Can a Water Analogy for Capacitors Explain the Role of Dielectrics?

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The discussion centers on the water analogy for capacitors, particularly in relation to dielectrics. It references William J. Beaty's explanation of capacitors, emphasizing that introducing a dielectric with dielectric constant k can be likened to replacing a thicker rubber plate with a thinner one, thereby increasing capacitance. Participants clarify that while capacitors maintain no net charge change, each plate experiences a net charge gain, which can be demonstrated by separating a charged capacitor and grounding one plate.

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i.mehrzad
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I have read this site by William J Beaty http://amasci.com/emotor/cap1.html
It lucidly explains the functioning of the capacitor with a water analogy.
I have a question with respect to this.
If in a capacitor we introduce a dielectric with dielectric constant k then can a parellel be drawn with respect to this analogy.
 
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Yes. You could say that in the analogy, the rigidity of the rubber plate accounts for the capacity: a thicker plate (more rigid) means less capacity and a thinner more capacity. The introducing a dielectric is the same as changing thick rubber plate for a thinner one.
 
Capacitance

That article is a little iffy. It's not wrong, but neither is the textbook definition. Of course capacitors have no net charge change. This can be seen simply from the sign convention that one plate has charge +Q and the other has charge -Q.

However, each plate does experience a net charge gain, which can be seen simply by separating a charged capacitor and using a single plate to induce a current flowing to a ground.
 

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