  We investigate the patterns in distributions of localizable entanglement over
a pair of qubits for random multi-qubit pure states. We observe that the mean
of localizable entanglement increases gradually with increasing the number of
qubits of random pure states while the standard deviation of the distribution
decreases. The effects on the distributions, when the random pure multi-qubit
states are subjected to local as well as global noisy channels, are also
investigated. Unlike the noiseless scenario, the average value of the
localizable entanglement remains almost constant with the increase in the
number of parties for a fixed value of noise parameter. We also find out that
the maximum strength of noise under which entanglement survives can be
independent of the localizable entanglement content of the initial random pure
states.
