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In the circuit given below, $R_{1}=5 \Omega, R_{2}=6 \Omega$, and $R_{3}=3 \Omega$. References eBook \& Resources Section Break Problem 03.067 - Nodal analysis with matrixDEPENDENT MULTI-PART PROBLEM - ASSIGN ALL PARTS Difficulty: Medium Learning Objective: Develop an understanding of how to use Kirchhoff's laws to write and solve equations for unknown node voltages and mesh currents. value: 5.00 points Problem 03.067.a - Nodal analysis with matrix The node-voltage equation for the circuit is given below: \[ \left(\begin{array}{ccc} G_{11} & -3.25 & 3 \\ -0.25 & G_{22} & G_{23} \\ 0 & -0.5 & G_{33} \end{array}\right) V=\left(\begin{array}{c} i_{1} \\ 0 \\ i_{3} \end{array}\right) \] The unknown values are given below: $\mathrm{G}_{11}=$ $\mathrm{G}_{22}=$ \[ G_{33}= \] $\mathrm{G}_{32}=$ $\mathrm{G}_{23}=$ \[ i_{1}= \] is $=$

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