Equivalent capacitance, circular arrangement

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The discussion focuses on determining the equivalent capacitance between two nodes, A and B, in a circuit with capacitors arranged in a circular layout. Participants clarify that while some capacitors may appear to be in series or parallel, the arrangement's topology is what matters for calculating equivalent capacitance. The conversation emphasizes that visualizing the circuit correctly, regardless of its orientation, is crucial for understanding the connections and solving the problem. Additionally, it is noted that labeling terminals does not require applying voltage; they serve primarily as reference points for analysis. Ultimately, the goal is to simplify the circuit into an equivalent representation for easier calculations.
  • #61
gracy said:
batteries/voltage source has resistance,right?
Not ideal ones. An ideal battery would be a pure voltage source, no resistance. Ideal components are perfect representations of the quality that they are specified to be. An ideal capacitor is capacitance only. An ideal inductor is inductance only. An ideal resistor is resistance only. An ideal voltage source is a voltage source only.

Real world components, being made of imperfect real-world materials, will exhibit some mix of traits in addition to the one they are designed for. So a real capacitor, for instance, may have some very tiny resistance and inductance associated with its wire leads. Usually these imperfections are small enough to ignore for practical design and operational purposes. When they are not negligible for a given component or circuit situation you will be told so in the problem statement.
 
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  • #62
gracy said:
In such cases we should not apply voltage ?As we can see you did not apply voltage but made A and B connection terminals there when the question asked to find equivalent potential between A and B

To find a voltage or potential difference you would connect a voltmeter.

To apply a voltage or potential difference you would connect a battery.
 

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