ATOMICSTRUCTURE

AQA GCSE Physics · 4.4 · Lessons 1–10
⬇ Student Booklet ⬇ Teacher Booklet

Key Terms — Atomic Structure

All Terms

01
Atom
DefinitionThe smallest particle of an element. It has a radius of about 1 × 10−10 m, with a nucleus at the centre and electrons in shells around it.
02
Nucleus
DefinitionThe tiny, dense centre of the atom, containing the protons and neutrons. Its radius is about 1/10 000 of the radius of the whole atom.
03
Proton
DefinitionA positively charged particle in the nucleus. Relative charge +1, relative mass 1.
04
Neutron
DefinitionAn uncharged particle in the nucleus. Relative charge 0, relative mass 1.
05
Electron
DefinitionA negatively charged particle that occupies shells around the nucleus. Relative charge −1, relative mass very small (about 1/1800).
06
Shell (energy level)
DefinitionOne of the fixed distances from the nucleus at which electrons are found. An electron can only move between shells by absorbing or emitting energy.
07
Atomic number (Z)
DefinitionThe number of protons in an atom. It defines which element the atom is, and equals the number of electrons in a neutral atom.
08
Mass number (A)
DefinitionThe total number of protons and neutrons in the nucleus. Number of neutrons = mass number − atomic number.
09
Nuclide notation
DefinitionThe way a nucleus is written: AZX, with the mass number A above the atomic number Z, in front of the element symbol X.
10
Isotope
DefinitionAtoms of the same element, with the same number of protons but different numbers of neutrons. Isotopes behave identically in chemical reactions.
11
Ion
DefinitionAn atom that has gained or lost electrons and so carries an overall charge. Losing electrons gives a positive ion; gaining electrons gives a negative ion.
12
Excitation
DefinitionWhen an atom absorbs electromagnetic radiation and an electron moves further from the nucleus, to a higher energy level.
13
De-excitation
DefinitionWhen an electron moves closer to the nucleus, to a lower energy level, and electromagnetic radiation is emitted.
14
Plum pudding model
DefinitionAn early model of the atom, suggested by J. J. Thomson after the electron was discovered: a ball of positive charge with negative electrons embedded in it.
15
Alpha scattering (gold foil) experiment
DefinitionRutherford, Geiger and Marsden fired alpha particles at thin gold foil. Most passed straight through, some were deflected and a very few bounced back — evidence for a tiny, dense, positive nucleus.
16
Nuclear model
DefinitionThe model that replaced the plum pudding model: a tiny, dense, positively charged nucleus surrounded by electrons, with most of the atom empty space.
17
Bohr model
DefinitionNiels Bohr's refinement, in which electrons orbit the nucleus at fixed distances (shells), matching experimental observations.
18
Radioactive decay
DefinitionThe random process by which an unstable nucleus gives out radiation to become more stable. It is random, so it cannot be predicted, and it is not affected by external conditions.
19
Activity
DefinitionThe rate at which a source of unstable nuclei decays, measured in becquerel (Bq). 1 Bq = one decay per second.
20
Count rate
DefinitionThe number of decays per second recorded by a detector such as a Geiger-Müller tube.
21
Alpha particle (α)
DefinitionTwo protons and two neutrons — a helium nucleus, 42He. Strongly ionising, but stopped by a sheet of paper and it travels only a few centimetres in air.
22
Beta particle (β)
DefinitionA high-speed electron, 0−1e, emitted from the nucleus when a neutron turns into a proton. Moderately ionising; stopped by a few millimetres of aluminium.
23
Gamma ray (γ)
DefinitionElectromagnetic radiation emitted from the nucleus. Weakly ionising but very penetrating; needs thick lead or metres of concrete to reduce it.
24
Ionising radiation
DefinitionRadiation with enough energy to knock electrons off atoms, turning them into ions. This is what makes radiation dangerous to living cells.
25
Nuclear equation
DefinitionA balanced equation representing radioactive decay, in which the total mass number and the total atomic number are the same on both sides.
26
Half-life
DefinitionThe time taken for the number of undecayed nuclei in a sample to halve, or for the activity (count rate) to fall to half its starting value.
27
Net decline HT only
DefinitionThe ratio of the activity remaining after a number of half-lives to the initial activity, written in the form 1 : n.
28
Carbon dating Triple only
DefinitionUsing the known half-life of carbon-14 to estimate the age of material that was once living, from how much carbon-14 is left in it.
29
Contamination
DefinitionGetting radioactive atoms onto or into an object or a person. The object itself becomes radioactive, and stays so until the atoms are removed or decay.
30
Irradiation
DefinitionExposing an object to radiation from a source outside it. The object does not become radioactive.
31
Medical tracer Triple only
DefinitionA radioactive isotope given to a patient so its progress through the body can be followed by a detector outside. Gamma emitters with short half-lives are used.
32
Radiotherapy Triple only
DefinitionThe use of high doses of gamma radiation, carefully targeted, to kill cancer cells.
33
Background radiation Triple only
DefinitionThe low-level ionising radiation around us all the time, from natural sources such as radon, rocks, cosmic rays and food, and man-made sources such as medical procedures.
34
Radiation dose Triple only
DefinitionA measure of the risk of harm from exposure to radiation, measured in sieverts (Sv). It depends on the amount and type of radiation.
35
Nuclear fission Triple only
DefinitionThe splitting of a large, unstable nucleus into two smaller nuclei of roughly equal size, releasing energy, two or more neutrons and gamma radiation.
36
Chain reaction Triple only
DefinitionWhen neutrons released by one fission go on to cause further fissions, so the reaction sustains itself. In a reactor it is controlled; uncontrolled it gives a nuclear bomb.
37
Control rod Triple only
DefinitionA rod in a nuclear reactor that absorbs neutrons, so it can be moved in or out to control the rate of the chain reaction.
38
Nuclear fusion Triple only
DefinitionThe joining of two light nuclei to form a heavier nucleus, releasing energy. Some of the mass of the light nuclei is converted into energy.

Lesson 1 · The Structure of the Atom

Do Now

Q1
What is everything made of?
Model AnswerAtoms. Everything is made of atoms, which have a radius of about 1 × 10−10 m.
Q2
Name a particle smaller than an atom.
Model AnswerA proton, a neutron or an electron (any sub-atomic particle).
Q3
What charge does an electron have?
Model AnswerA negative charge (relative charge −1).
Q4
Which is smaller: an atom or a molecule?
Model AnswerAn atom. A molecule is two or more atoms joined together.

Part 1 of 3 · Inside the atom

Everything is made of atoms. Atoms are tiny — they have a radius of about 1 × 10–10 m.

The centre of an atom is the nucleus, which contains protons and neutrons.

Electrons move around the nucleus in shells (energy levels) at different distances.

The nucleus is about 1/10 000 of the radius of the whole atom — most of the atom is empty space.

proton (+1)neutron (0)electron (–1)nucleus (protons + neutrons), electrons in shells
Fig 1.1 — The structure of an atom

Questions — Inside the atom

Q1
What is the approximate radius of an atom? (1 mark)
Model AnswerAbout 1 × 10–10 m.
Q2
Name the two particles found in the nucleus. (2 marks)
Model AnswerProtons and neutrons.
Q3
Where in the atom are the electrons found? (1 mark)
Model AnswerIn shells (energy levels) around the nucleus.
Q4
Roughly how big is the nucleus compared with the whole atom? (1 mark)
Model AnswerAbout 1/10 000 of the radius of the atom.
Q5
Explain why it is said that 'most of the atom is empty space'. (2 marks)
Model AnswerThe nucleus is tiny compared with the atom, and the electrons are very small and far from the nucleus, so most of the atom’s volume contains nothing.
Q6
Name the three sub-atomic particles in an atom. (3 marks)
Model AnswerProton, neutron and electron.

Part 2 of 3 · Charge and mass

Each particle has a relative charge and a relative mass:

ParticleRelative chargeRelative mass
Proton+11
Neutron01
Electron–1very small (≈1/1800)

Atoms have no overall charge because they contain equal numbers of protons and electrons, whose charges cancel.

Questions — Charge and mass

Q7
State the relative charge of: (3 marks)(a) a proton(b) a neutron(c) an electron
Model Answera) +1  b) 0  c) –1.
Q8
Which particle has a negligible (very small) mass? (1 mark)
Model AnswerThe electron.
Q9
State the relative mass of a proton and a neutron. (2 marks)
Model AnswerBoth have a relative mass of 1.
Q10
Explain why an atom has no overall charge. (2 marks)
Model AnswerIt has equal numbers of protons (+1) and electrons (–1), so the positive and negative charges cancel out.
Q11
An atom has 8 protons. State how many electrons it has and explain why. (2 marks)
Model Answer8 electrons, because the number of electrons equals the number of protons in a neutral atom.

Part 3 of 3 · Ions

If an atom gains or loses electrons it becomes charged — it is then called an ion.

Losing electrons leaves an atom positively charged; gaining electrons makes it negatively charged.

Only electrons are gained or lost — the number of protons (and so the element) does not change.

Electrons are arranged at different distances from the nucleus, in different energy levels. An electron can only move between energy levels if it absorbs or emits energy.

Excitation: if an atom absorbs electromagnetic radiation, an electron can move further from the nucleus, to a higher energy level.

De-excitation: if an electron moves closer to the nucleus, to a lower energy level, electromagnetic radiation is emitted.

energy absorbedExcitationelectron absorbs EM radiation,moves to a higher energy levelenergy emittedDe-excitationelectron emits EM radiation,falls to a lower energy level
Fig 1.2 — Excitation (energy absorbed) and de-excitation (energy emitted)
This is a way an ion can form: if an atom absorbs enough energy, an electron can be given enough energy to leave the atom completely (rather than just moving to a higher energy level) — this removes an electron and forms a positive ion.

Questions — Ions

Q12
What is an ion? (1 mark)
Model AnswerAn atom that has gained or lost electrons and so has an overall charge.
Q13
What charge does an atom gain if it loses an electron? (1 mark)
Model AnswerPositive.
Q14
An atom gains two electrons. State its overall charge. (1 mark)
Model Answer–2 (negative).
Q15
Explain why losing an electron makes an atom positively charged. (2 marks)
Model AnswerIt then has more protons (+) than electrons (–), so there is a net positive charge.
Q16
Explain why forming an ion does not change which element an atom is. (2 marks)
Model AnswerThe element is determined by the number of protons, which does not change when electrons are gained or lost.
Q17
A neutral atom has 11 protons and 11 electrons. It loses one electron. State its number of protons, electrons and overall charge. (3 marks)
Model Answer11 protons, 10 electrons, overall charge +1.
Q18
What is meant by excitation? (2 marks)
Model AnswerWhen an atom absorbs electromagnetic radiation and an electron moves further from the nucleus, to a higher energy level.
Q19
What happens when an electron moves to a lower energy level? (1 mark)
Model AnswerElectromagnetic radiation is emitted (de-excitation).
Q20
Explain how an atom can become a positive ion by absorbing electromagnetic radiation, without simply calling this excitation. (2 marks)
Model AnswerIf the atom absorbs enough energy, an electron can gain enough energy to leave the atom completely, rather than just moving to a higher energy level; this leaves the atom with more protons than electrons, so it becomes a positive ion.

