a fluid 2 (HT only)
A partially (or totally) submerged object experiences a greater pressure on the bottom surface than on the top surface.
- Explain why the pressure on the base of a submerged block exceeds the pressure on its top.
- Describe why the sideways forces on a submerged block cancel.
- Predict how the pressure difference changes when a taller block is submerged.
Pressure in a fluid 2 (HT only)
Students should be able to describe the factors which influence floating and sinking.
- Predict whether an object floats or sinks by comparing its density with that of the fluid.
- Explain why a hollow steel hull floats while a solid steel block sinks.
- Describe how the submerged volume of a floating object adjusts until upthrust equals weight.
Pressure in gases (physics only)
A gas can be compressed or expanded by pressure changes. The pressure produces a net force at right angles to the wall of the gas container (or any surface).
- Explain why the net force a gas exerts on a container wall acts at right angles to that wall.
- Calculate the pressure produced by a stated force acting on a stated area, giving the unit.
- Describe what happens to the volume of a gas when the pressure acting on it is increased at constant temperature.
Pressure in gases (physics only)
Students should be able to use the particle model to explain how increasing the volume in which a gas is contained, at constant temperature, can lead to a decrease in pressure.
- Explain, using the particle model, why the pressure of a fixed mass of gas falls when its volume is increased at constant temperature.
- Explain why the pressure in a syringe rises when the plunger is pushed in slowly, without referring to a change in kinetic energy.
- Identify which quantities stay constant during an isothermal expansion and use them to justify each step of the explanation.
Pressure in gases (physics only)
For a fixed mass of gas held at a constant temperature: pressure × volume = constant p V = constant pressure, p, in pascals, Pa volume, V, in metres cubed, m Students should be able to calculate the change in the pressure of a gas or the volume of a gas (a fixed mass held at constant temperature) when either the pressure or volume is increased or decreased.
- Calculate the new pressure of a fixed mass of gas when its volume is changed at constant temperature.
- Calculate the new volume of a gas when its pressure is changed, checking the answer against the inverse relationship.
- State the two conditions that must hold for p V = constant to be used, and identify a situation in which it does not apply.
Properties of electromagnetic waves 1
(HT only) Some effects, for example refraction, are due to the difference in velocity of the waves in different substances.
- Explain refraction at an air to glass boundary in terms of a change of wave speed.
- Predict whether a ray bends towards or away from the normal for a given pair of media.
- State which wave quantities stay the same and which change when a wave is refracted.
Properties of electromagnetic waves 1
(HT only) Students should be able to use wave front diagrams to explain refraction in terms of the change of speed that happens when a wave travels from one medium to a different medium.
- Explain, using wave fronts, why a wave changes direction when it crosses into a slower medium.
- Draw wave fronts either side of a boundary with the correct change of spacing and direction.
- Deduce from v = f λ what happens to the wavelength when the speed falls and the frequency is fixed.
Properties of electromagnetic waves 1
Required practical activity 10: investigate how the amount of infrared radiation absorbed or radiated by a surface depends on the nature of that surface.
- Describe a method using a Leslie cube to compare infrared emission from four different surfaces.
- Identify the independent, dependent and control variables in an infrared absorption experiment.
- Conclude from a table of detector readings which surface is the best emitter and justify the choice.
Properties of electromagnetic waves 1
(HT only) Different substances may absorb, transmit, refract or reflect electromagnetic waves in ways that vary with wavelength.
- Explain why window glass transmits visible light but absorbs most ultraviolet.
- Predict what a coloured filter does to each part of an incident white light beam.
- Compare how the atmosphere treats radio, visible and ultraviolet radiation arriving from space.
Properties of electromagnetic waves 1
Students should be able to construct ray diagrams to illustrate the refraction of a wave at the boundary between two different media.
- Complete a ray diagram showing a light ray entering and then leaving a rectangular glass block.
- Draw the normal at a boundary and mark the angles of incidence and refraction on the diagram.
- Explain why the emergent ray from a rectangular block is parallel to but displaced from the incident ray.
Properties of electromagnetic waves 2
(HT only) Radio waves can be produced by oscillations in electrical circuits.
- Describe how an alternating current in an aerial produces a radio wave.
- State the relationship between the frequency of the circuit oscillation and the frequency of the wave emitted.
- Explain why a steady direct current in an aerial does not produce a radio wave.
Properties of electromagnetic waves 2
Changes in atoms and the nuclei of atoms can result in electromagnetic waves being generated or absorbed over a wide frequency range.
- Distinguish electromagnetic waves produced by electron changes from those produced by nuclear changes.
- Explain why an atom can absorb as well as emit electromagnetic radiation.
- Identify which part of the spectrum is produced by a change inside the nucleus.
Properties of electromagnetic waves 2
Ultraviolet waves, X-rays and gamma rays can have hazardous effects on human body tissue.
- Describe the hazardous effects of ultraviolet waves on human body tissue.
- Explain how exposure to X-rays and gamma rays can lead to cancer.
- Distinguish between the hazards of ultraviolet waves and the hazards of ionising EM radiation.
Properties of electromagnetic waves 2
The effects depend on the type of radiation and the size of the dose.
- Explain how the risk of harm depends on the type of radiation and the size of the dose.
- Define radiation dose as a measure of the risk of harm resulting from an exposure of the body to radiation.
- Interpret given data regarding radiation dose in sieverts or millisieverts and the associated risk of harm.
Properties of electromagnetic waves 2
Radiation dose (in sieverts) is a measure of the risk of harm resulting from an exposure of the body to the radiation.
- Calculate how many chest X-rays at 0.02 mSv deliver the same dose as one year of background radiation at 2.5 mSv.
- Explain what a dose in sieverts measures and what it depends on.
- Compare doses given in data, such as a chest X-ray and a year of background radiation.
Properties of electromagnetic waves 2
Students should be able to draw conclusions from given data about the risks and consequences of exposure to radiation.
- Draw a conclusion about relative risk from a table of radiation doses, quoting figures from it.
- Interpret a graph of radiation exposure and relate it to the potential risk to human health.
- Explain why a correlation in the data does not by itself prove that the radiation caused the observed harm.
Properties of electromagnetic waves 2
Ultraviolet waves can cause skin to age prematurely and increase the risk of skin cancer.
- Explain how ultraviolet radiation absorbed by the skin damages the DNA of skin cells and raises the risk of skin cancer.
- Describe how repeated exposure to ultraviolet radiation can cause the skin to age prematurely.
- Suggest practical precautions that reduce a person's exposure to ultraviolet radiation and explain how each one works.
Properties of electromagnetic waves 2
1000 millisieverts (mSv) = 1 sievert (Sv) Students will not be required to recall the unit of radiation dose.
- Convert a radiation dose between millisieverts and sieverts in both directions.
- Compare two doses given in different units by converting them to a common unit first.
- Calculate how many times larger one dose is than another using data from a table.
Properties of electromagnetic waves 2
Gamma rays originate from changes in the nucleus of an atom.
- State where in the atom a gamma ray originates and what happens to the mass and atomic numbers.
- Explain how an absorbing material can be used to show whether a source emits beta or gamma radiation.
- Complete a nuclear equation for a decay that is followed by gamma emission.
Properties of electromagnetic waves 2
(HT only) When radio waves are absorbed they may create an alternating current with the same frequency as the radio wave itself, so radio waves can themselves induce oscillations in an electrical circuit.
- Explain how a radio wave absorbed by an aerial produces an alternating current.
- State the frequency of the induced current when the frequency of the incoming wave is given.
- Compare the production of a radio wave with its detection, in terms of oscillating charges.
Properties of electromagnetic waves 2
X-rays and gamma rays are ionising radiation that can cause the mutation of genes and cancer.
- Explain the sequence by which ionising radiation can lead to cancer in a cell.
- State two precautions taken by hospital staff who work with X-ray equipment and say why each works.
- Evaluate the benefit and the risk of using gamma radiation to treat a tumour.
Properties of waves
Students should be able to describe wave motion in terms of their amplitude, wavelength, frequency and period.
- Label amplitude, wavelength and period on displacement-distance and displacement-time graphs of a wave.
- Calculate the wave speed of a ripple from its measured frequency and wavelength.
- Convert between the frequency and the period of a wave using T = 1 ÷ f.
Properties of waves
The amplitude of a wave is the maximum displacement of a point on a wave away from its undisturbed position.
- Determine the amplitude of a wave from a displacement-time graph, using the axis scale correctly.
- Calculate the amplitude when only the crest-to-trough distance is given.
- Explain why the amplitude, and not the frequency, decides how loud a sound is.
Properties of waves
The frequency of a wave is the number of waves passing a point each second.
- Calculate the frequency of a wave from a count of waves passing a point in a measured time.
- Convert a period in seconds into a frequency in hertz, and back again.
