OCR GCSE Combined Science

Physics

Recall & Retrieval Questions


Science Combined 810 questions

OCR Combined Science Physics

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Paper 1

P1 – Matter

P1.1a Describe how and why the atomic model has changed over time

1.

What did Thomson’s model suggest an atom looked like?

Thomson's model suggested that the atom was a sphere of positive charge with electrons embedded in it.
2.

What did the Geiger–Marsden experiment show about the structure of the atom?

Most alpha particles passed straight through, but some were strongly deflected.
3.

How did Rutherford’s model differ from Thomson’s model?

Rutherford's model proposed a small, dense, positively charged nucleus with electrons around it.
4.

What did Bohr add to Rutherford’s model?

Bohr proposed that electrons occupy specific energy levels around the nucleus.
5.

Why did the atomic model change as new experimental evidence was obtained?

New experimental evidence showed that earlier atomic models were incomplete.
6.

How did different scientists working together contribute to the development of the atomic model?

Scientists used experimental evidence and ideas from other scientists to develop improved models.

P1.1b Describe the atom as a positively charged nucleus surrounded by negatively charged electrons, with the nuclear radius much smaller than that of the atom and with almost all of the mass in the nucleus

1.

What is the charge of the nucleus of an atom?

Positive.
2.

What particles are found in the nucleus?

Protons and neutrons.
3.

What is the charge of an electron?

Negative.
4.

How does the radius of the nucleus compare with the radius of the atom?

The nucleus is much smaller than the atom.
5.

Where is almost all of an atom’s mass concentrated?

Almost all of the mass is concentrated in the nucleus.
6.

Why is an atom electrically neutral overall?

An atom has equal numbers of protons and electrons, so the positive and negative charges cancel.

P1.1c Recall the typical size (order of magnitude) of atoms and small molecules

1.

What is the typical size of an atom?

About 10⁻¹⁰ m.
2.

What is the order of magnitude of the radius of an atom?

10⁻¹⁰ m.
3.

Write the typical size of an atom in standard form.

1 × 10⁻¹⁰ m.
4.

How does the size of an atom compare with 1 metre?

It is enormously smaller than 1 metre.
5.

What unit is commonly used to describe the size of atoms?

Metres (m), often using nanometres (nm).
6.

Why are atoms too small to be seen directly with an ordinary light microscope?

Atoms are far smaller than the resolving power of an ordinary light microscope.

P1.1d Define density

1.

What is density?

Mass per unit volume.
2.

What is the SI unit of density?

kg/m³.
3.

What measurements are needed to calculate the density of a solid?

Mass and volume.
4.

How can the volume of a regular solid be determined?

Measure the object's dimensions and calculate its volume.
5.

How can the volume of an irregular solid be measured using a Eureka can?

Measure the volume of water displaced.
6.

A solid has a mass of 240 g and a volume of 80 cm³. Calculate its density.

240 ÷ 80 = 3 g/cm³.

P1.1e Explain the differences in density between the different states of matter in terms of the arrangements of the atoms and molecules

1.

How are particles arranged in a solid?

Particles are closely packed in a fixed arrangement.
2.

How are particles arranged in a liquid?

Particles are close together but can move past each other.
3.

How are particles arranged in a gas?

Particles are far apart and move randomly.
4.

Why are solids usually denser than gases?

The particles in a solid are much closer together.
5.

Why are particles in a gas much further apart than particles in a solid?

Gas particles have much more space between them.
6.

How does the arrangement of particles affect the density of a substance?

Particles packed more closely generally give a greater density.

P1.1f Apply the relationship between density, mass and volume to changes where mass is conserved

1.

What is the equation linking density, mass and volume?

ρ = m ÷ V.
2.

How can the equation for density be rearranged to calculate mass?

m = ρ × V.
3.

How can the equation for density be rearranged to calculate volume?

V = m ÷ ρ.
4.

A substance has a density of 2 g/cm³ and a volume of 50 cm³. Calculate its mass.

2 × 50 = 100 g.
5.

A substance has a mass of 300 g and a density of 3 g/cm³. Calculate its volume.

300 ÷ 3 = 100 cm³.
6.

If the mass of a substance is conserved when its volume changes, what happens to its density if its volume decreases?

The density increases.

P1.2a Describe how mass is conserved when substances melt, freeze, evaporate, condense or sublimate

1.

What happens to the mass of a substance when it melts?

It stays the same.
2.

What happens to the mass of a substance when it freezes?

It stays the same.
3.

What happens to the mass of a substance when it evaporates?

It stays the same if no material escapes.
4.

What happens to the mass of a substance when it condenses?

It stays the same.
5.

What happens to the mass of a substance when it sublimates?

It stays the same.
6.

Why is mass conserved during a change of state?

No particles are created or destroyed; they are only rearranged.

P1.2b Describe that physical changes differ from chemical changes because the material recovers its original properties if the change is reversed

1.

What is a physical change?

A physical change does not form a new substance and the original properties can be recovered.
2.

What is a chemical change?

A chemical change forms one or more new substances.
3.

Why is melting ice a physical change?

Melting ice can be reversed to form ice again.
4.

Why is burning a substance a chemical change?

Burning forms new substances.
5.

What happens to the original properties of a material when a physical change is reversed?

The original properties are recovered.
6.

What happens to the original properties of a material when a chemical change cannot be reversed?

The original properties are not recovered.

P1.2c Describe how heating a system will change the energy stored within the system and raise its temperature or produce changes of state

1.

What happens to the energy stored in a system when it is heated?

It increases.
2.

What happens to the temperature of a substance when heating increases its internal energy without changing its state?

The temperature increases.
3.

What happens to the temperature of a substance while it is changing state?

It remains constant during a change of state.
4.

What happens to the energy supplied to a substance during a change of state?

The supplied energy increases the internal energy and causes the change of state.
5.

Why can heating a substance cause it to change state?

Energy is transferred to the system.
6.

What happens to the internal energy of a substance when it is heated from a solid to a liquid?

The internal energy increases.

P1.2d Define the term specific heat capacity and distinguish between it and the term specific latent heat

1.

What is specific heat capacity?

The energy needed to raise the temperature of 1 kg of a material by 1°C.
2.

What does a material's specific heat capacity tell us about the energy needed to raise its temperature?

It tells us how much energy is needed to raise the temperature of the material.
3.

What is specific latent heat?

The energy needed to change the state of 1 kg of a material without changing its temperature.
4.

What is specific latent heat of fusion?

The energy needed to melt 1 kg of a material.
5.

What is specific latent heat of vaporisation?

The energy needed to vaporise 1 kg of a material.
6.

What is the difference between specific heat capacity and specific latent heat?

Specific heat capacity changes temperature; specific latent heat changes state.

P1.2e Apply the relationship between change in internal energy of a material and its mass, specific heat capacity and temperature change to calculate the energy change involved

1.

What equation links energy change, mass, specific heat capacity and temperature change?

ΔE = mcΔT.
2.

What is the unit of specific heat capacity?

J/kg°C.
3.

What happens to the energy needed to heat a substance if its mass is doubled?

It doubles.
4.

Calculate the energy needed to heat 2 kg of water by 10°C. The specific heat capacity of water is 4200 J/kg°C.

2 × 4200 × 10 = 84,000 J.
5.

A 0.5 kg metal is heated by 20°C and gains 5000 J of energy. Calculate its specific heat capacity.

5000 ÷ (0.5 × 20) = 500 J/kg°C.
6.

A 3 kg substance has a specific heat capacity of 1000 J/kg°C. How much energy is needed to increase its temperature by 5°C?

3 × 1000 × 5 = 15,000 J.

P1.2f Apply the relationship between specific latent heat and mass to calculate the energy change involved in a change of state

1.

What equation links energy change, mass and specific latent heat?

E = ml.
2.

What is the unit of specific latent heat?

J/kg.
3.

What happens to the energy needed for a change of state if the mass of the substance is doubled?

It doubles.
4.

Calculate the energy needed to melt 0.5 kg of a substance with a specific latent heat of fusion of 200 000 J/kg.

0.5 × 200,000 = 100,000 J.
5.

A substance requires 600 000 J to change state and has a mass of 2 kg. Calculate its specific latent heat.

600,000 ÷ 2 = 300,000 J/kg.
6.

What type of energy transfer occurs when a substance changes state without changing temperature?

Energy is transferred into or out of the internal energy store.

P1.2g Explain how the motion of the molecules in a gas is related both to its temperature and its pressure

1.

What happens to the average speed of gas molecules when the temperature increases?

It increases.
2.

Why do gas molecules move faster when the temperature increases?

They gain kinetic energy.
3.

What happens to the frequency of collisions between gas molecules and the walls when the molecules move faster?

They collide with the walls more often.
4.

What happens to the pressure of a gas when its molecules collide with the walls more frequently?

The pressure increases.
5.

Why does cooling a gas reduce its pressure in a closed system at constant volume?

Slower molecules collide less often and with less force.
6.

Why does heating a gas increase its pressure in a closed system at constant volume?

Faster molecules collide more often and with greater force.

P1.2h Explain the relationship between the temperature of a gas and its pressure at constant volume (qualitative only)

1.

What happens to the pressure of a gas when its temperature increases at constant volume?

It increases.
2.

What happens to the pressure of a gas when its temperature decreases at constant volume?

It decreases.
3.

Why does heating a gas increase its pressure when its volume is kept constant?

The molecules move faster and collide with the walls more frequently and forcefully.
4.

Why does cooling a gas decrease its pressure when its volume is kept constant?

The molecules move more slowly and collide less frequently and forcefully.
5.

A sealed container of gas is heated while its volume remains constant. What happens to the pressure?

The pressure increases.
6.

A sealed container of gas is cooled while its volume remains constant. What happens to the pressure?

The pressure decreases.

P2 – Forces

P2.1a Describe how to measure distance and time in a range of scenarios

1.

What instrument can be used to measure distance?

A ruler or tape measure.
2.

What instrument can be used to measure time?

A stopwatch or timer.
3.

What unit is commonly used to measure distance in physics?

Metres (m).
4.

What unit is commonly used to measure time in physics?

Seconds (s).
5.

How could you measure the distance travelled by a learner walking along a straight path?

Measure the length of the path using a tape measure or other suitable measuring device.
6.

How could you measure the time taken for a learner to travel a measured distance?

Use a stopwatch or electronic timer to measure the journey time.

P2.1b Describe how to measure distance and time and use these to calculate speed from graphs

1.

What two measurements are needed to calculate speed?

Distance and time.
2.

How can the distance travelled by a moving object be measured?

Using a ruler, tape measure or other suitable measuring device.
3.

How can the time taken for an object to travel a distance be measured?

Using a stopwatch, timer or electronic timing system.
4.

What does the gradient of a distance-time graph represent?

Speed.
5.

A learner travels 20 m in 5 s. Calculate their speed.

20 ÷ 5 = 4 m/s.
6.

A distance-time graph shows an object travelling 60 m in 10 s. Calculate its speed.

60 ÷ 10 = 6 m/s.

P2.1c Make calculations using ratios and proportional reasoning to convert units and to compute rates

1.

How many metres are there in 1 kilometre?

1000 m.
2.

How many seconds are there in 1 minute?

60 s.
3.

Convert 2.5 km into metres.

2500 m.
4.

Convert 180 seconds into minutes.

3 minutes.
5.

Convert 72 km/h into m/s.

20 m/s.
6.

An object travels 150 m in 12 s. Calculate its speed in m/s.

