In this talk, the stability and Hopf bifurcation of a fractional-order delayed financial system will be discussed. In the analysis, the Laplace transform is used after the nonlinear system is converted to a linear system. By considering the time delay ???? as the bifurcation parameter, it is shown that the equilibrium point remains asymptotically stable for all ???? < ????!, whereas for ???? > ????!, the system undergoes a Hopf bifurcation at certain critical values of the delay. Finally, all theoretical results are supported by numerical simulations using MATLAB.