  We prove joint large deviation principle for the \emph{ empirical pair
measure} and \emph{empirical locality measure} of the \emph{near intermediate}
coloured random geometric graph models on $n$ points picked uniformly in a
$d-$dimensional torus of a unit circumference.From this result we obtain large
deviation principles for the \emph{number of edges per vertex}, the
\emph{degree distribution and the proportion of isolated vertices } for the
\emph{near intermediate} random geometric graph models.