150 ÷ 12 = 12.5 m/s.

P2.1d Explain the vector-scalar distinction as it applies to displacement and distance, velocity and speed

1.

What is a scalar quantity?

A scalar quantity has magnitude only.
2.

What is a vector quantity?

A vector quantity has magnitude and direction.
3.

What is the difference between distance and displacement?

Distance is the total path travelled; displacement is the distance in a specified direction.
4.

What is the difference between speed and velocity?

Speed has magnitude only; velocity has magnitude and direction.
5.

Which of distance and displacement is a vector?

Displacement.
6.

Which of speed and velocity is a vector?

Velocity.

P2.1e Relate changes and differences in motion to appropriate distance-time, and velocity-time graphs; interpret lines and slopes

1.

What does a horizontal line on a distance-time graph show?

The object is stationary.
2.

What does a straight sloping line on a distance-time graph show?

Constant speed.
3.

What does a steeper gradient on a distance-time graph mean?

A greater speed.
4.

What does a horizontal line on a velocity-time graph show?

Constant velocity.
5.

What does a positive gradient on a velocity-time graph represent?

Positive acceleration.
6.

What does a negative gradient on a velocity-time graph represent?

Negative acceleration.

P2.1f Interpret enclosed areas in velocity-time graphs

1.

What does the area under a velocity-time graph represent?

Distance travelled.
2.

What quantity is found by calculating the area under a velocity-time graph?

Displacement.
3.

How can the distance travelled be calculated from a rectangular section of a velocity-time graph?

Multiply velocity by time.
4.

A vehicle travels at 10 m/s for 5 s. Calculate the area under its velocity-time graph.

10 × 5 = 50 m.
5.

What does a larger area under a velocity-time graph indicate?

A greater area indicates a greater distance travelled.
6.

How can the total distance travelled be found when a velocity-time graph contains several sections?

Calculate the area of each section and add them.

P2.1g Calculate average speed for non-uniform motion

1.

What is meant by non-uniform motion?

Motion where speed or velocity changes.
2.

What equation is used to calculate average speed?

Average speed = total distance ÷ total time.
3.

A cyclist travels 200 m in 20 s, then 300 m in 30 s. What total distance does the cyclist travel?

500 m.
4.

A cyclist travels 200 m in 20 s, then 300 m in 30 s. What is the total time taken?

50 s.
5.

A cyclist travels 500 m in 50 s. Calculate their average speed.

500 ÷ 50 = 10 m/s.
6.

Why is average speed needed when an object does not travel at a constant speed?

Because the speed is changing.

P2.1h Apply formulae relating distance, time and speed, for uniform motion, and for motion with uniform acceleration

1.

What equation links distance, speed and time?

d = v × t.
2.

What equation links acceleration, change in velocity and time?

a = Δv ÷ t.
3.

A car travels at a constant speed of 15 m/s for 8 s. Calculate the distance travelled.

15 × 8 = 120 m.
4.

A runner travels 100 m at a constant speed of 5 m/s. Calculate the time taken.

100 ÷ 5 = 20 s.
5.

A car's velocity increases from 10 m/s to 30 m/s in 5 s. Calculate its acceleration.

(30 − 10) ÷ 5 = 4 m/s².
6.

What does uniform acceleration mean?

Acceleration that remains constant.

P2.2a Recall examples of ways in which objects interact

1.

What type of interaction occurs between two electrically charged objects?

Electrical interaction.
2.

What type of interaction occurs between two objects with mass?

Gravitational interaction.
3.

What type of interaction occurs between two magnetic poles?

Magnetic interaction.
4.

What is a normal contact force?

A force from a surface acting perpendicular to the surface.
5.

What is friction?

A force opposing relative motion between surfaces.
6.

What is the difference between a contact interaction and a non-contact interaction?

Contact interactions require touching; non-contact interactions do not.

P2.2b Describe how such examples involve interactions between pairs of objects which produce a force on each object

1.

What is meant by an interaction between two objects?

Each object exerts a force on the other.
2.

When two objects interact, how many forces are produced by the interaction?

Two.
3.

What happens to the forces acting on the two objects in an interaction?

They act in opposite directions on the two objects.
4.

What force does Earth exert on an object near its surface?

A gravitational force.
5.

What force does a surface exert on an object resting on it?

An upward normal contact force.
6.

Why must forces always be considered as interactions between pairs of objects?

Forces arise from interactions between objects.

P2.2c Represent forces as vectors

1.

What is a force vector?

An arrow showing the size and direction of a force.
2.

What does the length of a force arrow represent on a force diagram?

The magnitude of the force.
3.

What does the direction of a force arrow represent?

The direction of the force.
4.

What information must be included in a free-body force diagram?

All forces acting on the object, with their directions and relative sizes.
5.

How can a free-body diagram show that two forces acting on an object are equal?

Draw equal-length arrows in opposite directions.
6.

What is the resultant force when two equal forces act in opposite directions?

Zero newtons.

P2.2d Apply Newton’s first law to explain the motion of an object moving with uniform velocity and also an object where the speed and/or direction change

1.

What does Newton’s First Law state about the resultant force on an object moving with constant velocity?

The resultant force is zero.
2.

What happens to the velocity of an object when the resultant force acting on it is zero?

The velocity remains constant.
3.

What happens to the motion of an object when there is a non-zero resultant force?

The velocity changes.
4.

Why can an object moving at constant speed still have a changing velocity?

Velocity includes direction.
5.

A car travels in a straight line at constant velocity. What is the resultant force acting on it?

Zero resultant force.
6.

A car's speed increases from 10 m/s to 20 m/s. What does this tell you about the resultant force acting on the car?

There is a non-zero resultant force.

P2.2e Use vector diagrams to illustrate resolution of forces, a net force (resultant force), and equilibrium situations

1.

What is meant by resolving a force?

Splitting a force into components.
2.

What is a resultant force?

The overall force after combining forces.
3.

What is meant by equilibrium?

A state where the resultant force is zero.
4.

How can two perpendicular forces be combined using a vector diagram?

Draw the forces head-to-tail and find the resultant.
5.

What condition must be satisfied for an object to be in equilibrium?

The resultant force must be zero.
6.

On a force diagram, how can you determine whether the resultant force is zero?

The forces must balance in all directions.

P2.2f Describe examples of the forces acting on an isolated solid object or system

1.

What forces act on a falling skydiver before they reach terminal velocity?

Weight acts downward and air resistance acts upward.
2.

What happens to the air resistance acting on a skydiver as their speed increases?

It increases.
3.

What is terminal velocity?

Constant velocity when forces are balanced.
4.

What is the resultant force on an object travelling at terminal velocity?

Zero.
5.

Why does a skydiver stop accelerating when terminal velocity is reached?

Air resistance equals weight.
6.

How are the forces on a vehicle similar to those on a skydiver when the vehicle travels at constant speed?

Driving force balances resistive forces.

P2.2g Describe, using free body diagrams, examples where two or more forces lead to a resultant force on an object

1.

What is the resultant force when two forces act in the same direction?

Add their magnitudes.
2.

What is the resultant force when two forces act in opposite directions?

Subtract the smaller from the larger.
3.

A 10 N force acts to the right and a 6 N force acts to the left. What is the resultant force?

4 N to the right.
4.

In which direction does the resultant force act in the situation in question 3?

To the right.
5.

How does a non-zero resultant force affect the velocity of an object?

It causes the velocity to change.
6.

How can a free-body diagram be used to determine the resultant force on an object?

Add the forces as vectors.

P2.2h Describe using free body force diagrams the special case of balanced forces when the resultant force is zero

1.

What are balanced forces?

Equal forces acting in opposite directions.
2.

What is the resultant force when forces are balanced?

Zero.
3.

What happens to the velocity of an object when the forces acting on it are balanced?

It remains constant.
4.

Can an object be moving when the forces acting on it are balanced?

Yes.
5.

What would a free-body diagram look like for an object at rest with balanced forces?

Equal upward and downward forces.
6.

What would a free-body diagram look like for an object moving at constant velocity with balanced forces?

Equal opposing forces in the direction of motion.

P2.2i Apply Newton’s Second Law in calculations relating forces, masses and accelerations

1.

What equation links resultant force, mass and acceleration?

F = ma.
2.

What is the unit of force?

Newton (N).
3.

What is the unit of acceleration?

m/s².
4.

Calculate the resultant force on a 5 kg object accelerating at 3 m/s².

5 × 3 = 15 N.
5.

A 20 N resultant force acts on a 4 kg object. Calculate its acceleration.

20 ÷ 4 = 5 m/s².
6.

A 30 N resultant force produces an acceleration of 6 m/s². Calculate the mass of the object.

30 ÷ 6 = 5 kg.

P2.2j Explain that inertia is a measure of how difficult it is to change the velocity of an object and that the inertial mass is defined as the ratio of force over acceleration

1.

What is inertia?

Resistance to a change in velocity.
2.

What does a large inertia mean for an object's motion?

It is harder to change its velocity.
3.

Which property of an object determines its inertia?

Its mass.
4.

What is inertial mass?

The ratio of force to acceleration.
5.

What equation defines inertial mass in terms of force and acceleration?

m = F ÷ a.
6.

How does the inertial mass of an object affect the acceleration produced by a given force?

Greater mass produces less acceleration for the same force.

P2.2k Define momentum and describe examples of momentum in collisions

1.

What is momentum?

Mass × velocity.
2.

What equation links momentum, mass and velocity?

p = mv.
3.

What is the unit of momentum?

kg m/s.
4.

Calculate the momentum of a 4 kg object travelling at 5 m/s.

4 × 5 = 20 kg m/s.
5.

What happens to the total momentum of a closed system during a collision?

It is conserved.
6.

A 2 kg trolley travelling at 3 m/s collides with a stationary 1 kg trolley. What is the total momentum of the system before the collision?

2 × 3 = 6 kg m/s.

P2.2l Use the relationship between work done, force, and distance moved along the line of action of the force and describe the energy transfer involved

1.

What is the equation linking work done, force and distance moved?

W = F × d.
2.

What is the unit of work done?

Joule (J).
3.

When is work done on an object by a force?

When a force moves an object through a distance in the direction of the force.
4.

A force of 20 N moves an object 5 m in the direction of the force. Calculate the work done.

20 × 5 = 100 J.
5.

What energy transfer occurs when a force does work on an object?

Energy is transferred to the object.
6.

Why must the distance used in the work-done equation be measured along the line of action of the force?

Only movement along the line of action of the force contributes to the work done.

P2.2m Calculate relevant values of stored energy and energy transfers; convert between newton-metres and joules

1.

How many joules are equal to one newton-metre?

One joule.
2.

What is the gravitational potential energy equation?

E = mgh.
3.

Calculate the gravitational potential energy gained by a 2 kg object lifted through 5 m. Take gravitational field strength as 10 N/kg.

2 × 10 × 5 = 100 J.
4.

What happens to the gravitational potential energy of an object when it is raised?

It increases.
5.

What happens to the gravitational potential energy of an object when it falls?

It decreases.
6.

Why is work done against gravity equal to the increase in gravitational potential energy?

Work done against gravity is transferred into gravitational potential energy.

P2.2n Explain, with reference to examples, the definition of power as the rate at which energy is transferred

1.

What is power?

The rate of energy transfer.
2.

What is the equation linking power, energy transferred and time?

P = E ÷ t.
3.

What is the unit of power?

Watt (W).
4.

A machine transfers 600 J of energy in 20 s. Calculate its power.

