13.4 Determine the voltage V in the circuit shown in Figure 13-31 using nodal analysis. 2Ix +. 2+j3 N j8n ell Ix 6425° V 2 A -j4N Vo FIGURE 13-31: Circuit schematic for problem 13.4.
13.4 Determine the voltage V in the circuit shown in Figure 13-31 using nodal analysis. 2Ix +. 2+j3 N j8n ell Ix 6425° V 2 A -j4N Vo FIGURE 13-31: Circuit schematic for problem 13.4.
Introductory Circuit Analysis (13th Edition)
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ISBN:9780133923605
Author:Robert L. Boylestad
Publisher:Robert L. Boylestad
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
Transcribed Image Text:**Problem 13.4: Determine the voltage \( V_o \) in the circuit shown in Figure 13-31 using nodal analysis.**
**Figure 13-31: Circuit Schematic Description**
The circuit diagram displayed in Figure 13-31 depicts a complex electrical circuit involving both dependent and independent sources, as well as components with complex impedances. Below is a detailed description of the components and their configuration:
1. **Voltage Source:**
- \( 6 \angle 25^\circ \, V \) AC voltage source on the left side of the circuit.
2. **Resistors and Inductors (Impedances):**
- A series impedance of \( 2 + j3 \, \Omega \) is connected from the voltage source to the top node.
- An inductor presented as \( j8 \, \Omega \) is connected in series from the top node to the right side.
- A capacitor represented by \( -j4 \, \Omega \) is in parallel with the voltage \( V_o \).
3. **Dependent Current Source:**
- A dependent current source of \( 2I_x \) is indicated between the top and bottom node, controlled by the current \( I_x \).
4. **Independent Current Source:**
- An independent current source of \( 2 \, A \) is connected from the bottom node to ground.
5. **Voltage Output:**
- The output voltage \( V_o \) is measured across the capacitor represented by \( -j4 \, \Omega \).
6. **Current Reference:**
- \( I_x \) is defined flowing through the \( 2 + j3 \, \Omega \) impedance.
**Analysis Approach:**
To find \( V_o \), one may employ nodal analysis considering the impedance and phase relationships. This involves writing the nodal equation at the top node and solving for the unknowns, utilizing the given sources and defined currents.
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