The magnetic susceptibilities of a series of $\ensuremath{\alpha}$-phase CuAu and dilute magnetic CuAu(Fe) alloys with Fe (\ensuremath{\le} 760 ppm) have been measured at six different magnetic fields in the range from 3.95 to 12.75 kOe and over the temperature range from 1.5 to 300 K. The excess susceptibility attributed to Fe in the Fe-bearing CuAu samples was evaluated by comparison with the results of measurement on similar CuAu samples. We separate the single-impurity from impurity-impurity interaction effects in the part of the total susceptibility attributable to the Fe additions. In this treatment, the high-temperature excess susceptibility data are fitted to the expression $\ensuremath{\chi}(H,T)={\ensuremath{\chi}}_{0}+\frac{C}{(T+\ensuremath{\Theta})}+{C}_{2}[\frac{J{B}_{J}(\frac{H}{T})}{H}]$ that consists of a constant ${\ensuremath{\chi}}_{0}$, a Curie-Weiss term, and a single Brillouin-function term. The low-temperature single-impurity susceptibility ${\ensuremath{\chi}}_{s}$ is obtained by the use of the coefficients ${\ensuremath{\chi}}_{0}$ and ${C}_{2}$ in the expression ${\ensuremath{\chi}}_{s}=\ensuremath{\chi}(H,T)\ensuremath{-}{\ensuremath{\chi}}_{0}\ensuremath{-}{C}_{2}[\frac{J{B}_{J}(\frac{H}{T})}{H}]$. The single-impurity term ${\ensuremath{\chi}}_{s}$ is field independent. The interaction effect of parallel-coupled-spin impurities which contribute to the field dependence of the measured susceptibility is explained by a single Brillouin function with $J=3$. The effective Bohr magneton ${\ensuremath{\mu}}_{\mathrm{eff}}$ was found to be $(3.4\ifmmode\pm\else\textpm\fi{}0.1){\ensuremath{\mu}}_{B}$ for all Fe-bearing samples. The pair concentration ${C}_{\mathrm{pair}}$ deduced from the coefficient ${C}_{2}$ appears to be independent of Au concentration and has a magnitude of $(68\ifmmode\pm\else\textpm\fi{}14){C}_{\mathrm{Fe}}$. Indications are that the characteristic temperature ${T}_{c}$, obtained from the relation, $\ensuremath{\Theta}=1.25 {T}_{c}$, depends on both Au and Fe concentration. The existence of a universal relation for ${\ensuremath{\chi}}_{s}$ has been found in which ${T}_{c}$ acts as a scaling temperature with the values of 13.6, 12.2, 10.6, 9.6, and 9.6 K for the alloys with Au concentrations of 0, 2.4, 4.8, 10.0, and 10,8 at.% and Fe concentrations of 750, 450, 440, 350, and 760 ppm, respectively.