@ Analyzed circuit in Figure Q2a. Using nodal analysis, i) ii) iii) identify and mark all the essential and reference nodes express the KCL and constraints equations for the essential nodes show how to calculate the currents 1₁, 12, 13 and hence the power of 6 resistor. (Do not solve the unknown).

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Author:Robert L. Boylestad
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a)
b)
Analyzed circuit in Figure Q2a. Using nodal analysis,
i)
ii)
iii)
identify and mark all the essential and reference nodes
express the KCL and constraints equations for the essential nodes
show how to calculate the currents 1₁, 12, 13 and hence the power of
6 resistor.
(Do not solve the unknown).
2 A
10 V
352
ww
- Vx+
12Ω
ww
+ V₂ -
692
ww
ly
4Ω
Figure Q2a
5 A
4Ω
2Vx
8 Ω
For the circuit shown in Figure Q2b, apply mesh analysis to solve for the mesh
currents, 1₁, 12, 13 and 14, voltage V₁ and power of the independent source.
5 A
Figure Q2b
802
1₂
1₁
6 Ω
in
13
3 A
5ly
41₁
Transcribed Image Text:a) b) Analyzed circuit in Figure Q2a. Using nodal analysis, i) ii) iii) identify and mark all the essential and reference nodes express the KCL and constraints equations for the essential nodes show how to calculate the currents 1₁, 12, 13 and hence the power of 6 resistor. (Do not solve the unknown). 2 A 10 V 352 ww - Vx+ 12Ω ww + V₂ - 692 ww ly 4Ω Figure Q2a 5 A 4Ω 2Vx 8 Ω For the circuit shown in Figure Q2b, apply mesh analysis to solve for the mesh currents, 1₁, 12, 13 and 14, voltage V₁ and power of the independent source. 5 A Figure Q2b 802 1₂ 1₁ 6 Ω in 13 3 A 5ly 41₁
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