- Explain why the frequency of a wave is unchanged when it passes into a different medium.
Properties of waves
The wavelength of a wave is the distance from a point on one wave to the equivalent point on the adjacent wave.
- Measure a wavelength from a diagram by measuring across ten waves and dividing by ten.
- Calculate a wavelength from a given wave speed and frequency, converting units where needed.
- Explain why the wavelength shortens when the frequency rises at a fixed wave speed.
Properties of waves
Required practical activity 8: make observations to identify the suitability of apparatus to measure the frequency, wavelength and speed of waves in a ripple tank and waves in a solid and take appropriate measurements.
- Describe a method for finding the speed of water waves in a ripple tank, naming the apparatus used.
- Determine the wavelength of a wave on a vibrating string from the distance between adjacent nodes.
- Explain how measuring across ten waves reduces the percentage uncertainty in the wavelength.
Properties of waves
period = f requency T = f period, T, in seconds, s frequency, f, in hertz, Hz The wave speed is the speed at which the energy is transferred (or the wave moves) through the medium.
- Calculate the period of a wave from its frequency, and the frequency from its period.
- Determine the wave speed of a sound wave from its frequency and wavelength.
- Describe what wave speed measures, and distinguish it from the speed of the oscillating particles.
Properties of waves
(Physics only) Students should be able to show how changes in velocity, frequency and wavelength, in transmission of sound waves from one medium to another, are inter-related.
- Calculate the wavelength of a sound of fixed frequency in air and in water from the speeds in each medium.
- Explain why the wavelength must change when a sound wave passes into a medium where it travels faster.
- Identify which of speed, frequency and wavelength stays constant when a wave crosses a boundary.
Radioactive contamination
Radioactive contamination is the unwanted presence of materials containing radioactive atoms on other materials.
- Define radioactive contamination in terms of the transfer of radioactive atoms rather than of radiation.
- Explain why polythene gloves prevent contamination but do not prevent irradiation.
- Classify described scenarios as contamination or irradiation and justify each choice.
Radioactive contamination
Irradiation is the process of exposing an object to nuclear radiation.
- Define irradiation as exposure to radiation from an external source, with no transfer of material.
- Describe two situations where objects are irradiated on purpose, and say what the radiation achieves.
- State how time, distance and shielding each reduce the exposure a person receives from a source.
Radioactive contamination
The hazard from contamination is due to the decay of the contaminating atoms.
- Explain why alpha radiation presents a low external risk but a high internal risk once contamination has occurred.
- Link the continued decay of contaminating atoms to a dose received over an extended period.
- Describe the biological consequence of a raised dose in terms of damage to cells, DNA and the risk of cancer.
Radioactive contamination
Suitable precautions must be taken to protect against any hazard that the radioactive source used in the process of irradiation may present.
- Suggest two precautions for handling a radioactive source and state which hazard each one reduces.
- Select suitable shielding for an alpha, a beta and a gamma source, giving the material and thickness in each case.
- Explain why reducing exposure time and increasing distance both reduce the dose a worker receives.
Radioactive contamination
The irradiated object does not become radioactive.
- Explain, in terms of nuclei and electrons, why an irradiated object does not become a source of radiation.
- Justify the safety of gamma sterilised food using the fact that no radioactive material is transferred.
- Distinguish the after-effects of irradiating an object from those of contaminating it.
Radioactive contamination
Students should be able to compare the hazards associated with contamination and irradiation.
- Compare irradiation and contamination on what is transferred, how long the hazard lasts and which radiation type dominates.
- Explain why a precaution can reduce one of the two hazards while leaving the other unchanged.
- Decide, for a described incident, which of the two hazards is more serious and justify the decision.
Radioactive contamination
The type of radiation emitted affects the level of hazard.
- Rank alpha, beta and gamma by ionising power and by penetrating power, giving a named absorber for each.
- Predict which radiation type poses the greater hazard for a source inside the body and for one outside it.
- Justify a hazard ranking using the range of the radiation in air and the material that stops it.
Radioactive contamination
Students should understand that it is important for the findings of studies into the effects of radiation on humans to be published and shared with other scientists so that the findings can be checked by peer review.
- Give two distinct reasons why scientists publish findings that they cannot yet explain.
- Explain what peer review checks, and what it does not guarantee, about a published study.
- Distinguish reproducing a study in another laboratory from repeating a measurement within one experiment.
Radioactive decay and nuclear radiation
Activity is the rate at which a source of unstable nuclei decays.
- State the unit of activity and define it in terms of decays per second.
- Explain why the activity of a radioactive source decreases over time.
- Compare the activities of two different isotopes present in equal numbers, based on their half-lives.
Radioactive decay and nuclear radiation
Activity is measured in becquerel (Bq) Count-rate is the number of decays recorded each second by a detector (eg Geiger-Muller tube).
- State the unit of activity and what one becquerel means.
- Explain why the count-rate recorded by a detector is lower than the activity of the source.
- Correct a measured count-rate for background radiation and explain why the correction is needed.
Radioactive decay and nuclear radiation
The nuclear radiation emitted may be: an alpha particle (α) – this consists of two neutrons and two protons, it is the same as a helium nucleus a beta particle (β) – a high speed electron ejected from the nucleus as a neutron turns into a proton a gamma ray (γ) – electromagnetic radiation from the nucleus a neutron (n).
- State the composition, charge and relative mass of an alpha particle, a beta particle and a gamma ray.
- Explain where a beta particle comes from, referring to the change of a neutron into a proton.
- Identify which of the four nuclear radiations carry charge and which do not.
Radioactive decay and nuclear radiation
Some atomic nuclei are unstable. The nucleus gives out radiation as it changes to become more stable. This is a random process called radioactive decay.
- Explain what is meant by saying radioactive decay is a random process, giving both features of randomness.
- Explain why heating a radioactive sample does not change its rate of decay.
- Suggest two reasons why rolling a large number of dice and removing the sixes is a good model of the random nature of radioactive decay.
Radioactive decay and nuclear radiation
Required knowledge of the properties of alpha particles, beta particles and gamma rays is limited to their penetration through materials, their range in air and ionising power.
- Compare alpha, beta and gamma radiation by naming the material that stops each one, its range in air and its rank for ionising power.
- Explain how an aluminium absorber can be used to decide whether a source emits beta or gamma radiation.
- Interpret a graph of count-rate against distance in air to identify the type of radiation a source emits.
Radioactive decay and nuclear radiation
Students should be able to apply their knowledge to the uses of radiation and evaluate the best sources of radiation to use in a given situation.
- Select a suitable radiation type and half-life for a stated application and justify both choices.
- Explain why a beta source rather than an alpha or gamma source is used to monitor the thickness of aluminium sheet.
- Evaluate two sources given in a table by comparing their radiation types and half-lives against the requirements of the job.
Reaction time
A driver’s reaction time can be affected by tiredness, drugs and alcohol. Distractions may also affect a driver’s ability to react.
- Explain how a distraction lengthens the stopping distance by way of reaction time and thinking distance.
- Draw a conclusion about alcohol from a graph of individual reaction times, referring to both the mean and the spread.
- Sort a list of given factors into those that change thinking distance and those that change braking distance.
Reaction time
Reaction times vary from person to person. Typical values range from 0.2 s to 0.9 s.
- Recall a typical range of human reaction times and use a value from it in a thinking distance calculation.
- Calculate how much further a car travels before braking when the reaction time rises from 0.2 s to 0.9 s.
- Explain why several trials and a mean are needed when a reaction time is measured.
Red-shift (physics only)
The observed red-shift provides evidence that space itself (the universe) is expanding and supports the Big Bang theory.
- Explain how observations of red-shift lead to the conclusion that the universe is expanding.
- Evaluate the balloon model of the expanding universe, giving one strength and one weakness.
- Explain why red-shift observed from the Earth does not mean the Earth is at the centre of the universe.
Red-shift (physics only)
This effect is called red-shift.
- Name the effect in which light from a receding galaxy arrives with an increased wavelength.
- Explain why the name refers to the red end of the visible spectrum.
- Distinguish red-shift from blue-shift by the direction of the change in wavelength.
Red-shift (physics only)
Since 1998 onwards, observations of supernovae suggest that distant galaxies are receding ever faster.
- Explain how the brightness of a supernova gives the distance of its galaxy independently of that galaxy's red-shift.
- Distinguish between an expanding universe and an accelerating expansion.
- Explain why an unexplained observation leads scientists to propose something such as dark energy.
Red-shift (physics only)
Students should be able to explain: qualitatively the red-shift of light from galaxies that are receding that the change of each galaxy’s speed with distance is evidence of an expanding universe how red-shift provides evidence for the Big Bang model how scientists are able to use observations to arrive at theories such as the Big Bang theory that there is still much about the universe that is not understood, for example dark mass and dark energy.
