  We study Property (T) in the $\Gamma(n,k,d)$ model of random groups: as $k$
tends to infinity this gives the Gromov density model, introduced in [Gro93].
We provide bounds for Property (T) in the $k$-angular model of random groups,
i.e. the $ \Gamma (n,k,d)$ model where $k$ is fixed and $n$ tends to infinity.
We also prove that for $d>1\slash 3$, a random group in the $\Gamma(n,k,d)$
model has Property (T) with probability tending to $1$ as $k$ tends to
infinity, strengthening the results of \.{Z}uk and Kotowski--Kotowski, who
consider only groups in the $\Gamma (n,3k,d)$ model.
