We are interested in the spatial density of a molecular fluid in the presen
ce of a solute of arbitrary size and shape. The density functional is writt
en as the sum of a F-0[rho (r)] that effectively describes small deviations
around the uniform density, plus an energy density part that is responsibl
e for formation of liquid-vapor interface. Using the weighted density appro
ach, we require the density functional to match with several observed prope
rties of the fluid such as equation of state and surface tension. We also s
how that weighting functions for calculating the weighted density can be ob
tained from experimental data. Using these elements, we construct a spatial
density functional theory of water and apply it to obtain densities and so
lvation energies of a hard-sphere solute with encouraging results.