Regarding the sets $A, B, C, K$ and $L$, $$K = A \times B$$ $$L = B \times C$$ are given.
Given that $K \cup L = \{(1,2), (1,3), (2,2), (3,2), (3,3)\}$, which of the following is the set $K \cap L$?
A) $\{(1,2)\}$ B) $\{(1,3)\}$ C) $\{(2,2)\}$ D) $\{(3,2)\}$ E) $\{(3,3)\}$
Regarding the sets $A, B, C, K$ and $L$,
$$K = A \times B$$
$$L = B \times C$$
are given.

Given that $K \cup L = \{(1,2), (1,3), (2,2), (3,2), (3,3)\}$, which of the following is the set $K \cap L$?

A) $\{(1,2)\}$
B) $\{(1,3)\}$
C) $\{(2,2)\}$
D) $\{(3,2)\}$
E) $\{(3,3)\}$