OCR · A-Level · Physics
Course version: H556 · Version from Sept 2015
(c) X-ray attenuation mechanisms; simple scatter, photoelectric effect,…
Full specification wording
Nuclear fission and fusion: (c) X-ray attenuation mechanisms; simple scatter, photoelectric effect, Compton effect and pair production
As an X-ray beam passes through matter, photons are removed by several mechanisms whose relative importance depends on photon energy and the atomic number Z of the absorber.
Checked against the OCR H556 specification (opens in a new tab) on .
- Point 14 of 18
- 4 key terms
Study notes
From the checked teaching notes for this specification point.
The idea
As an X-ray beam passes through matter, photons are removed by several mechanisms whose relative importance depends on photon energy and the atomic number Z of the absorber. Simple (coherent) scatter redirects a photon with negligible energy change. In the photoelectric effect a photon is fully absorbed and ejects a tightly bound inner-shell electron; the probability rises strongly with Z and falls rapidly as photon energy increases. In the Compton effect a photon scatters off a loosely bound or free electron, transferring some energy and producing a recoil electron and a lower-energy scattered photon. Pair production occurs only when photon energy exceeds about 1.02 MeV, creating an electron–positron pair near a nucleus.
What earns the marks
- Simple (coherent) scatter: photon is redirected with essentially no energy loss, contributing little to attenuation.
- Photoelectric effect: photon is completely absorbed and ejects a bound inner-shell electron; probability increases with atomic number Z and decreases as photon energy rises.
- Compton effect: photon scatters off a loosely bound electron, transferring energy; the scattered photon has lower energy and a recoil electron is produced.
- Pair production: requires photon energy greater than about 1.02 MeV (twice the electron rest energy) and occurs in the field of a nucleus, producing an electron–positron pair.
- The dominant attenuation mechanism depends on photon energy and absorber atomic number, which is why contrast media use high-Z elements such as iodine or barium.
- Attenuation reduces beam intensity exponentially with absorber thickness, governed by the attenuation coefficient.
Common mistakes and how to put them right
Treating simple scatter as a major attenuation mechanism.
Put it right: It changes direction but removes little energy, so it contributes little to attenuation.
Stating that the photoelectric effect dominates at high photon energies.
Put it right: Its probability falls rapidly as photon energy increases and rises with Z.
Confusing Compton scattering with the photoelectric effect.
Put it right: Compton involves a loosely bound electron and partial energy transfer, photoelectric involves full absorption and a bound electron.
Believing pair production can occur at any photon energy.
Put it right: It requires photon energy above about 1.02 MeV.
Exam tips
- For each mechanism, state what happens to the photon (absorbed, scattered, converted) and what particle is ejected.
- Link the dominance of each mechanism to photon energy and atomic number Z, using contrast media as a concrete example.
- Quote the pair production threshold as approximately 1.02 MeV and explain it as twice the electron rest energy.
- Use precise vocabulary: coherent scatter, photoelectric absorption, Compton scattering, pair production, recoil electron, positron.
Try the lesson
The start of the Nuclear fission and fusion: (c) X-ray attenuation mechanisms; simple scatter, photoelectric effect, Compton effect and pair production lesson, made from checked teaching notes for this specification point.
Listen
As an X-ray beam passes through matter, photons are removed by several mechanisms whose relative importance depends on photon energy and the atomic number Z of the absorber. Simple (coherent) scatter redirects a photon with negligible energy change. In the photoelectric effect a photon is fully absorbed and ejects a tightly bound inner-shell electron; the probability rises strongly with Z and falls rapidly as photon energy increases. In the Compton effect a photon scatters off a loosely bound or free electron, transferring some energy and producing a recoil electron and a lower-energy scattered photon. Pair production occurs only when photon energy exceeds about 1.02 MeV, creating an electron–positron pair near a nucleus. A strong answer earns marks for these points. Simple (coherent) scatter: photon is redirected with essentially no energy loss, contributing little to attenuation. Photoelectric effect: photon is completely absorbed and ejects a bound inner-shell electron; probability increases with atomic number Z and decreases as photon energy rises. Compton effect: photon scatters off a loosely bound electron, transferring energy; the scattered photon has lower energy and a recoil electron is produced. Pair production: requires photon energy greater than about 1.02 MeV (twice the electron rest energy) and occurs in the field of a nucleus, producing an electron–positron pair. A common slip: Treating simple scatter as a major attenuation mechanism. Instead, it changes direction but removes little energy, so it contributes little to attenuation. Exam tip: For each mechanism, state what happens to the photon (absorbed, scattered, converted) and what particle is ejected.
See it
Key words
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Simple (coherent) scatter
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Photoelectric effect
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Compton effect
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Pair production
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See every definition
- Simple (coherent) scatter
- A photon is redirected with negligible energy change, contributing little to attenuation.
- Photoelectric effect
- A photon is fully absorbed and ejects a tightly bound inner-shell electron, with probability rising strongly with Z and falling rapidly as photon energy increases.
- Compton effect
- A photon scatters off a loosely bound or free electron, transferring some energy and producing a recoil electron and a lower-energy scattered photon.
- Pair production
- Occurs only when photon energy exceeds about 1.02 MeV, creating an electron–positron pair near a nucleus.
Label the diagram
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