Question
There are six hadrons with quantum numbers $(\mathrm{Q}, \mathrm{U}, \mathrm{S}, \mathrm{C}, \mathrm{B})=(2,1,0,1,0) ;$ (0,1,-2,1,0)$;(0,0,1,0,-1) ;(0,-1,1,0,0) ;(0,1,-1,1,0) ;(-1,1,-3,0,0) .$ Determine the quark content of each hadron.
Step 1
The quantum numbers are given as $(\mathrm{Q}, \mathrm{U}, \mathrm{S}, \mathrm{C}, \mathrm{B})$ where Q is the charge, U is the upness, S is the strangeness, C is the charm and B is the bottomness. Show more…
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Key Concepts
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Assume that each particle contains only combinations of the quarks u, d, and s and the antiquarks ū, d̄, and s̄. Part A: Deduce the quark content of a particle with charge +e, baryon number 0, and strangeness +1. Part B: Deduce the quark content of a particle with charge +e, baryon number −1, and strangeness +1. Part C: Deduce the quark content of a particle with charge 0, baryon number +1, and strangeness −2.
(I) The $B^-$ meson is a $b \overline{u}$ quark combination. (a) Show that this is consistent for all quantum numbers. (b) What are the quark combinations for $B^+$, $B^0$, $\overline{B^0}$?
ELEMENTARY PARTICLES
Particle Stability and Resonances
(I) The $B^{-}$ meson is a bü quark combination. (a) Show that this is consistent for all quantum numbers. (b) What are the quark combinations for $B^{+}, B^{0}, \overline{B}^{0} ?$
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