  We perform classical Monte Carlo and stochastic Landau-Lifshitz-Gilbert
simulations to study temperature dependent magnetism of Kagome antiferromagnet
(AFM) Weyl metal $\text{Mn}_3\text{Ge}$ and find that a long range chiral order
sets in at a transition temperature well below the N{\'e}el temperature
($T_N$). Based on the crystalline symmetries, imposed by the chiral magnetic
order, we argue for the presence of multiple iso-energetic Weyl nodes (nodes
that are at same energy and with congruent Fermi surface around them) near
chemical potential. Using the semi-classical Boltzmann equations, we show that
the combined contribution to the net longitudinal magnetoconductance (LMC) and
the planar Hall conductance (PHC) from tilted Weyl nodes can lead to
signatures, qualitatively distinct from that of a single pair of Weyl nodes. In
particular, we show that magnetic orders with different chiralities can give
rise to different periods in LMC and PHC as a function of the in-plane magnetic
field direction. This is ultimately related to differences in the
symmetry-imposed constraints on the Weyl nodes.
