For the circuit below, use the node voltage method to create a system of equations for solving V1 and V2.
12?
2A
6?
4A
6?
3A
Figure P3.6 Circuit for Problem 3.6.
Enter the coefficient matrix of the system of equations, assuming:
$\begin{bmatrix} x1 & y1 \\ x2 & y2 \end{bmatrix} \begin{bmatrix} V1 \\ V2 \end{bmatrix} = \begin{bmatrix} 72 \\ -12 \end{bmatrix}$
Using simultaneous solution of the equations you created,
Find V1: Number Units
Find V2: Number Units
Find the current Ix: Number Units
Given the circuit below with the following values:
V1 = 16 V
V2 = -12 V
R1 = 2 ?
R2 = 3 ?
R3 = 2 ?
R4 = 4 ?
Determine an equation to define the node voltage V. Note: You need not simplify your mathematical formula. You can leave the KCL equation th
from analyzing the node, as long as the only unknown variable is V.
+V1
R1
R2
R3
R4
+V2
Calculate the node voltage V
Number Units
Calculate the current through R1
Number Units