Exam Practice — Lesson 1

AQA GCSE Physics — Paper 1
Q1

Atoms contain three types of particle.

(a) Draw a ring around the correct answer to complete the sentence. (1 mark)

The particles in the nucleus of the atom are electrons and neutrons  /  electrons and protons  /  neutrons and protons.

(b) Complete the table to show the relative charges of the atomic particles. (2 marks)

ParticleRelative charge
Electron–1
Neutron 
Proton 

(c) Complete the table to show the relative masses of the atomic particles. (2 marks)

ParticleRelative mass
Electron 
Neutron 
Proton1

(d) (i) A neutral atom has no overall charge. Explain this in terms of its particles. (2 marks)

(ii) Complete the sentence. (2 marks)

An atom that loses an electron is called an and has an overall charge.

Total: 9 marks
Mark Scheme(a) Neutrons and protons.(b) Neutron: 0; Proton: +1.(c) Electron: very small (≈1/1800); Neutron: 1.(d)(i) The number of protons (positive) equals the number of electrons (negative), so the charges cancel out.(d)(ii) An atom that loses an electron is called an ion, and has an overall positive charge.

Lesson 2 · Atomic Number, Mass Number and Isotopes

Do Now

Q1
What is found in the nucleus?
Model AnswerProtons and neutrons.
Q2
What charge does a proton have?
Model AnswerA positive charge (relative charge +1).
Q3
How many electrons does a neutral atom with 6 protons have?
Model Answer6 electrons, because a neutral atom has equal numbers of protons and electrons.
Q4
What is the overall charge of a neutral atom, and why?
Model AnswerZero. It has equal numbers of protons (+1) and electrons (−1), so the charges cancel.

Part 1 of 3 · Atomic number and mass number

The atomic number is the number of protons in an atom. It defines which element the atom is.

The mass number is the total number of protons + neutrons.

We write a nuclide as AZX, where A = mass number (top) and Z = atomic number (bottom).

number of neutrons = mass number − atomic number

Questions — Atomic number and mass number

Q1
What does the atomic number tell you? (1 mark)
Model AnswerThe number of protons in the atom.
Q2
What does the mass number tell you? (1 mark)
Model AnswerThe total number of protons and neutrons.
Q3
How do you calculate the number of neutrons? (1 mark)
Model AnswerNeutrons = mass number − atomic number.
Q4
An atom is written as 2311Na. State the number of: (3 marks)(a) protons(b) neutrons(c) electrons
Model Answera) 11 protons  b) 12 neutrons (23−11)  c) 11 electrons.
Q5
An atom has 17 protons and 18 neutrons. State its atomic number and mass number. (2 marks)
Model AnswerAtomic number 17; mass number 35.
Q6
Explain why the atomic number, not the mass number, defines the element. (2 marks)
Model AnswerThe number of protons determines the element; atoms with the same number of protons are the same element, even if neutron numbers differ.

Part 2 of 3 · Isotopes

Isotopes are atoms of the same element with the same number of protons but different numbers of neutrons.

Because the proton number is the same, isotopes have the same atomic number but different mass numbers.

Isotopes of an element have the same chemical properties (same electron arrangement).

Questions — Isotopes

Q7
Define an isotope. (2 marks)
Model AnswerAtoms of the same element with the same number of protons but different numbers of neutrons.
Q8
Do isotopes have the same atomic number, mass number, or both? (1 mark)
Model AnswerThe same atomic number, but different mass numbers.
Q9
Carbon-12 and carbon-14 are isotopes. State how their numbers of protons and neutrons compare. (2 marks)
Model AnswerSame number of protons (6); carbon-14 has two more neutrons than carbon-12 (8 vs 6).
Q10
Explain why two atoms with 8 protons but 8 and 10 neutrons are isotopes. (2 marks)
Model AnswerThey have the same number of protons (so the same element) but different numbers of neutrons.
Q11
State the number of neutrons in 23592U and 23892U. (2 marks)
Model Answer143 (235−92) and 146 (238−92).
Q12
Explain why isotopes of an element behave the same chemically. (1 mark)
Model AnswerThey have the same number of electrons arranged in the same way.

Part 3 of 3 · Working with nuclide symbols

Given a nuclide symbol, you can read off the protons and electrons (atomic number) and work out the neutrons.

Remember: in a neutral atom, electrons = protons = atomic number.

Questions — Working with nuclide symbols

Q13
Complete the table below, stating the number of protons, electrons and neutrons in each atom. (15 marks)
ElementProtonsElectronsNeutrons
Neon (2010Ne)   
Beryllium (94Be)   
Nitrogen (147N)   
Sodium (2311Na)   
Aluminium (2713Al)   
Model AnswerNeon: 10, 10, 10. Beryllium: 4, 4, 5. Nitrogen: 7, 7, 7. Sodium: 11, 11, 12. Aluminium: 13, 13, 14. (protons, electrons, neutrons)
Q14
Two atoms are 3517Cl and 3717Cl. State whether they are isotopes and explain. (2 marks)
Model AnswerYes — same atomic number (17 protons) but different mass numbers (different neutron numbers).

Exam Practice — Lesson 2

AQA GCSE Physics — Paper 1
Q1

The diagram represents an atom of beryllium.

JKLAn atom of beryllium

(a) Complete the following statements by writing one of the letters, J, K or L, in each box. Each letter should be used only once. (2 marks)

The particle with a positive charge is

The particle with the smallest mass is

The particle with no charge is

(b) Give the reason why all atoms have a total charge of zero. (1 mark)

(c) Complete the following sentence. (1 mark)

There are several isotopes of beryllium. Atoms of different beryllium isotopes will have different numbers of

(d) What happens to the structure of an atom to change it into an ion? (1 mark)

Total: 5 marks
Mark Scheme(a) Positive charge — proton (K); smallest mass — electron (J); no charge — neutron (L). [Labels J, K, L refer to the diagram: J points to an outer electron, K to a nucleus proton, L to a nucleus neutron.](b) Because the number of protons (positive) equals the number of electrons (negative).(c) Neutrons.(d) It gains or loses one or more electrons.
Q2

Atoms are different sizes. One of the heaviest naturally occurring stable elements is lead. Two of its isotopes are lead-206 (20682Pb) and lead-208 (20882Pb).

(a) (i) What is meant by ‘isotopes’? (2 marks)

(ii) How many protons are in the nucleus of a 20682Pb atom? (1 mark)

(iii) How many neutrons are in the nucleus of a 20682Pb atom? (1 mark)

Total: 4 marks
Mark Scheme(a)(i) Atoms of the same element with the same number of protons but a different number of neutrons.(ii) 82 protons.(iii) 124 neutrons (206 − 82).

Lesson 3 · The Development of the Atomic Model

Do Now

Q1
Where is the positive charge in an atom?
Model AnswerIn the nucleus, at the centre of the atom (carried by the protons).
Q2
What is the mass number of an atom?
Model AnswerThe total number of protons and neutrons in the nucleus.
Q3
What is an isotope?
Model AnswerAtoms of the same element, with the same number of protons but different numbers of neutrons.
Q4
Which subatomic particle has virtually no mass?
Model AnswerThe electron.

Part 1 of 3 · The plum pudding model

Scientists once thought the atom had no inner structure. After the electron was discovered by J.J. Thomson, he suggested the plum pudding model.

In this model the atom is a ball of positive charge with negative electrons embedded in it (like fruit in a pudding).

Fig 3.1 — The plum pudding model

Questions — The plum pudding model

Q1
Who proposed the plum pudding model? (1 mark)
Model AnswerJ. J. Thomson.
Q2
In the plum pudding model, where is the positive charge? (1 mark)
Model AnswerSpread throughout the atom (the positive ‘dough’).
Q3
In the plum pudding model, where are the electrons? (1 mark)
Model AnswerEmbedded (dotted) throughout the ball of positive charge.
Q4
Which discovery led scientists to suggest the plum pudding model? (1 mark)
Model AnswerThe discovery of the (negative) electron.
Q5
Scientists knew atoms were neutral and contained negative electrons. Explain what this told them about the rest of the atom. (2 marks)
Model AnswerThe rest of the atom must be positively charged to cancel the electrons’ charge and make the atom neutral overall.
Q6
Are there any neutrons in the plum pudding model? Explain. (2 marks)
Model AnswerNo — the neutron had not yet been discovered when this model was proposed.
Q7
Suggest why scientists use models to describe the atom. (2 marks)
Model AnswerAtoms are far too small to see, so models help explain and predict their behaviour using evidence from experiments.

Part 2 of 3 · The gold foil experiment

Rutherford (with Geiger and Marsden) fired alpha particles at a thin sheet of gold foil.

Most alpha particles passed straight through; some were deflected; a very few bounced straight back.

gold foilα particlesmost pass straight throughsome deflectedvery few bounce back
Fig 3.2 — The alpha-particle scattering (gold foil) experiment

This disproved the plum pudding model and led to the nuclear model: a tiny, dense, positively charged nucleus with electrons around it.

Fig 3.3 — tiny nucleus with electrons orbitting like planets in a solar system

Questions — The gold foil experiment

Q8
What was fired at the gold foil? (1 mark)
Model AnswerAlpha particles.
Q9
Describe the three things that happened to the alpha particles. (3 marks)
Model AnswerMost passed straight through; some were deflected through small angles; a very few bounced straight back.
Q10
Explain why most alpha particles passed straight through the foil. (2 marks)
Model AnswerMost of the atom is empty space, so the alpha particles passed through the gaps without hitting anything.
Q11
Explain why a few alpha particles bounced straight back. (2 marks)
Model AnswerThey hit the tiny, dense, positively charged nucleus and were repelled strongly backwards.
Q12
State two conclusions about the atom that this experiment supported. (2 marks)
Model AnswerThe atom is mostly empty space, and its mass and positive charge are concentrated in a tiny central nucleus.

Part 3 of 3 · Bohr and Chadwick

Niels Bohr showed that electrons orbit the nucleus at fixed distances (shells), which matched experimental observations.

