  We determine the total Culler-Shalen seminorms for the 3-manifolds
W_{p/q}:=W(p/q,-) obtained by Dehn filling with slope p/q on one boundary
component of the Whitehead link exterior W when p is odd. As part of the proof,
we use an explicit parametrization of the eigenvalue variety of W to find a
one-variable polynomial whose roots characterize characters of p-reps of
\pi_{1}(W_{p/q}), i.e. representations with values in SL_2(C) which are
parabolic on the peripheral subgroup.
