Find the four voltages V1, V2, V3 and V4 for the circuit below:
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:The matrix form of Ohm's Law used in nodal analysis is: \( GV = I \)
Find the four voltages \( V_1, V_2, V_3, \) and \( V_4 \) for the circuit below:
**Circuit Diagram Description:**
- The circuit contains four nodes where the voltages are measured: \( V_1, V_2, V_3, \) and \( V_4 \).
- Resistors are connected as follows:
- \( R1 \) (1kΩ) is between \( V1 \) and \( V2 \)
- \( R2 \) (3kΩ) is between \( V2 \) and \( V3 \)
- \( R3 \) (1kΩ) is between \( V3 \) and \( V4 \)
- \( R4 \) (1kΩ) is between \( V2 \) and ground, carrying a current \( I1 = 0.025A \)
- \( R5 \) (2kΩ) is between \( V3 \) and ground
- \( R6 \) (3kΩ) is between \( V4 \) and ground, carrying a current \( I2 = 0.015A \)
- \( R7 \) (5kΩ) is connected between \( V2 \) and \( V4 \)
This configuration sets up a nodal analysis problem requiring the determination of voltages across these nodes using Ohm's Law in its matrix form.
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