Later, James Chadwick provided evidence for the neutron in the nucleus.

proton (+1)neutron (0)electron (–1)nucleus (protons + neutrons), electrons in shells
Fig 3.4 — The full nuclear model, showing electron shells and a nucleus of protons and neutrons
The model of the atom changed over time as new experimental evidence was gathered.

Questions — Bohr and Chadwick

Q13
What did Bohr suggest about the electrons? (2 marks)
Model AnswerThat they orbit the nucleus at fixed distances, in shells (energy levels).
Q14
Which scientist provided evidence for the neutron? (1 mark)
Model AnswerJames Chadwick.
Q15
Put these in order: plum pudding model, nuclear model with shells, discovery of the neutron. (2 marks)
Model AnswerPlum pudding model → nuclear model with shells (Bohr) → discovery of the neutron (Chadwick).
Q16
Explain why the accepted model of the atom has changed several times. (3 marks)
Model AnswerAs new experiments (e.g. the gold foil experiment) gave new evidence, scientists changed the model to fit the results; models are revised when better evidence appears.
Q17
Suggest why Rutherford’s nuclear model replaced Thomson’s plum pudding model. (2 marks)
Model AnswerThe gold foil results (deflected and reflected alpha particles) could not be explained by the plum pudding model, but were explained by a tiny dense nucleus.
Q18
Why was the neutron the last sub-atomic particle to be discovered? (2 marks)
Model AnswerThe neutron has no charge, so unlike the electron and proton it does not attract, repel or ionise other charged particles — this made it very difficult to detect using the methods (based on electric/magnetic deflection and ionisation) that had already revealed the electron and the proton.

Exam Practice — Lesson 3

AQA GCSE Physics — Paper 1
Q1

The ‘plum pudding’ model of the atom was used by scientists in the early part of the 20th century to explain atomic structure.

(a) Those scientists knew that atoms contained electrons and that the electrons had a negative charge. They also knew that an atom was electrically neutral overall.

What did this allow the scientists to deduce about the ‘pudding’ part of the atom? (1 mark)

(b) An experiment, designed to investigate the ‘plum pudding’ model, involved firing alpha particles at a thin gold foil.

gold foilα particlesmost pass straight throughsome deflectedvery few bounce back

If the ‘plum pudding’ model was correct, then most of the alpha particles would go straight through the gold foil. A few would be deflected, but by less than 4°.

The results of the experiment were unexpected. Although most of the alpha particles did go straight through the gold foil, about 1 in every 8000 was deflected by more than 90°.

Why did this experiment lead to a new model of the atom, called the nuclear model, replacing the ‘plum pudding’ model? (1 mark)

(c) The diagram shows the paths, A, B and C, of three alpha particles. The total number of alpha particles deflected through each angle is also given.

Gold foilA0° deflection130 000 alpha particlesB30° deflection80 000 alpha particlesC150° deflection30 alpha particles

(i) Using the nuclear model of the atom, explain the three paths, A, B and C. (3 marks)

A

B

C

(ii) Using the nuclear model, the scientist E. Rutherford devised an equation to predict the proportion of alpha particles that would be deflected through various angles. The results of the experiment were the same as the predictions made by Rutherford.

What was the importance of the experimental results and the predictions being the same? (1 mark)

Total: 6 marks
Mark Scheme(a) The ‘pudding’ (the rest of the atom) must be positively charged, so that the negative electrons are balanced and the atom is neutral overall.(b) Most alpha particles passed straight through as expected, but some were deflected by more than 90°, which the plum pudding model could not explain — this could only happen if the positive charge and mass were concentrated in a tiny, dense nucleus rather than spread through the atom.(c)(i) A: passed straight through — most of the atom is empty space, so most alpha particles meet no resistance. B: deflected through a small angle — it passed close to the positively charged nucleus and was repelled slightly. C: deflected through a large angle (bounced back) — it travelled almost directly at the nucleus and was strongly repelled by the concentrated positive charge.(c)(ii) It showed that the nuclear model correctly predicted the experimental results, giving strong evidence that the model (and the theory behind it) was correct.

Lesson 4 · Radioactive Decay and Types of Radiation

Do Now

Q1
What does 'random' mean?
Model AnswerUnpredictable — you cannot tell which nucleus will decay next, or when.
Q2
What is the plum pudding model?
Model AnswerAn early model in which the atom is a ball of positive charge with negative electrons embedded in it.
Q3
What did the gold foil experiment show?
Model AnswerThat the atom is mostly empty space, with its mass and positive charge concentrated in a tiny central nucleus.
Q4
State the atomic number of an atom with 8 protons.
Model Answer8.

Part 1 of 3 · Radioactive decay

A nucleus is radioactive (unstable) if it has too many or too few neutrons compared with protons.

An unstable nucleus decays by emitting radiation. This is a random process — you cannot predict when a given nucleus will decay.

Activity is the rate at which nuclei decay, measured in becquerel (Bq). 1 Bq = one decay per second.

Activity is measured using a Geiger-Müller tube and counter (the count rate).

Questions — Radioactive decay

Q1
What makes a nucleus radioactive? (1 mark)
Model AnswerIt is unstable — it has an unbalanced number of protons and neutrons.
Q2
Why is radioactive decay described as a random process? (2 marks)
Model AnswerYou cannot predict when any particular nucleus will decay, or which one will decay next.
Q3
What is the unit of activity, and what does it mean? (2 marks)
Model AnswerBecquerel (Bq); 1 Bq is one nucleus decaying per second.
Q4
What instrument is used to detect and measure radiation? (1 mark)
Model AnswerA Geiger-Müller tube (and counter).
Q5
Define the count rate. (1 mark)
Model AnswerThe number of decays (counts) detected per second (or per minute).
Q6
A counter shows slightly different readings each minute from a steady source. Explain what this tells you about radioactive decay. (3 marks)
Model AnswerDecay is random, so the number of decays per minute varies slightly even though the source’s activity is roughly constant.

Part 2 of 3 · Alpha, beta and gamma

There are three main types of nuclear radiation, and these are all ionising. Ionising means they can cause atoms to lose electrons and become ions.

Alpha (α): a helium nucleus (2 protons + 2 neutrons), charge +2. Very ionising; stopped by paper or a few cm of air.

Beta (β): a fast-moving electron, charge –1. Moderately ionising; stopped by a few mm of aluminium.

Gamma (γ): an electromagnetic wave, no charge. Weakly ionising; reduced by thick lead or concrete.

Alpha (α)paperBeta (β)aluminiumGamma (γ)leadpenetrating power increases α → β → γ
Fig 4.1 — Penetrating power of alpha, beta and gamma radiation

Questions — Alpha, beta and gamma

Q7
Complete the table below to summarise the properties of alpha, beta and gamma radiation. (12 marks)
 Alpha 42αBeta 0−1βGamma 00γ
What it’s made of   
Charge   
Atomic mass   
Penetrating power   
Ionising effect   
Effect of electromagnetic field   
Model AnswerWhat it’s made of: alpha — a helium nucleus (2 protons, 2 neutrons); beta — a fast-moving electron; gamma — a high-energy electromagnetic wave. Charge: +2, −1, 0. Atomic mass: 4, 0, 0. Penetrating power: alpha — stopped by paper or a few cm of air; beta — stopped by a few mm of aluminium or one metre of air; gamma — stopped by thick lead or concrete. Ionising effect: strongly, slightly, very weakly (ionising). Effect of electromagnetic field: alpha — weakly deflected; beta — strongly deflected; gamma — not deflected.
Q8
Explain the link between how ionising a radiation is and how far it penetrates. (2 marks)
Model AnswerThe more ionising a radiation, the more quickly it transfers its energy, so it does not travel as far (alpha is most ionising but least penetrating).

Part 3 of 3 · Ionisation and danger

Radiation is dangerous because it can ionise atoms — knocking electrons off them. This can damage cells and cause cancer.

Outside the body, the most penetrating radiation (gamma) is most dangerous. Inside the body, the most ionising (alpha) is most dangerous.

Workers who use ionising radiation reduce their exposure by: 1. Keeping as far away as possible. 2. Spending as little time as possible near the radioactive source. 3. Shielding themselves with thick concrete/lead.

TIMELess time spent near source= less radiation receivedDISTANCEGreater distance from source= less radiation receivedSHIELDINGBehind shielding from source= less radiation received
Fig 4.2 — Reducing exposure: time, distance and shielding

Questions — Ionisation and danger

Q9
What is ionisation? (1 mark)
Model AnswerWhen radiation knocks electrons off atoms, turning them into ions.
Q10
Why is ionising radiation dangerous to living cells? (2 marks)
Model AnswerIt can damage or kill cells and can cause mutations that lead to cancer.
Q11
Which type of radiation is most dangerous outside the body? Explain. (2 marks)
Model AnswerGamma (and beta), because they are penetrating enough to pass through the skin and reach internal organs.
Q12
Which type of radiation is most dangerous inside the body? Explain. (2 marks)
Model AnswerAlpha, because it is the most ionising, so inside the body it causes the most damage to cells/organs.
Q13
Sam says alpha is more dangerous; Kris says gamma is. Explain why both can be correct. (3 marks)
Model AnswerIt depends on location: outside the body gamma is more dangerous (it penetrates the skin), but inside the body alpha is more dangerous (it is the most ionising).
Q14
State three ways a worker can reduce their exposure to ionising radiation. (3 marks)
Model AnswerKeeping as far away as possible; spending as little time as possible near the source; shielding themselves with thick concrete/lead.

Exam Practice — Lesson 4

AQA GCSE Physics — Paper 1
Q1

(a) What is alpha, beta and gamma radiation made of? (3 marks)

(b) Sam and Kris are arguing about alpha and gamma radiation.

Sam says that alpha radiation is more dangerous.

Kris disagrees. He thinks that gamma radiation is more dangerous. What do you think? Explain your answer as fully as you can. (4 marks)

(c) Tritium is one of the elements found in the waste material of the nuclear power industry. The diagram below shows a worker behind a protective screen. The container holds a mixture of different waste materials which emit alpha (α), beta (β) and gamma (γ) radiation.

waste containerαβγprotectivescreenworker

Suggest a suitable material for the protective screen. The material should prevent radiation from the container reaching the worker. Explain your answer. (2 marks)

Total: 9 marks
Mark Scheme(a) Alpha — 2 protons + 2 neutrons (a helium nucleus); beta — a fast-moving electron; gamma — an electromagnetic wave.(b) Both can be correct depending on the situation: outside the body, gamma is more dangerous because it is far more penetrating and can reach organs from a distance, while alpha is stopped by the skin; but if the source gets inside the body (e.g. swallowed or inhaled), alpha becomes the most dangerous because it is the most strongly ionising, transferring its energy to nearby cells very quickly and causing the most damage in a short range.(c) A thick material such as lead or concrete, because it is dense enough to absorb gamma radiation (the most penetrating type) as well as stopping alpha and beta, protecting the worker from all three types emitted by the mixed waste.

