  A subset $M$ of a continuum $X$ is called a \textit{meager composant} if $M$
is maximal with respect to the property that every two of its points are
contained in a nowhere dense subcontinuum of $X$. Motivated by questions of
Bellamy, Mouron and Ordo\~{n}ez, we show that no tree-like continuum has a
proper open meager composant, and that every tree-like continuum has either $1$
or $2^{\aleph_0}$ meager composants. We also prove a decomposition theorem: If
$X$ is tree-like and every indecomposable subcontinuum of $X$ is nowhere dense,
then the partition of $X$ into meager composants is upper semi-continuous and
the space of meager composants is a dendrite.
