# Jumanji Welcome To The Jungle (2017) [BluRay] [1080p] English 64 Bit

## Jumanji Welcome To The Jungle (2017) [BluRay] [1080p] English 64 Bit

Jumanji Welcome To The Jungle (2017) [BluRay] [1080p] English 64 Bit

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Finding the potential difference between two points of a capacitor?

I am currently studying electrostatics and I have a question about the potential difference between two points of a single capacitor.
Say that we have a capacitor with two plates: $C = 2\text{F}$ and $d = 1\text{m}$.
I know that when there is no charge at the capacitor we can apply KVL and get the equation:
$$-U = 2V_2 + V_1$$
My problem is that I don’t know how to find the $U$ between points $C_1$ and $C_2$, how can I find the potential difference between the points?
In my text book they say that when the capacitor is connected in this way, the potential difference is the same regardless of how many points there are, but I don’t understand how it is possible.
Thanks

A:

The potential of a single capacitor with an arbitrary orientation is:
$$U = V_2 – V_1$$
For the capacitor with parallel plates (two plates with the same potential, as in your picture), the formula is:
$$U = -V_1 + V_2$$
So, in your case, when there are two plates, the formula becomes:
$$U = 2V_2 – V_1 = -U$$
Which means that potential differences don’t matter if you’re working with a parallel-plate capacitor.
This implies that you can move the plate with the potential of $+V_1$ to the other plate, without changing $U$.
And you can
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