  We take advantage of the correspondence between fibered links, open book
decompositions and contact structures on a closed connected 3-dimensional
manifold to determine a mixed link diagram presentation for a particular
fibered link $L$ in the lens space $L(p,q)$. Moreover, we construct a diagram
for the lift of $L$ in the 3-sphere $S^3$ in order to show that, for $q=1$, $L$
is compatible with the standard contact structure of $L(p,1)$ when $p \leq -1$.
