  In this paper we look at the notion of cohomological triviality of fibrations
of homogeneous spaces of affine algebraic groups defined over $\mathbb{C}$ and
use topological methods, primarily the theory of covering spaces. This is made
possible because of the structure theory of affine algebraic groups. Further,
we generalize our results for arbitrary connected algebraic groups and their
homogeneous spaces. As an application of our methods, we give a structure
result for quasi-reductive algebraic groups(i.e groups whose unipotent radical
is trivial), upto isogeny.
