  Solutions of a linear equation b=ax in a homomorphic image of a commutative
Bezout domain of stable range 1.5 is developed. It is proved that the set of
solutions of a solvable linear equation contains at least one solution that
divides the rest, which is called a generating solution. Generating solutions
are pairwise associates. Using this result, the structure of elements of the
Zelisko group is investigated.
