  The static electrogravitational equations are studied and it is shown that an
aligned type D metric which has a Weyl-type relationship between the
gravitational and electric potential has shearfree geodesic lines of force. All
such fields are then found and turn out to be the fields of a charged sphere,
charged infinite rod and charged infinite plate. A further solution is also
found with shearing geodesic lines of force. This new solution can have $m>|e|$
or $m<|e|$, but cannot be in the Majumdar-Papapetrou class (in which $m =
|e|$). It is algebraically general and has flat equipotential surfaces.