- Construct the argument that runs from red-shift observations to the Big Bang model.
- Explain why scientists change an accepted theory when new observations appear.
- Distinguish dark mass from dark energy by the observation each was proposed to explain.
Red-shift (physics only)
There is an observed increase in the wavelength of light from most distant galaxies.
- Describe red-shift as an observed increase in the wavelength of light from a receding galaxy.
- Explain how the dark lines in a spectrum are used to measure the shift.
- Interpret two galaxy spectra to say which galaxy shows the greater shift.
Red-shift (physics only)
The further away the galaxies, the faster they are moving and the bigger the observed increase in wavelength.
- Justify, in the order shift then speed then distance, why a galaxy with the greater red-shift must be the further away.
- Compare two galaxy spectra and deduce which galaxy is further away.
- Interpret a graph of galaxy speed against distance.
Red-shift (physics only)
The Big Bang theory suggests that the universe began from a very small region that was extremely hot and dense.
- Describe the Big Bang theory's model of the early universe.
- Explain what is wrong with describing the Big Bang as an explosion of matter into space that already existed.
- Identify that the universe began from a very small region that was extremely hot and dense.
Reflection of waves (physics only)
Waves can be reflected at the boundary between two different materials.
- State the law of reflection and identify the normal, the angle of incidence and the angle of reflection on a diagram of a plane mirror.
- Predict the direction of a reflected ray when an incident ray strikes a mirror at a given angle, measuring from the normal.
- Compare the beam reflected from a polished metal sheet with the beam reflected from a sheet of paper, using the direction of the normals.
Reflection of waves (physics only)
Students should be able to describe the effects of reflection, transmission and absorption of waves at material interfaces.
- Predict which of reflection, transmission or absorption dominates at a named surface and state the observable consequence, such as an echo or a temperature rise.
- Explain, using data on absorption, why the ozone layer reduces the risk from UVC and UVB but not from UVA.
- Suggest a material for a given job, such as lining a recording studio, and justify it by the wave behaviour at its surface.
Reflection of waves (physics only)
Waves can be absorbed or transmitted at the boundary between two different materials.
- Describe what happens to white light incident on colourless glass and on blue glass, naming which wavelengths are transmitted and which are absorbed.
- Explain why a black surface warms faster than a silver one when both are lit by the same lamp.
- Identify, for a named boundary, the three possible fates of the incident wave and state that the energy is shared between them.
Reflection of waves (physics only)
Students should be able to construct ray diagrams to illustrate the reflection of a wave at a surface.
- Complete a part-drawn ray diagram by adding the normal and the reflected ray for a ray striking a plane mirror.
- Measure an angle of incidence with a protractor and construct the reflected ray at the same angle on the other side of the normal.
- Locate the virtual image of an object in a plane mirror using dotted construction lines behind the mirror.
Resistors
The current through an ohmic conductor (at a constant temperature) is directly proportional to the potential difference across the resistor.
- Calculate the current in an ohmic conductor at a new potential difference by scaling a measured pair of readings, without first working out its resistance.
- Determine from a graph the range of potential difference over which a component behaves ohmically.
- Explain why the line must pass through the origin to show direct proportionality.
- Justify why a metal wire stops behaving ohmically once it warms up.
Resistors
The applications of thermistors in circuits eg a thermostat is required.
- Describe how a thermistor in a potential divider controls a heater in a thermostat.
- Explain why the potential difference across a thermistor falls as the room it is in warms up.
- Suggest a suitable application for a thermistor in a named everyday device.
- Predict what the control circuit does when the temperature around the thermistor drops.
Resistors
The application of LDRs in circuits eg switching lights on when it gets dark is required.
- Describe how an LDR circuit switches a street lamp on as darkness falls.
- Explain what happens to the potential difference across an LDR as the light level drops.
- Suggest a suitable application of an LDR other than lighting and say what it senses.
- Compare the roles of a thermistor and an LDR in automatic control circuits.
Resistors
Students should be able to use graphs to explore whether circuit elements are linear or non-linear and relate the curves produced to their function and properties.
- Classify a current against potential difference graph as linear or non-linear and justify the choice.
- Identify the component from the shape of its characteristic graph.
- Determine the resistance at two points on a non-linear characteristic and comment on the change.
- Relate the shape of a characteristic to what the component is used for in a circuit.
Resistors
Students should be able to explain that, for some resistors, the value of R remains constant but that in others it can change as the current changes.
- Calculate the resistance of a component from paired readings of potential difference and current.
- Classify a component as one with constant or changing resistance using its current against potential difference graph.
- Explain what causes the resistance to change in a filament lamp, a thermistor and an LDR.
- Determine the resistance at two different points on a curved characteristic and compare them.
Resistors
The resistance of components such as lamps, diodes, thermistors and LDRs is not constant; it changes with the current through the component.
- Explain how a current against potential difference graph shows which of two lamps has the greater resistance.
- Predict which of two lamps is brighter from their current against potential difference graphs.
- Identify the condition that changes the resistance of a lamp, a thermistor and an LDR.
- Calculate the resistance of a non-ohmic component at a stated potential difference.
Resistors
This means that the resistance remains constant as the current changes.
- Show that the resistance of an ohmic conductor is unchanged by calculating V ÷ I at two points.
- Explain why a straight line through the origin means the resistance does not change with current.
- Determine whether an unfamiliar component is ohmic using two pairs of readings.
- Interpret the gradient of a current against potential difference graph in terms of resistance.
Resistors
Students should be able to: explain the design and use of a circuit to measure the resistance of a component by measuring the current through, and potential difference across, the component draw an appropriate circuit diagram using correct circuit symbols.
- Add an ammeter, a voltmeter and a variable resistor to a partly drawn circuit so the resistance of a component can be found.
- Explain why the voltmeter must be connected across the component and not across the battery.
- Describe how to obtain several pairs of readings and use them to find a mean resistance.
- Calculate the resistance of a component from a pair of meter readings.
Resistors
The current through a diode flows in one direction only. The diode has a very high resistance in the reverse direction.
- Explain why an ammeter reads zero when a diode is connected in the reverse direction.
- Sketch and label the current against potential difference characteristic for a diode.
- State what happens to the resistance of a diode when the supply connections are reversed.
- Suggest a use for a diode that depends on current passing in one direction only.
Resistors
Required practical activity 4: use circuit diagrams to construct appropriate circuits to investiga the I–V characteristics of a variety of circuit elements, including a filament lamp, a diode and a resistor at constant temperature.
- Describe a circuit and method for obtaining the characteristic of a resistor, a lamp and a diode.
- Explain why the supply connections are reversed during the investigation.
- Predict the shape of the graph obtained for each of the three components.
- Justify the use of a protective resistor in series with a diode.
Resistors
The resistance of a filament lamp increases as the temperature of the filament increases.
- Explain in terms of ions and electrons why the resistance of a filament rises as it heats.
- Sketch the current against potential difference graph for a filament lamp and describe its shape.
- Calculate the resistance of a filament lamp at two potential differences and account for the difference.
- Contrast the temperature response of a filament lamp with that of a thermistor.
Resistors
The resistance of a thermistor decreases as the temperature increases.
- Read a thermistor's resistance at a stated temperature from a resistance against temperature graph, then use V = I R to find the current it passes.
- Predict the change in circuit current when a thermistor in that circuit is warmed.
- Explain why a thermistor is suitable as a temperature sensor in an electronic circuit.
- Sketch the shape of a resistance against temperature graph for a thermistor.
Resistors
The resistance of an LDR decreases as light intensity increases.
- State how the resistance of an LDR changes between darkness and bright light.
- Predict the change in current in a circuit when the light falling on its LDR increases.
- Determine the resistance of an LDR at a stated light intensity from a graph.
- Explain why an LDR is described as a sensor rather than a source of energy.
Resultant forces
This single force is called the resultant force.
- State what a zero resultant force implies about an object's motion, covering both possible cases.
- Explain why a falling hailstone first accelerates and then reaches terminal velocity, in terms of the resultant force.
- Give a resultant force as a complete vector answer, with size and direction.
Resultant forces
(HT only) A single force can be resolved into two components acting at right angles to each other.
- Resolve a single force into two perpendicular components on a scale diagram.
- Explain why only part of an angled pull moves an object forwards.
- Describe how the vertical component of an angled pull changes the normal contact force and the friction.
Resultant forces
(HT only) Students should be able to: describe examples of the forces acting on an isolated object or system use free body diagrams to describe qualitatively examples where several forces lead to a resultant force on an object, including balanced forces when the resultant force is zero.
- Draw a labelled free body diagram for a named object in a described situation.
- Deduce the direction of the resultant force from the relative lengths of the arrows on a given free body diagram.
