  We study the \'{e}tale fundamental groups of singular reduced connected
curves defined over an algebraically closed field of arbitrary prime
characteristic. It is shown that when the curve is projective, the \'{e}tale
fundamental group is a free product of the \'{e}tale fundamental group of its
normalization with a free finitely generated profinite group whose rank is well
determined. As a consequence of this result and the known results for the
smooth case, necessary conditions are given for a finite group to appear as a
quotient of the \'{e}tale fundamental group. Next, we provide similar results
for an affine integral curve $U$. We provide a complete group theoretic
classification on which finite groups occur as the Galois groups for Galois
\'{e}tale connected covers of $U$. In fact, when $U$ is a seminormal curve
embedded in a connected seminormal curve $X$ such that $X - U$ consists of
smooth points, the tame fundamental group $\pi_1^t(U \subset X)$ is shown to be
isomorphic to a free product of the tame fundamental group of the normalization
of $U$ with a free finitely generated profinite group whose rank is known. An
analogue of the Inertia Conjecture is also posed for certain singular curves.
