  Investigating the influence of quantum information (QI) scrambling on quantum
correlations in a physical system is an interesting problem. In this article we
establish the mathematical connections among the quantifiers known as quantum
information scrambling, Uhlmann fidelity, Bures metric and bipartite
concurrence. We study these relations via four point out-of-time-order
correlation (OTOC) function used for quantum information scrambling. Further we
study the dynamics of all the quantifiers and investigate the influence of QI
scrambling on entanglement in two qubits prepared in Bell states. We also
determine the related QI scrambling and entanglement balancing points and
investigate that they are periodic in nature for the Ising Hamiltonian.
