  Using the Kato-Rosenblum theorem, we describe the absolutely continuous
spectrum of a class of weighted integral Hankel operators in $L^2(\mathbb
R_+)$. These self-adjoint operators generalise the explicitly diagonalisable
operator with the integral kernel $s^\alpha t^\alpha(s+t)^{-1-2\alpha}$, where
$\alpha>-1/2$. Our analysis can be considered as an extension of J.Howland's
1992 paper which dealt with the unweighted case, corresponding to $\alpha=0$.
