  This is the second in a series of papers investigating the space of Brauer
relations of a finite group, the kernel of the natural map from its Burnside
ring to the rational representation ring. The first paper classified all
primitive Brauer relations, that is those that do not come from proper
subquotients. In the case of quasi-elementary groups the description is
intricate, and it does not specify groups that have primitive relations in
terms of generators and relations. In this paper we do this for
quasi-elementary groups of order p^aq.
