AQA GCSE Physics Physics Paper 1 (Higher), June 2023: Question 5

17 marks · Standard Demand difficulty · Short Answer

Compare isotopes of carbon, calculate half-life and radiation dosage, and explain the hazards, irradiation, and contamination of nuclear radiation.

Practise this question

Question

Question 5 consists of eight subparts covering atomic structure and nuclear radiation. Subpart 1 asks to compare the structure of a carbon-14 atom with carbon-12. Subpart 2 asks for the meaning of a half-life of 5700 years. A data table shows isotopes and their half-lives in seconds: Nitrogen-18 (0.62), Nitrogen-17 (4.17), Fluorine-17 (64.37), and Fluorine-18 (6584.34). Subpart 3 asks to calculate the age of a fluorine-17 sample with one-quarter of its original activity. Subpart 4 asks which beta-emitting isotope poses the biggest health risk based on half-life. Subpart 5 asks for the difference between irradiation and contamination. Subpart 6 asks for one health risk of working near radiation. Subpart 7 asks why a worker stands 1 cm from a detector. Subpart 8 asks to calculate the days for a nuclear power worker to receive the equivalent dose of a pilot flying for 24 hours given their respective daily and hourly dose rates.
Question text

05 Some isotopes emit nuclear radiation.

05.1 Carbon-14 and carbon-12 are isotopes of carbon.

Compare the structure of an atom of carbon-14 with the structure of an atom of

carbon-12.

[3 marks]

05.2 Carbon-14 is a radioactive isotope.

Carbon-14 has a half-life of 5700 years.

What does ‘a half-life of 5700 years’ mean?

[1 mark]

Table 1 gives the half-life of some other radioactive isotopes.

Table 1

Isotope Half-life in seconds

Nitrogen-18 0.62

Nitrogen-17 4.17

Fluorine-17 64.37

Fluorine-18 6584.34

*0135.*3 A sample of fluorine-17 has an activity that is one quarter of its original activity.

Calculate the age of the sample of fluorine-17.

[2 marks]

Age = s

05.4 All of the isotopes in Table 1 emit beta radiation.

Explain which isotope would cause the biggest risk to a person’s health based only on

the half-life of each isotope.

[3 marks]

05.5 People who work in the nuclear power industry need to be aware of irradiation

and contamination.

Describe the difference between irradiation and contamination.

*14* [2 marks]

05.6 Give one health risk to a person working close to a source of nuclear radiation.

[1 mark]

05.7 Workers in nuclear power stations are monitored to check the radiation they emit.

A worker stands 1 cm away from a radiation detector.

The amount of radiation the worker emits is recorded.

Explain why the worker needs to stand close to the radiation detector.

[2 marks]

05.8 Workers in the nuclear power industry are exposed to nuclear radiation.

Pilots on aircraft are exposed to cosmic radiation from space.

daily dose caused by working in a nuclear power station = 0.00050 mSv

hourly dose from cosmic rays to a pilot while flying = 0.0030 mSv

Calculate the number of days it takes for a nuclear power station worker to receive the

same dose as a pilot flying for 24 hours.

[3 marks]

Number of days =

Mark scheme

Show the mark scheme Mark scheme for Question 5 outlining marks across parts 05.1 to 05.8. Part 05.1 awards 3 marks for same protons, same electrons, and different neutrons. Part 05.2 awards 1 mark for the time taken for nuclei/activity/count rate to halve. Part 05.3 awards 2 marks for determining 2 half-lives and calculating 128.74 s (or 129 s). Part 05.4 awards 3 marks for nitrogen-18, greatest activity, and highest absorbed dose per second. Part 05.5 awards 2 marks for defining irradiation as exposure and contamination as the presence of radioactive material. Part 05.6 awards 1 mark for a health risk such as cancer or cell damage. Part 05.7 awards 2 marks for alpha radiation having a very short range in air. Part 05.8 awards 3 marks for calculating pilot dose (0.072 mSv) and dividing by daily dose to obtain 144 days.

Question 5

AO /

Question Answers Extra information Mark

Spec. Ref.

05.1 Similarities: AO1

• same number of protons allow both atoms / nuclei contain 1 4.4.1.1

or 6 protons

same atomic number

• same number of electrons 1

Difference:

• different number of neutrons allow carbon-12 has 6 neutrons 1

or and carbon-14 has 8 neutrons

different mass number

AO /

Spec. Ref.

