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Node method again... 
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#1
Jul506, 09:10 AM

P: 145

I'm trying to solve an exercise on the node method but I'm not quite sure if the equations for the node tensions are right,so I was hoping if someone could give me a hand...Here are the node equations:
Node 1: v1/50 + (v150)/80 + (v1v0)/40=0 Node 2: v0/200 + (v0v1)/40 + (v050)/800  0,75=0 The link for the exercise is: http://i75.photobucket.com/albums/i2...nodemethod.jpg Thanks in advance for the help! 


#2
Jul506, 01:37 PM

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P: 40,628

Not quite right. Call the voltage to ground at node 2 "V2" and try again. Vo as labelled is not V2. Vo is the voltage across the top resistor, not to ground.



#3
Jul506, 11:56 PM

P: 145

Hummm....I guess I'm not understanding quite well what you are saying...Could you or someone help me correct my equations?



#4
Jul606, 08:29 AM

P: 145

Node method again...
So...V0 would be something like: v0=(v2v1)/800 ?



#5
Jul606, 11:57 AM

Mentor
P: 40,628

Just go ahead and rewrite the equations one more time using V2 as a term. Don't worry about Vo for now. In the end you will have V2, and that's enough to solve for Vo. 


#6
Jul606, 02:55 PM

P: 145

Thanks!I wasn't attending to the fact that it was the voltage what we wanted to know,I thoughtthe current instead...I think I'm getting it now...
So,the equations should be something like: Eq. 1:(v150)/80 + v1/50 + (v1v2)/40=0 Eq. 2: (v2v1)/40 + v2/200 + v2/800 0,75=0 Is this right? 


#7
Jul606, 02:59 PM

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P: 40,628

Almost, but in Equation 2, you need to also account for the current flowing through the 800 Ohm resistor up on top. Add that current out of node 2 into Equation 2, and then you can solve for V1 and V2, which gives you Vo.



#8
Jul606, 03:25 PM

P: 145

But,Isn't that current flowing through the 800 ohm resistor given by v2/800?



#9
Jul606, 04:58 PM

Mentor
P: 40,628

No. What is the voltage on the left side of the 800 Ohm resistor? It's not zero. So the current isn't (V20)/800.



#10
Jul706, 07:38 AM

P: 145

I got it...The current is (V250)/800.Thanks for the help!



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