This question is about radioactivity - Edexcel - GCSE Physics - Question 3 - 2021 - Paper 1
Question 3
This question is about radioactivity.
a) Alpha (α), beta (β) and gamma (γ) are three types of radioactive emissions.
Which statement describes all of these radioac... show full transcript
Worked Solution & Example Answer:This question is about radioactivity - Edexcel - GCSE Physics - Question 3 - 2021 - Paper 1
Step 1
Which statement describes all of these radioactive emissions?
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Answer
The correct statement is B: ionising and emitted by unstable nuclei. This accurately describes the nature of alpha, beta, and gamma emissions, as all are types of ionising radiation released from unstable nuclei.
Step 2
Describe one similarity between the numbers of particles in one nucleus of fluorine-19 and one nucleus of a radioactive isotope of fluorine.
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Answer
One similarity is that both fluorine-19 and its radioactive isotopes have the same number of protons, which is 9. This is characteristic of the fluorine element.
Step 3
Describe one difference between the numbers of particles in one nucleus of fluorine-19 and one nucleus of a radioactive isotope of fluorine.
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One difference is that while fluorine-19 has 10 neutrons, a radioactive isotope such as fluorine-18 has 9 neutrons. This difference in neutron number can affect the stability of the nucleus.
Step 4
Explain why the new count is greater than 268.
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The new count is greater than 268 because removing the aluminium sheet increases the amount of beta radiation reaching the Geiger-Muller tube. Without the sheet, there is less absorption of beta particles, allowing for a higher detection rate.
Step 5
Give a reason why there would be no reading on the counter.
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There would be no reading on the counter because the beta source has been removed, thus there are no beta particles emitted to be detected by the Geiger-Muller tube.
Step 6
State the SI unit for the activity of a radioactive source.
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The SI unit for the activity of a radioactive source is the becquerel (Bq), which is defined as one decay per second.
Step 7
Calculate the number of radium-223 nuclei remaining in the source after a time of 33 days.
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After 33 days, which is 3 half-lives of radium-223, the remaining number of nuclei can be calculated using the formula:
N=N0(21)n
where N0=1.7×1023, and n=3. Thus,
N=1.7×1023(21)3=1.7×1023×81=2.125×1022
This gives approximately 2.1 \times 10^{22} radium-223 nuclei remaining.