Edexcel A Level Physics · Topic 11

Nuclear Radiation

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90minutes
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9questions

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You will need: paper, a pen and a calculator. Use 1 MeV = 1.60 × 10⁻¹³ J. Your answers save automatically in this browser.

1

Question 1

Multiple choice10 marks

Ten quick questions from across the topic. Each part is worth 1 mark.

(a)

Which condition, in a sample of hydrogen, is not necessary for nuclear fusion to occur?

(1 mark)
(b)

The fuel in a nuclear fission reactor is uranium. Which of the following is required for fission to proceed?

(1 mark)
(c)

A radioactive sample is a beta emitter. Beta particles are able to pass through

(1 mark)
(d)

A thin aluminium foil between a source and a detector makes no difference to the count rate, but a 0.5 cm aluminium plate brings it down to background. The source must be emitting

(1 mark)
(e)

Which row correctly compares β particles with α particles of the same energy?

(1 mark)
(f)

A treatment for brain tumours directs many narrow beams of radiation from different directions onto the cancerous cells. Which is the most suitable radiation?

(1 mark)
(g)

In an experiment to measure the activity of a source, the measured activity should always be corrected by

(1 mark)
(h)

A student uses a Geiger counter on a weak source. To find the background count rate, the best procedure is to measure the count for

(1 mark)
(i)

Radioactive decay is described as spontaneous. In this context, spontaneous means

(1 mark)
(j)

A radioactive isotope decays to a stable isotope. Which graph shows how the number of daughter nuclei varies with time?

Sketch graphs
yx0Ayx0Byx0Cyx0D
(1 mark)
2

Question 2

2 marks

State what is meant by binding energy.

(2 marks)
3

Question 3

9 marks

In 1939 Hans Bethe described the fusion processes in stars. In the proton–proton cycle, hydrogen is converted to helium in stages. One stage is:

73Li +   X → 2 × 42He

(a)(i)

Complete the equation: give the nucleon number and proton number of X, then name X.

(2 marks)
(a)(ii)

Calculate, in joules, the energy released in this stage of the cycle.

Mass / MeV/c²
proton938.3
neutron939.6
helium nucleus3727.4
lithium nucleus6533.8
J
(3 marks)
(b)

Explain why sustainable fusion has not yet been achieved for the generation of electrical power.

(4 marks)
4

Question 4

4 marks

In 2012, building began on ITER in France: an experimental fusion reactor.

(a)

Describe the process of nuclear fusion.

(2 marks)
(b)

Explain why the fusion of hydrogen nuclei should release energy.

(2 marks)
5

Question 5

7 marks

Some smoke detectors contain americium-241, whose nuclei decay by emitting an alpha particle. The americium makes the air between two metal plates conduct.

Part of a smoke detector
+−to cellairmetal platemetal platealpha particlesamericium-241
(a)(i)

Explain why a stream of alpha particles causes charge to flow between the plates.

(2 marks)
(a)(ii)

Suggest how smoke particles between the plates cause the current to decrease.

(1 mark)
(b)(i)

The decay of americium-241 is random and spontaneous. State what is meant by random and by spontaneous.

(2 marks)
(b)(ii)

Complete the equation for the alpha decay of americium-241.

 95Am → 237 Np + 42α

(2 marks)
6

Question 6

13 marks

Positron emission tomography (PET) detects the pairs of gamma rays made when positrons from a radioisotope annihilate with electrons. Carbon-11 is used: it has a half-life of 1220 s and decays by positron emission to stable boron-11.

(a)

Explain what is meant by a radioactive atom.

(2 marks)
(b)

Complete the equation for the decay of carbon-11.

116C →   B +   e⁺ + 00νe

(2 marks)
(c)

Calculate the energy, in joules, released in the positron decay of one carbon-11 nucleus.

Mass / MeV/c²
positron0.511
carbon-11 nucleus10 253.6
boron-11 nucleus10 252.2
J
(3 marks)
(d)

Explain why carbon-11 is a relatively safe radioisotope to use within the body.

(2 marks)
(e)

A patient was injected with carbon-11 of activity 1.58 × 10⁶ Bq. The sample had been prepared 3600 s earlier. Calculate its activity when it was prepared.

Bq
(4 marks)
7

Question 7

6 marks

Technetium-99m decays by emitting γ radiation. Its half-life is 2.16 × 10⁴ s.

(a)

State what is meant by half-life.

(1 mark)
(b)(i)

A sample contains 7.30 × 10¹⁹ nuclei of technetium-99m. Show that its activity is about 2.3 × 10¹⁵ Bq.

Bq
(3 marks)
(b)(ii)

Calculate the activity 1 day after the sample was prepared. 1 day = 86 400 s.

Bq
(2 marks)
8

Question 8

9 marks

After the 2011 Fukushima accident, seaweed near Long Beach, California was contaminated with iodine-131, a β emitter. A Geiger counter measured a sample of seaweed for 10 minutes; the corrected readings are shown.

Corrected count 1Corrected count 2Corrected count 3Corrected count rate / Bq
3820383038256.38

(a)

State what is meant by the activity of a radioactive source.

(1 mark)
(b)(i)

State why the Geiger counter readings have to be corrected.

(1 mark)
(b)(ii)

Explain why the count is repeated.

(2 marks)
(b)(iii)

The same sample is measured again 30 days later. Calculate the new corrected count rate. Half-life of iodine-131 = 8.0 days.

Bq
(3 marks)
(b)(iv)

There is a moderate risk to the public from iodine-131 building up in seaweed. Explain why.

(2 marks)
9

Question 9

16 marks

Carbon-14 is radioactive and decays by emitting β⁻ particles. It forms in the upper atmosphere when a nitrogen nucleus absorbs a neutron.

  n + 147N → 146C +   X

(a)

Complete the nuclear equation and identify X.

(3 marks)
(b)

After an organism dies, the ratio of carbon-14 to carbon-12 in it falls. Use the activity–time graph to show that the half-life of carbon-14 is about 6000 years.

Activity of carbon-14
05000100001500020000250003000035000400004500050000050100150200250time elapsed / yearsactivity/ Bq
years
(2 marks)
(c)(i)

A sample from an ancient wooden object gives a corrected count rate of 10.9 Bq; the same mass of living wood gives 29.6 Bq. State why the count rates have to be corrected.

(1 mark)
(c)(ii)

State one procedure that would make these count rates more accurate.

(1 mark)
(c)(iii)

Calculate the age of the object. Assume the half-life of carbon-14 is 6000 years.

years
(3 marks)
(d)

A news report claims a dinosaur skull is 68 million years old. Explain why carbon-14 dating could not have been used to find its age.

(2 marks)
*(e)

A website includes this statement about heavy nuclei:

Particles in the nucleus are held together by a force scientists call nuclear binding energy. It is possible to overcome the binding energy in some large atoms, such as uranium atoms, causing the atoms to undergo fission.

Comment on this statement.

Technical terms must be spelt correctly and your answer organised logically.

(4 marks)

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