  A Ricci soliton $(M,g,v,\lambda)$ on a Riemannian manifold $(M,g)$ is said to
have concurrent potential field if its potential field $v$ is a concurrent
vector field. Ricci solitons arisen from concurrent vector fields on Riemannian
manifolds were studied recently in \cite{CD2}. The most important concurrent
vector field is the position vector field on Euclidean submanifolds. In this
paper we completely classify Ricci solitons on Euclidean hypersurfaces arisen
from the position vector field of the hypersurfaces.
