  Assuming that there exists a translating soliton $u_\infty$ with speed $C$ in
a domain $\Omega$ and with prescribed contact angle on $\partial\Omega$, we
prove that a graphical solution to the mean curvature flow with the same
prescribed contact angle converges to $u_\infty +Ct$ as $t\to\infty$. We also
generalize the recent existence result of Gao, Ma, Wang and Weng to
non-Euclidean settings under suitable bounds on convexity of $\Omega$ and Ricci
curvature in $\Omega$.
