Question

complete the table below by filling in the principal quantum number $n$ and angular

Explanation:

Step1: Determine the principal quantum number \(n\)

The principal quantum number \(n\) is the coefficient in the subshell notation. For \(5p\), \(n = 5\); for \(3d\), \(n=3\); for \(4f\), \(n = 4\); for \(7s\), \(n=7\).

Step2: Determine the angular momentum quantum number \(l\)

The angular momentum quantum number \(l\) is related to the subshell type. For \(s -\) subshell (\(l = 0\)), \(p -\) subshell (\(l=1\)), \(d -\) subshell (\(l = 2\)), \(f -\) subshell (\(l=3\)). So for \(5p\), \(l = 1\); for \(3d\), \(l=2\); for \(4f\), \(l = 3\); for \(7s\), \(l=0\).

Answer:

subshell	principal quantum number \(n\)	angular momentum quantum number \(l\)
\(3d\)	\(3\)	\(2\)
\(4f\)	\(4\)	\(3\)
\(7s\)	\(7\)	\(0\)