1. An atom of $^{238}_{92}U$ undergoes decay as shown below:
$$^{238}_{92}U \rightarrow ^{234}_{90}Th + ^4_2He$$
2 - AQA - A-Level Physics - Question 1 - 2022 - Paper 1
Question 1
1. An atom of $^{238}_{92}U$ undergoes decay as shown below:
$$^{238}_{92}U \rightarrow ^{234}_{90}Th + ^4_2He$$
2. A $^{3}_{1}H$ nucleus decays to produce a $^... show full transcript
Worked Solution & Example Answer:1. An atom of $^{238}_{92}U$ undergoes decay as shown below:
$$^{238}_{92}U \rightarrow ^{234}_{90}Th + ^4_2He$$
2 - AQA - A-Level Physics - Question 1 - 2022 - Paper 1
Step 1
Write an equation for the decay of a $^{238}_{92}U$ atom.
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Answer
92238U→90234Th+24He
Step 2
State and explain which exchange particle is responsible for the decay of a $^{3}_{1}H$ nucleus.
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Answer
The exchange particle responsible for the decay of a 13H nucleus to produce a 23He nucleus is the W boson. This is a weak interaction, involving the weak force, which allows for the transformation of a neutron into a proton.
Step 3
Discuss the evidence for and against the suggestion regarding helium lines in the absorption spectrum.
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Answer
Regarding the evidence for and against the suggestion that the lines in the absorption spectrum form due to helium:
Lines C in Figure 1 correspond to both hydrogen and helium spectra, supporting the presence of helium in the Sun.
Conversely, line E shows consistency with sodium and helium spectra, indicating possible overlap.
Notably, line D is absent in the spectrum of sodium, confirming that some lines can be derived from helium exclusively.
Thus, there are arguments both for and against the presence of helium, but the patterns in the absorption spectrum suggest its involvement.
Step 4
Calculate the energy in eV for the spectral line labelled E in Figure 1.
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Answer
To calculate the energy for the line labelled E, we first identify its wavelength. It falls within the range of 580 nm to 590 nm:
Using the formula:
E=λhc
Where:
h=6.626×10−34J⋅s
c=3×108m/s.
Thus, converting to eV:
The wavelength of line E is approximately 590 nm, then:
E=590×10−9m(6.626×10−34J⋅s)(3×108m/s)
This yields an energy approximately in the range of 2.1 eV.