600 ÷ 20 = 30 W.
5.

Which transfers energy faster: a 1000 W machine or a 500 W machine?

The 1000 W machine.
6.

Why does a more powerful machine transfer the same amount of energy in less time?

It transfers energy at a greater rate.

P2.2o Recall and apply Newton’s Third Law

1.

What does Newton’s Third Law state?

Forces occur in equal and opposite pairs.
2.

What two properties do a Newton’s Third Law pair of forces have?

Equal size and opposite direction.
3.

Where do the two forces in a Newton’s Third Law pair act?

On different objects.
4.

What is the Newton’s Third Law force when Earth attracts an object downwards?

The object attracts Earth upwards.
5.

When a swimmer pushes water backwards, what is the Newton’s Third Law force?

The water pushes the swimmer forwards.
6.

Why do the two forces in a Newton’s Third Law pair not cancel each other out?

They act on different objects.

P2.2p Explain why an object moving in a circle with a constant speed has a changing velocity

1.

What is velocity?

Velocity is speed in a specified direction.
2.

What changes when an object moving in a circle changes direction?

Its direction.
3.

Why does a change in direction mean that velocity changes?

Velocity includes direction.
4.

Can an object moving at constant speed have a changing velocity?

Yes.
5.

What is the direction of the velocity of an object at any point on a circular path?

Tangentially to the circle.
6.

Why does an object moving at constant speed around a circle have a resultant force acting on it?

Its velocity is continually changing direction.

P2.3a Explain, that to stretch, bend or compress an object, more than one force has to be applied

1.

Why must more than one force be applied to stretch an object?

Forces must act in opposite directions.
2.

Why must more than one force be applied to compress an object?

Opposing forces push the material together.
3.

How can a pair of forces cause an object to bend?

Forces act in different directions on different parts of the object.
4.

What happens to an object when two equal and opposite forces act to stretch it?

It stretches.
5.

Give one real-life example of forces stretching an object.

Stretching a spring.
6.

Give one real-life example of forces bending or compressing an object.

Bending a ruler or compressing a sponge.

P2.3b Describe the difference between elastic and plastic deformation (distortions) caused by stretching forces

1.

What is elastic deformation?

The object returns to its original shape.
2.

What is plastic deformation?

The object does not return to its original shape.
3.

What happens to an object after an elastic deformation when the force is removed?

It returns to its original shape.
4.

What happens to an object after a plastic deformation when the force is removed?

It remains permanently deformed.
5.

What does it mean if a spring has been stretched beyond its elastic limit?

It will not fully return to its original length.
6.

How could you experimentally determine whether a material has undergone elastic or plastic deformation?

Remove the force and observe whether it returns to its original shape.

P2.3c Describe the relationship between force and extension for a spring and other simple systems

1.

What is meant by the extension of a spring?

The increase in length from its original length.
2.

How is the extension of a spring calculated from its original and stretched lengths?

Extension = stretched length − original length.
3.

What happens to the extension of a spring when the applied force increases?

It increases.
4.

What does the gradient of a force-extension graph represent when the relationship is linear?

Force per unit extension, or the spring constant.
5.

What would a force-extension graph look like for a spring obeying Hooke’s Law?

A straight line through the origin.
6.

How can a graph be used to determine whether a spring obeys a proportional relationship between force and extension?

Check whether the graph is a straight line through the origin.

P2.3d Describe the difference between linear and non-linear relationships between force and extension

1.

What is a linear relationship between force and extension?

Force is directly proportional to extension.
2.

What would the graph look like for a linear force-extension relationship?

A straight line through the origin.
3.

What is a non-linear relationship between force and extension?

Force is not directly proportional to extension.
4.

What would the graph look like for a non-linear force-extension relationship?

A curved line.
5.

How can you identify the limit of proportionality from a force-extension graph?

Find where the graph stops being straight.
6.

What happens to the relationship between force and extension when a spring is stretched beyond its limit of proportionality?

Force and extension are no longer proportional.

P2.3e Calculate a spring constant in linear cases

1.

What equation links force, spring constant and extension?

F = k × e.
2.

What is the unit of spring constant?

N/m.
3.

What does a large spring constant indicate about a spring?

It is harder to stretch.
4.

A spring extends by 0.04 m when a force of 8 N is applied. Calculate its spring constant.

8 ÷ 0.04 = 200 N/m.
5.

A spring has a spring constant of 250 N/m and is extended by 0.08 m. Calculate the applied force.

250 × 0.08 = 20 N.
6.

A spring has a spring constant of 100 N/m and a force of 15 N is applied. Calculate its extension.

15 ÷ 100 = 0.15 m.

P2.3f Calculate the work done in stretching

1.

What does the area under a force-extension graph represent?

Work done or elastic potential energy transferred.
2.

What equation can be used to calculate the work done when a spring is stretched and the force-extension graph is a straight line?

W = ½ × F × e.
3.

What happens to the work done when the extension of a spring is increased?

It increases.
4.

A spring is stretched by 0.20 m by a force that increases uniformly from 0 N to 10 N. Calculate the work done.

½ × 10 × 0.20 = 1 J.
5.

A force-extension graph has a triangular area with a base of 0.30 m and a height of 20 N. Calculate the work done.

½ × 0.30 × 20 = 3 J.
6.

Where is the energy transferred to when work is done stretching an elastic object?

Elastic potential energy.

P2.3g Describe that all matter has a gravitational field that causes attraction, and the field strength is much greater for massive objects

1.

What is a gravitational field?

A region where a mass experiences a gravitational force.
2.

What does a gravitational field do to an object with mass?

It attracts it.
3.

Why do two objects with mass attract each other?

Masses attract each other gravitationally.
4.

Do all objects with mass produce a gravitational field?

Yes.
5.

How does the gravitational field strength of a massive object compare with that of a less massive object?

It is stronger.
6.

Why is Earth's gravitational field much stronger than the gravitational field of a small object such as a tennis ball?

Earth has much greater mass.

P2.3h Define weight, describe how it is measured and describe the relationship between the weight of an object and the gravitational field strength, g

1.

What is weight?

The force acting on an object due to gravity.
2.

What instrument is used to measure weight?

A newton meter.
3.

What is the unit of weight?

Newton (N).
4.

What equation links weight, mass and gravitational field strength?

W = m × g.
5.

What is the value of gravitational field strength, g, at the Earth's surface?

About 9.8 N/kg, often taken as 10 N/kg.
6.

An object has a mass of 6 kg. Calculate its weight at the Earth's surface.

6 × 10 = 60 N.

P2.3i Recall the acceleration in free fall

1.

What is meant by free fall?

Falling under gravity with no other significant force.
2.

What is the acceleration of an object in free fall near the Earth's surface?

About 9.8 m/s².
3.

What unit is used for acceleration in free fall?

m/s².
4.

What causes an object to accelerate when it is in free fall?

Gravity.
5.

What happens to the velocity of an object during free fall when air resistance is negligible?

It increases by about 9.8 m/s every second.
6.

What would happen to the acceleration of a falling object if air resistance were ignored?

It would remain about 9.8 m/s².

P3 – Electricity and Magnetism

P3.1a Describe that charge is a property of all matter and that there are positive and negative charges

1.

What are the two types of electric charge?

Positive and negative.
2.

What is the net charge of an object containing equal numbers of positive and negative charges?

Zero.
3.

What happens to the net charge of an object when it gains more electrons than it has positive charges?

It becomes negatively charged.
4.

What happens to the net charge of an object when it loses electrons?

It becomes positively charged.
5.

Why do most objects have zero net charge?

Positive and negative charges balance.
6.

What happens between two objects carrying charges of the same sign?

They repel.

P3.1b Describe the production of static electricity, and sparking, by rubbing surfaces, and evidence that charged objects exert forces of attraction or repulsion on one another when not in contact

1.

How can static electricity be produced by rubbing two surfaces together?

Electrons transfer between the surfaces.
2.

Why does static charge build up on an insulator?

Electrons cannot move freely through the material.
3.

What happens when two objects with the same type of charge are brought close together?

They repel.
4.

What happens when two objects with opposite charges are brought close together?

They attract.
5.

How can a charged object produce a spark?

A large potential difference causes charge to jump through the air.
6.

Why can a charged balloon be attracted to a wall even though the wall is initially uncharged?

Charges in the wall rearrange, causing attraction.

P3.1c Explain how transfer of electrons between objects can explain the phenomena of static electricity

1.

Which particles are transferred when an object becomes statically charged?

Electrons.
2.

What happens to the charge of an object when it gains electrons?

It becomes negatively charged.
3.

What happens to the charge of an object when it loses electrons?

It becomes positively charged.
4.

Why does rubbing two different insulating materials together cause one to become positively charged and the other negatively charged?

Electrons move from one material to the other.
5.

Why does a charged rod attract small pieces of paper?

Charges in the paper are rearranged, causing attraction.
6.

How can a gold-leaf electroscope be used to detect the presence of electric charge?

A charged object causes the leaves to repel.

P3.1d Recall that current is a rate of flow of charge (electrons) and the conditions needed for charge to flow

1.

What is electric current?

The rate of flow of electric charge.
2.

What particles flow through a metal wire to produce an electric current?

Electrons.
3.

What two conditions are required for charge to flow continuously in a circuit?

A complete circuit and a potential difference.
4.

What is meant by a closed circuit?

A circuit with an unbroken conducting path.
5.

What provides the potential difference needed to drive charge around a circuit?

A cell or battery.
6.

What happens to the current if a circuit containing a cell is opened?

The current stops.

P3.1e Recall that current has the same value at any point in a single closed loop

1.

What happens to the current at different points in a single closed loop?

It is the same.
2.

What is the current through a lamp in a simple series circuit if the current leaving the cell is 0.5 A?

0.5 A.
3.

Why is the current the same at every point in a series circuit?

Charge cannot build up at one point in a closed loop.
4.

A series circuit has a current of 2 A before a lamp. What is the current after the lamp?

2 A.
5.

Where should an ammeter be connected to measure the current through a component?

In series with the component.
6.

What happens to the current at a junction in a circuit containing more than one branch?

It splits between the branches.

P3.1f Recall and use the relationship between quantity of charge, current and time

1.

What equation links charge, current and time?

Q = I × t.
2.

What is the unit of electric charge?

Coulomb (C).
3.

What is the unit of electric current?

Ampere (A).
4.

Calculate the charge flowing when a current of 3 A flows for 20 s.

3 × 20 = 60 C.
5.

A charge of 120 C flows through a circuit in 30 s. Calculate the current.

120 ÷ 30 = 4 A.
6.

A current of 0.5 A flows for 2 minutes. Calculate the charge transferred.

0.5 × 120 = 60 C.

P3.2a Describe the differences between series and parallel circuits

1.

What is the difference between a series circuit and a parallel circuit?

Series has one path; parallel has more than one path.
2.

How does current behave in a series circuit?

It is the same throughout the loop.
3.

How does current behave at a junction in a parallel circuit?

It splits between branches.
4.

How is potential difference shared between components in a series circuit?

The supply potential difference is shared.
5.

What is the potential difference across components connected in parallel with each other?

The same potential difference.
6.

Where should an ammeter and a voltmeter be connected in a circuit to measure current and potential difference?

Ammeter in series; voltmeter in parallel.

P3.2b Represent d.c. circuits with the conventions of positive and negative terminals, and the symbols that represent common circuit elements

1.

What do the positive and negative terminals of a d.c. power supply represent on a circuit diagram?

