  We consider the boundary value problem \begin{equation*} - \Delta u = \lambda
c(x)u+ \mu(x) |\nabla u|^2 + h(x), \quad u \in H^1_0(\Omega) \cap
L^{\infty}(\Omega) \eqno{(P_{\lambda})} \end{equation*} where $\Omega \subset
\R^N, N \geq 3$ is a bounded domain with smooth boundary. It is assumed that
$c\gneqq 0$, $c,h$ belong to $L^p(\Omega)$ for some $p > N/2$ and that $\mu \in
L^{\infty}(\Omega).$ We explicit a condition which guarantees the existence of
a unique solution of $(P_{\lambda})$ when $\lambda <0$ and we show that these
solutions belong to a continuum. The behaviour of the continuum depends in an
essential way on the existence of a solution of $(P_0)$. It crosses the axis
$\lambda =0$ if $(P_0)$ has a solution, otherwise if bifurcates from infinity
at the left of the axis $\lambda =0$. Assuming that $(P_0)$ has a solution and
strenghtening our assumptions to $\mu(x)\geq \mu_1>0$ and $h\gneqq 0$, we show
that the continuum bifurcates from infinity on the right of the axis $\lambda
=0$ and this implies, in particular, the existence of two solutions for any
$\lambda >0$ sufficiently small.