Lesson 5 · Nuclear Equations

Do Now

Q1
What is an alpha particle made of?
Model AnswerTwo protons and two neutrons (a helium nucleus).
Q2
What is a beta particle?
Model AnswerA high-speed electron emitted from the nucleus when a neutron turns into a proton.
Q3
What makes a nucleus unstable?
Model AnswerHaving too many, or too few, neutrons compared with protons.
Q4
Name one type of nuclear radiation.
Model AnswerAlpha, beta, gamma or neutron radiation.

Part 1 of 3 · Alpha decay

When a nucleus decays, mass and charge are conserved. That means the totals balance on each side for both the mass number and the atomic number.

In alpha decay, the nucleus emits an alpha particle 42α. The mass number falls by 4 and the atomic number falls by 2.

24195Am → 23793Np + 42α

The element changes because the number of protons changes.

To complete a decay equation, make the top numbers (mass numbers) balance, and the bottom numbers (atomic numbers) balance.

Then use the atomic number with a periodic table to identify the new element.

Method — ETBE
  1. Equation: Write the equation.
  2. Top: Balance the mass number.
  3. Bottom: Balance the atomic number.
  4. Element: Find the element on the periodic table.
Worked example — balancing alpha decay
A nucleus of polonium-210 (21084Po) decays by emitting an alpha particle. Find the resulting nucleus.
E
21084Po → AZX + 42α
T
A = 210 − 4 = 206
B
Z = 84 − 2 = 82
E
Atomic number 82 is lead (Pb) → 20682Pb
H1He2Li3Be4B5C6N7O8F9Ne10Na11Mg12Al13Si14P15S16Cl17Ar18K19Ca20Sc21Ti22V23Cr24Mn25Fe26Co27Ni28Cu29Zn30Ga31Ge32As33Se34Br35Kr36Rb37Sr38Y39Zr40Nb41Mo42Tc43Ru44Rh45Pd46Ag47Cd48In49Sn50Sb51Te52I53Xe54Cs55Ba56Hf72Ta73W74Re75Os76Ir77Pt78Au79Hg80Tl81Pb82Bi83Po84At85Rn86Fr87Ra88Rf104Db105Sg106Bh107Hs108Mt109Ds110Rg111Cn112Nh113Fl114Mc115Lv116Ts117Og118La57Ce58Pr59Nd60Pm61Sm62Eu63Gd64Tb65Dy66Ho67Er68Tm69Yb70Lu71Ac89Th90Pa91U92Np93Pu94Am95Cm96Bk97Cf98Es99Fm100Md101No102Lr103
Fig 5.1 — The periodic table — use the atomic number to find the element

Questions — Alpha decay

Q1
What two quantities are conserved when a nucleus decays? (2 marks)
Model AnswerMass and charge.
Q2
In alpha decay, what happens to: (2 marks)(a) the mass number?(b) the atomic number?
Model Answera) decreases by 4  b) decreases by 2.
Q3
Complete the equation: 238U → 23490Th + α. (2 marks)
Model AnswerAtomic number of U = 92; alpha particle = 42α.
Q4
Complete the equation: 88Ra → 21886Rn + α. (2 marks)
Model AnswerMass number of Ra = 222; alpha particle = 42α.
Q5
Complete the equation: 20884Po → Pb + α. (3 marks)
Model AnswerPb: mass number 204, atomic number 82; alpha particle = 42α.
Q6
Complete the equation: 256103Lr → 252101Md + α. (1 mark)
Model AnswerAlpha particle = 42α.
Q7
A nucleus 22688Ra decays by alpha emission. State the mass number and atomic number of the new nucleus. (2 marks)
Model AnswerMass number 222, atomic number 86.
Q8
How do you check a decay equation is balanced? (2 marks)
Model AnswerThe mass numbers (tops) add up to the same on both sides, and the atomic numbers (bottoms) also balance.
Q9
An atom decays from 20179Au to 20180Hg. State whether this is alpha or beta decay and explain. (2 marks)
Model AnswerBeta decay — the mass number is unchanged but the atomic number increases by 1.
Q10
An atom decays from 23191Pa to 22789Ac. State the type of decay and explain. (2 marks)
Model AnswerAlpha decay — the mass number falls by 4 and the atomic number falls by 2.
Q11
Complete the alpha decay: 23892U → Th + 42α. (2 marks)
Model AnswerMass number 234, atomic number 90 (23490Th).
Q12
Explain why the element changes during alpha decay. (2 marks)
Model AnswerThe number of protons (atomic number) changes, and the element is defined by its proton number.
Q13
Explain why beta decay can make a nucleus more stable. (2 marks)
Model AnswerIt converts a neutron into a proton, giving a better balance of protons and neutrons in the nucleus.

Part 2 of 3 · Beta decay

In beta decay, a neutron in the nucleus turns into a proton and emits a fast electron (the beta particle 0−1β).

The mass number stays the same and the atomic number increases by 1.

146C → 147N + 0−1β

Emitting a gamma ray does not change the mass number or atomic number — it only removes energy.

Worked example — balancing beta decay
A nucleus of sodium-24 (2411Na) decays by emitting a beta particle. Find the resulting nucleus.
E
2411Na → AZX + 0−1β
T
A = 24 − 0 = 24
B
Z = 11 − (−1) = 12
E
Atomic number 12 is magnesium (Mg) → 2412Mg

Questions — Beta decay

Q14
Describe what happens inside the nucleus during beta decay. (2 marks)
Model AnswerA neutron changes into a proton, and a fast electron (beta particle) is emitted.
Q15
Complete the equation: 23490Th → 234Pa + 0−1β. (1 mark)
Model AnswerAtomic number of Pa = 91.
Q16
Complete the equation: 13153I → 54Xe + 0−1β. (1 mark)
Model AnswerMass number of Xe = 131.
Q17
Complete the equation: 62He → Li + 0−1β. (2 marks)
Model AnswerLi: mass number 6, atomic number 3.
Q18
Complete the equation: Na → 2412Mg + β. (3 marks)
Model AnswerNa: mass number 24, atomic number 11; beta particle = 0−1β.
Q19
What effect does emitting a gamma ray have on the mass number and atomic number? (2 marks)
Model AnswerNeither changes — gamma emission only removes energy from the nucleus.
Q20
A nucleus 13153I decays by beta emission. Write the new nucleus’s mass number and atomic number (it becomes xenon). (3 marks)
Model AnswerMass number 131, atomic number 54 (13154Xe).

Part 3 of 3 · Gamma Radiation and Additional Practice

Gamma radiation is an electromagnetic wave — it has no charge and no mass. When gamma is emitted, the nucleus only loses energy; it does not change into a new element.

6027Co → 6027Co + 00γ

Sometimes in exams we may need to identify the type of radiation emitted from a decay equation. To do this, check:

Did the atomicnumber change?Did the massnumber change?ALPHAGAMMAradiationBETAdecayYesYesNoNo
Fig 5.2 — Identifying the type of radiation emitted

Double check by adding the numbers to the equation and making sure the top and bottom balance.

Worked Example
A nucleus decays: 23490Th → 23491Pa + ?. Identify the radiation emitted.
  1. Did the atomic number change? Yes (so we know it is not gamma).
  2. Did the mass number change? No (234 = 234) — so it must be BETA decay.
  3. Use the equation to verify:
    23490Th → 23491Pa + 0−1β
    234 = 234 + 0 ✓
    90 = 91 + (−1) ✓

Questions — Gamma Radiation and Additional Practice

Q21
What is gamma radiation made of? (1 mark)
Model AnswerA high-energy electromagnetic wave (it is not a particle).
Q22
What happens to the mass number and atomic number when a nucleus emits a gamma ray? (2 marks)
Model AnswerNeither changes — gamma radiation has no mass and no charge.
Q23
Explain why gamma emission does not change the element. (2 marks)
Model AnswerThe element is determined by the atomic number (proton number), and gamma emission does not change the atomic number.
Q24
A nucleus emits a particle. The mass number does not change but the atomic number increases by 1. What type of radiation was emitted? (1 mark)
Model AnswerBeta radiation.
Q25
A nucleus emits a particle. Both the mass number and the atomic number decrease. What type of radiation was emitted, and by how much does each number decrease? (3 marks)
Model AnswerAlpha radiation; the mass number decreases by 4 and the atomic number decreases by 2.
Q26
Using the flowchart method, identify the radiation emitted in each decay: (2 marks)(a) 22688Ra → 22286Rn + ?(b) 146C → 147N + ?
Model Answer(a) Alpha — element changed and mass number changed. (b) Beta — element changed but mass number unchanged.

Exam Practice — Lesson 5

AQA GCSE Physics — Paper 1
Q1

When the nucleus of a radium-225 atom decays, it changes into a nucleus of actinium-225.

22588Ra → 22589Ac + Radiation

What type of radiation is emitted by radium-225? Draw a ring around your answer.

alpha     beta     gamma

Explain the reason for your answer. (3 marks)

Total: 3 marks
Mark SchemeAnswer: Beta. The mass number stays the same (225 → 225) but the atomic number increases by 1 (88 → 89), which is what happens in beta decay (a neutron changes into a proton, emitting a fast electron).
Q2

Q2. (a) Uranium atoms do not always have the same number of neutrons. What are atoms of the same element that have different numbers of neutrons called? (1 mark)

(b) By emitting an alpha particle, an atom of uranium-235 decays into an atom of thorium. An alpha particle, which is the same as a helium nucleus, is represented by the symbol 42He.

The decay can be represented by the equation below. Complete the equation by writing the correct number in each of the two boxes. (2 marks)

23592U →   Th + 42He
Total: 3 marks
Mark Scheme(a) Isotopes.(b) Mass number 231, atomic number 90: 23190Th.

Lesson 6 · Half-life

Do Now

Q1
What is the unit of activity?
Model AnswerThe becquerel (Bq), which is one decay per second.
Q2
What happens to a radioactive source over time?
Model AnswerIts activity falls, because the number of undecayed nuclei left in the sample decreases.
Q3
What number do you get if you halve 3200, three times in a row?
Model Answer400 (3200 → 1600 → 800 → 400).
Q4
What is conserved when a nucleus decays?
Model AnswerThe total mass number and the total atomic number (charge) are the same on both sides of the equation.