- Explain what a zero resultant force means for an object's motion, linking balanced forces to constant velocity or rest.
Resultant forces
Students should be able to calculate the resultant of two forces that act in a straight line.
- Calculate the resultant of two forces acting along the same line, giving magnitude and direction.
- Deduce an unknown force from the fact that an object is moving at constant speed.
- Set out a positive direction convention and apply it consistently through a calculation.
Resultant forces
The two component forces together have the same effect as the single force.
- Construct the single force equivalent to two perpendicular components using a scale drawing.
- Explain why two perpendicular components cannot simply be added as numbers.
- Give the direction of a constructed force as an angle from a stated reference direction.
Resultant forces
A number of forces acting on an object may be replaced by a single force that has the same effect as all the original forces acting together.
- Replace a set of forces acting along one line with a single equivalent force.
- Identify every force acting on an object resting on the bottom of a pool and show how they combine.
- Explain why the combined effect is zero for an object moving at terminal velocity.
Resultant forces
(HT only) Students should be able to use vector diagrams to illustrate resolution of forces, equilibrium situations and determine the resultant of two forces, to include both magnitude and direction (scale drawings only).
- Determine the resultant of two forces by a tip to tail scale drawing, giving magnitude and direction.
- Use a closed triangle of forces to test whether an object is in equilibrium.
- Choose a scale for a vector diagram that keeps the measurement error small, and state it on the drawing.
Scalar and vector quantities
Scalar quantities have magnitude only.
- Classify a list of quantities as scalar or vector and give a reason for each decision.
- Explain why the distance travelled between two towns differs from the displacement.
- Name the vector partner of specific kinematic scalars like distance or speed.
Scalar and vector quantities
The length of the arrow represents the magnitude, and the direction of the arrow the direction of the vector quantity.
- Choose and state a suitable scale for drawing a set of vectors in the space provided.
- Draw a vector to scale, with correct length and direction, from a stated magnitude.
- Determine a magnitude by measuring an arrow on a scale diagram and converting using the stated scale.
Scalar and vector quantities
Vector quantities have magnitude and an associated direction.
- Explain why the average speed of a car between two cameras can differ from its average velocity.
- Give a situation in which a velocity changes while the speed stays constant.
- Write a complete vector answer, including both magnitude and direction.
Scalar and vector quantities
A vector quantity may be represented by an arrow.
- Draw a labelled arrow to represent a named force acting on an object in a given diagram.
- Decide the correct direction for a weight arrow on a diagram of an object in orbit.
- Identify three faults in a vector diagram whose arrows are unlabelled, double-headed or out of scale.
Series and parallel circuits
Students should be able to: use circuit diagrams to construct and check series and parallel circuits that include a variety of common circuit components describe the difference between series and parallel circuits explain qualitatively why adding resistors in series increases the total resistance whilst adding resistors in parallel decreases the total resistance explain the design and use of dc series circuits for measurement and testing purposes calculate the currents, potential differences and resistances in dc series circuits solve problems for circuits which include resistors in series using the concept of equivalent resistance.
- Explain why a second parallel branch lowers total resistance, naming the extra path and the unchanged supply potential difference.
- Calculate the current, potential difference and resistance at each point of a dc series circuit of two or three resistors.
- Justify placing a variable resistor in series when a test circuit needs its current varied.
Series and parallel circuits
There are two ways of joining electrical components, in series and in parallel. Some circuits include both series and parallel parts.
- Trace a circuit diagram from one cell terminal to the other and count the separate paths open to the charge.
- Draw a test circuit with the cell, ammeter and component in one loop and the voltmeter across the component.
- Identify which part of a mixed circuit is in series and which is in parallel, such as a switch feeding two lamps.
Series and parallel circuits
For components connected in series: there is the same current through each component the total potential difference of the power supply is shared between the components the total resistance of two components is the sum of the resistance of each component.
- Calculate the total resistance of two series resistors and use it to find the single current in the loop.
- Predict the potential difference across each of two unequal series resistors and check that they sum to the supply value.
- Explain, using a single path and conserved charge, why an ammeter reads the same at every point in a series loop.
Sound waves (physics only) (HT only)
Within the ear, sound waves cause the ear drum and other parts to vibrate which causes the sensation of sound.
- Describe the sequence by which a sound wave in air becomes a nerve impulse, naming the ear drum and the cochlea.
- Explain why the ear drum vibrates at the same frequency as the incoming sound wave.
- Relate a change in the amplitude or the frequency of a sound wave to the change a listener notices.
Sound waves (physics only) (HT only)
The conversion of sound waves to vibrations of solids works over a limited frequency range.
- Explain why a solid part converts sound into vibration efficiently only over a band of frequencies.
- Predict what happens to the vibration of an ear drum when the driving frequency is raised well above that band.
- Apply the same reasoning to a microphone or a loudspeaker and state what limits its useful range.
Sound waves (physics only) (HT only)
This restricts the limits of human hearing.
- Interpret a graph of minimum audible sound level against frequency for people of different ages.
- Explain why the limits of human hearing are restricted by the physical structures of the ear.
- Compare the effect of ageing with the effect of working in a loud environment using data from a hearing graph.
Sound waves (physics only) (HT only)
Sound waves can travel through solids causing vibrations in the solid.
- Describe the difference between a longitudinal and a transverse wave in terms of the direction of the oscillations.
- Explain why a sound wave in air sets a solid wall vibrating at the same frequency when it strikes it.
- Compare the speed of sound in air, water and steel and account for the order using particle spacing and bonding.
Sound waves (physics only) (HT only)
Students should be able to: describe, with examples, processes which convert wave disturbances between sound waves and vibrations in solids. Examples may include the effect of sound waves on the ear drum explain why such processes only work over a limited frequency range and the relevance of this to human hearing.
- Describe, step by step, how a loudspeaker converts a varying current into a sound wave in air.
- Explain why any such converter works over a limited frequency range, using the mass and stiffness of the vibrating part.
- Give one example of each direction of conversion and state the frequency limits that apply to the human ear.
Sound waves (physics only) (HT only)
Students should know that the range of normal human hearing is from 20 Hz to 20 kHz.
- Calculate the wavelength in air of a 20 Hz sound and of a 20 kHz sound, using a speed of 330 m/s.
- Convert a frequency given in kHz or MHz into Hz before substituting it into the wave equation.
- Decide whether a stated frequency counts as ultrasound by comparing it with 20 000 Hz.
Speed
The speed of a moving object is rarely constant. When people walk, run or travel in a car their speed is constantly changing.
- Calculate an average speed for a journey that includes stationary periods.
- Explain why the average speed of a journey differs from the speed at a given moment.
- Sketch a distance-time graph for a journey in which the speed changes.
Speed
Typical values may be taken as: walking ̴ 1.5 m/s running ̴ 3 m/s cycling ̴ 6 m/s.
- Recall typical speeds for walking, running and cycling in metres per second.
- Estimate the time needed to cover a stated distance using a typical speed.
- Judge whether a calculated speed is realistic for a named activity.
Speed
For an object moving at constant speed the distance travelled in a specific time can be calculated using the equation: distance travelled = speed × time s = v t distance, s, in metres, m speed, v, in metres per second, m/s time, t, in seconds, s Students should be able to calculate average speed for non-uniform motion.
- Calculate the distance travelled at constant speed from the speed and the time.
- Calculate the total distance for a journey made up of two constant-speed stages.
- Determine an average speed for non-uniform motion from the totals.
Speed
A typical value for the speed of sound in air is 330 m/s.
- Calculate the distance to a reflecting surface from the time taken for an echo.
- Estimate the distance to a lightning strike from the delay before the thunder.
- Recall the typical speed of sound in air and apply it in the distance equation.
Speed
Speed does not involve direction. Speed is a scalar quantity.
- Calculate an average speed from a total distance and a total time.
- Explain why a speed can stay constant while the direction of motion changes.
- Distinguish instantaneous speed from average speed for a journey that includes stops.
Speed
Students should be able to recall typical values of speed for a person walking, running and cycling as well as the typical values of speed for different types of transportation systems.
- Recall typical speeds for a person walking, running and cycling in metres per second.
- Recall typical speeds for various transportation systems in metres per second.
- Convert a speed given in kilometres per hour into metres per second.
Speed
Students should be able to make measurements of distance and time and then calculate speeds of objects.
- Describe a method to measure the speed of a trolley moving along a bench.
- Explain why light gates give a more reliable time than a stopwatch for fast motion.
- Calculate a speed from a measured distance and a mean measured time.
Speed
The speed at which a person can walk, run or cycle depends on many factors including: age, terrain, fitness and distance travelled.
- Explain how terrain and fitness each change the speed a person can sustain.
- Justify why average speed falls as the distance of a run increases.
- Suggest two further factors that affect walking speed and explain their effects.
