  Let $G = (V, E)$ be a graph without an isolated vertex. A set $D\subseteq
V(G)$ is a $k$-distance paired domination set of $G$ if $D$ is a $k$-distance
dominating set of $G$ and the induced subgraph $\langle D \rangle$ has a
perfect matching. The minimum cardinality of a $k$-distance paired dominating
set for graph $G$ is the $k$-distance paired domination number, denoted by
$\gamma_{p} ^{k}(G)$. In this paper, the $k$-distance paired domination of the
flower graph $f_{n\times m}$ is discussed. For $m,n\geq 3$, the exact values
for paired domination number and $2$-distance paired domination number of
flower graph $f_{n\times m}$ are determined