Part 1 of 5 · What is half-life?

Over time, the activity of a radioactive source decreases as unstable nuclei decay.

The half-life is the time taken for the count rate (activity) to fall to half its value.
OR
The half-life is the time for half the unstable nuclei to decay.

Because decay is random, half-life is an average that is reliable for large numbers of nuclei.

01 HL2 HL3 HLTime50100200400Count rate (Bq)
Fig 6.1 — Activity halving each half-life (HL)

Half-life can be very small, e.g. polonium-214 has a half-life of about 164 microseconds (0.000164 s), or really long, e.g. uranium-238 has a half-life of about 4.5 billion years.

Questions — What is half-life?

Q1
Give one definition of half-life. (1 mark)
Model AnswerThe time taken for the count rate (or the number of undecayed nuclei) to halve.
Q2
Give a second way of defining half-life. (1 mark)
Model AnswerThe time for half of the radioactive nuclei in a sample to decay.
Q3
What happens to the activity of a source over time? (1 mark)
Model AnswerIt decreases (decays).
Q4
Using Fig 6.1, describe the shape of an activity–time graph. (2 marks)
Model AnswerA curve that falls steeply at first then more slowly, halving in each successive half-life (it never quite reaches zero).
Q5
Explain why half-life is reliable even though decay is random. (2 marks)
Model AnswerA sample contains a huge number of nuclei, so on average half decay in each half-life even though individual decays cannot be predicted.
Q6
A source has an activity of 800 Bq. State its activity after one half-life and after two half-lives. (3 marks)
Model AnswerAfter 1 half-life: 400 Bq. After 2 half-lives: 200 Bq.

Part 2 of 5 · Finding half-life from a graph

You can find the half-life of an isotope by reading its activity–time graph: pick a starting activity, find the time it takes to fall to half that value.

051015202530Time (hours)020406080100Activity (% of initial)Technetium-99m (HL = 6 hours)Xenon-135 (HL = 9.14 hours)Sodium-24 (HL = 15 hours)
Fig 6.2 — Three real isotopes with very different half-lives, on the same time axis

Notice how a short half-life (Technetium-99m) produces a curve that drops away quickly, while a long half-life (Iodine-131) looks almost flat over the same time period.

Exam tip: always draw your working lines up to the curve and across to the axis with a ruler, and leave them on the graph. This shows the examiner exactly how you found your value. Many AQA mark schemes give a mark specifically for this method step, separately from the mark for the final value — so a clear, correct attempt at reading the graph can still pick up a mark even if your final answer is slightly out.

Questions — Finding half-life from a graph

Q7
Use the graph in Fig 6.2 to estimate the half-life of technetium-99m. (1 mark)
Model AnswerAbout 6 hours.
Q8
Use the graph in Fig 6.2 to estimate the half-life of sodium-24. (1 mark)
Model AnswerAbout 15 hours.
Q9
After 30 hours, which of the three isotopes in Fig 6.2 has the highest remaining activity? Explain why. (2 marks)
Model AnswerSodium-24, because it has the longest half-life of the three (15 hours), so after only 30 hours (2 half-lives) it still has a quarter of its activity left, more than the other two.
Q10
Find the half-life shown on each graph below. Remember to draw and leave your working lines on each graph. (12 marks)
(a)
050100150200250Time (s)020406080Activity (Bq)
(b)
0100200300400500Time (minutes)050100150Activity (Bq)
(c)
01020304050Time (hours)050100150200250Activity (Bq)
(d)
010203040Time (days)0204060Activity (Bq)
(e)
05101520Time (years)020406080100Activity (Bq)
(f)
010203040Time (years)020406080100Activity (Bq)
Model Answer(a) about 56 s  (b) about 110 minutes  (c) about 13 hours  (d) about 8 days  (e) about 5.3 years  (f) about 12.3 years.
Q11
The table below gives the half-lives of six isotopes. Use it to propose which isotope was measured in each graph, (a)–(f), in the previous question. (6 marks)
IsotopeHalf-life
Radon-220 (thoron)55.6 s
Fluorine-18109.8 minutes
Iodine-12313.2 hours
Iodine-1318.02 days
Cobalt-605.27 years
Tritium (hydrogen-3)12.3 years
Model Answer(a) Radon-220  (b) Fluorine-18  (c) Iodine-123  (d) Iodine-131  (e) Cobalt-60  (f) Tritium.

Part 3 of 5 · Half-life calculations

To solve half-life problems, halve the count rate once for each half-life that passes.


Worked Example:

A source has an activity of 400 Bq and a half-life of 2 hours. Find its activity after 6 hours.
6 hours = 2 hours + 2 hours + 2 hours
∴ 3 half-lives have passed
So we halve the activity 3 times.
400 1→ 200 2→ 100 3→ 50 Bq

You can also find the number of half-lives that have passed from the fraction remaining.


Worked Example:

A source has an activity of 800 Bq and a half-life of 3 hours. Find how long it takes for its activity to fall to 100 Bq.
800 1→ 400 2→ 200 3→ 100 Bq
∴ 3 half-lives have passed
So the time taken = 3 × 3 hours = 9 hours.
A short half-life means activity drops quickly; a long half-life means it stays radioactive for a long time.

Questions — Half-life calculations

Q12
A source starts at 400 Bq. State the count rate after: (4 marks)(i) 1 half-life(ii) 2 half-lives(iii) 3 half-lives(iv) 4 half-lives
Model Answer(i) 200 (ii) 100 (iii) 50 (iv) 25 Bq.
Q13
Radium-226 has a half-life of 1600 years. A sample has an activity of 200 Bq. State its activity after: (2 marks)(i) 3200 years(ii) 4800 years
Model Answer(i) 50 Bq (2 half-lives)  (ii) 25 Bq (3 half-lives).
Q14
Sodium-24 has a half-life of 15 hours and starts at 500 Bq. Calculate its activity after 45 hours. (3 marks)
Model Answer45 h = 3 half-lives: 500 → 250 → 125 → 62.5 Bq.
Q15
A sample falls from 800 Bq to 100 Bq. State how many half-lives have passed. (2 marks)
Model Answer3 half-lives (800 → 400 → 200 → 100).

Part 4 of 5 · Net decline as a ratio HT only

A question may ask for the net decline in the radioactive emission rather than for an activity. The net decline is the ratio of the activity that is left to the activity you started with.

Each half-life halves the activity, so after n half-lives the fraction remaining is 1 ÷ 2n, and the net decline is written as the ratio 1 : 2n.


Worked Example:

A source has an activity of 6400 Bq and a half-life of 5 days. Calculate the net decline, expressed as a ratio, after 20 days.
20 days ÷ 5 days = 4 half-lives
6400 1→ 3200 2→ 1600 3→ 800 4→ 400 Bq
fraction remaining = 400 ÷ 6400 = 1 ÷ 16
∴ net decline = 1 : 16
Watch the order. The net decline compares what is left with the original, so it is written 1 : 2n (here 1 : 16), not 16 : 1. You do not need the starting activity at all — only the number of half-lives that have passed.

Questions — Net decline as a ratio

Q16
State the fraction of the original activity remaining after 3 half-lives. (1 mark)
Model Answer1/8 (one eighth).
Q17
A radioactive source decays through 5 half-lives. Give the net decline as a ratio. (2 marks)
Model Answer2⁵ = 32, so the net decline is 1 : 32.
Q18
A sample has an activity of 2400 Bq and a half-life of 2 hours. Calculate the net decline, as a ratio, after 8 hours. (3 marks)
Model Answer8 ÷ 2 = 4 half-lives; 2400 → 1200 → 600 → 300 → 150 Bq; 150 ÷ 2400 = 1/16, so the net decline is 1 : 16.
Q19
Cobalt-60 has a half-life of 5.27 years. Calculate the net decline, as a ratio, after approximately 21 years. (3 marks)
Model Answer21 ÷ 5.27 ≈ 4 half-lives; 2⁴ = 16, so the net decline is 1 : 16.
Q20
After how many half-lives is the net decline 1 : 64? (2 marks)
Model Answer64 = 2⁶, so 6 half-lives.

Part 5 of 5 · Carbon Dating Triple only

Half-life is used in carbon dating: living things take in carbon-14, which decays after death, so the remaining amount indicates age.

Fig 6.3 — The journey of carbon-14 through the carbon cycle, and how carbon dating works

Questions — Carbon Dating

Q21
Name one use of radioactive half-life. (1 mark)
Model AnswerCarbon dating (of once-living material).
Q22
Explain how carbon-14 can be used to find the age of an old piece of wood. (3 marks)
Model AnswerWhile alive, the wood takes in carbon-14; after death no more is taken in and the carbon-14 decays, so the fraction remaining shows how many half-lives, and so how much time, has passed.
Q23
A medical tracer should have a short half-life. Explain why. (2 marks)
Model AnswerSo that it stops being radioactive quickly, limiting the radiation dose to the patient.
Q24
Explain why a source used to date very old rocks should have a long half-life. (2 marks)
Model AnswerA long half-life means there is still measurable activity after very long times, so it can be used to date old samples.
Q25
Compare what happens to a source with a half-life of 8 days and one with a half-life of 1600 years over a few weeks. (2 marks)
Model AnswerThe 8-day source’s activity drops noticeably within weeks; the 1600-year source’s activity barely changes.

Exam Practice — Lesson 6

AQA GCSE Physics — Paper 1
Q1

(a) The graph shows how a sample of barium-143, a radioactive isotope with a short half-life, decays with time.

0306090120150Time (s)510204080Count rate (counts/s)

(i) What is meant by the term isotope? (1 mark)

(ii) What is meant by the term half-life? (1 mark)

(iii) Use the graph to find the half-life of barium-143. (1 mark)

Half-life = seconds

(b) Humans take in the radioactive isotope carbon-14 from their food. After their death, the proportion of carbon-14 in their bones can be used to tell how long it is since they died. Carbon-14 has a half-life of 5700 years.

(i) A bone in a living human contains 80 units of carbon-14. An identical bone taken from a skeleton found in an ancient burial ground contains 5 units of carbon-14. Calculate the age of the skeleton. Show clearly how you work out your answer. (2 marks)

Age of skeleton = years

(ii) Why is carbon-14 unsuitable for dating a skeleton believed to be about 150 years old? (1 mark)

Total: 6 marks
Mark Scheme(a)(i) Atoms of the same element with the same number of protons but a different number of neutrons.(a)(ii) The time taken for the count rate (or number of undecayed nuclei) to halve.(a)(iii) 30 seconds (from the graph).(b)(i) 80 → 40 → 20 → 10 → 5 is 4 half-lives; 4 × 5700 = 22 800 years.(b)(ii) The half-life (5700 years) is far too long — over just 150 years the amount of carbon-14 lost would be too small to measure accurately.
Q2

(a) A radiation detector and counter were used to detect and measure the radiation emitted from a weak source. The graph shows how the number of counts recorded in one minute changed with time.