Speed
It is not only moving objects that have varying speed. The speed of sound and the speed of the wind also vary.
- Compare the speed of sound in air, water and steel, explaining the differences.
- Explain why the speed of sound in air is quoted as typical rather than fixed.
- Describe two factors that cause the wind speed at a place to vary.
Standard circuit diagram symbols
Circuit diagrams use standard symbols.
- Draw the standard symbol for a cell, battery, switch, lamp, resistor, variable resistor, fuse, diode, thermistor, LDR, ammeter and voltmeter.
- Name the component represented by a given symbol in an unfamiliar circuit diagram.
- Distinguish between symbols that look similar, such as cell and battery or resistor and variable resistor.
- Complete a partly drawn circuit diagram so that it forms a closed loop.
Standard circuit diagram symbols
Students should be able to draw and interpret circuit diagrams.
- Draw a circuit that measures the current through and the potential difference across a single component.
- Explain why an ammeter is connected in series and a voltmeter in parallel.
- Interpret an unfamiliar circuit diagram to state which components carry the same current.
- Modify a circuit diagram so that the potential difference across a component can be varied.
Static charge
Two objects that carry the same type of charge repel.
- Predict whether two named charged objects attract or repel and give the reason in terms of their charges.
- Explain why repulsion is a better test for a charged object than attraction.
- Describe the hanging rod demonstration and say what its result shows.
Static charge
The material that gains electrons becomes negatively charged.
- Explain what makes an object negatively charged in terms of the numbers of electrons and protons.
- Explain why a charged student's hair stands on end, using electron transfer and repulsion of like charges.
- Predict the sign of an object's charge after contact with a negatively charged dome.
Static charge
Two objects that carry different types of charge attract.
- Predict the direction of the force between a positively charged and a negatively charged object.
- Explain why a charged rod attracts a neutral piece of paper without charging it.
- Design a test that distinguishes a charged object from an uncharged one.
Static charge
Negatively charged electrons are rubbed off one material and on to the other.
- Explain why a rubbed cloth becomes positively charged, naming the particle transferred and the direction of transfer.
- State why the charges gained and lost by the two materials are equal in size.
- Rewrite a flawed answer that mentions positive charge transfer so that it would gain the marks.
Static charge
The material that loses electrons is left with an equal positive charge.
- Explain how a neutral object becomes positively charged, starting from the transfer of negatively charged electrons.
- State why the positive and negative charges produced by rubbing are equal in size.
- Order the steps of a static explanation so that each dependent marking point follows the one it relies on.
Static charge
When two electrically charged objects are brought close together they exert a force on each other.
- Describe an experiment giving evidence of a force between two charged objects that are not touching.
- State how the force between two charged objects changes as they are brought closer together.
- Explain why a zero error on the balance does not affect the conclusion of the charged rod experiment.
Static charge
When certain insulating materials are rubbed against each other they become electrically charged.
- Explain how rubbing two insulators produces charge, naming electrons as the only particles that move.
- Predict the sign of the charge on each material when a named pair is rubbed together.
- Explain why a metal rod held in the hand cannot be charged by rubbing.
Static charge
Students should be able to: describe the production of static electricity, and sparking, by rubbing surfaces describe evidence that charged objects exert forces of attraction or repulsion on one another when not in contact explain how the transfer of electrons between objects can explain the phenomena of static electricity.
- Describe how static electricity is produced by the transfer of electrons when insulators are rubbed together.
- Describe an observation that provides evidence that charged objects exert forces without touching.
- Explain why a spark jumps between a charged object and an earthed conductor, using potential difference and electron movement.
Static charge
Attraction and repulsion between two charged objects are examples of non-contact force.
- Classify a list of everyday forces as contact or non-contact and justify each choice.
- Explain how a force can act between two charged objects separated by a gap.
- Draw the force arrows acting on two charged objects held near each other.
Stopping distance
For a given braking force the greater the speed of the vehicle, the greater the stopping distance.
- Show with figures from a table that thinking distance is proportional to speed but braking distance is not.
- Explain, using ½ m v² and work done, why braking distance quadruples when the speed doubles.
- Evaluate a student's claim that both thinking and braking distance are proportional to speed.
Stopping distance
(Physics only) Students will be required to interpret graphs relating speed to stopping distance for a range of vehicles.
- Read a stopping distance for a stated speed from a curved graph and give it with the correct unit.
- Compare the stopping distances of a car and a lorry at the same speed and explain the difference using kinetic energy.
- Describe the shape of a stopping distance against speed graph and say what it shows about the two component distances.
Stopping distance
(Physics only) Students should be able to estimate how the distance for a vehicle to make an emergency stop varies over a range of speeds typical for that vehicle.
- Estimate the stopping distance of a car at 13 m/s and at 31 m/s, stating the reaction time assumed.
- Scale a known braking distance to a new speed using the square of the speed ratio.
- Judge whether a quoted emergency stopping distance is realistic for a car at a given speed.
Stopping distance
The stopping distance of a vehicle is the sum of the distance the vehicle travels during the driver’s reaction time (thinking distance) and the distance it travels under the braking force (braking distance).
- Calculate a stopping distance by reading thinking and braking distances from a graph and adding them.
- Define braking distance as the distance travelled under the braking force, and thinking distance as speed × reaction time.
- Explain why a distracted driver has a longer stopping distance even though the brakes are unchanged.
Temperature changes in a system and specific heat capacity
If the temperature of the system increases, the increase in temperature depends on the mass of the substance heated, the type of material and the energy input to the system.
- Predict which of two equal masses of different materials reaches the higher temperature when both are given 10 kJ, using their specific heat capacities.
- Explain why a reactor wall or a storage heater is built from a material with a high specific heat capacity, in terms of the temperature rise produced by a large energy transfer.
- Compare the temperature rise of 1 kg and 2 kg of water supplied with the same energy, and justify the difference.
Temperature changes in a system and specific heat capacity
The following equation applies: change in thermal energy = mass × speci f ic heat capacity × temperature change ∆E = m c ∆ θ change in thermal energy, ∆E, in joules, J mass, m, in kilograms, kg specific heat capacity, c, in joules per kilogram per degree Celsius, J/kg °C temperature change, ∆θ, in degrees Celsius, °C.
- Calculate the energy needed to heat a stated mass of water or metal through a stated temperature change, converting the mass to kilograms first.
- Rearrange ΔE = m c Δθ to find the specific heat capacity or the temperature change when the other quantities are given.
- Explain how energy transferred to the surroundings during the heating practical shifts the experimental value of c away from the true value, and in which direction.
Temperature changes in a system and specific heat capacity
The specific heat capacity of a substance is the amount of energy required to raise the temperature of one kilogram of the substance by one degree Celsius.
- Describe how to determine the specific heat capacity of water or a metal block, naming every quantity measured and the equation used.
- Explain why water, at 4200 J/kg °C, is chosen for central heating systems and engine coolant rather than a metal.
- Justify the choice of a material with a very high specific heat capacity for a component that must absorb a large energy transfer without melting.
The development of the model of the atom (common content with chemistry)
The theoretical calculations of Bohr agreed with experimental observations.
- Explain why agreement between calculation and measurement led to Bohr's model being accepted.
- Describe the purpose of peer review when new scientific results are published.
- Explain why an accepted model may still be changed by later experimental evidence.
The development of the model of the atom (common content with chemistry)
The discovery of the electron led to the plum pudding model of the atom.
- Explain why a model of the atom that contains electrons must also contain positive charge, using the fact that an atom has no overall charge.
- State what the plum pudding model was able to explain about atoms.
- Identify the step in the development of atomic models that immediately preceded the plum pudding model.
The development of the model of the atom (common content with chemistry)
The results from the alpha particle scattering experiment led to the conclusion that the mass of an atom was concentrated at the centre (nucleus) and that the nucleus was charged.
- Describe the alpha particle scattering experiment, naming what was fired at what and what was measured.
- Match each observation from the experiment to the conclusion it supports about the structure of the atom.
- Explain why a rebounding alpha particle shows that the nucleus is both massive and positively charged.
The development of the model of the atom (common content with chemistry)
Niels Bohr adapted the nuclear model by suggesting that electrons orbit the nucleus at specific distances.
- State what Bohr added to the nuclear model of the atom.
- Explain the difference between adapting a model and replacing it, using Bohr and Rutherford as the example.
- Relate Bohr's allowed orbits to the energy levels used when writing electron arrangements.
The development of the model of the atom (common content with chemistry)
The plum pudding model suggested that the atom is a ball of positive charge with negative electrons embedded in it.
- Describe the plum pudding model, naming what the positive and negative parts are and where they sit.
- Draw and label a diagram of the plum pudding model.
- Predict what the plum pudding model says should happen to alpha particles fired at a thin gold foil.
