Multiple choiceQuestion 1 · Recall
Loading…
By the end you can write the quark composition of a proton and of a neutron, and use the quark charges to show that their charges come out at and .
Protons and neutrons are collectively called nucleons, and neither is fundamental. Each is a bound group of three quarks:
| nucleon | quarks | charge from the quarks |
|---|---|---|
| proton | ||
| neutron |
The only difference is one quark: a proton has one down quark and a neutron has two. Swap a single up quark for a down quark and a proton becomes a neutron.
You already know a proton is and a neutron is . The quark model does not just accommodate those numbers, it explains them.
Two up quarks give , and one down quark takes away , leaving exactly . In a neutron, one up quark gives and two down quarks take away , leaving exactly .
This is a good check on any composition you are given: if the charges do not add to a whole number, the combination is not a real particle.
Worked example: Example: checking a claimed composition
A student claims that a neutron is . Without looking up the answer, show that this cannot be a neutron.