How can I simplify a network of capacitors using a Y-Δ transformation?

AI Thread Summary
The discussion focuses on simplifying a network of capacitors using a Y-Δ transformation. Participants initially face issues with uploading questions and images related to their capacitor systems. Once the images are shared, it is suggested that applying the Y-Δ transformation to the inner three capacitors will simplify the analysis. The approach involves treating capacitors as impedances and using standard Y-Δ transform equations, noting that for capacitance, impedance is inversely proportional. This method is recommended for finding the equivalent capacitance of the systems in question.
hurz
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I've made some capacitors association exercices and i got stuck on 2 of them.
Q1:
image.jpg


Q2:
image.jpg


How can i get the equivalent capacitance on this 2 capacitors systems?
Ty
 
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Your questions did not get uploaded. Please try again.
 
kuruman said:
Your questions did not get uploaded. Please try again.

try what?
 
hurz said:
try what?
Uploading your questions. I can't see what they are. It might be a good idea to type them in.
 
kuruman said:
Uploading your questions. I can't see what they are. It might be a good idea to type them in.

you mean that you can't see the images ?
 
hurz said:
you mean that you can't see the images ?
Yes. That's what I mean.
 
kuruman said:
Yes. That's what I mean.

I can see it here in the topic O.o
Try on these links
http://img01.imagecanon.com/full_view.php?view=28670_c4.jpg
http://img01.imagecanon.com/full_view.php?view=28671_c5.jpg
 
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For the first network a Y-Δ transformation for the inner three capacitors will greatly simplify things. Treat the capacitors as impedances and apply the usual Y-Δ transform equations. Realize that for capacitance Z ~ 1/C.
 
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