Engineering Circuit analysis -- Find the complex apparent power of I(g2)

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To find the complex apparent power of I(g2) after the switch is closed, the circuit is analyzed using the superposition theorem, separating it into two circuits. The voltage U34' is calculated from the second circuit, while the values for I(g1), Z1, Z2, E2, and E6 are not provided in the third circuit, raising the question of how to determine U34. The total complex apparent power is expressed as S(I(g2)) = I(g2)* (U34' + U34''). The discussion emphasizes the necessity of showing attempts to solve the problem in accordance with forum rules.
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Homework Statement


Given the circuit of sinusoidal current (attachment 1) with given data:
\underline{Z_3}=200(3-j4)\Omega, \underline{Z_4}=100(3+j20)\Omega, \underline{Z_5}=100(3+j4)\Omega, \underline{Z}=100(2+j5)\Omega, \underline{I_{g2}}=-10(2-j)mA
After the switch is closed, the increment of voltage 1-2 is given: \Delta U_{12}=(4+j3)V.
Find the complex apparent power of \underline{I_{g2}} after the switch is closed.
im_x.PNG
2. The attempt at a solution
By using superposition theorem, we can separate the given circuit into two circuits (attachment 2 and 3):
im_x1.PNG
im_x4.PNG

From the second circuit (attachment 2), we can find the voltage \underline{U_{34}'}.

In the next circuit (attachment 3) \underline{I_{g1}},\underline{Z_1},\underline{Z_2},\underline{E_2},\underline{E_6} are not given.
Question: How to find the voltage U_{34}=U_{34}'' in this case?

Total complex apparent power is given by \underline{S_{I_{g2}}}=\underline{{I_{g2}}^{*}}(\underline{U_{34}'}+\underline{U_{34}''}).
 
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This is a homework forum and the forum rules require you to show your attempt to solve the problem.

Are you required to use superposition to solve the problem?
 

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