QUESTION IMAGE
Question
match each set of quantum numbers to the correct subshell description by typing in the correct number.
1: n = 2, l = 0 2p:
2: n = 3, l = 2 3d:
3: n = 1, l = 0 2s:
4: n = 2, l = 1 4f:
5: n = 4, l = 3 1s:
done
Step1: Recall the relationship between quantum numbers and subshells
The principal quantum number \(n\) gives the shell number. The angular - momentum quantum number \(l\) determines the sub - shell: \(l = 0\) corresponds to \(s\) sub - shell, \(l=1\) corresponds to \(p\) sub - shell, \(l = 2\) corresponds to \(d\) sub - shell, and \(l=3\) corresponds to \(f\) sub - shell.
Step2: Match each set of quantum numbers
- For \(2p\): \(n = 2\) (shell number) and \(l = 1\) (since \(p\) sub - shell has \(l = 1\)), so it matches with \(4\) (\(n = 2,l = 1\)).
- For \(3d\): \(n=3\) (shell number) and \(l = 2\) (since \(d\) sub - shell has \(l = 2\)), so it matches with \(2\) (\(n = 3,l = 2\)).
- For \(2s\): \(n = 2\) (shell number) and \(l = 0\) (since \(s\) sub - shell has \(l = 0\)), so it matches with \(1\) (\(n = 2,l = 0\)).
- For \(4f\): \(n = 4\) (shell number) and \(l = 3\) (since \(f\) sub - shell has \(l = 3\)), so it matches with \(5\) (\(n = 4,l = 3\)).
- For \(1s\): \(n = 1\) (shell number) and \(l = 0\) (since \(s\) sub - shell has \(l = 0\)), so it matches with \(3\) (\(n = 1,l = 0\)).
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\(2p:4\), \(3d:2\), \(2s:1\), \(4f:5\), \(1s:3\)