  We investigate the application of our recent holographic entanglement
negativity conjecture for higher dimensional conformal field theories to
specific examples which serve as crucial consistency checks. In this context we
compute the holographic entanglement negativity for bipartite pure and finite
temperature mixed state configurations in $d$-dimensional conformal field
theories dual to bulk pure $AdS_{d+1}$ geometry and $AdS_{d+1}$-Schwarzschild
black holes respectively. It is observed that the holographic entanglement
negativity characterizes the distillable entanglement for the finite
temperature mixed states through the elimination of the thermal contributions.
Significantly our examples correctly reproduce universal features of the
entanglement negativity for corresponding two dimensional conformal field
theories, in higher dimensions.