They show the direction of conventional current from positive to negative.
2.

What circuit symbol represents a cell?

A pair of unequal parallel lines.
3.

What circuit symbol represents a diode?

A triangle pointing towards a vertical line.
4.

What circuit symbols represent an LDR and an NTC thermistor?

LDR: resistor with arrows pointing towards it; NTC: resistor with a diagonal line.
5.

What circuit symbols represent an ammeter and a voltmeter?

Ammeter: circle with A; voltmeter: circle with V.
6.

What circuit symbols represent a fixed resistor, variable resistor, filament lamp and switch?

Standard circuit symbols for each component.

P3.2c Recall that current (I) depends on both resistance (R) and potential difference (V) and the units in which these are measured

1.

What is potential difference?

Energy transferred per unit charge.
2.

What is the unit of potential difference?

Volt (V).
3.

What is the unit of resistance?

Ohm (Ω).
4.

What is the unit of current?

Ampere (A).
5.

What happens to the current through a resistor if the potential difference increases while resistance remains constant?

It increases.
6.

What happens to the current through a resistor if its resistance increases while potential difference remains constant?

It decreases.

P3.2d Recall and apply the relationship between I, R and V and that for some resistors the value of R remains constant but that in others it can change as the current changes

1.

What equation links potential difference, current and resistance?

V = I × R.
2.

A resistor has a potential difference of 12 V across it and a resistance of 4 Ω. Calculate the current.

12 ÷ 4 = 3 A.
3.

A current of 2 A flows through a 6 Ω resistor. Calculate the potential difference across it.

2 × 6 = 12 V.
4.

A 10 V potential difference produces a current of 0.5 A through a component. Calculate its resistance.

10 ÷ 0.5 = 20 Ω.
5.

What happens to the resistance of an ohmic resistor when the current changes, provided its temperature remains constant?

It remains constant.
6.

Why can the resistance of some components change as the current changes?

Their physical conditions, such as temperature, change.

P3.2e Explain that for some resistors the value of R remains constant but that in others it can change as the current changes

1.

What is meant by a resistor having a constant resistance?

Resistance does not change when the current changes, provided physical conditions remain constant.
2.

Which type of resistor has a constant resistance when physical conditions remain constant?

An ohmic resistor.
3.

What happens to the resistance of a filament lamp as its temperature increases?

It increases.
4.

Why does the resistance of a filament lamp increase as the current increases?

The filament gets hotter.
5.

How does the resistance of a diode depend on the direction and size of the applied potential difference?

A diode allows current mainly in one direction and has much greater resistance in the other direction.
6.

What is meant by a non-linear circuit component?

Its resistance changes as current or potential difference changes.

P3.2f Explain the design and use of circuits to explore such effects

1.

How could a circuit be designed to investigate the resistance of a wire?

Connect the wire to a power supply, ammeter and voltmeter and vary the current.
2.

Which instrument is used to measure the current through a component?

Ammeter.
3.

Which instrument is used to measure the potential difference across a component?

Voltmeter.
4.

How could you investigate how the resistance of a wire changes with its length?

Measure current and potential difference for different lengths of wire.
5.

How could a circuit be used to investigate the effect of temperature on an NTC thermistor?

Measure current and potential difference at different temperatures.
6.

How could a circuit be used to investigate how light intensity affects an LDR?

Measure current and potential difference at different light intensities.

P3.2g Use graphs to explore whether circuit elements are linear or non-linear

1.

What type of graph can be used to investigate whether a circuit component is linear?

An I-V graph.
2.

What would the I-V graph of a linear circuit component look like?

A straight line through the origin.
3.

What does a constant gradient on an I-V graph indicate?

Constant resistance.
4.

What does a curved I-V graph indicate about a circuit component?

Non-linear behaviour.
5.

How can an I-V graph be used to determine whether a component obeys Ohm's Law?

Check whether the graph is a straight line through the origin.
6.

What is the relationship between current and potential difference for a component with constant resistance?

Current is directly proportional to potential difference.

P3.2h Use graphs and relate the curves produced to the function and properties of circuit elements

1.

What does the I-V characteristic graph of a filament lamp show?

The relationship between current and potential difference.
2.

Why does the I-V graph of a filament lamp become less steep as the potential difference increases?

The filament heats up, increasing its resistance.
3.

What does the I-V characteristic graph of a diode show?

It shows how current varies with potential difference and that current mainly flows in one direction.
4.

Why does a diode allow current to flow much more easily in one direction than the other?

The resistance is much lower in one direction than the other.
5.

How does the resistance of an NTC thermistor change as temperature increases?

It decreases.
6.

How does the resistance of an LDR change as light intensity increases?

It decreases.

P3.2i Explain why, if two resistors are in series the net resistance is increased, whereas with two in parallel the net resistance is decreased

1.

Why does adding a resistor in series increase the total resistance?

The resistances add.
2.

What happens to the total resistance when another resistor is added in series?

It increases.
3.

Why does adding a resistor in parallel decrease the total resistance?

There are more paths for charge to flow.
4.

How does adding another parallel path affect the total current supplied by the power source?

It increases.
5.

Which arrangement gives a greater total resistance: two identical resistors in series or two identical resistors in parallel?

Series.
6.

Why does connecting resistors in parallel provide more paths for charge to flow?

Charge has more than one path.

P3.2j Calculate the currents, potential differences and resistances in d.c. series and parallel circuits

1.

What is the total resistance of two 4 Ω resistors connected in series?

4 + 4 = 8 Ω.
2.

A 12 V supply is connected to two 3 Ω resistors in series. Calculate the total resistance and circuit current.

Total resistance = 6 Ω; current = 12 ÷ 6 = 2 A.
3.

Two identical resistors are connected in parallel. How does the current divide between the two branches?

It divides equally between the branches.
4.

A 6 Ω and a 3 Ω resistor are connected in parallel. Calculate their equivalent resistance.

(6 × 3) ÷ (6 + 3) = 2 Ω.
5.

Two resistors of 2 Ω and 4 Ω are connected in series across a 12 V supply. Calculate the current and the potential difference across each resistor.

Current = 12 ÷ 6 = 2 A; p.d. = 4 V and 8 V.
6.

In a parallel circuit, the potential difference across each branch is 6 V. A 3 Ω resistor is connected in one branch. Calculate the current through that resistor.

6 ÷ 3 = 2 A.

P3.2k Explain the design and use of d.c. circuits for measurement and testing purposes

1.

Why is an ammeter connected in series with the component being tested?

So the same current flows through the component.
2.

Why is a voltmeter connected in parallel with the component being tested?

So it measures the p.d. across the component.
3.

Why should an ammeter have a very low resistance?

So it does not significantly reduce the circuit current.
4.

Why should a voltmeter have a very high resistance?

So it draws very little current.
5.

How could a d.c. circuit be designed to measure the resistance of a component?

Connect an ammeter in series and a voltmeter in parallel.
6.

Why should measurements of current and potential difference be taken for a range of values when investigating a component?

To obtain enough data to identify the relationship.

P3.2l Explain how the power transfer in any circuit device is related to the potential difference across it and the current, and to the energy changes over a given time

1.

What equation links power, potential difference and current?

P = V × I.
2.

What is the unit of power?

Watt (W).
3.

What equation links energy transferred, power and time?

E = P × t.
4.

A lamp operates at 12 V with a current of 2 A. Calculate its power.

12 × 2 = 24 W.
5.

A 60 W lamp operates for 30 s. Calculate the energy transferred.

60 × 30 = 1800 J.
6.

What happens to the energy transferred by a circuit device when it operates at a higher power for the same length of time?

More energy is transferred.

P3.2m Apply the equations relating potential difference, current, quantity of charge, resistance, power, energy, and time, and solve problems for circuits which include resistors in series, using the concept of equivalent resistance

1.

What equation links potential difference, current and resistance?

V = I × R.
2.

What equation links charge, current and time?

Q = I × t.
3.

What equation links energy transferred, potential difference and charge?

E = V × Q.
4.

What equation links power, potential difference and current?

P = V × I.
5.

Two 5 Ω resistors are connected in series to a 20 V supply. Calculate the total resistance and current.

Total resistance = 10 Ω; current = 20 ÷ 10 = 2 A.
6.

A 4 Ω resistor carries a current of 3 A for 20 s. Calculate the potential difference across the resistor, the charge transferred and the energy transferred.

p.d. = 12 V; charge = 60 C; energy = 720 J.

P3.3a Describe the attraction and repulsion between unlike and like poles for permanent magnets

1.

What are the two poles of a permanent magnet?

North and south.
2.

What happens when two unlike magnetic poles are brought together?

They attract.
3.

What happens when two like magnetic poles are brought together?

They repel.
4.

Which magnetic poles attract each other?

North and south.
5.

Which magnetic poles repel each other?

North-north or south-south.
6.

What would the magnetic field pattern between two unlike poles look like compared with the pattern between two like poles?

Unlike poles have connected field lines; like poles have field lines that do not join.

P3.3b Describe the difference between permanent and induced magnets

1.

What is a permanent magnet?

A magnet that remains magnetised.
2.

What is an induced magnet?

A material that becomes magnetised when placed in a magnetic field.
3.

What happens to an induced magnet when the magnetising field is removed?

It loses most or all of its magnetism.
4.

What happens to a permanent magnet when the magnetising field is removed?

It remains magnetised.
5.

Why can an induced magnet be attracted to a permanent magnet?

The induced magnet develops an opposite pole nearby.
6.

Give one example of a material that can be permanently magnetised and one that can be temporarily magnetised.

Steel can be permanently magnetised; iron can be temporarily magnetised.

P3.3c Describe the characteristics of the magnetic field of a magnet, showing how strength and direction change from one point to another

1.

What is a magnetic field?

A region where a magnetic force acts.
2.

What does the direction of a magnetic field line show?

The direction a north pole would move.
3.

In which direction do magnetic field lines point outside a bar magnet?

North to south.
4.

Where is the magnetic field strongest around a bar magnet?

Near the poles.
5.

How does the spacing of magnetic field lines indicate the strength of the field?

Closer lines mean a stronger field.
6.

How could plotting compasses be used to investigate the magnetic field around a bar magnet?

Place small compasses around the magnet and record their directions.

P3.3d Explain how the behaviour of a magnetic (dipping) compass is related to evidence that the core of the Earth must be magnetic

1.

What causes a compass needle to point approximately north-south?

Earth's magnetic field.
2.

How does a compass behave when placed in the Earth's magnetic field?

It aligns with Earth's magnetic field.
3.

What does the behaviour of a compass provide evidence for?

Evidence that Earth has a magnetic field.
4.

Why does a compass needle behave as a small magnet?

Its needle is itself a small magnet.
5.

What does the Earth's magnetic field suggest about the Earth's core?

The core must contain magnetic material or produce a magnetic field.
6.

Why must the Earth have a magnetic field for a magnetic compass to behave as it does?

A compass requires a magnetic field to align with.

P3.3e Describe how to show that a current can create a magnetic effect and describe the directions of the magnetic field around a conducting wire

1.

What happens to a compass placed near a current-carrying wire?

The compass needle deflects.
2.

What does the deflection of a compass near a current-carrying wire demonstrate?

A current produces a magnetic field.
3.

What shape is the magnetic field around a straight current-carrying wire?

Concentric circles.
4.

How does the direction of the magnetic field around a wire relate to the direction of the current?

The direction is given by the right-hand grip rule.
5.

