  We consider the reversible random sequential adsorption of line segments on a
one-dimensional lattice. Line segments of length $l \geq 2$ adsorb on the
lattice with a adsorption rate $K_a$, and leave with a desorption rate $K_d$.
We calculate the coverage fraction, and steady-state jamming limits by a Monte
Carlo method. We observe that coverage fraction and jamming limits do not
follow mean-field results at the large $K=K_a/K_d >>1$. Jamming limits decrease
when the length of the line segment $l$ increases. However, jamming limits
increase monotonically when the parameter $K$ increases. The distribution of
two consecutive empty sites is not equivalent to the square of the distribution
of isolated empty sites.
