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Classification of particles questions
The particle zoo sorts into a short family tree. Hadrons feel the strong interaction and split into baryons and mesons; leptons are fundamental and do not. Two quantum numbers and one strange rule keep the zoo in order.
20 original questions · 55 marks · the classification of particles notes · Particles
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State the two groups into which particles are classified according to whether they experience the strong interaction, and identify which group does.
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Hadrons and leptons (1). Hadrons feel the strong interaction; leptons do not (1). Hadrons are further split into baryons and mesons.Distinguish between a baryon and a meson.
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A baryon is a hadron made of three quarks, baryon number +1, such as the proton or neutron (1). A meson is a hadron made of a quark and an antiquark, baryon number 0, such as a pion or kaon (1).Give two examples of leptons.
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Any two of the following, one mark each (2): the electron; the muon; the electron neutrino; the muon neutrino; or any of their antiparticles.State the number of quarks in a baryon and in a meson.
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A baryon is made of three quarks; a meson is a quark and an antiquark (1).The strong nuclear force between nucleons is carried by an exchange particle. Name this particle and state the class of hadron to which it belongs.
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The pion (1). It is a meson (1).State what a kaon decays into, and name the interaction responsible for the decay.
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A kaon decays into pions (also accept muons and neutrinos) (1). The decay proceeds by the weak interaction (1).State the baryon number of a baryon, an antibaryon and a meson, and explain how baryon number is used.
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Baryon +1, antibaryon −1 (1), meson 0 (1). Baryon number is a conserved quantity: in any allowed interaction the total baryon number before equals the total afterwards (1).State the lepton number of an electron, a positron and an electron antineutrino.
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Electron: Le = +1 (1). Positron: Le = −1 (1). Electron antineutrino: Le = −1 (1).A free neutron decays: n → p + e− + anti-νe. Show that this decay conserves both baryon number and lepton number.
Describe how strange particles are produced and how they decay, and state what this implies about strangeness.
A muon decays by μ− → e− + anti-νe + νμ. Show that both electron lepton number and muon lepton number are conserved in this decay.
A student claims that the muon must be a meson because its mass lies between the mass of the electron and the mass of the proton. Explain why the muon is in fact a lepton.
Explain why the proton is the only stable free baryon.
State two differences between a kaon and a pion.
A proposed interaction is p + e− → n + νe. By checking charge, baryon number and lepton number, state whether it is allowed.
Classify each of these particles as a baryon, a meson or a lepton: proton, pion, muon, neutron, electron neutrino.
State two properties that distinguish a lepton from a hadron.
In a cosmic-ray experiment a new particle X is observed. X is only ever created together with a second new particle, in collisions that occur on strong-interaction timescales, but X decays into pions comparatively slowly, with a lifetime of about 10−10 s. Deduce, with reasons, whether X is a strange particle, and name the interaction by which it decays.
Explain why the interaction νμ + n → e− + p is never observed, even though it conserves both charge and baryon number.
A particle has baryon number 0, charge −1 and strangeness 0, and it experiences the strong interaction. Deduce its classification, and name a particle it could be.
The same practice on paper: the printable workbook for this topic, questions and a worked answer book.
Practise classification of particles one question at a time
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