What happens to the direction of the magnetic field if the current in the wire is reversed?

The magnetic field direction reverses.
6.

How could plotting compasses be used to investigate the magnetic field around a current-carrying wire?

Place compasses around the wire and observe their directions.

P3.3f Recall that the strength of the field depends on the current and the distance from the conductor

1.

What happens to the magnetic field strength around a wire when the current increases?

It increases.
2.

What happens to the magnetic field strength as the distance from a current-carrying wire increases?

It decreases.
3.

How could you investigate the effect of current on the magnetic field strength around a wire?

Vary the current and observe the compass deflection.
4.

How could you investigate the effect of distance from a wire on magnetic field strength?

Measure the field at different distances.
5.

At which point is the magnetic field stronger: 1 cm or 5 cm from a current-carrying wire?

1 cm.
6.

At which point is the magnetic field stronger: around a wire carrying 5 A or one carrying 1 A, at the same distance?

The 5 A wire.

P3.3g Explain how solenoid arrangements can enhance the magnetic effect

1.

What is a solenoid?

A coil of wire with several turns.
2.

What happens to the magnetic field when a current flows through a solenoid?

It produces a magnetic field.
3.

How does increasing the number of turns on a solenoid affect its magnetic field?

It increases the field strength.
4.

How does inserting a magnetic material such as iron into a solenoid affect its magnetic field?

It strengthens the magnetic field.
5.

How can the magnetic field of a solenoid be investigated using plotting compasses?

Place compasses around the solenoid and observe their directions.
6.

Why does a solenoid produce a magnetic field similar to that of a bar magnet?

The fields from the individual turns combine.

P3.3h Describe how a magnet and a current-carrying conductor exert a force on one another

1.

What happens when a current-carrying conductor is placed in a magnetic field?

It experiences a force.
2.

What causes the force on a current-carrying conductor in a magnetic field?

Interaction between the magnetic field and the current.
3.

What happens to the force if the direction of the current is reversed?

The force reverses.
4.

What happens to the force if the direction of the magnetic field is reversed?

The force reverses.
5.

What happens to the force if both the current and magnetic field directions are reversed?

The force remains in the same direction.
6.

What does the jumping wire experiment demonstrate about the interaction between a magnet and a current-carrying conductor?

A current-carrying wire experiences a magnetic force.

P3.3i Show that Fleming’s left-hand rule represents the relative orientations of the force, the current and the magnetic field

1.

What does Fleming’s left-hand rule show?

The directions of force, current and magnetic field.
2.

Which finger represents the direction of the magnetic field in Fleming’s left-hand rule?

First finger.
3.

Which finger represents the direction of the conventional current?

Second finger.
4.

Which direction does the thumb represent?

Thumb.
5.

How can Fleming’s left-hand rule be used to determine the direction of the force on a current-carrying conductor?

Position the three fingers at right angles to each other.
6.

What happens to the direction of the force if the direction of the current is reversed while the magnetic field remains unchanged?

The force direction reverses.

P3.3j Apply the equation that links the force on a conductor to the magnetic flux density, the current and the length of conductor to calculate the forces involved

1.

What equation links force, magnetic flux density, current and conductor length?

F = B × I × L.
2.

What is the unit of magnetic flux density?

Tesla (T).
3.

A 0.20 m wire carries a current of 3 A in a magnetic field of flux density 0.5 T. Calculate the force on the wire.

0.5 × 3 × 0.20 = 0.30 N.
4.

A wire of length 0.4 m carries a current of 2 A and experiences a force of 1.6 N. Calculate the magnetic flux density.

1.6 ÷ (2 × 0.4) = 2 T.
5.

A wire experiences a force of 0.9 N in a 0.3 T magnetic field. If its length is 0.5 m, calculate the current.

0.9 ÷ (0.3 × 0.5) = 6 A.
6.

What happens to the force on a conductor if the current is doubled while the magnetic flux density and conductor length remain constant?

The force doubles.

P3.3k Explain how the force exerted from a magnet and a current-carrying conductor is used to cause rotation in electric motors

1.

What causes a current-carrying conductor in a magnetic field to experience a force?

Interaction between the current and magnetic field.
2.

Why do forces on opposite sides of a current-carrying coil cause it to rotate?

They act in opposite directions on opposite sides of the coil, producing a turning effect.
3.

What happens to the direction of the force when the current in a side of the coil is reversed?

It reverses.
4.

Why must the current in the coil be reversed during each half-turn of a simple electric motor?

To keep the turning effect in the same rotational direction.
5.

What is the role of the magnetic field in an electric motor?

It provides the magnetic field needed to produce the force.
6.

How is electrical energy transferred when an electric motor causes a coil to rotate?

Electrical energy is transferred into kinetic energy and thermal energy.

P4 – Waves and Radioactivity

P4.1a Describe wave motion in terms of amplitude, wavelength, frequency and period

1.

What is the amplitude of a wave?

Maximum displacement from equilibrium.
2.

What is the wavelength of a wave?

Distance between successive corresponding points on a wave.
3.

What is the frequency of a wave?

Number of complete waves per second.
4.

What is the period of a wave?

Time for one complete wave.
5.

How does the amplitude of a wave relate to the maximum displacement from its equilibrium position?

It is the maximum displacement.
6.

How can the frequency of a sound wave be determined using an oscilloscope?

Measure the time for several cycles and calculate frequency.

P4.1b Define wavelength and frequency

1.

What is meant by the wavelength of a wave?

Distance between successive points in phase.
2.

What is the SI unit of wavelength?

Metre (m).
3.

What is meant by the frequency of a wave?

Number of complete waves per second.
4.

What is the SI unit of frequency?

Hertz (Hz).
5.

How many complete wavelengths are represented by the distance between two successive points that are in phase?

One complete wavelength.
6.

A wave has a frequency of 50 Hz. What does this mean about the wave's oscillations each second?

50 complete oscillations occur each second.

P4.1c Describe and apply the relationship between wavelength, frequency and wave velocity

1.

What equation links wave velocity, frequency and wavelength?

v = f × λ.
2.

What happens to the wavelength of a wave if its frequency increases while its velocity remains constant?

It decreases.
3.

What happens to the frequency of a wave if its wavelength decreases while its velocity remains constant?

It increases.
4.

A wave has a frequency of 200 Hz and a wavelength of 1.5 m. Calculate its velocity.

200 × 1.5 = 300 m/s.
5.

A wave travels at 340 m/s and has a frequency of 170 Hz. Calculate its wavelength.

340 ÷ 170 = 2 m.
6.

A wave has a velocity of 12 m/s and a wavelength of 0.4 m. Calculate its frequency.

12 ÷ 0.4 = 30 Hz.

P4.1d Apply formulae relating velocity, frequency and wavelength

1.

What equation can be used to calculate wave velocity from frequency and wavelength?

v = f × λ.
2.

A wave has a wavelength of 0.80 m and a frequency of 5 Hz. Calculate its velocity.

5 × 0.80 = 4 m/s.
3.

A wave travels at 20 m/s with a frequency of 4 Hz. Calculate its wavelength.

20 ÷ 4 = 5 m.
4.

A wave travels at 300 m/s and has a wavelength of 2 m. Calculate its frequency.

300 ÷ 2 = 150 Hz.
5.

A water wave has a frequency of 2.5 Hz and a wavelength of 0.40 m. Calculate its velocity.

2.5 × 0.40 = 1.0 m/s.
6.

A sound wave travels at 340 m/s and has a wavelength of 0.68 m. Calculate its frequency.

340 ÷ 0.68 = 500 Hz.

P4.1e Describe differences between transverse and longitudinal waves

1.

What is a transverse wave?

Vibrations are perpendicular to the direction of travel.
2.

What is a longitudinal wave?

Vibrations are parallel to the direction of travel.
3.

In a transverse wave, how is the direction of vibration related to the direction of wave travel?

Perpendicular.
4.

In a longitudinal wave, how is the direction of vibration related to the direction of wave travel?

Parallel.
5.

What are the regions of high and low pressure in a longitudinal sound wave called?

Compressions and rarefactions.
6.

How can a slinky be used to demonstrate the difference between transverse and longitudinal waves?

Move it side-to-side for transverse waves and push-pull for longitudinal waves.

P4.1f Describe how ripples on water surfaces are used to model transverse waves whilst sound waves in air are longitudinal waves, and how the speed of each may be measured

1.

Why can ripples on a water surface be used to model transverse waves?

The water moves up and down while the wave travels horizontally.
2.

Why are sound waves in air longitudinal waves?

Air particles vibrate parallel to the direction of wave travel.
3.

How can the speed of water waves in a ripple tank be measured?

Measure wavelength and frequency, then use v = f × λ.
4.

How can the wavelength of ripples in a ripple tank be measured?

Measure the distance between successive wave crests.
5.

How can the speed of a sound wave in air be measured experimentally?

Measure a known distance and the time taken for sound to travel it.
6.

What measurements are needed to calculate the speed of a wave using v = fλ

Frequency and wavelength.

P4.1g Describe evidence for the cases of ripples on water surfaces and for sound waves in air that it is the wave that travels and not the water or the air

1.

What happens to individual water particles as a ripple travels across the surface?

They mainly oscillate around fixed positions.
2.

What observation in a ripple tank shows that water does not travel with the wave?

A floating object moves up and down but does not travel with the wave.
3.

What happens to air particles as a sound wave travels through air?

They vibrate back and forth.
4.

Why does the movement of air particles provide evidence that the wave, rather than the air itself, travels?

They oscillate rather than travelling with the wave.
5.

How can a floating object in a ripple tank demonstrate that the water itself does not travel with the ripple?

The object oscillates while the ripple travels past.
6.

What is transferred from one place to another by a wave even though the medium does not travel with the wave?

Energy.

P4.2a Recall that electromagnetic waves are transverse and are transmitted through space where they all have the same velocity

1.

What type of wave are all electromagnetic waves?

Transverse.
2.

What is the speed of all electromagnetic waves in a vacuum?

3.0 × 10⁸ m/s.
3.

Can electromagnetic waves travel through a vacuum?

Yes.
4.

How is the direction of vibration related to the direction of travel in an electromagnetic wave?

They are perpendicular.
5.

Why can electromagnetic waves travel through space without a medium?

They do not require a medium.
6.

How does the speed of radio waves in a vacuum compare with the speed of gamma rays in a vacuum?

They have the same speed.

P4.2b Explain that electromagnetic waves transfer energy from source to absorber

1.

What do electromagnetic waves transfer from a source to an absorber?

Energy.
2.

What happens to the energy of an electromagnetic wave when it is absorbed?

It is transferred to the absorber.
3.

How does infrared radiation transfer energy to an object?

The absorber gains thermal energy.
4.

Give one example of an electromagnetic wave transferring energy from a source to an absorber.

Sunlight transfers energy to Earth.
5.

Why can electromagnetic radiation transfer energy through a vacuum?

They do not require a medium.
6.

What determines the type of electromagnetic radiation emitted by a source?

The source and the processes producing the radiation.

P4.2c Apply the relationships between frequency and wavelength across the electromagnetic spectrum

1.

What equation links the speed, frequency and wavelength of an electromagnetic wave?

c = f × λ.
2.

What happens to the wavelength of an electromagnetic wave as its frequency increases?

It decreases.
3.

An electromagnetic wave has a frequency of 6.0 × 10⁸ Hz. Calculate its wavelength in a vacuum. (Use c = 3.0 × 10⁸ m/s.)