The development of the model of the atom (common content with chemistry)
Before the discovery of the electron, atoms were thought to be tiny spheres that could not be divided.
- Describe the model of the atom that was accepted before the electron was discovered.
- Explain why the discovery of the electron made the indivisible sphere model untenable.
- Place the solid sphere, plum pudding and nuclear models in the correct chronological order.
The development of the model of the atom (common content with chemistry)
New experimental evidence may lead to a scientific model being changed or replaced.
- Explain why scientists sometimes change the model they use to describe the structure of the atom.
- Describe the role of peer review and repetition in deciding whether new evidence is accepted.
- Use the alpha scattering experiment as an example of evidence that forced a model to be replaced.
The development of the model of the atom (common content with chemistry)
This nuclear model replaced the plum pudding model.
- Compare the plum pudding and nuclear models, stating where the charge and the mass sit in each.
- Explain why the scattering results could not be accounted for by the plum pudding model.
- Construct a linked explanation that uses each observation from the experiment to justify a feature of the nuclear model.
The development of the model of the atom (common content with chemistry)
This was about 20 years after the nucleus became an accepted scientific idea.
- Place the main models of the atom in the correct order, from the solid sphere to the discovery of the neutron.
- Explain why the nuclear model was refined rather than replaced when evidence for the neutron appeared.
- Describe what the delay between the acceptance of the nucleus and the discovery of the neutron shows about how scientific models develop.
The development of the model of the atom (common content with chemistry)
Later experiments led to the idea that the positive charge of any nucleus could be subdivided into a whole number of smaller particles, each particle having the same amount of positive charge.
- Explain why the charge on a nucleus can never be one and a half times the basic unit, using the idea of identical particles.
- Explain how the number of these particles differs between one element and the next.
- Distinguish this discovery from the discovery of the neutron in the sequence of atomic models.
The development of the model of the atom (common content with chemistry)
The name proton was given to these particles.
- State the relative charge and relative mass of a proton.
- Explain why the number of protons in a nucleus determines which element the atom is.
- Explain why forming an ion does not change the element, using the proton number.
The development of the model of the atom (common content with chemistry)
The experimental work of James Chadwick provided the evidence to show the existence of neutrons within the nucleus.
- State whose experimental work provided the evidence for the neutron and what the neutron's charge and relative mass are.
- Explain how the existence of neutrons accounts for the mass of a nucleus being greater than the protons alone can explain.
- Explain how neutrons make isotopes of the same element possible.
The distance–time relationship
The speed of an object can be calculated from the gradient of its distance–time graph.
- Calculate a speed from the gradient of a straight section of a distance-time graph.
- Select two widely separated points in order to reduce uncertainty in a gradient.
- Convert a gradient read in kilometres per second into metres per second.
The distance–time relationship
If an object moves along a straight line, the distance travelled can be represented by a distance–time graph.
- Sketch a distance-time graph from a written description of a journey.
- Represent a stationary period and a period of constant speed on the same graph.
- Explain why an accelerating object gives a curve of increasing gradient on a distance-time graph.
The distance–time relationship
Students should be able to draw distance–time graphs from measurements and extract and interpret lines and slopes of distance–time graphs, translating information between graphical and numerical form.
- Plot a distance-time graph from a table of measurements using connected straight segments for multi-stage journeys.
- Calculate the speed of an object by determining the gradient of a section on a distance-time graph.
- Describe a journey in words from its distance-time graph, quoting values from the axes.
The distance–time relationship
(HT only) If an object is accelerating, its speed at any particular time can be determined by drawing a tangent and measuring the gradient of the distance–time graph at that time.
- Draw a tangent to a distance-time curve at a stated time.
- Calculate an instantaneous speed from the gradient of that tangent.
- Explain why a chord gives an average speed rather than an instantaneous one.
The distance–time relationship
Students should be able to determine speed from a distance–time graph.
- Determine the speed during a single stage of a journey from a distance-time graph.
- Calculate the average speed for a whole journey shown on such a graph.
- Compare the speeds of two objects plotted on the same distance-time axes.
The life cycle of a star
Students should be able to describe the life cycle of a star: the size of the Sun much more massive than the Sun.
- Describe, in order, the stages in the life of a star with a mass similar to that of the Sun.
- Describe, in order, the stages in the life of a star much more massive than the Sun.
- Compare the two life cycles by pairing each stage with its counterpart.
The life cycle of a star
Fusion processes in stars produce all of the naturally occurring elements. Elements heavier than iron are produced in a supernova.
- Explain how fusion inside stars produces elements heavier than hydrogen.
- State why elements heavier than iron cannot be produced by fusion in a star's core.
- Decide for a named element, such as helium, iron or uranium, whether fusion in a star or a supernova produced it, using iron as the dividing line.
The life cycle of a star
The explosion of a massive star (supernova) distributes the elements throughout the universe.
- Trace an iron atom from the core of a massive star, through the supernova, into the cloud of dust and gas that formed the solar system.
- Explain how the presence of heavy elements on Earth is evidence of an earlier supernova.
- State the two possible remnants left behind by a supernova.
The life cycle of a star
A star goes through a life cycle. The life cycle is determined by the size of the star.
- Decide, from the mass of a star given in a question, which route it takes after the main sequence and name the object it ends as.
- Describe the stages that every star passes through before the two routes separate.
- Explain why the most massive stars have the shortest main sequence lives.
The life cycle of a star
Students should be able to explain how fusion processes lead to the formation of new elements.
- Explain why joining two nuclei produces an atom of a different element.
- Explain why fusion only takes place at very high temperatures and pressures.
- Describe where the energy released in a fusion reaction comes from.
The National Grid
Electrical power is transferred from power stations to consumers using the National Grid.
- Explain why transmitting at a high potential difference reduces the energy wasted in the cables.
- Calculate the current in a transmission line from a stated transmitted power and potential difference.
- Justify the use of tall pylons and long insulators in terms of the 400 kV transmission potential difference.
The National Grid
Step-up transformers are used to increase the potential difference from the power station to the transmission cables then step-down transformers are used to decrease, to a much lower value, the potential difference for domestic use.
- Explain why a step-up transformer at the power station reduces the energy wasted in the transmission cables.
- State the purpose of the step-down transformer at a local substation and the potential difference it produces.
- Identify a transformer as step-up or step-down from the numbers of turns on its primary and secondary coils.
The National Grid
Students should be able to explain why the National Grid system is an efficient way to transfer energy.
- Explain the efficiency of the National Grid as a chain from high potential difference to small current to small I² R losses.
- Calculate the efficiency of a transmission link from its input and useful output energy transfers.
- Compare the energy wasted when the same power is transmitted at 400 kV and at 230 V.
The National Grid
The National Grid is a system of cables and transformers linking power stations to consumers.
- Describe the route electricity takes from a power station to a house, naming each transformer in order.
- Suggest two reasons why fossil fuel power stations are run below their maximum output.
- Explain why a single connected network makes the supply more reliable for consumers.
The structure of an atom
The radius of a nucleus is less than 1/10 000 of the radius of an atom. Most of the mass of an atom is concentrated in the nucleus.
- State the approximate radius of an atom and of a nucleus, and calculate the ratio between them.
- Explain why almost all the mass of an atom lies in its nucleus, referring to the masses of protons, neutrons and electrons.
- Interpret the alpha scattering results as evidence that the atom is mostly empty space with a tiny massive centre.
The structure of an atom
The electrons are arranged at different distances from the nucleus (different energy levels).
- Draw the electron arrangement of an atom with up to twenty electrons, filling the lowest energy level first.
- Explain why an electron further from the nucleus has more energy than one closer to it.
- Identify the electrons that are lost most easily when an atom forms a positive ion, and justify the choice.
The structure of an atom
The basic structure of an atom is a positively charged nucleus composed of both protons and neutrons surrounded by negatively charged electrons.
- Label a diagram of an atom with the nucleus, protons, neutrons and electrons, and give the charge of each particle.
- Explain why an atom has no overall charge, using the numbers and charges of protons and electrons.
- Explain why a cloth becomes positively charged when it is rubbed on a plastic rod, referring only to the movement of electrons.
The structure of an atom
The electron arrangements may change with the absorption of electromagnetic radiation (move further from the nucleus; a higher energy level) or by the emission of electromagnetic radiation (move closer to the nucleus; a lower energy level).
- Describe what happens to an electron when an atom absorbs electromagnetic radiation of the right energy.
- Explain why an atom emits electromagnetic radiation shortly after one of its electrons has been raised to a higher energy level.
- Explain how an atom becomes a positive ion when it absorbs sufficiently energetic radiation.
