  We investigate the extension of a holographic construction for the
entanglement negativity of two disjoint subsystems in proximity to $CFT_d$s
with a conserved charge dual to bulk $AdS_{d+1}$ geometries. The construction
involves a specific algebraic sum of the areas of bulk co-dimension two static
minimal surfaces homologous to certain appropriate combinations of the
subsystems in question. In this connection we compute the holographic
entanglement negativity for two disjoint subsystems in proximity, with long
rectangular strip geometries in $CFT_d$s dual to bulk non extremal and extremal
RN-$AdS_{d+1}$ black holes. Our results conform to quantum information theory
expectations and also reproduces earlier results for adjacent subsystems in the
appropriate limit which constitutes strong consistency checks for our
holographic construction.
