Capacitors connected in series: Why is the voltage the same?

AI Thread Summary
In a series connection of capacitors, the voltage across connected plates must be the same due to Kirchhoff's voltage law, which states that the total voltage in a closed circuit must equal the sum of the potential differences across each component. Although the plates of capacitors are oppositely charged, the electric field inside an ideal wire connecting them is zero, leading to equal potential at both ends. The discussion highlights that while the voltages across individual capacitors can vary depending on their capacitance values, they collectively add up to the total supply voltage. The electric field outside the capacitors is also zero, reinforcing that connected points in a circuit remain at the same potential. Overall, the principles of electrostatics and circuit theory confirm that connected capacitor plates maintain equal voltage.
  • #101
I don't think the voltage is the same for all. The charge is same for all, as the internal nets are floating and charge can't come from anywhere else (-Q+Q=0) i.e. the charge conservation holds true.

Q=CV=> implies if C is lower then V is higher

V1+V2+V3=V due to KVL.

An equivalent analogy is flow of fluid through a pipes P1,P2,P3 of varying diameters as shown.

The mass flow (mass of liquid / second across a cross section area) should be the same for all points (similar to charge)

What changes is the velocity and pressure of pipes P1, P2 and P3 (like voltage described above)
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  • #102
iVenky said:
Q=CV=> implies if C is lower then V is higher

V1+V2+V3=V due to KVL.
You are talking about the voltages across the capacitors. The OP is asking about the voltage across the wire connecting two capacitors. That voltage is zero so the connected plates are at the same voltage.
 
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