3.0 × 10⁸ ÷ 6.0 × 10⁸ = 0.50 m.
4.

An electromagnetic wave has a wavelength of 2.0 × 10⁻² m. Calculate its frequency in a vacuum. (Use c = 3.0 × 10⁸ m/s.)

3.0 × 10⁸ ÷ (2.0 × 10⁻²) = 1.5 × 10¹⁰ Hz.
5.

Which has the greater frequency: an electromagnetic wave with a wavelength of 10⁻⁶ m or one with a wavelength of 10⁻² m?

The wave with a wavelength of 10⁻⁶ m.
6.

Which has the greater wavelength: an electromagnetic wave with a frequency of 10¹⁵ Hz or one with a frequency of 10⁹ Hz?

The wave with a frequency of 10⁹ Hz.

P4.2d Describe the main groupings of the electromagnetic spectrum and that these groupings range from long to short wavelengths and from low to high frequencies

1.

What are the eight main regions of the electromagnetic spectrum in order of increasing frequency?

Radio, microwave, infrared, visible, ultraviolet, X-ray, gamma.
2.

What are the eight main regions of the electromagnetic spectrum in order of decreasing frequency?

Gamma, X-ray, ultraviolet, visible, infrared, microwave, radio.
3.

Which region of the electromagnetic spectrum has the longest wavelengths?

Radio waves.
4.

Which region has the shortest wavelengths?

Gamma rays.
5.

Which region has the lowest frequencies?

Radio waves.
6.

Which region has the highest frequencies?

Gamma rays.

P4.2e Describe that our eyes can only detect a limited range of the electromagnetic spectrum

1.

Which region of the electromagnetic spectrum can human eyes detect?

Visible light.
2.

Can human eyes detect infrared radiation?

No.
3.

Can human eyes detect ultraviolet radiation?

No.
4.

Why can humans not see radio waves?

Their wavelengths are outside the visible range.
5.

What does the visible region represent within the electromagnetic spectrum?

A small part of the electromagnetic spectrum.
6.

How does the range of electromagnetic radiation detectable by human eyes compare with the full electromagnetic spectrum?

It is only a very small range of the full electromagnetic spectrum.

P4.2f Recall that light is an electromagnetic wave

1.

What type of wave is visible light?

An electromagnetic transverse wave.
2.

What region of the electromagnetic spectrum is visible light part of?

The visible region.
3.

Can visible light travel through a vacuum?

Yes.
4.

What is the approximate speed of visible light in a vacuum?

3.0 × 10⁸ m/s.
5.

What is the relationship between visible light and the electromagnetic spectrum?

Visible light is one part of the electromagnetic spectrum.
6.

Why is visible light able to travel through space from the Sun to Earth?

It does not require a medium.

P4.2g Give examples of some practical uses of electromagnetic waves in the radio, microwave, infrared, visible, ultraviolet, X-ray and gamma ray regions

1.

What is one use of radio waves?

Radio communication.
2.

What is one use of microwaves?

Satellite communication or cooking.
3.

What is one use of infrared radiation?

Thermal imaging.
4.

What is one use of visible light?

Seeing or optical fibres.
5.

What is one use of ultraviolet radiation?

Sterilising equipment.
6.

What are one use of X-rays and one use of gamma rays?

X-rays for medical imaging; gamma rays for treating cancer.

P4.2h Describe how ultraviolet waves, X-rays and gamma rays can have hazardous effects, notably on human bodily tissues

1.

Why can ultraviolet radiation be hazardous to human tissues?

They can damage cells.
2.

What type of damage can excessive ultraviolet exposure cause to skin?

Sunburn and increased risk of skin cancer.
3.

Why can X-rays be hazardous to human tissues?

They can damage cells and DNA.
4.

Why can gamma rays be hazardous to human tissues?

They can damage cells and DNA.
5.

Which is more penetrating into body tissue: visible light or X-rays?

X-rays.
6.

Why must exposure to ultraviolet radiation, X-rays and gamma rays be controlled?

To reduce the risk of tissue damage.

P4.2i Recall that radio waves can be produced by, or can themselves induce, oscillations in electrical circuits

1.

How can radio waves be produced by an electrical circuit?

By oscillating electrical charges in an aerial.
2.

What type of oscillation in an electrical circuit can produce radio waves?

Rapid electrical oscillations.
3.

What can radio waves induce in an electrical circuit?

Oscillating electrical currents.
4.

How can an aerial be used to detect radio waves?

Radio waves induce electrical oscillations in the aerial.
5.

What happens in a receiving aerial when radio waves are detected?

An alternating electrical signal is produced.
6.

How is the transmission of information by radio waves linked to oscillations in electrical circuits?

Information is encoded onto the oscillating signal.

P4.2j Recall that different substances may absorb, transmit, refract, or reflect electromagnetic waves in ways that vary with wavelength

1.

What can happen when electromagnetic waves meet a material?

They can absorb, transmit, reflect or refract them.
2.

What is meant by absorption of electromagnetic radiation?

Energy is taken in by the material.
3.

What is meant by transmission of electromagnetic radiation?

The waves pass through the material.
4.

What is meant by reflection of electromagnetic radiation?

The waves bounce from the surface.
5.

What is meant by refraction of electromagnetic radiation?

The waves change direction when entering a different medium.
6.

Why can the same material affect different wavelengths of electromagnetic radiation differently?

Different wavelengths interact differently with the material.

P4.2k Explain how some effects are related to differences in the velocity of electromagnetic waves in different substances

1.

What happens to the speed of an electromagnetic wave when it enters a different transparent substance?

It changes.
2.

Why does an electromagnetic wave change direction when it enters a different substance at an angle?

Its speed changes.
3.

What is refraction?

A change in direction as a wave enters a different medium.
4.

How does a change in the velocity of an electromagnetic wave cause refraction?

Different parts of the wavefront change speed, causing it to change direction.
5.

What happens to the direction of a light ray when it enters glass from air at an angle?

It bends towards the normal.
6.

Why does the amount of refraction depend on the substances through which the electromagnetic wave travels?

Different substances cause different changes in wave speed.

P4.3a Recall that atomic nuclei are composed of both protons and neutrons, that the nucleus of each element has a characteristic positive charge

1.

What two types of particles make up an atomic nucleus?

Protons and neutrons.
2.

What charge does a proton have?

Positive.
3.

What charge does a neutron have?

No charge.
4.

Why is an atomic nucleus positively charged?

It contains positively charged protons.
5.

What determines the identity of an element?

Its number of protons.
6.

How is the positive charge of a nucleus related to its number of protons?

More protons means a greater positive nuclear charge.

P4.3b Recall that atoms of the same elements can differ in nuclear mass by having different numbers of neutrons

1.

What are isotopes?

Atoms of the same element with different numbers of neutrons.
2.

How can two atoms of the same element have different masses?

They have different numbers of neutrons.
3.

Which particle varies in number between isotopes of the same element?

Neutrons.
4.

What remains the same in all isotopes of the same element?

Number of protons.
5.

Why do isotopes of the same element have the same atomic number?

They have the same number of protons.
6.

How does the number of neutrons affect the mass of an isotope?

More neutrons give a greater mass number.

P4.3c Use the conventional representation for nuclei to relate the differences between isotopes identities, charges and masses

1.

What does the atomic number represent in the nuclear notation ᴬᴢX?

Number of protons.
2.

What does the mass number represent in the nuclear notation ᴬᴢX?

Number of protons + neutrons.
3.

What does the symbol X represent in nuclear notation?

The element symbol.
4.

How many protons and neutrons are present in ²³₁₁Na?

11 protons and 12 neutrons.
5.

How many protons and neutrons are present in ³⁵₁₇Cl?

17 protons and 18 neutrons.
6.

How does the nuclear notation of two isotopes of the same element show that they have different numbers of neutrons?

They have the same atomic number but different mass numbers.

P4.3d Recall that some nuclei are unstable and may emit alpha particles, beta particles, or neutrons, and electromagnetic radiation as gamma rays

1.

What is meant by an unstable nucleus?

A nucleus that can undergo radioactive decay.
2.

What is an alpha particle?

Two protons and two neutrons.
3.

What is a beta particle?

A high-speed electron emitted from a nucleus.
4.

What is gamma radiation?

Electromagnetic radiation from the nucleus.
5.

What happens when an unstable nucleus undergoes radioactive decay?

It emits radiation or particles.
6.

Which types of radiation can be emitted from an unstable nucleus according to the specification?

Alpha, beta, neutron and gamma radiation.

P4.3e Relate the emission of alpha particles, beta particles, gamma radiation and neutrons to possible changes in the mass or the charge of the nucleus, or both

1.

What happens to the mass number when an alpha particle is emitted?

Decreases by 4.
2.

What happens to the atomic number when an alpha particle is emitted?

Decreases by 2.
3.

What happens to the atomic number when a beta particle is emitted?

Increases by 1.
4.

What happens to the mass number and atomic number when gamma radiation is emitted?

Neither changes.
5.

What happens to the mass number when a neutron is emitted?

Decreases by 1.
6.

Which type of radioactive emission changes neither the mass number nor the atomic number?

Gamma radiation.

P4.3f Use names and symbols of common nuclei and particles to write balanced equations that represent radioactive decay

1.

What particle is represented by the symbol ⁴₂He?

An alpha particle: ⁴₂He.
2.

What particle is represented by the symbol ⁰₋₁e?

A beta particle: ⁰₋₁e.
3.

Complete the alpha decay equation: ²³⁸₉₂U → ²³⁴₉₀Th + ?

²³⁸₉₂U → ²³⁴₉₀Th + ⁴₂He.
4.

Complete the beta decay equation: ¹⁴₆C → ¹⁴₇N + ?

¹⁴₆C → ¹⁴₇N + ⁰₋₁e.
5.

What must be conserved when writing a nuclear decay equation?

Mass number and atomic number.
6.

Write a balanced nuclear equation for the alpha decay of ²²⁶₈₈Ra.

²²⁶₈₈Ra → ²²²₈₆Rn + ⁴₂He.

P4.3g Balance equations representing the emission of alpha, beta or gamma radiations in terms of the masses, and charges of the atoms involved

1.

What must the total mass number be on each side of a balanced nuclear equation?

The same.
2.

What must the total atomic number be on each side of a balanced nuclear equation?

The same.
3.

Complete: ²¹⁰₈₄Po → ²⁰₆₈₂Pb + ?

⁴₂He.
4.

Complete: ⁹⁰₃₈Sr → ⁹⁰₃₉Y + ?

⁰₋₁e.
5.

Complete a gamma decay equation for ⁹⁹ᵐ₄₃Tc → ⁹⁹₄₃Tc + ?

⁰₀γ.
6.

How can mass number and atomic number be used to check whether a nuclear equation is balanced?

Check that both mass number and atomic number balance.

P4.3h Recall that in each atom its electrons are arranged at different distances from the nucleus, that such arrangements may change with absorption or emission of electromagnetic radiation and that atoms can become ions by loss of outer electrons

1.

How are electrons arranged around the nucleus of an atom?

In energy levels or shells.
2.

What happens to an electron when it absorbs energy from electromagnetic radiation?

It moves to a higher energy level.
3.

What happens when an excited electron loses energy?

It emits electromagnetic radiation.
4.

What is meant by ionisation?

The removal of an electron from an atom.
5.

How does an atom become a positive ion?

By losing an electron.
6.

Why does losing an outer electron cause an atom to become positively charged?

It has more protons than electrons.

