An integer m is said to be related to another integer n if m is a multiple of n.

$R=\{(m, n): m, n \in Z, m=k n$, where $k \in N\}$

Reflexivity :

Let $m$ be an arbitrary element of $R$. Then,

$m=k m$ is true for $k=1$

$\Rightarrow(m, m) \in R$

Thus, $R$ is reflexive.

Symmetry : Let $(m, n) \in R$

$\Rightarrow m=k n$ for some $k \in N$

$\rightarrow n=\frac{1}{k} m$

$\Rightarrow(n, m) \notin R$

Thus, $R$ is not symmetric.

Transitivity : Let $(m, n)$ and $(n, o) \in R$

$\Rightarrow m=k n$ and $n=l o$ for some $k, l \in N$

$\Rightarrow m=(k l) o$

Here, $k l \in R$

$\Rightarrow(m, o) \in R$

Thus, $R$ is transitive.