05101520Time (minutes)0102030405060Counts per minutesmooth curvemeasured counts

Even though the readings from the counter were accurately recorded, not all the points fit the smooth curve. What does this tell us about the process of radioactive decay? (1 mark)

(b) The radioactive isotope sodium-24 injected into the bloodstream can be used to trace blood flow to the heart. Sodium-24 emits both beta particles and gamma rays.

(i) What is a beta particle? (1 mark)

(ii) What is a gamma ray? (1 mark)

(iii) The count rate from a solution containing sodium-24 decreases from 584 counts per minute to 73 counts per minute in 45 hours. Calculate the half-life of sodium-24. Show clearly how you work out your answer. (3 marks)

Half-life = hours

(iv) Give one advantage of using sodium-24 to trace blood flow compared to using an isotope with a half-life of: [A] ten years; [B] ten seconds. (2 marks)

Total: 8 marks
Mark Scheme(a) Radioactive decay is random — individual nuclei decay unpredictably, so measured counts scatter around the average (smooth) curve rather than following it exactly.(b)(i) A fast-moving electron emitted from the nucleus.(b)(ii) An electromagnetic wave emitted from the nucleus.(b)(iii) 584 → 292 → 146 → 73 is 3 half-lives in 45 hours, so half-life = 45 ÷ 3 = 15 hours.(b)(iv) [A] Ten years is far too long — the patient would remain radioactive for a very long time, giving an unnecessarily high dose. [B] Ten seconds is far too short — the activity would decay away before there is time to complete the scan.

Lesson 7 · Contamination, Irradiation and Uses

Do Now

Q1
Which radiation is most ionising?
Model AnswerAlpha radiation.
Q2
What does a Geiger-Müller tube detect?
Model AnswerIonising radiation (it counts the radiation arriving, giving a count rate).
Q3
Name one place radiation is used.
Model AnswerHospitals (medical tracers, radiotherapy), industry (thickness control) or sterilising equipment and food.
Q4
What type of decay increases the atomic number by 1?
Model AnswerBeta decay.

Part 1 of 3 · Contamination and irradiation

Contamination is when radioactive atoms get onto or into a material or person. The contaminating atoms keep decaying and emitting radiation.

Irradiation is when an object is exposed to radiation from an outside source. It does not make the object radioactive.

Fig 7.1 — Irradiation (exposed only) compared with contamination (radioactive material on or in the body)

Contamination is especially dangerous because the source stays with the person and continues to emit radiation.

Questions — Contamination and irradiation

Q1
What is meant by contamination? (1 mark)
Model AnswerWhen unwanted radioactive atoms get onto or into a material or person.
Q2
What is meant by irradiation? (1 mark)
Model AnswerExposing an object to radiation from an external source.
Q3
Does irradiating an object make it radioactive? Explain. (2 marks)
Model AnswerNo — the object is only exposed to radiation; no radioactive atoms are transferred to it.
Q4
Explain why contamination can be more dangerous than a single dose of irradiation. (3 marks)
Model AnswerContaminating atoms stay on/in the body and keep decaying, so they keep emitting radiation over time, continuing to ionise cells.
Q5
Which type of radiation is most dangerous as a contaminant inside the body? Explain. (2 marks)
Model AnswerAlpha, because it is the most ionising, so it does the most damage to nearby cells inside the body.
Q6
Suggest one way workers can protect themselves from radioactive sources. (1 mark)
Model AnswerUse shielding (e.g. lead), keep their distance, limit exposure time, or wear protective clothing.

Part 2 of 3 · Uses in medicine Triple only

Medical tracers: a source that emits gamma (or beta) radiation is put into the body and tracked by a detector to study organs.

Tracers have a short half-life so the patient’s exposure is limited.

Fig 7.2 — A gamma-camera tracer scan, showing where the tracer has collected in the body

Radiotherapy: high-energy gamma rays are aimed at a tumour from several directions to destroy cancer cells while limiting damage to healthy tissue.

Fig 7.3 — Radiotherapy: gamma sources arranged so their beams converge only on the tumour
The type of radiation is chosen to match the job: penetration and half-life matter.

Questions — Uses in medicine

Q7
What is a medical tracer used for? (1 mark)
Model AnswerTo study/explore the inside of the body (e.g. how an organ is working).
Q8
Why should a medical tracer emit gamma radiation rather than alpha? (2 marks)
Model AnswerGamma can pass out of the body to a detector and is the least ionising, so it does less damage inside the body.
Q9
Why should a tracer have a short half-life? (2 marks)
Model AnswerSo its activity drops quickly and the patient’s radiation exposure is limited.
Q10
Describe how radiotherapy is used to treat cancer. (3 marks)
Model AnswerHigh-energy gamma rays are directed at the tumour from several directions so they combine on the tumour to destroy the cancer cells, while keeping the dose to surrounding healthy tissue low.
Q11
Explain why gamma rays are aimed from several different directions in radiotherapy. (2 marks)
Model AnswerSo that healthy tissue along each path gets a low dose, while the rays combine on the tumour to give a high dose there.

Part 3 of 3 · Other uses Triple only

Beta EmitterAluminium FoilRollersDetectorComputerFeedbackto Rollers
Fig 7.4 — Using a beta source and detector to control the thickness of foil

Thickness control: a beta source and detector measure the thickness of paper or foil — if the reading changes, the rollers adjust.

Fig 7.5 — The gamma sterilisation process, from unsterilised product to safe distribution

Sterilising: gamma radiation kills bacteria on medical equipment and can be used on food without making it radioactive.

Questions — Other uses

Q12
Which type of radiation is used to sterilise medical equipment? (1 mark)
Model AnswerGamma radiation.
Q13
Explain why irradiating food does not make it dangerous to eat. (2 marks)
Model AnswerIrradiation only exposes the food to radiation; it does not transfer radioactive atoms, so the food does not become radioactive.
Q14
Explain why a beta source is used to monitor the thickness of paper (not alpha or gamma). (3 marks)
Model AnswerAlpha would be stopped completely by the paper (no signal); gamma would pass straight through almost unchanged; beta is partly absorbed, so the detector reading changes with thickness.
Q15
Describe how a beta source and detector keep paper at the correct thickness. (3 marks)
Model AnswerThe detector reads the beta passing through; if the paper is too thick the reading falls and if too thin it rises, so the rollers are adjusted to keep the reading (thickness) correct.
Q16
Suggest why a source for thickness control should have a long half-life. (1 mark)
Model AnswerSo its activity stays roughly constant, giving reliable readings over a long time.

Exam Practice — Lesson 7

AQA GCSE Physics — Paper 1
Q1

Food irradiation is a process that exposes food to radiation. Irradiation can be used to kill the bacteria that cause food poisoning or to slow down the ripening of fresh fruit and vegetables. Frozen foods and food inside packaging can also be irradiated.

(a) The table gives information about five radioactive isotopes.

IsotopeHalf-lifeRadiation emitted
Caesium-1342.1 yearsbeta
Cobalt-605.3 yearsgamma
Curium-242160 daysalpha
Strontium-9028 yearsbeta
Technetium-996 hoursgamma

Which of these radioactive isotopes would be most suitable for irradiating food?

Explain the reasons for your choice. (3 marks)

(b) Many people think that food should not be irradiated. Consumer groups have said that they are worried about the nutritional value and safety of eating irradiated foods.

(i) Suggest one reason why some people may be concerned about the safety of eating irradiated food. (1 mark)

(ii) Independent scientific committees in several countries, including Sweden, Canada and the UK, have concluded that it is safe to eat irradiated food. These scientific committees need to be independent from government influence. Suggest why. (1 mark)

(iii) One group of scientists compared the vitamin content of non-irradiated and irradiated foods. The table below gives the data obtained for 1 kg of cooked chicken.

VitaminNon-irradiated (mg)Irradiated (mg)
B61.221.35
B1221.0028.00
E3.302.15
Niacin58.0055.50
Riboflavin2.102.25

Considering only the data in the table, is it valid to conclude that irradiated food is less nutritional than non-irradiated food? Explain your answer. (2 marks)

(iv) In a restaurant, meals with ingredients that have been irradiated must be clearly identified on the menu. It is important that people eating in a restaurant are given this information. Suggest why. (1 mark)

(c) The isotope caesium-137 decays by emitting beta radiation. Caesium-137 has a half-life of 30 years.

(i) What is a beta particle, and from which part of an atom is a beta particle emitted? (1 mark)

(ii) A sample containing caesium-137 has a count rate of 600 counts per minute. Calculate how long it would take for the count rate from the sample to fall to 75 counts per minute. Show clearly how you work out your answer. (2 marks)

Time taken = years
Total: 11 marks
Mark Scheme(a) Cobalt-60 — it emits gamma radiation, which is the most penetrating type and so can pass through the food and its packaging, and it has a half-life long enough (5.3 years) to remain useful without needing constant replacement, unlike Technetium-99 (6 hours). Alpha (Curium-242) and beta (Caesium-134, Strontium-90) sources would not penetrate the food.(b)(i) They may worry that irradiation makes the food itself radioactive (even though irradiation does not do this) or that it changes the food chemically.(b)(ii) So that their conclusions are not influenced by financial or political interests, making the findings more trustworthy/objective.(b)(iii) No — the vitamin levels are not consistently lower in the irradiated food (B6, B12 and riboflavin are actually higher), so the data does not support the conclusion that irradiation reduces nutritional value overall.(b)(iv) So that people who have concerns about irradiated food (for example for personal, religious or dietary reasons) can make an informed choice about what they eat.(c)(i) A beta particle is a fast-moving electron, emitted from the nucleus (when a neutron changes into a proton).(c)(ii) 600 → 300 → 150 → 75 is 3 half-lives; 3 × 30 = 90 years.

Lesson 8 · Background Radiation Triple only

Do Now

Q1
What is meant by ionising radiation?
Model AnswerRadiation with enough energy to knock electrons off atoms, turning them into ions.
Q2
Name one everyday source of radiation.
Model AnswerRocks and soil (radon gas), cosmic rays, food and drink, or medical X-rays.
Q3
State one medical use of radiation.
Model AnswerA medical tracer, radiotherapy to treat cancer, or sterilising surgical instruments.
Q4
Which type of radiation is best for medical tracers, and why?
Model AnswerGamma, because it passes out of the body to reach the detector and is the least ionising, so it does the least damage.