Transformers (HT only)
power input and output, in watts, W Students should be able to: explain how the effect of an alternating current in one coil in inducing a current in another is used in transformers explain how the ratio of the potential differences across the two coils depends on the ratio of the number of turns on each calculate the current drawn from the input supply to provide a particular power output apply the equation linking the p.d.s and number of turns in the two coils of a transformer to the currents and the power transfer involved, and relate these to the advantages of power transmission at high potential differences.
- Explain how an alternating current in the primary coil induces a current in the secondary coil.
- Calculate an unknown potential difference or number of turns using the transformer turns ratio.
- Apply the power equation to calculate the current drawn from a supply for a specific power output.
- Explain how step-up transformers reduce energy wasted in transmission cables.
Transformers (HT only)
Iron is used as it is easily magnetised.
- State that iron is used for transformer cores because it is easily magnetised.
- Explain why a changing magnetic field in the core is necessary for a transformer to work.
- Describe why magnetically hard materials are unsuitable for use in a transformer core.
Transformers (HT only)
A basic transformer consists of a primary coil and a secondary coil wound on an iron core.
- Identify the primary coil, the secondary coil and the core on a diagram of a transformer.
- Explain how the two coils are linked when no wire joins them.
- Explain why a transformer connected to a battery gives no output.
Transverse and longitudinal waves
Waves may be either transverse or longitudinal.
- Classify a named wave as transverse or longitudinal and justify the choice by the direction of its oscillations.
- Compare a sound wave and a light wave in terms of type, medium required and speed.
- Draw and label a transverse wave and a longitudinal wave, marking the direction of energy transfer on each.
Transverse and longitudinal waves
Longitudinal waves show areas of compression and rarefaction.
- Label the compressions and rarefactions on a diagram of a longitudinal wave and mark one wavelength.
- Describe a compression and a rarefaction in terms of both particle spacing and pressure.
- Explain why the particles in a longitudinal wave do not travel along with the wave.
Transverse and longitudinal waves
Sound waves travelling through air are longitudinal.
- Explain how a vibrating loudspeaker cone produces compressions and rarefactions in the air.
- Compare sound waves with light waves in terms of wave type, medium and speed.
- Explain why sound cannot be heard across a vacuum while light can still be seen.
Transverse and longitudinal waves
Students should be able to describe the difference between longitudinal and transverse waves.
- Write a two-sentence comparison of the two wave types that names the oscillation direction relative to the direction of energy transfer in each.
- Give one example of each wave type and justify the classification.
- State one property that both types of wave share, and one that separates them.
Transverse and longitudinal waves
The ripples on a water surface are an example of a transverse wave.
- Explain why water ripples are classified as transverse by comparing the oscillation direction with the wave direction.
- Describe what a floating object does as ripples pass, and what this shows about the water.
- Measure a wavelength and an amplitude correctly from a diagram of a water wave.
Transverse and longitudinal waves
Students should be able to describe evidence that, for both ripples on a water surface and sound waves in air, it is the wave and not the water or air itself that travels.
- Describe what happens to a floating cork as ripples pass it, and state what that shows about the water.
- Explain why a vibrating drum skin leaves no vacuum behind it, and what that shows about the air.
- Explain what each piece of evidence shows about how a wave transfers energy.
Types of electromagnetic waves
Electromagnetic waves are transverse waves that transfer energy from the source of the waves to an absorber.
- State two differences between an electromagnetic wave and a sound wave, including the direction of the oscillations.
- Identify the source and the absorber in an everyday example of energy transfer by electromagnetic waves.
- Explain why radiation from the Sun reaches the Earth but the sound of the Sun does not.
Types of electromagnetic waves
The waves that form the electromagnetic spectrum are grouped in terms of their wavelength and their frequency. Going from long to short wavelength (or from low to high frequency) the groups are: radio, microwave, infrared, visible light (red to violet), ultraviolet, X- rays and gamma rays.
- Order the colours of visible light from red to violet and state which end has the higher frequency and the shorter wavelength.
- Identify which of two named groups has the longer wavelength and justify the choice.
- Place a wave of a given wavelength into the correct group of the spectrum.
Types of electromagnetic waves
Electromagnetic waves form a continuous spectrum and all types of electromagnetic wave travel at the same velocity through a vacuum (space) or air.
- State the speed of all electromagnetic waves in a vacuum and give it to the correct power of ten.
- Calculate the frequency of an electromagnetic wave from its wavelength using v = f λ.
- Explain why ultraviolet and visible light leaving the Sun together arrive at the Earth together.
Types of electromagnetic waves
Students should be able to give examples that illustrate the transfer of energy by electromagnetic waves.
- Describe the complete energy transfer for a named example such as a grill heating food or sunlight on a solar cell, naming the source, the absorber and the store filled.
- Identify the store the energy is transferred to in a named example such as a solar cell or a grill.
- Explain how energy reaches the Earth from the Sun without any matter travelling between them.
Types of electromagnetic waves
Our eyes only detect visible light and so detect a limited range of electromagnetic waves.
- Name a suitable detector for radio waves, for infrared and for ultraviolet.
- Identify, from a list of wavelengths, the one the human eye can detect.
- Explain why a person can be sunburnt on a cool, overcast day.
Uses and applications of electromagnetic waves
(HT only) Students should be able to give brief explanations why each type of electromagnetic wave is suitable for the practical application.
- Explain why radio waves, microwaves, infrared and visible light are suitable for their specific communication and heating applications.
- Explain how the properties of ultraviolet waves make them suitable for energy efficient lamps and sun tanning.
- Justify the use of X-rays and gamma rays in medical imaging and treatments based on their penetrating and ionising properties.
Uses of nuclear radiation
Students should be able to: describe and evaluate the uses of nuclear radiations for exploration of internal organs, and for control or destruction of unwanted tissue evaluate the perceived risks of using nuclear radiations in relation to given data and consequences.
- Evaluate a medical use of radiation by comparing a quoted dose with the annual background dose.
- Explain why perceived risk may differ from the risk the data supports.
- Reach and justify a conclusion about whether a procedure's benefit outweighs its risk, citing the figures given.
Uses of nuclear radiation
Nuclear radiations are used in medicine for the: exploration of internal organs control or destruction of unwanted tissue.
- Describe how a gamma tracer produces an image of an internal organ.
- Justify the choice of a gamma emitter with a short half-life for use as a tracer.
- Describe two ways radiation is used to control or destroy unwanted tissue.
Uses of the generator effect (HT only)
Students should be able to: explain how the generator effect is used in an alternator to generate ac and in a dynamo to generate dc draw/interpret graphs of potential difference generated in the coil against time.
- Sketch the potential difference against time output of an alternator and of a dynamo over two revolutions.
- Explain, using the position of the coil, why the output passes through zero twice in every revolution.
- Redraw a given output graph for a generator that is turned twice as fast.
Uses of the generator effect (HT only)
The generator effect is used in an alternator to generate ac and in a dynamo to generate dc.
- Identify an alternator and a dynamo from a diagram of their rings and brushes.
- Explain how a split-ring commutator turns a reversing induced potential difference into a one-way output.
- Decide from a potential difference against time graph whether the output came from an alternator or a dynamo, and give one use that needs each type of current.
Velocity
The velocity of an object is its speed in a given direction. Velocity is a vector quantity.
- Explain why a vehicle on a curved road has a changing velocity at constant speed.
- Calculate the change of velocity when a vehicle reverses its direction of travel.
- State the conditions required for an object to move with constant velocity.
Velocity
Students should be able to explain the vector–scalar distinction as it applies to displacement, distance, velocity and speed.
- Classify distance, displacement, speed and velocity as scalar or vector.
- Calculate both the average speed and the average velocity for a curved journey.
- Explain why the average velocity is zero for a journey that returns to its start.
Velocity
(HT only) Students should be able to explain qualitatively, with examples, that motion in a circle involves constant speed but changing velocity.
- Explain why an object moving in a circle at constant speed is accelerating.
- Identify the force that keeps a named object moving in a circle.
- Describe why a force at right angles to the motion changes velocity but not speed.
Visible light (physics only)
Students should be able to explain: how the colour of an object is related to the differential absorption, transmission and reflection of different wavelengths of light by the object the effect of viewing objects through filters or the effect on light of passing through filters why an opaque object has a particular colour.
- Trace a beam of white light through a named filter to an object and predict the colour seen.
- Explain in terms of transmission and absorption what a coloured filter does to white light.
- Account for the colour of an opaque object under a stated illumination using reflection and absorption.
Visible light (physics only)
Reflection from a smooth surface in a single direction is called specular reflection. Reflection from a rough surface causes scattering: this is called diffuse reflection.
- Draw a normal and a ruled reflected ray on a plane mirror diagram with the two angles marked equal.
- Distinguish specular from diffuse reflection by what happens to a parallel beam at each surface.
- Explain why every ray still obeys the law of reflection at a rough surface even though no image forms.
