  Let $G$ be a finite, connected, undirected graph with diameter $diam(G)$ and
$d(u,v)$ denote the distance between $u$ and $v$ in $G$. A radio labeling of a
graph $G$ is a mapping $f: V(G) \rightarrow \{0,1,2,...\}$ such that
$|f(u)-f(v)| \geq diam(G) + 1 - d(u,v)$ for every pair of distinct vertices $u,
v$ of $G$. The radio number of $G$, denoted by $rn(G)$, is the smallest integer
$k$ such that $G$ has a radio labeling $f$ with $\max\{f(v) : v \in V(G)\} =
k$. In this paper, we determine the radio number for three families of trees
obtained by taking graph operation on a given tree or a family of trees.
