  We study the intrinsic and extrinsic Hall effects in disordered magnetic Weyl
semimetals numerically. We show that in Weyl metals, where the Fermi energy
deviates from the Weyl point, the Hall and longitudinal conductances exhibit a
specific relation, which is distinguished from the well-known relation in
integer quantum Hall systems. Around the Weyl point, the Hall conductance
increases with increasing longitudinal conductance. This increasing behavior
indicates the existence of additional contributions to the Hall conductance
from the subbands of Weyl cones besides that from the bulk Berry curvature. We
also show that the extrinsic anomalous Hall effect due to the spin scatterers
(skew scattering) is significantly suppressed in Weyl metals.