Part 1 of 2 · What is background radiation? Triple only

Background radiation is the low level of ionising radiation that is around us all the time, from a variety of sources.

Most background radiation comes from natural sources: radon gas (from rocks and soil), rocks and soil themselves, cosmic rays from space, and the food and drink we consume.

A smaller part comes from man-made (artificial) sources, mainly medical uses (such as X-rays and radiotherapy) and, to a much lesser extent, the nuclear industry and fallout from nuclear weapons testing.

Natural85%Artificial(man-made)15%
Fig 8.1 — Natural sources make up the large majority of background radiation
Radon gas50%Ground &buildings14%Food &drink11%Cosmicrays10%Medical14%Other1%
Fig 8.2 — UK background radiation by individual source
In the UK, most background radiation is natural — radon gas is normally the largest single contributor (about half). Of the man-made sources, medical uses (mainly X-rays) contribute the most.

Questions — What is background radiation?

Q1
What is background radiation? (1 mark)
Model AnswerThe low-level ionising radiation that is present around us all the time, from a variety of sources.
Q2
State three natural sources of background radiation. (3 marks)
Model AnswerAny three of: radon gas, rocks/soil, cosmic rays from space, food and drink.
Q3
State two man-made sources of background radiation. (2 marks)
Model AnswerAny two of: medical X-rays/treatments, the nuclear industry, fallout from nuclear weapons testing.
Q4
Using Fig 8.2, what percentage of background radiation comes from radon gas? (1 mark)
Model AnswerAbout 50%.
Q5
Using Fig 8.2, which contributes more to background radiation: cosmic rays or food and drink? (1 mark)
Model AnswerFood and drink (11%, compared with 10% from cosmic rays).
Q6
Using Fig 8.1 and 8.2, what percentage of background radiation is artificial (man-made), and what is the single largest artificial source? (2 marks)
Model Answer15% is artificial; medical uses (14%) are the largest artificial source.
Q7
Suggest why people who live in areas with a lot of granite rock may receive a higher background dose. (2 marks)
Model AnswerGranite contains more radioactive elements, so it releases more radon gas, increasing the natural background radiation there.

Part 2 of 2 · Dose and measuring background radiation Triple only

Radiation dose (a measure of the risk of harm) is measured in sieverts (Sv). 1 millisievert (mSv) = 0.001 Sv.

Background radiation varies with location and occupation: for example, people who live at high altitude or fly frequently (e.g. pilots) receive more cosmic ray dose, and people who work with radioactive sources receive a higher occupational dose.

When measuring the activity of a source, the background count rate (measured with the source absent or removed) must always be subtracted from the total reading to find the count rate due to the source alone.

Corrected count rate = total count rate − background count rate.

Questions — Dose and measuring background radiation

Q8
What is radiation dose measured in? (1 mark)
Model AnswerSieverts (Sv).
Q9
Give two factors that can affect a person's background radiation dose. (2 marks)
Model AnswerAny two of: location (e.g. altitude, local rock type), occupation (e.g. pilot, radiographer, nuclear worker).
Q10
Explain why a pilot may receive a higher dose of background radiation than most people. (2 marks)
Model AnswerFlying at high altitude means less atmosphere to absorb cosmic rays, so pilots are exposed to more cosmic radiation.
Q11
A detector reads 50 counts per minute near a source and 8 counts per minute with the source removed. Calculate the count rate due to the source alone. (2 marks)
Model Answer50 − 8 = 42 counts per minute (the background must be subtracted).
Q12
Explain why the background count rate must be measured and subtracted when investigating a source. (2 marks)
Model AnswerBackground radiation adds to every reading; subtracting it leaves only the count rate due to the source, giving valid results.
Q13
A student measures a count rate of 124 counts per minute from a source. The background count rate is 12 counts per minute. Calculate the corrected count rate. (2 marks)
Model Answer124 − 12 = 112 counts per minute.

Exam Practice — Lesson 8 Triple only

AQA GCSE Physics — Paper 1
Q1

The pie chart shows the average proportions of background radiation from different sources in the UK.

Radon gas50%Ground &buildings14%Food &drink11%Cosmicrays10%Medical14%Other1%

(a) What percentage of background radiation comes from radon gas? (1 mark)

(b) Only two of the following statements are true. Tick the boxes next to the two true statements. (2 marks)

  Radon gas is the single largest source of background radiation.

  Cosmic rays contribute more than food and drink.

  All background radiation comes from natural sources.

  Medical sources are the largest artificial source of background radiation.

(c) The table shows the average radiation dose received in one year by a person in the UK, in dose units, based on the proportions in the pie chart.

SourceDose (units)
Radon gas1250
Medical350
Ground & buildings350
Food & drink275
Cosmic rays250
Other25
TOTAL2500

Each dental X-ray delivers 25 dose units. How many dental X-rays would give the same dose as the yearly average from medical sources? (2 marks)

Number of X-rays =
Total: 5 marks
Mark Scheme(a) 50%.(b) ‘Radon gas is the single largest source of background radiation’ and ‘Medical sources are the largest artificial source of background radiation’ are true.(c) 350 ÷ 25 = 14 dental X-rays.
Q2

(a) Classify each of the following as a natural or artificial (man-made) source of background radiation. (4 marks)

Cosmic rays:

Medical X-rays:

Radon gas:

Nuclear industry waste:

(b) Background radiation from cosmic rays increases with altitude. For every 500 m gained in altitude, the cosmic ray dose increases by 1 unit.

Two towns are built at different heights on a hillside: Town A is at a height of 200 m, and Town B is at a height of 1700 m.

(i) Calculate the difference in cosmic ray dose between the two towns. Show clearly how you work out your answer. (2 marks)

(ii) Suggest one occupation where a person might receive an increased dose of cosmic radiation, for a similar reason to Town B. (1 mark)

Total: 7 marks
Mark Scheme(a) Cosmic rays — natural; medical X-rays — artificial; radon gas — natural; nuclear industry waste — artificial.(b)(i) Height difference = 1700 − 200 = 1500 m; 1500 ÷ 500 = 3 units higher cosmic ray dose in Town B.(b)(ii) Airline pilot / cabin crew (or astronaut) — flying at high altitude means less atmosphere to absorb cosmic rays.

Lesson 9 · Nuclear Fission Triple only

Do Now

Q1
Why must a detector's reading be corrected before using it?
Model AnswerBecause the detector also picks up background radiation, which must be subtracted to give the count rate from the source alone.
Q2
What is background radiation?
Model AnswerThe low-level ionising radiation that is around us all the time, from natural and man-made sources.
Q3
Name one natural source of background radiation.
Model AnswerRadon gas from rocks, cosmic rays from space, or radiation from food and drink.
Q4
What is meant by 'ionising radiation'?
Model AnswerRadiation with enough energy to knock electrons off atoms, forming ions.

Part 1 of 3 · What is fission? Triple only

Nuclear fission is the splitting of a large, unstable nucleus (such as uranium-235 or plutonium-239) into two smaller nuclei, releasing energy.

Fission is usually induced: the nucleus must first absorb a neutron to become unstable enough to split.

Each fission also releases two or three neutrons and a large amount of energy. These released neutrons can be absorbed by other nuclei, causing them to split too — this is a chain reaction.

neutronU-235nucleusnucleusneutron+ energy
Fig 9.1 — Induced fission of a uranium-235 nucleus

Questions — What is fission?

Q1
Define nuclear fission. (2 marks)
Model AnswerThe splitting of a large unstable nucleus into two smaller nuclei, releasing energy.
Q2
Name two substances used as nuclear fuel. (2 marks)
Model AnswerUranium-235 and plutonium-239.
Q3
What must a uranium-235 nucleus absorb before it will split? (1 mark)
Model AnswerA neutron.
Q4
What is released when a nucleus undergoes fission? (2 marks)
Model AnswerTwo smaller nuclei, two or three neutrons, and energy.
Q5
State what 'induced fission' means. (1 mark)
Model AnswerFission caused by the nucleus absorbing a neutron (rather than splitting on its own).
Q6
Explain why fission releases energy. (2 marks)
Model AnswerThe products have less stored nuclear energy than the original nucleus, and this difference is released (mostly as kinetic energy of the products).

Part 2 of 3 · Chain reactions Triple only

The neutrons released by one fission can be absorbed by other nuclei, causing them to split too — this is a chain reaction.

In a controlled chain reaction (a reactor), some neutrons are absorbed so the rate stays steady.

In an uncontrolled chain reaction, the rate grows rapidly — this is what happens in a nuclear bomb.

neutronneutronGeneration 1Generation 2Generation 3
Fig 9.2 — A chain reaction: each fission triggers further fissions

Questions — Chain reactions

Q7
What is a chain reaction? (2 marks)
Model AnswerWhen neutrons from one fission cause further nuclei to undergo fission, releasing more neutrons, and so on.
Q8
What is an uncontrolled chain reaction used in? (1 mark)
Model AnswerA nuclear (atomic) bomb.
Q9
Explain how the neutrons released in fission allow a chain reaction. (3 marks)
Model AnswerEach fission releases two or three neutrons; these can be absorbed by other uranium nuclei, causing them to split and release more neutrons, so the reaction continues and spreads.
Q10
State the difference between a controlled and an uncontrolled chain reaction. (2 marks)
Model AnswerIn a controlled reaction the rate is kept steady (some neutrons are absorbed); in an uncontrolled reaction the rate grows rapidly.
Q11
Explain why a power station needs to control the chain reaction. (2 marks)
Model AnswerTo release energy at a steady, safe rate; an uncontrolled reaction would release energy far too quickly and dangerously.

Part 3 of 3 · The nuclear reactor Triple only

The energy released by fission is used to generate electricity in a nuclear power station.

Fig 9.3 — How a nuclear power station generates electricity

The reactor produces heat, which heats water (via a coolant) to produce steam; the steam powers a turbine and generator, and is then cooled and condensed by a cooling tower.

Apart from the heat source, a nuclear power station works like a fossil-fuel station:
Heat → steam → turbine → generator.

Advantages of nuclear power: low carbon emissions, and a reliable supply of electricity.

Disadvantages of nuclear power: produces radioactive waste, and has high construction and decommissioning costs.

