  In this work, we exhaustively investigate $1 \rightarrow 2$ local and
nonlocal broadcasting of entanglement as well as correlations beyond
entanglement (geometric discord) using asymmetric Pauli cloners with most
general two qubit state as the resource. We exemplify asymmetric broadcasting
of entanglement using Maximally Entangled Mixed States. We demonstrate the
variation of broadcasting range with the amount of entanglement present in the
resource state as well as with the asymmetry in the cloner. We show that it is
impossible to optimally broadcast geometric discord with the help of these
asymmetric Pauli cloning machines. We also study the problem of $1 \rightarrow
3$ broadcasting of entanglement using non-maximally entangled state (NME) as
the resource. For this task, we introduce a method we call successive
broadcasting which involves application of $1 \rightarrow 2$ optimal cloning
machines multiple times. We compare and contrast the performance of this method
with the application of direct $1 \rightarrow 3$ optimal cloning machines. We
show that $1 \rightarrow 3$ optimal cloner does a better job at broadcasting
than the successive application of $1 \rightarrow 2$ cloners and the successive
method can be beneficial in the absence of $1 \rightarrow 3$ cloners. We also
bring out the fundamental difference between the tasks of cloning and
broadcasting in the final part of the manuscript. We create examples to show
that there exist local unitaries which can be employed to give a better range
for broadcasting. Such unitary operations are not only economical, but also
surpass the best possible range obtained using existing cloning machines
enabling broadcasting of lesser entangled states. This result opens up a new
direction in exploration of methods to facilitate broadcasting which may
outperform the standard strategies implemented through cloning transformations.
