  We study electric field and temperature gradient driven magnetoconductivity
of a Weyl semimetal system. To analyze the responses, we utilize the kinetic
equation with semiclassical equations of motion modified by the Berry curvature
and orbital magnetization of the wave-packet. Apart from known positive
quadratic magnetoconductivity, we show that due to chiral anomaly, the
magnetconductivity can become non-analytic function of the magnetic field,
proportional to 3/2 power of the magnetic field at finite temperatures. We also
show that time-reversal symmetry breaking tilt of the Dirac cones results in
linear magnetoconductivity. This is due to one-dimensional chiral anomaly the
tilt is responsible for.