P4.3i Recall that changes in atoms and nuclei can also generate and absorb radiations over a wide frequency range

1.

What type of radiation can be emitted when an excited electron loses energy?

Electromagnetic radiation.
2.

What causes an atom to absorb electromagnetic radiation?

An electron absorbs the correct amount of energy.
3.

What can changes in atomic nuclei produce?

Electromagnetic radiation.
4.

Which region of the electromagnetic spectrum is emitted during gamma decay?

Gamma rays.
5.

Can atomic changes produce electromagnetic radiation outside the visible region?

Yes.
6.

How is gamma radiation different from radiation produced by changes in electron energy levels?

Gamma radiation comes from changes in the nucleus.

P4.3j Explain the concept of half-life and how this is related to the random nature of radioactive decay

1.

What is meant by the half-life of a radioactive isotope?

The time taken for half the unstable nuclei to decay.
2.

Why is radioactive decay described as random?

Individual nuclei decay unpredictably.
3.

Can you predict exactly when a particular unstable nucleus will decay?

No.
4.

What happens to the number of undecayed nuclei after one half-life?

Half remain undecayed.
5.

Why does the activity of a radioactive source decrease with time?

Fewer unstable nuclei remain.
6.

How can repeated random radioactive decays produce a predictable half-life for a large sample?

The large number of decays produces a predictable statistical pattern.

P4.3k Calculate the net decline, expressed as a ratio, during radioactive emission after a given (integral) number of half-lives

1.

What fraction of a radioactive sample remains after one half-life?

1/2.
2.

What fraction remains after two half-lives?

1/4.
3.

What fraction remains after three half-lives?

1/8.
4.

A radioactive sample has an initial activity of 800 Bq. What is its activity after three half-lives?

800 ÷ 8 = 100 Bq.
5.

A radioactive sample has an initial mass of 64 g. What mass remains after four half-lives?

64 ÷ 16 = 4 g.
6.

What fraction of the original sample remains after five half-lives?

1/32.

P4.3l Recall the differences in the penetration properties of alpha particles, beta particles and gamma rays

1.

Which has the greatest penetrating power: alpha, beta or gamma radiation?

Gamma.
2.

Which type of radiation can be stopped by a sheet of paper?

Alpha.
3.

Which type of radiation can be stopped by a few millimetres of aluminium?

Beta.
4.

What material is commonly used to reduce the intensity of gamma radiation?

Lead or thick concrete.
5.

How does the penetrating power of alpha radiation compare with beta radiation?

Alpha is less penetrating.
6.

How does the penetrating power of beta radiation compare with gamma radiation?

Beta is less penetrating.

P4.3m Recall the differences between contamination and irradiation effects and compare the hazards associated with these two

1.

What is meant by radioactive contamination?

Radioactive material gets onto or into something.
2.

What is meant by irradiation?

Exposure to radiation from a source without radioactive material being transferred.
3.

What is the difference between contamination and irradiation?

Contamination involves radioactive material; irradiation does not.
4.

Why can radioactive contamination continue to expose a person to radiation after they leave the source?

Radioactive material remains on or inside the person.
5.

Why does irradiation stop when the external radioactive source is removed?

The exposure stops when the external source is removed.
6.

Why is radioactive contamination generally considered more hazardous than irradiation from an external source?

Contamination can continue exposing the person after the source is gone.

Paper 2

P5 – Energy

P5.1a Describe for situations where there are energy transfers in a system, that there is no net change to the total energy of a closed system

1.

What is meant by the conservation of energy?

Energy cannot be created or destroyed.
2.

What happens to the total energy of a closed system when energy is transferred between stores?

It stays constant.
3.

Can energy be created or destroyed in a closed system?

No.
4.

A moving object slows down because of friction. What happens to the object's kinetic energy?

It is transferred to the thermal energy store of the surroundings.
5.

When energy is transferred from one store to another, what happens to the total amount of energy in the system?

The total amount stays the same.
6.

What is meant by the statement that energy is redistributed rather than used up?

Energy is transferred between stores rather than destroyed.

P5.1b Describe all the changes involved in the way energy is stored when a system changes for common situations

1.

When an object is projected upwards, which energy store increases as its height increases?

Gravitational potential energy.
2.

When a moving object hits an obstacle and stops, what happens to its kinetic energy?

It is transferred to other energy stores.
3.

When an object is accelerated by a constant force, what happens to its kinetic energy store?

It increases.
4.

When a vehicle slows down due to friction, where is its kinetic energy mainly transferred?

Mainly to the thermal energy store of the surroundings.
5.

When water is heated in an electric kettle, what happens to the thermal energy store of the water?

It increases.
6.

When an object is moved up a slope, what happens to its gravitational potential energy store?

It increases.

P5.1c Describe the changes in energy involved when a system is changed by heating, by work done by forces, and by work done when a current flows

1.

What happens to the thermal energy store of an object when it is heated?

It increases.
2.

How does the temperature change of a material relate to the change in its thermal energy store?

A greater temperature usually means a greater thermal energy store.
3.

What energy transfer occurs when a force does work on an object?

Energy is transferred mechanically.
4.

What happens to the energy of a circuit when an electric current flows through a component?

Energy is transferred electrically.
5.

What type of energy transfer occurs when a current passes through an electric heater?

Electrical energy is transferred to thermal energy.
6.

What is the relationship between work done and energy transferred?

Work done is equal to energy transferred.

P5.1d Make calculations of the energy changes associated with changes in a system, recalling or selecting the relevant equations for mechanical, electrical, and thermal processes

1.

What equation is used to calculate the work done when a force moves an object through a distance?

W = F × d.
2.

A force of 50 N moves an object 4 m in the direction of the force. Calculate the work done.

50 × 4 = 200 J.
3.

What equation is used to calculate the energy transferred by an electrical appliance using power and time?

E = P × t.
4.

A 2 kW heater operates for 3 hours. Calculate the energy transferred in kWh.

2 × 3 = 6 kWh.
5.

What equation is used to calculate the energy transferred when an object is heated using its mass, specific heat capacity and temperature change?

ΔE = mcΔT.
6.

A 2 kg block with a specific heat capacity of 500 J/kg°C is heated by 10°C. Calculate the energy transferred to the block.

2 × 500 × 10 = 10,000 J.

P5.1e Calculate the amounts of energy associated with a moving body, a stretched spring and an object raised above ground level

1.

What equation is used to calculate the kinetic energy of a moving object?

Eₖ = ½mv².
2.

A 2 kg object travels at 5 m/s. Calculate its kinetic energy.

½ × 2 × 5² = 25 J.
3.

What equation is used to calculate the elastic potential energy stored in a stretched spring?

Eₑ = ½ke².
4.

A spring with a spring constant of 200 N/m is stretched by 0.10 m. Calculate the elastic potential energy stored.

½ × 200 × 0.10² = 1 J.
5.

What equation is used to calculate the gravitational potential energy gained by an object raised above the ground?

Eₚ = mgh.
6.

A 5 kg object is raised through a vertical height of 3 m. Calculate the gravitational potential energy gained. (Use g = 10 N/kg.)

5 × 10 × 3 = 150 J.

P5.2a Describe, with examples, the process by which energy is dissipated, so that it is stored in less useful ways

1.

What is meant by energy being dissipated?

Energy is transferred to less useful energy stores.
2.

Why is dissipated energy described as being stored in less useful ways?

It becomes difficult to use for the intended purpose.
3.

What happens to energy when friction acts between two surfaces?

Kinetic energy is transferred to thermal energy.
4.

How is energy dissipated when a moving object experiences air resistance?

Kinetic energy is transferred mainly to thermal energy.
5.

Give one example of useful energy being transferred to the thermal energy store of the surroundings.

Friction transferring kinetic energy to thermal energy.
6.

Why does energy dissipation make an energy transfer less efficient?

Less input energy becomes useful energy.

P5.2b Describe how, in different domestic devices, energy is transferred from batteries or the a.c. from the mains

1.

What energy transfer occurs when a battery powers an electric torch?

Chemical energy → electrical energy → light and thermal energy.
2.

What energy transfer occurs when mains electricity powers an electric kettle?

Electrical energy → thermal energy.
3.

In an electric motor, what energy store is increased when electrical energy is transferred to the motor?

Kinetic energy.
4.

How is energy wasted when an electric motor operates?

Some energy is transferred to thermal energy and sound.
5.

How is energy dissipated as thermal energy in domestic electrical devices?

Electrical energy is transferred to thermal energy.
6.

What is the main difference between the electrical energy supplied by a battery and the electrical energy supplied by the a.c. mains?

A battery supplies d.c.; mains electricity supplies a.c.

P5.2c Describe, with examples, the relationship between the power ratings for domestic electrical appliances and how this is linked to the changes in stored energy when they are in use

1.

What is meant by the power rating of an electrical appliance?

The rate at which it transfers energy.
2.

What does a higher power rating mean about the rate at which an appliance transfers energy?

It transfers energy faster.
3.

Which transfers energy at a greater rate: a 2 kW kettle or a 1 kW kettle?

The 2 kW kettle.
4.

How is the power rating of an electric heater related to the rate at which it increases the thermal energy store of an object?

Higher power means a faster increase in thermal energy.
5.

A 3 kW appliance operates for 10 seconds. How much energy does it transfer?

3000 × 10 = 30,000 J.
6.

Why does a high-power appliance generally transfer more energy than a low-power appliance when both operate for the same time?

It transfers energy at a greater rate.

P5.2d Calculate energy efficiency for any energy transfer

1.

What equation is used to calculate the efficiency of an energy transfer?

Efficiency = useful energy ÷ total input energy.
2.

How can efficiency be expressed as a percentage?

Multiply by 100.
3.

An appliance transfers 800 J of useful energy from 1000 J of input energy. Calculate its efficiency.

800 ÷ 1000 = 0.80, or 80%.
4.

A motor receives 5000 J of electrical energy and transfers 3500 J to useful kinetic energy. Calculate its efficiency.

3500 ÷ 5000 = 0.70, or 70%.
5.

An appliance has an efficiency of 75% and receives 2000 J of energy. Calculate the useful energy transferred.

0.75 × 2000 = 1500 J.
6.

What happens to the efficiency of a device when a greater proportion of the input energy is dissipated?

Efficiency decreases.

P5.2e Describe ways to increase efficiency

1.

What does increasing the efficiency of a device mean?

Increase the proportion of input energy transferred usefully.
2.

How can lubrication increase the efficiency of a machine?

It reduces friction.
3.

How can thermal insulation increase the efficiency of a heating system?

It reduces unwanted thermal energy transfer.
4.

Why does reducing friction increase the efficiency of a machine?

Less energy is dissipated as thermal energy.
5.

Why does reducing unwanted thermal energy transfer increase the efficiency of a heating device?

More energy remains available for the useful purpose.
6.

What is the general aim of methods used to increase the efficiency of an energy transfer?

Reduce unwanted energy transfers.

P5.2f Explain ways of reducing unwanted energy transfer through lubrication and thermal insulation

1.

How does lubrication reduce unwanted energy transfer in moving mechanical parts?

It reduces friction.
2.

Why does reducing friction reduce unwanted thermal energy transfer?

Less kinetic energy is transferred to thermal energy.
3.

How does thermal insulation reduce unwanted energy transfer from a building?

It reduces thermal energy transfer.
4.

Why are materials with low thermal conductivity useful as thermal insulators?

They transfer thermal energy slowly.
5.

How does cavity-wall insulation reduce energy transfer from a house?

