The toroidal technique is used in the determination of the complex, frequency dependent magnetic susceptibility, $\chi (\omega) = \chi'(\omega) - {\rm i} \chi''(\omega)$
, of four magnetic fluidsconsisting of colloidal suspensions of magnetite in water with corresponding saturation magnetisation of134 G, 107 G, 90 G and 30 G. Plots of the susceptibility components against f (Hz) over the frequencyrange 10 Hz to 1 MHz, are shown to have approximate Debye-type profiles with the presence of Brownianrelaxation being indicated by the frequency, f max, of the maximum of the loss-peak in the $\chi''(\omega)$
profiles. Corresponding calculations of particle hydrodynamic radius indicate thepresence of aggregation. An estimate of the aggregate size distribution in the samples is determined byfitting the measured susceptibility profiles to susceptibility profiles generated by the Debyeequations modified by Frohlich, Cole-Cole, Normal and Lognormal distribution functions. The fitsobtained from the four fitting functions are found to be similar and thus it is concluded that none ofthese functions offers any particular advantage over the other functions.