Visible light (physics only)
Wavelengths that are not reflected are absorbed.
- Name the wavelengths a named coloured opaque object absorbs.
- Explain why absorbed light raises the temperature of a surface.
- Use conservation of energy to account for light that is neither reflected nor transmitted.
Visible light (physics only)
If all wavelengths are reflected equally the object appears white.
- State what a white surface does to each of the visible wavelengths.
- Predict the appearance of a white object under a coloured lamp and justify it.
- Relate the reflection from a white surface to the small temperature rise it shows in an absorption experiment.
Visible light (physics only)
Each colour within the visible light spectrum has its own narrow band of wavelength and frequency.
- Order the colours of the visible spectrum by wavelength and by frequency, naming the extremes at each end.
- Calculate the frequency of a stated colour from its wavelength, converting nanometres to metres first.
- Explain why a shorter wavelength must mean a higher frequency for light travelling in a vacuum.
Visible light (physics only)
Colour filters work by absorbing certain wavelengths (and colour) and transmitting other wavelengths (and colour).
- State which wavelengths a named filter transmits and which it absorbs.
- Predict the appearance of white light after passing through a stated filter and justify the prediction.
- Explain why placing a red filter behind a blue filter leaves almost no light.
Visible light (physics only)
The colour of an opaque object is determined by which wavelengths of light are more strongly reflected.
- Explain the colour of a named opaque object in white light using reflection and absorption together.
- Predict the colour an object appears when it is lit by a single coloured lamp.
- Distinguish reflecting light from emitting light when accounting for an object's colour.
Visible light (physics only)
Objects that transmit light are either transparent or translucent.
- Classify named materials as transparent, translucent or opaque and justify each choice.
- Describe what happens to a beam of light passing through a translucent sheet.
- Distinguish transmission from reflection when describing what a material does to light.
Visible light (physics only)
If all wavelengths are absorbed the objects appears black.
- Explain why a surface that absorbs every visible wavelength appears black.
- Use temperature rise data for matt and shiny surfaces to rank them as absorbers, comparing like with like.
- State why a black object stays black whatever colour of light is shone on it.
Waves for detection and exploration (physics only) (HT only)
Students should be able to explain in qualitative terms, how the differences in velocity, absorption and reflection between different types of wave in solids and liquids can be used both for detection and exploration of structures which are hidden from direct observation.
- Explain how the time for a reflected pulse to return reveals the depth of a hidden boundary.
- Compare the way ultrasound and X-rays produce a medical image, naming the property each depends on.
- Suggest, for a given hidden structure, which wave property would allow it to be detected and why.
Waves for detection and exploration (physics only) (HT only)
Ultrasound waves are partially reflected when they meet a boundary between two different media.
- Explain why an ultrasound pulse produces several echoes as it passes through layered tissue.
- Describe the effect of an air gap between probe and skin and state how it is removed.
- Identify, on an oscilloscope trace, the pulses corresponding to successive boundaries.
Waves for detection and exploration (physics only) (HT only)
This allows ultrasound waves to be used for both medical and industrial imaging.
- Give one medical and one industrial application of ultrasound and state the wave property each relies on.
- Explain why ultrasound rather than X-rays is used to scan a developing foetus.
- Suggest why ultrasound cannot be used to image the lungs or the brain through the skull.
Waves for detection and exploration (physics only) (HT only)
P-waves travel at different speeds through solids and liquids.
- Explain why the path of a P-wave through the Earth is curved and kinked rather than straight.
- Describe the P-wave shadow zone and state what causes it.
- Deduce from a shadow zone diagram that the Earth has a core with different properties from the mantle.
Waves for detection and exploration (physics only) (HT only)
Echo sounding, using high frequency sound waves is used to detect objects in deep water and measure water depth.
- Calculate the depth of water from the time taken for an echo to return and the speed of sound in water.
- Describe how a ship builds a profile of the sea bed by repeating echo sounding along its track.
- Explain why high frequency sound is chosen for detecting small objects in deep water.
Waves for detection and exploration (physics only) (HT only)
Ultrasound waves have a frequency higher than the upper limit of hearing for humans.
- State the frequency that separates ultrasound from audible sound and give a typical medical scanning frequency.
- Calculate the wavelength of an ultrasound wave in tissue from its frequency and the speed supplied.
- Explain why a higher ultrasound frequency allows smaller structures to be resolved.
Waves for detection and exploration (physics only) (HT only)
The time taken for the reflections to reach a detector can be used to determine how far away such a boundary is.
- Calculate the depth of a boundary from the echo time and the wave speed, halving the total distance travelled.
- Convert a time given in microseconds or milliseconds into seconds before substituting it.
- Determine the separation of two boundaries from the difference between two echo times.
Waves for detection and exploration (physics only) (HT only)
P-waves are longitudinal, seismic waves.
- Describe the particle motion in a P-wave relative to the direction of energy transfer.
- Explain why a P-wave can pass through the liquid outer core while an S-wave cannot.
- Compare P-waves and S-waves in terms of type, speed and the materials each can travel through.
Waves for detection and exploration (physics only) (HT only)
Seismic waves are produced by earthquakes.
- Name the two types of seismic body wave and state which reaches a distant seismometer first.
- Describe how a seismometer record shows the arrival of each type of wave.
- Explain how the inability of S-waves to travel through the liquid outer core provides evidence for the Earth's structure.
Waves for detection and exploration (physics only) (HT only)
S-waves are transverse, seismic waves.
- Describe the particle motion in an S-wave relative to the direction of energy transfer.
- Explain in terms of shearing why an S-wave cannot pass through a liquid.
- Use P and S arrival times from a seismogram to comment on the distance to the earthquake.
Waves for detection and exploration (physics only) (HT only)
S-waves cannot travel through a liquid. P-waves and S-waves provide evidence for the structure and size of the Earth’s core.
- Explain why S-waves are not detected on the opposite side of the Earth from an earthquake.
- Deduce the state and approximate size of the outer core from the shadow zones of P-waves and S-waves.
- Distinguish the evidence for a liquid outer core from the evidence for a solid inner core.
Waves for detection and exploration (physics only) (HT only)
Students should be aware that the study of seismic waves provided new evidence that led to discoveries about parts of the Earth which are not directly observable.
- State why scientists change a model of the Earth interior when new seismic data appear.
- Explain how evidence from waves can reveal a structure that cannot be observed directly.
- Identify, from a seismogram or a shadow zone diagram, the observation that the earlier model failed to explain.
Work done and energy transfer
When a force causes an object to move through a distance work is done on the object.
- Decide whether work is done in a given situation by testing whether the force moves its point of application.
- Name the store energy leaves and the store it enters for a lift, a push and a braking car.
- Justify why holding a mass stationary transfers no energy by work, even though the muscle feels the effort.
Work done and energy transfer
Students should be able to convert between newton-metres and joules.
- Convert a work done of 35 N m into joules and 6.0 kJ into newton-metres.
- Distinguish a moment in newton-metres from an energy in newton-metres by what each quantity measures.
- Convert kilojoules into joules before substituting into a kinetic energy calculation.
Work done and energy transfer
1 joule = 1 newton-metre Students should be able to describe the energy transfer involved when work is done.
- State the equivalence of the joule and the newton-metre using the work equation.
- Describe the energy transfer for a lifted box, a braking car and a stretched spring, naming both stores.
- Explain why an answer of friction alone gains no credit for the temperature rise in a set of brakes, and identify mechanical working as the pathway.
Work done and energy transfer
Work done against the frictional forces acting on an object causes a rise in the temperature of the object.
- Explain the temperature rise of a car's brakes in terms of work done against friction.
- Describe at particle level why rubbing two surfaces together raises their temperature.
- Identify which energy store empties and which fills as an object slides to a stop.
Work done and energy transfer
The work done by a force on an object can be calculated using the equation: work done = force × distance moved along the line of action of the force W = F s work done, W, in joules, J force, F, in newtons, N distance, s, in metres One joule of work is done when a force of one newton causes a displacement of one metre.
- Recall the work equation and rearrange it to make force or distance the subject.
- Calculate the work done when a 250 N force moves a trolley 8.0 m, giving the answer in joules.
- Convert a force in kilonewtons and a distance in centimetres before substituting them.
Work done and energy transfer
So a force does work on an object when the force causes a displacement of the object.
- Explain why a force acting at right angles to the motion transfers no energy, using a load carried along a level floor.
- Compare the energy transfer when a force acts with the motion and when it opposes the motion.
- Predict whether the kinetic store of an object rises or falls from the directions of the force and the displacement.
Regulatory & Verification Details
- Qualification Number (QN)
- 601/8751/7
- Regulated Status
- Available to learners
- Awarding Body
- AQA
- Qualification Type
- GCSE (9 to 1)
- Operational Start
- Sept 2016