We calculate the frequency-dependent longitudinal (σxx) and Hall (σxy) conductivities for twodimensional metals with thermally disordered antiferromagnetism using a generalization of a theoretical model, involving a one-loop quasistatic fluctuation approximation, which was previously used to calculate the electron self energy. The conductivities are calculated from the Kubo formula, with current vertex function treated in a conserving approximation satisfying the Ward identity. In order to obtain a finite DC limit, we introduce phenomenologically impurity scattering, characterized by a relaxation time τ . σxx(Ω) satisfies the f -sum rule. For the infinitely peaked spin correlation function, χ(q) ∝ δ(q − Q), we recover the expressions for the conductivities in the mean-field theory of the ordered state. When the spin correlation length ξ is large but finite, both σxx and σxy show behaviors characteristic of the state with long-range order. The calculation runs into difficulty for Ω 1/τ . The difficulties are traced to an inaccurate treatment of the very low energy density of states within the one-loop quasistatic approximation for the self energy. The results for σxx(Ω) and σxy(Ω) are qualitatively consistent with data on electron-doped cuprates when Ω > 1/τ .