05.2 the time it takes for the number allow atoms for nuclei 1 AO1

of nuclei (in a radioactive 4.4.2.3

sample) to halve (is 5700 years)

or

the time it takes for the activity ignore radioactivity

(of a radioactive sample) to

halve (is 5700 years)

or

the time it takes for the radiation

emitted (by a radioactive

sample) to halve (is 5700 years)

or

the time it takes for the count

rate (of a radioactive sample) to

halve (is 5700 years)

or

the time it takes for the mass of

carbon-14 (in a sample) to halve

(is 5700 years)

AO /

Spec. Ref.

05.3 2 half-lives 1 AO2

– HYSICS – – 4.4.2.3

128.74 (s) allow 129 (s) 1

14 AO /

Spec. Ref.

05.4 nitrogen-18 1 AO3

4.4.2.1

greatest activity MP2 and MP3 dependent on 1 4.4.3.3

scoring MP1

allow emits most radiation per

second

allow emits most radiation in a

given time period

ignore shortest half-life

(so) greatest dose of radiation 1

absorbed (per second)

AO /

Spec. Ref.

05.5 irradiation is the exposure of an allow ‘absorption of radiation’ for 1 AO1

object / person to radiation ‘exposure’ 4.4.2.4

allow specific examples of

ionising radiation

(while) contamination is the allow ‘inside a person’ for ‘on an 1

(unwanted) presence of object / person’

radioactive material / atoms on

an object / person

AO /

Spec. Ref.

05.6 any one from: 1 AO3

• cancer / tumours 4.4.3.3

• DNA / genetic mutation ignore mutates cells

• damages / kills cells

• radiation poisoning / sickness

/ burns – HYSICS – –

ignore death

AO /

Spec. Ref.

05.7 some radioactive materials emit 1 AO3

alpha radiation 4.4.2.1

which has a (very) short range MP2 dependent on scoring MP1 1

(in air) allow weakly penetrating for 15

short range (in air)

AO /

Spec. Ref.

05.8 pilot's dose in 24 hours = 0.072 1 AO2

(mSv) 4.4.3.1

0.072 1

number of days =

0.00050

number of days = 144 1

OR

nuclear power worker hourly

dose = 0.0000208… (mSv) (1)

0.0030

number of days = (1)

0.0000208

number of days = 144 (1)

OR

hourly dose 0.0030

= = 6 (1)

daily dose 0.00050

number of days = 6 × 24 (1)

number of days = 144 (1)

Total Question 5 17

How to answer it

Atomic Structure, Isotopes & Nuclear Radiation

AQA GCSE Physics • Paper 1 • Atomic Structure

What this question tests

Fundamental nuclear physics recall and application: defining and comparing isotopes, stating the definition of half-life, calculating radioactive decay intervals, evaluating radiation risk based on activity/decay rates, distinguishing between irradiation and contamination, explaining alpha radiation penetration, and multi-step mathematical comparison of radiation doses in millisieverts (mSv).

Part 05.1: Comparing Atomic Structures

Compare the structure of an atom of carbon-14 with carbon-12 [3 marks]

✅ Mark Scheme Model Answer

  • Similarity 1: Both have the same number of protons (6 protons) [1 mark]
  • Similarity 2: Both have the same number of electrons (6 electrons) [1 mark]
  • Difference: Carbon-14 has 8 neutrons whereas carbon-12 has 6 neutrons (or different numbers of neutrons) [1 mark]

🧠 Exam Technique: "Compare" Questions

When asked to "compare", you must provide both similarities and differences:

  • State the three subatomic particles: protons, neutrons, and electrons.
  • Give specific numbers if known (mass number 14 − 6 = 8 neutrons; mass number 12 − 6 = 6 neutrons).

❌ Common Misconceptions

  • Stating they have "different numbers of atoms" or "different charges" — neutral atoms always have equal numbers of protons and electrons.
  • Forgetting to mention electrons entirely and only comparing protons and neutrons.

Part 05.2: Definition of Half-Life

What does 'a half-life of 5700 years' mean? [1 mark]

✅ Mark Scheme Model Answer

Any one of the following:

  • The time it takes for the number of nuclei (in a sample) to halve is 5700 years. [1 mark]
  • The time it takes for the count rate (or activity) to halve is 5700 years. [1 mark]

❌ Common Errors

  • Saying "the time it takes for radioactivity to halve" — the mark scheme explicitly ignores "radioactivity". You must use activity, count rate, or number of nuclei.
  • Saying "half the time for an atom to decay" — individual decay events are completely random.

