  In this paper, we give explicit exponential estimates $\displaystyle
|x(t)|\leq M e^{ -\gamma (t-t_0) }$, where $t\geq t_0$, $M>0$, for solutions of
a linear scalar delay differential equation $$ \dot{x}(t)+\sum_{k=1}^m
b_k(t)x(h_k(t))=f(t),~~ t\geq t_0,~ x(t)=\phi(t),~t\leq t_0. $$ We consider two
different cases: when $\gamma>0$ (corresponding to exponential stability) and
the case of $\gamma <0$ when the solution is, generally, growing.
  In the first case, together with the exponential estimate, we also obtain an
exponential stability test, in the second case we get estimation for solution
growth. Here both the coefficients and the delays are measurable, not
necessarily continuous.
