a group $g$ is said to be a c-tidy group if for every element $x in g setminus k(g)$, the set $cyc(x)=lbrace y in g mid langle x, y rangle ; {rm is ; cyclic} rbrace$ is a cyclic subgroup of $g$, where $k(g)=underset{x in g}bigcap cyc(x)$. in this short note we determine the structure of finite c-tidy groups.