AQA A Level · Physics 7408

Classification of particles and quarks: Practice Questions

5 multiple-choice questions marked as you go, and 3 written questions with worked solutions. All on Classification of particles and quarks.

8 questions18 marksFree, no account
Question 1
1 mark

Which of the following is a possible quark-antiquark combination for a meson with a charge of \( +1e \) and a strangeness of \( 0 \)?

Question 2
1 mark

In a deep underground experiment, a student observes a particle interaction involving the weak nuclear force. Which of the following statements correctly describes a characteristic of the W boson exchange particles?

Question 3
1 mark

A particle \( X \) decays via the weak interaction into a muon, a muon antineutrino, and an electron neutrino. If all conservation laws are obeyed, what is the most likely identity of particle \( X \)?

Question 4
1 mark

Which of the following nuclei has the largest specific charge?

Question 5
1 mark

A particle has a rest energy of \(494\text{ MeV}\) and carries a strangeness of \(-1\). Which of the following describes the quark composition of its antiparticle if it is a meson?
(Assume the particle is a \(K^-\))

Question 6
3 marks

A neutral pion \( \pi^0 \) is a meson that can decay into two photons via the electromagnetic interaction. State the quark composition of a \( \pi^0 \) and explain why its decay does not involve the weak interaction despite it being a particle decay.

Write your answer out first, then check it against the worked solution.

Question 7
5 marks

A specific baryon contains one strange quark and has a total charge of \( 0 \). Determine the full quark composition of this baryon and deduce the quark composition of its corresponding antiparticle, ensuring all quantum numbers are appropriately inverted.

Write your answer out first, then check it against the worked solution.

Question 8
5 marks

An electron is accelerated from rest through a potential difference \( V \). If its final de Broglie wavelength is \( \lambda \), show that \( V \) is inversely proportional to \( \lambda^2 \), assuming non-relativistic speeds.

Write your answer out first, then check it against the worked solution.

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