  In this paper we analyze the spacetime geometry due to a Schwarzschild object
having accelerated motion. In the beginning we investigated the gravitational
field due to a uniformly moving Schwarzschild object and obtained the spacetime
line element for such an object. After analyzing the necessary boundary
conditions the obtained line element is found to be consistent. Next we
extended our work to a uniformly accelerated Schwarzschild object. In that case
we obtained the spacetime line element for both when the acceleration is along
the $X-$direction and when the acceleration is in an arbitrary direction on the
$XY$ plane. The boundary conditions of those line elements have been examined.
Such work will have immense applications in astrophysics when we calculate the
geodesic equations of test particles in the gravitational field of objects
having uniform accelerated motion.