Part 05.3: Half-Life Calculation

Calculate the age of a sample of fluorine-17 (half-life = 64.37 s) with one-quarter of its original activity [2 marks]

📐 Step-by-Step Calculation

  1. Determine the number of half-lives elapsed:
    Start = 1 → 1 half-life = 1/2 → 2 half-lives = 1/4
    Therefore, exactly 2 half-lives have passed. [1 mark]
  2. Multiply by the half-life duration:
    Age = 2 × 64.37 s = 128.74 s (allow 129 s) [1 mark]
Full answer: 128.74 s (or 129 s)

Part 05.4: Half-Life & Health Risk Evaluation

Explain which isotope in Table 1 causes the biggest risk to a person's health based only on half-life [3 marks]

✅ Mark Scheme Model Answer

  • Isotope chosen: Nitrogen-18 [1 mark]
  • Reason: It has the highest activity / emits the most radiation per second / decays fastest [1 mark]
  • Consequence: Therefore delivers the greatest dose of radiation absorbed (per second) [1 mark]

🧠 Examiner Insight (AO3 Logic Chain)

Marks 2 and 3 depend on choosing Nitrogen-18. Avoid circular reasoning:

  • Merely stating "it has the shortest half-life" does not gain Mark 2 because that is already given in the table!
  • You must explain the physical consequence: a shorter half-life means rapid decay, which creates a higher activity/count rate and thus delivers a concentrated dose in a short time.

Part 05.5: Irradiation vs Contamination

Describe the difference between irradiation and contamination [2 marks]

💡 Key Knowledge

  • Irradiation: An object is exposed to radiation from an external source. The object itself does not become radioactive.
  • Contamination: Radioactive particles/atoms get onto skin, clothing, or inside the body. The object continues to emit radiation.

✅ Mark Scheme Breakdown

  • Irradiation: Exposure of an object/person to radiation. [1 mark]
  • Contamination: The unwanted presence of radioactive material/atoms on or inside an object/person. [1 mark]

Part 05.6: Biological Effects of Radiation

Give one health risk to a person working close to a source of nuclear radiation [1 mark]

✅ Acceptable Answers (Any One)

  • Cancer / tumour formation [1 mark]
  • DNA mutation / damage to genes [1 mark]
  • Cell death / tissue damage [1 mark]
  • Radiation sickness / radiation burns [1 mark]

❌ Rejected Answers

  • "Mutates cells" (incorrect phrasing — radiation mutates DNA, not cells).
  • "Death" is too vague and gets 0 marks.

Part 05.7: Alpha Radiation & Detector Range

Explain why the worker needs to stand close (1 cm) to the radiation detector [2 marks]

✅ Mark Scheme Model Answer

  1. Some radioactive materials emit alpha radiation [1 mark]
  2. Alpha radiation has a very short range in air (only a few cm) / is weakly penetrating [1 mark]

🧠 Why 1 cm matters

Alpha particles (helium nuclei) collide heavily with air molecules, stopping after approximately 3 to 5 cm. If the worker stood 10 cm away, any alpha particles would be absorbed by the air before reaching the detector window.

Part 05.8: Comparing Radiation Doses

Calculate the number of days for a nuclear worker to receive the same dose as a pilot flying for 24 hours [3 marks]

📐 Step-by-Step Calculation

  1. Calculate the pilot's total dose in 24 hours:
    Rate = 0.0030 mSv per hour
    Pilot's dose = 24 × 0.0030 mSv = 0.072 mSv [1 mark]
  2. Set up the ratio to find worker days:
    Worker daily dose = 0.00050 mSv per day
    Number of days = 0.072 ÷ 0.00050 [1 mark]
  3. Compute final value:
    Number of days = 144 [1 mark]

⚠️ Calculation Traps

  • Mixing time units: The pilot's rate is given hourly, while the nuclear worker's dose is given daily. Always convert both to matching time periods before dividing!
  • Significant figures: Both inputs are 2 significant figures (0.0030 and 0.00050). The answer 144 is an exact division: 72 ÷ 0.5 = 144.

💡 Alternative Method

Compare the rates directly:

  • Hourly dose ÷ Daily dose = 0.0030 ÷ 0.00050 = 6
  • Number of days = 6 × 24 = 144 days
Final Answer: 144 days

Topics

Physics · P4: Atomic Structure

Question and mark scheme from the AQA GCSE Physics examination, Physics Paper 1 (Higher), June 2023. QuestionVault is an independent revision resource; questions remain the copyright of the awarding body.