  Recently, it was proposed that a $T\overline{T}$ deformed CFT is dual to a
gravity theory in an asymptotically AdS spacetime at finite radial cutoff.
Motivated by this proposal, we explore some aspects of Hyperscaling Violating
geometries at finite cutoff and zero temperature. We study holographic
entanglement entropy, mutual information (HMI) and entanglement wedge cross
section (EWCS) for entangling regions in the shape of strips. It is observed
that the HMI shows interesting features in comparison to the very small cutoff
case: It is a decreasing function of the cutoff. It is finite when the distance
between the two entangling regions goes to zero. The location of its phase
transition also depends on the cutoff, and decreases by increasing the cutoff.
On the other hand, the EWCS is a decreasing function of the cutoff. It does not
show a discontinuous phase transition when the HMI undergoes a first-order
phase transition. However, its concavity changes. Moreover, it is finite when
the distance between the two strips goes to zero. Furthermore, it satisfies the
bound $ E_W \geq \frac{I}{2}$ for all values of the cutoff.