Questions — The nuclear reactor

Q12
Describe how the energy from fission is used to generate electricity. (4 marks)
Model AnswerThe reactor produces heat, which heats water (via a coolant) to produce steam; the steam turns a turbine, which drives a generator that produces electricity; the steam is then cooled and condensed by a cooling tower.
Q13
State two advantages of nuclear power. (2 marks)
Model AnswerAny two of: low carbon emissions; a reliable supply of electricity.
Q14
State two disadvantages of nuclear power. (2 marks)
Model AnswerAny two of: produces radioactive waste; high construction costs; high decommissioning costs.
Q15
Suggest why nuclear power is often described as ‘low carbon’ but not ‘renewable’. (2 marks)
Model AnswerIt produces very little carbon dioxide while generating electricity (low carbon), but its fuel (uranium) is a finite resource that will eventually run out (not renewable).
Q16
State one similarity and one difference between a nuclear and a coal-fired power station. (2 marks)
Model AnswerSimilarity: both use heat to make steam to drive a turbine/generator. Difference: the heat source is fission (nuclear) rather than burning fuel (coal).

Exam Practice — Lesson 9 Triple only

AQA GCSE Physics — Paper 1
Q1

The first commercial nuclear power station in the world was built at Calder Hall in Cumbria. The fuel used at the Calder Hall power station is uranium. Natural uranium consists mainly of two isotopes: uranium-235 and uranium-238. The nucleus of a uranium-235 atom is different to that of a uranium-238 atom.

(a) (i) Where is the nucleus in an atom? (1 mark)

(ii) Name the two types of particle found in the nucleus. (2 marks)

(iii) How is the nucleus of a uranium-238 atom different to the nucleus of a uranium-235 atom? (2 marks)

(b) In the nuclear reactor, fission of uranium atoms takes place in reactions such as the one shown below. The nuclear reactions are carefully controlled in the power station so that a chain reaction takes place.

neutronU-235nucleusnucleusneutron+ energy

Explain, as fully as you can: (4 marks)

(i) how fission of uranium atoms takes place in a nuclear reactor;

(ii) how this leads to a chain reaction;

(iii) why it can be used to generate electricity.

Total: 9 marks
Mark Scheme(a)(i) At the centre of the atom.(a)(ii) Protons and neutrons.(a)(iii) They have the same number of protons (92) but a different number of neutrons — uranium-238 has three more neutrons than uranium-235.(b)(i) A uranium-235 nucleus absorbs a neutron, becoming unstable, and splits into two smaller nuclei, releasing two or three neutrons and energy.(b)(ii) The released neutrons go on to be absorbed by other uranium-235 nuclei, causing them to fission too and release further neutrons, so the reaction continues (a chain reaction), controlled by control rods absorbing some of the neutrons.(b)(iii) The energy released heats water to produce steam, which drives a turbine connected to a generator, producing electricity.
Q2

Nuclear power stations generate electricity through nuclear fission. Electricity can also be generated by burning shale gas.

(a) Shale gas is natural gas trapped in rocks. Shale gas can be extracted by a process called fracking. There is some evidence that fracking causes minor earthquakes. Burning shale gas adds carbon dioxide to the atmosphere.

Describe the advantages of nuclear power compared with the use of shale gas to generate electricity. (3 marks)

(b) What is the name of one fuel used in nuclear power stations? (1 mark)

(c) Describe the process of nuclear fission. (4 marks)

Total: 8 marks
Mark Scheme(a) Nuclear power does not release carbon dioxide when generating electricity (unlike burning shale gas), and does not cause the earthquakes associated with fracking; nuclear fuel also releases far more energy per kilogram than gas.(b) Uranium-235 (or plutonium-239).(c) A large, unstable nucleus (such as uranium-235) absorbs a neutron; the nucleus becomes more unstable and splits into two smaller (daughter) nuclei, releasing two or three neutrons and a large amount of energy. These released neutrons can go on to cause further fission reactions in other nuclei.

Lesson 10 · Nuclear Fusion Triple only

Do Now

Q1
What is fission?
Model AnswerThe splitting of a large, unstable nucleus into two smaller nuclei, releasing energy.
Q2
What is the smallest atom?
Model AnswerHydrogen.
Q3
Where does the energy in a nuclear power station come from?
Model AnswerThe nuclear fuel: energy released by fission of uranium or plutonium nuclei heats water to drive turbines.
Q4
Name a nuclear fuel.
Model AnswerUranium-235 or plutonium-239.
Q5
What is released when a large nucleus splits?
Model AnswerEnergy, two or more neutrons, and two smaller daughter nuclei (plus gamma radiation).

Part 1 of 3 · What is fusion? Triple only

Nuclear fusion is the joining of two small nuclei to form a larger nucleus, releasing energy.

Fusion is the source of the energy released by stars, including the Sun.

Fusion needs extremely high temperatures and pressures so the nuclei move fast enough to overcome their repulsion and join.

H2H3Heneutron+ energy
Fig 10.1 — Fusion of two hydrogen nuclei to form helium

Questions — What is fusion?

Q1
Define nuclear fusion. (2 marks)
Model AnswerThe joining of two small nuclei to form a larger nucleus, releasing energy.
Q2
Where in nature does fusion happen? (1 mark)
Model AnswerIn stars, such as the Sun.
Q3
What conditions are needed for fusion to occur? (2 marks)
Model AnswerVery high temperature and very high pressure.
Q4
Explain why such high temperatures are needed for fusion. (3 marks)
Model AnswerThe positively charged nuclei repel each other; they must move very fast (high temperature) to get close enough to join, so high temperatures and pressures are needed.
Q5
State what is produced when two small nuclei fuse. (2 marks)
Model AnswerA larger nucleus (and energy, sometimes with a neutron).

Part 2 of 3 · Fission vs fusion Triple only

Fission: a large nucleus splits into smaller ones. Fusion: small nuclei join to make a larger one. Both release energy.

Fusion releases more energy per kilogram of fuel than fission and produces little radioactive waste, but is very hard to achieve on Earth.

Questions — Fission vs fusion

Q6
State the key difference between fission and fusion. (2 marks)
Model AnswerFission splits a large nucleus into smaller ones; fusion joins small nuclei into a larger one.
Q7
Identify each as fission or fusion: (3 marks)(a) used in power stations now(b) occurs in the Sun(c) a large nucleus divides
Model Answera) fission  b) fusion  c) fission.
Q8
Using the data, fusion fuel releases 3.4 × 10¹⁴ J/kg and fission fuel 8.8 × 10¹³ J/kg. State which releases more energy per kg. (1 mark)
Model AnswerFusion fuel (3.4 × 10¹⁴ > 8.8 × 10¹³).
Q9
Give two advantages of fusion over fission as an energy source. (2 marks)
Model AnswerIt releases more energy per kg of fuel and produces little/no long-lived radioactive waste (and its fuel can come from water).
Q10
Suggest why fusion is not yet used in power stations. (2 marks)
Model AnswerThe extremely high temperatures and pressures needed are very hard and expensive to create and contain on Earth.

Part 3 of 3 · Fusion fuel Triple only

Fusion uses isotopes of hydrogen — deuterium (from seawater) and tritium (made from lithium).

These fuels are abundant, making fusion a promising 'clean' energy source if the engineering can be solved.

Stars fuse hydrogen into helium; this is why fusion is sometimes called 'the power of the Sun'.

Questions — Fusion fuel

Q11
Name the two hydrogen isotopes used as fusion fuel. (2 marks)
Model AnswerDeuterium and tritium.
Q12
Where can deuterium be obtained from? (1 mark)
Model AnswerSeawater.
Q13
Explain why fusion fuel is described as abundant. (2 marks)
Model AnswerDeuterium can be extracted from seawater and tritium can be made from lithium (also found in seawater), both of which are plentiful.
Q14
In the Sun, hydrogen nuclei fuse. State what they form. (1 mark)
Model AnswerHelium.
Q15
Suggest why a successful fusion power station would be a major benefit. (3 marks)
Model AnswerIt would release large amounts of energy from abundant fuel (from seawater) with little radioactive waste, providing a clean, plentiful energy source.
Q16
Explain why fusion does not happen easily on Earth even though it powers the Sun. (1 mark)
Model AnswerThe Sun’s core has far higher temperatures and pressures than we can easily create and sustain on Earth.

Exam Practice — Lesson 10 Triple only

AQA GCSE Physics — Paper 1
Q1

Many countries use nuclear power stations to generate electricity. Nuclear power stations use the process of nuclear fission to release energy.

(a) (i) What is nuclear fission? (1 mark)

(ii) Plutonium-239 is one substance used as a fuel in a nuclear reactor. For nuclear fission to happen, the nucleus must absorb a particle. What type of particle must be absorbed? (1 mark)

(b) Nuclear fusion also releases energy. Nuclear fusion happens at very high temperatures. A high temperature is needed to overcome the repulsion force between the nuclei.

(i) Why is there a repulsion force between the nuclei of atoms? (1 mark)

(ii) Where does nuclear fusion happen naturally? (1 mark)

(c) In 1991, scientists produced the first controlled release of energy from an experimental nuclear fusion reactor. This was achieved by fusing the hydrogen isotopes, deuterium and tritium. Deuterium is naturally occurring and can easily be extracted from seawater. Tritium can be produced from lithium. Lithium is also found in seawater.

The table gives the energy released from 1 kg of fusion fuel and from 1 kg of fission fuel.

Type of fuelEnergy released from 1 kg of fuel in joules
Fusion fuel3.4 × 1014
Fission fuel8.8 × 1013

(i) Suggest two advantages of the fuel used in a fusion reactor compared with plutonium and the other substances used as fuel in a fission reactor. (2 marks)

1.

2.

(ii) Some scientists think that by the year 2050 a nuclear fusion power station capable of generating electricity on a large scale will have been developed. Suggest one important consequence of developing nuclear fusion power stations to generate electricity. (1 mark)

(d) Tritium is radioactive. After 36 years, only 10 g of tritium remains from an original sample of 80 g. Calculate the half-life of tritium. Show clearly how you work out your answer. (2 marks)

Half-life = years
Total: 9 marks
Mark Scheme(a)(i) The splitting of a large, unstable nucleus into two smaller nuclei, releasing energy.(a)(ii) A neutron.(b)(i) All nuclei are positively charged, and like charges repel.(b)(ii) In stars, such as the Sun.(c)(i) Fusion fuel releases far more energy per kg (3.4 × 10¹⁴ J compared with 8.8 × 10¹³ J); its raw materials (deuterium and lithium) are abundant and can be extracted from seawater, unlike mined fission fuels.(c)(ii) It could provide a large-scale, low-carbon source of electricity with abundant fuel and little long-lived radioactive waste, reducing reliance on fossil fuels.(d) 80 → 40 → 20 → 10 is 3 half-lives in 36 years, so half-life = 36 ÷ 3 = 12 years.
05:00
Space = start/pause · Esc = exit
00:00:00
Esc = exit