The problem requires finding the intersection of two sets, $A$ and $B$. The intersection of sets, denoted as $A \cap B$, includes all elements that are common to both set $A$ and set $B$.
Set $A$ is defined as $ A = \{1, 3, 7, 9, 11\} $.
Set $B$ is defined as $ B = \{3, 9, 12, 15, 18\} $.
To compute $A \cap B$, we examine the elements listed in both sets and identify those that appear in both.
The elements that are common to both Set $A$ and Set $B$ are $3$ and $9$. Therefore, the intersection $A \cap B$ is the set containing these common elements.
$ A \cap B = \{3, 9\} $
| List-I | List-II |
| Electronic Configuration | First Ionisation energy (kJ mol$^{-1}$) |
| (A). ns$^2$ | (I). 2100 |
| (B). ns$^2$np$^1$ | (II). 1400 |
| (C). ns$^2$np$^3$ | (III). 800 |
| (D). ns$^2$np$^6$ | (IV). 900 |
| List-I | List-II |
| Spectroscopy | Property |
| (A). Raman | (I). Polarizability |
| (B). FTIR | (II). Dipole Moment |
| (C). UV-Visible | (III). Absorbance |
| (D). NMR | (IV). Spin |