It reduces thermal energy transfer through the walls.
6.

Why can lubrication and thermal insulation both increase the efficiency of energy transfers?

They reduce unwanted energy transfers.

P5.2g Describe how the rate of cooling is affected by the thickness and thermal conductivity of its walls

1.

What happens to the rate of cooling of a building when the thickness of its walls increases?

It decreases.
2.

What happens to the rate of cooling when the thermal conductivity of the walls decreases?

It decreases.
3.

Why do thick walls reduce the rate of cooling?

Energy has further to travel through the wall.
4.

Why do materials with low thermal conductivity reduce the rate of cooling?

They transfer thermal energy less easily.
5.

Which would lose thermal energy faster: a building with thin, highly conductive walls or thick, poorly conductive walls?

Thin, highly conductive walls.
6.

How could you investigate the effect of wall thickness on the rate of cooling of a model building?

Use model buildings with different wall thicknesses and measure temperature over time.

P6 – Global Challenges

P6.1a Recall typical speeds encountered in everyday experience for wind and sound, and for walking, running, cycling and other transportation systems

1.

What is a typical speed for a person walking?

About 1.5 m/s.
2.

What is a typical speed for a person running?

About 3 m/s.
3.

What is a typical speed for a person cycling?

About 6 m/s.
4.

What is the approximate speed of sound in air?

About 340 m/s.
5.

What is a typical speed for wind?

About 10 m/s.
6.

Give one typical speed for a form of transport such as a car, train, aircraft or boat.

For example, a car: about 30 m/s.

P6.1b Estimate the magnitudes of everyday accelerations

1.

What is meant by acceleration?

Rate of change of velocity.
2.

What is the approximate acceleration of an object in free fall near the Earth's surface?

About 10 m/s².
3.

What is a typical order of magnitude for the acceleration of a car during normal acceleration?

About 1 m/s².
4.

What is a typical order of magnitude for the acceleration of a person when running?

About 1 m/s².
5.

How can the acceleration of a moving vehicle be estimated from measurements of its change in velocity and time?

Use a = Δv ÷ t.
6.

Why are everyday accelerations usually much smaller than the acceleration due to gravity?

Gravity produces a much larger acceleration.

P6.1c Make calculations using ratios and proportional reasoning to convert units and to compute rates

1.

How many metres are there in 1 kilometre?

1000 m.
2.

How many seconds are there in 1 hour?

3600 s.
3.

Convert 72 km/h into m/s.

20 m/s.
4.

Convert 15 m/s into km/h.

54 km/h.
5.

A cyclist travels 600 m in 40 s. Calculate their average speed.

600 ÷ 40 = 15 m/s.
6.

A car travels at 20 m/s for 30 s. Calculate the distance travelled.

20 × 30 = 600 m.

P6.1d Explain methods of measuring human reaction times and recall typical results

1.

How can a ruler-drop experiment be used to measure a person's reaction time?

Drop a ruler and measure the distance it falls before being caught.
2.

What measurement is taken when carrying out a ruler-drop reaction-time experiment?

The distance the ruler falls.
3.

Why should a ruler-drop reaction-time experiment be repeated several times?

To reduce the effect of random variation.
4.

How can repeated reaction-time measurements be used to obtain a more reliable result?

Calculate a mean.
5.

What is a typical human reaction time?

About 0.2 s.
6.

Give one factor that can affect a person's reaction time.

Tiredness.

P6.1e Explain the factors which affect the distance required for road transport vehicles to come to rest in emergencies

1.

What is meant by thinking distance?

Distance travelled while the driver reacts.
2.

What is meant by braking distance?

Distance travelled while braking.
3.

What is meant by stopping distance?

Thinking distance + braking distance.
4.

What factors can increase a driver's thinking distance?

Greater speed, tiredness, distraction or alcohol/drugs.
5.

What factors can increase a vehicle's braking distance?

Greater speed, poor brakes, worn tyres or wet/icy roads.
6.

How does increasing the speed of a vehicle affect its stopping distance?

It increases.

P6.1f Explain the dangers caused by large decelerations

1.

What is meant by deceleration?

Negative acceleration.
2.

Why can a large deceleration be dangerous to passengers in a vehicle?

It produces large forces on passengers.
3.

How can seat belts reduce the risk of injury during a large deceleration?

They increase the time over which the passenger stops.
4.

Why do airbags reduce injuries during a collision?

They increase stopping time and reduce the force.
5.

How does increasing the time taken to stop affect the force experienced by a passenger?

The force decreases.
6.

Why are crumple zones used in vehicles?

They increase the time taken to stop and reduce the force.

P6.2a Describe the main energy sources available for use on Earth, compare the ways in which they are used and distinguish between renewable and non-renewable sources

1.

What is the difference between a renewable and a non-renewable energy source?

Renewable sources are naturally replaced; non-renewable sources are finite.
2.

Which energy sources are classified as fossil fuels?

Coal, oil and natural gas.
3.

Why is nuclear fuel classified as a non-renewable energy source?

Nuclear fuel is finite and cannot be replaced quickly.
4.

Which renewable energy sources use the Sun, wind, moving water or tides?

Solar, wind, hydroelectric and tidal energy.
5.

What is biofuel and why is it considered renewable?

Biofuel is fuel made from recently living material, so it can be replaced as new crops or plants grow.
6.

Give one advantage and one disadvantage of using a renewable energy source compared with a fossil fuel.

Advantage: renewable sources do not run out. Disadvantage: some are intermittent and depend on weather conditions.

P6.2b Explain patterns and trends in the use of energy resources

1.

Why has the total use of energy resources increased over the last 150 years?

Population growth, industrialisation and increased use of technology have increased energy demand.
2.

What general trend has occurred in the use of fossil fuels since the Industrial Revolution?

The use of fossil fuels increased greatly after the Industrial Revolution.
3.

Why has the use of renewable energy sources increased in recent decades?

Renewable energy use has increased because of concerns about climate change, fossil fuel supplies and pollution.
4.

What factors can cause the use of an energy resource to increase or decrease over time?

Cost, availability, technology, government policies, environmental concerns and energy demand.
5.

Why has the use of coal for electricity generation decreased in the UK?

Coal produces large amounts of carbon dioxide and other pollutants, so cleaner energy sources have increasingly replaced it.
6.

Why can data about energy-resource use be used to identify patterns and trends?

They show how the amount or proportion of energy obtained from different resources changes over time.

P6.2c Recall that, in the national grid, electrical power is transferred at high voltages from power stations, and then transferred at lower voltages in each locality for domestic use

1.

At what voltage is electrical power transferred through the long-distance transmission network of the National Grid?

At very high voltages, up to about 400 kV.
2.

Why is electrical power transmitted at high voltage?

High voltage allows the same power to be transmitted with a lower current, reducing energy losses.
3.

Where is the voltage reduced before electricity is supplied to homes?

At substations.
4.

Why is electricity supplied to homes at a lower voltage than that used for long-distance transmission?

To provide a safer and suitable voltage for domestic appliances.
5.

What happens to the current when the voltage is increased for a given power?

It decreases.
6.

What type of electrical supply is delivered to UK homes by the National Grid?

A.C. electricity.

P6.2d Recall that step-up and step-down transformers are used to change the potential difference as power is transferred from power stations

1.

What does a step-up transformer do to the potential difference?

It increases the potential difference.
2.

What does a step-down transformer do to the potential difference?

It decreases the potential difference.
3.

Where are step-up transformers used in the National Grid?

At or near power stations, before long-distance transmission.
4.

Where are step-down transformers used in the National Grid?

At substations, before electricity is supplied to homes.
5.

Why is a step-up transformer used before electricity is transmitted over long distances?

To increase the voltage, reducing the current and therefore reducing energy losses in the cables.
6.

Why is a step-down transformer used before electricity is supplied to homes?

To reduce the voltage to a suitable level for homes and other users.

P6.2e Explain how the national grid is an efficient way to transfer energy

1.

Why does transmitting electricity at a high potential difference reduce energy losses?

For the same power, a higher potential difference means a lower current, so less energy is dissipated in the cables.
2.

For a given power, what happens to the current when the transmission voltage is increased?

The current decreases.
3.

Why does a lower current reduce heating losses in transmission cables?

Less current means less heating of the cables and therefore less energy loss.
4.

What causes energy to be dissipated as thermal energy in National Grid cables?

The resistance of the cables causes electrical energy to be transferred to thermal energy.
5.

Why would transmitting the same power at a lower voltage result in greater energy losses?

A lower voltage requires a larger current for the same power, increasing energy losses in the cables.
6.

How does the National Grid reduce energy losses during long-distance transmission?

It transmits electricity at high voltage and then uses transformers to reduce the voltage for local use.

P6.2f Recall that the domestic supply in the UK is a.c. at 50 Hz and about 230 volts

1.

What type of current is supplied to UK homes?

A.C.
2.

What is the frequency of the UK domestic a.c. supply?

50 Hz.
3.

What is the approximate potential difference of the UK domestic supply?

About 230 V.
4.

What does a frequency of 50 Hz mean for an a.c. supply?

The current changes direction 50 times each second.
5.

How many complete cycles of an a.c. waveform occur each second in the UK domestic supply?

50 cycles.
6.

What is the approximate period of a 50 Hz a.c. supply?

Period = 1 ÷ 50 = 0.020 s.

P6.2g Explain the difference between direct and alternating voltage

1.

What is meant by direct voltage?

A voltage that maintains the same polarity.
2.

What is meant by alternating voltage?

A voltage that repeatedly changes polarity.
3.

How does the direction of current differ between a d.c. and an a.c. supply?

D.C. produces current in one direction; a.c. produces current that repeatedly changes direction.
4.

What does the voltage-time graph of a steady d.c. supply look like?

A horizontal line showing a constant voltage.
5.

What happens to the direction of the potential difference during an a.c. cycle?

The polarity repeatedly reverses.
6.

Which type of voltage is supplied by the UK domestic mains supply?

A.C.

P6.2h Recall the differences in function between the live, neutral and earth mains wires, and the potential differences between these wires

1.

What is the function of the live wire in a UK mains circuit?

It carries the alternating potential difference from the supply to the appliance.
2.

What is the function of the neutral wire in a UK mains circuit?

It provides the return path for current to the supply.
3.

What is the function of the earth wire in a UK mains circuit?

It provides a safety path for current if there is a fault.
4.

What is the potential difference between the live and neutral wires in a UK domestic supply?

About 230 V.
5.

What is the potential difference between the live and earth wires in normal operation?

About 230 V.
6.

What is the potential difference between the neutral and earth wires in normal operation?

Approximately 0 V.

P6.2i Explain that a live wire may be dangerous even when a switch in a mains circuit is open, and explain the dangers of providing any connection between the live wire and earth

1.

Why can the live wire remain at a dangerous potential difference when a switch is open?

The live wire is still connected to the mains supply, so it remains at a high potential difference.
2.

Why should a person never touch an exposed live wire?

Touching it can allow a dangerous current to pass through the body.
3.

Why is connecting the live wire directly to earth dangerous?

It can cause a very large current to flow, creating a risk of electric shock, overheating or fire.
4.

What can happen if a live wire comes into contact with the earth wire?

A very large fault current can flow to earth.
5.

How does insulation protect a person from electric shock?

Insulation prevents a person from coming into contact with the live conductor.
6.

Why must electrical devices be designed to prevent accidental connections between the live wire and earth?

To prevent dangerous fault currents, electric shocks and possible fires.