Hallow I found it very difficult to understand why the calculation

  • Thread starter Thread starter Godwin Kessy
  • Start date Start date
  • Tags Tags
    Calculation
AI Thread Summary
The discussion centers on the differences in calculating capacitance for parallel plate, cylindrical, and spherical capacitors. It highlights that the electric field in a parallel plate capacitor is derived from the contributions of both plates, while in cylindrical and spherical capacitors, only one surface contributes to the electric field used for potential difference calculations. This leads to confusion regarding the roles of the charges in different geometries, as both positive and negative charges are present in all capacitors. The key distinction is that in cylindrical and spherical configurations, one conductor encloses the other, unlike in parallel plate capacitors. Understanding these differences is crucial for grasping the underlying principles of capacitance in various geometrical arrangements.
Godwin Kessy
Messages
91
Reaction score
0
Hallow! I found it very difficult to understand why the calculation

Hallow! I found it very difficult to understand why the calculation for deducing the capacitance of the parallel plate capacitor differs from that of spherical and cylindrical capacitor...
In the sense that, the electric field in parallel plate capacitor is obtained as a resultant of the electric field due each capacitor..IE. The electric field is twice that produced by each plate... But for spherical and cylindrical capacitor the electric field used to obtain the potential difference across the surfaces and hence the capacitance, is as if only one surface is responsible for the electric field...
Now which is which...??
Personally am comfortable with using the electric field as the resultant of two fields from each surface.. Based on coulombs law of static electricity...
 
Physics news on Phys.org


Ask yourself: What's the field within the cavity of a hollow spherical conductor that carries a charge?
 


My point is this: For all three configurations--parallel plate, cylindrical, and spherical--you can always find the field between the plates by adding the contribution from each plate. But in the latter two configurations, the outer plate contributes nothing.
 


Now that's what confusing, see this, in all capacitors both charges, positive and negative are present, what's makes the other geometries different to the parallel plate?
 


Godwin Kessy said:
Now that's what confusing, see this, in all capacitors both charges, positive and negative are present, what's makes the other geometries different to the parallel plate?
In the cylindrical and spherical capacitors, one conductor encloses the other. Not so in the parallel plate arrangement.
 
So I know that electrons are fundamental, there's no 'material' that makes them up, it's like talking about a colour itself rather than a car or a flower. Now protons and neutrons and quarks and whatever other stuff is there fundamentally, I want someone to kind of teach me these, I have a lot of questions that books might not give the answer in the way I understand. Thanks
Back
Top