P = (Z₂- ±RMS) - (4½ + ½ 1. 2) (-2) = - 6 j 25 compute the Norton equivalent at the terminals A-B 0122 ez lov e Constraints: e=10V ①e-ez 2 e₂ = {v ey=VT +9=0 3 lov ④ A eq 2 VQIT B

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Can you explain this using nodal analysis With the nodes I have present And then show me how many KCL equations I need to write, I’m thinking 2 since we have 2 dependent sources
P = (Z₂- ±RMS)
- (4½ + ½ 1. 2) (-2) =
- 6 j
25
compute the Norton equivalent at the terminals A-B
0122
ez
lov
e
Constraints: e=10V
①e-ez
2
e₂ = {v
ey=VT
+9=0
3
lov
④
A
eq
2
VQIT
B
Transcribed Image Text:P = (Z₂- ±RMS) - (4½ + ½ 1. 2) (-2) = - 6 j 25 compute the Norton equivalent at the terminals A-B 0122 ez lov e Constraints: e=10V ①e-ez 2 e₂ = {v ey=VT +9=0 3 lov ④ A eq 2 VQIT B
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