Dielectric and Parallel Plate Capacitor, the point?

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SUMMARY

The discussion centers on the role of dielectrics in parallel plate capacitors, specifically how they increase capacitance while affecting potential difference. It is established that inserting a dielectric reduces the size of capacitors for a given capacitance, simplifies construction, and allows for larger capacitance values in smaller volumes. The capacitance formula, C = k*ε*A/d, illustrates that capacitance is independent of potential difference, confirming that the charge remains constant while potential energy may decrease.

PREREQUISITES
  • Understanding of capacitance and its formula: C = k*ε*A/d
  • Knowledge of dielectric materials and their properties
  • Familiarity with electrical charge and potential energy equations
  • Basic concepts of parallel plate capacitors
NEXT STEPS
  • Research the properties of different dielectric materials and their impact on capacitance
  • Learn about the construction techniques for capacitors with solid dielectrics
  • Explore the applications of air dielectric capacitors in variable capacitance scenarios
  • Study the relationship between charge, capacitance, and potential energy in capacitors
USEFUL FOR

Electrical engineers, physics students, and anyone interested in capacitor design and functionality, particularly in understanding the implications of dielectrics in parallel plate capacitors.

RadiantL
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Hi, so I'm having a little trouble understanding why... you would put a dielectric in between a parallel plate capacitor? I know it increases the capacitance but it does so by lowering the potential difference sooo... The charge is still the same, I believe the potential energy also decreases as well. (correct me if any of what I said was wrong, sorry)

So yeah, if I got my thinking straight, what's the point of putting a dielectric in there? Also am I wrong to say increasing the capacitance, here would do nothing... well great?

Thanks
 
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Putting a solid dielectric in a capacitor increases the capacitance and so reduces the size of a capacitor for a given capacitance.

It also makes construction of the capacitor easier. Somehow, you need to hold the plates of the capacitor apart and this is not easy with an air dielectric.

Air dielectric capacitors are still used for very small capacitors, especially if they are variable capacitance ones for tuning of resonant circuits.
They are not normally made larger than 1000 pF, though. This is 1 nano Farad or 0.000 000 001 Farads. Such a capacitor would be several cubic inches in volume while a capacitor of 1 Farad can be made in about a cubic inch, because it has a solid dielectric. (Well, the dielectric is an oxide coating on the metal electrodes although the capacitor contains a jelly-like substance.)
 
RadiantL,

Hi, so I'm having a little trouble understanding why... you would put a dielectric in between a parallel plate capacitor? I know it increases the capacitance but it does so by lowering the potential difference sooo...

The capacitance of a parallel plate capacitor is k*ε*A/d, where k is the dielectric constant, ε is the permittivity of free space, A is the plate area, and d is the plate separation. Do you see potential difference in that formula? No? Then the capacitance is invariant with respect to potential difference.

The charge is still the same, I believe the potential energy also decreases as well. (correct me if any of what I said was wrong, sorry)

The charge imbalance? That depends on the capacitance and voltage, doesn't it? Q=C*E . The potential energy? That depends on (1/2)*C*E^2 or (1/2)*(Q^2)/C, doesn't it?

Ratch
 
Thanks for the replies! That, and a little bit of careful reading helped, clear up my mind a little :P
 

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