$\text{In the network in the figure with } V_M = 200 \text{ V, } \phi_V = 140 \text{deg, } I_M = 12 \text{A, } \phi_I = 95 \text{deg, } R = 2 \Omega, Z_C = -11i \Omega, \text{ and } Z_L = 3i \Omega, \text{ find } V_o \text{ in the circuit using superposition.}\\ \text{Enter complex numbers as either a+bi, i.e., 3+4i, or } a e^{(bi)} \text{ where b is in radians, i.e., } 5e^{(0.927i)}.\\ \text{The contribution due to the voltage source of } V_{o1} = \text{_____ V} \\ \text{The contribution due to the current source of } V_{o2} = \text{_____ V} \\ \text{The final value } V_o = \text{_____ V} $
