Electromagnetism: Force between two charged plates

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SUMMARY

The discussion centers on calculating the electric force between two charged metal plates using Coulomb's Law and surface integration. The user seeks clarification on handling the double integral due to the differing charges on the plates. Key equations mentioned include F=q1*q2/(r^2), which defines the force between two charges. The approximation of the electric field near a large charged plate is also highlighted as a crucial concept for simplifying the calculations.

PREREQUISITES
  • Coulomb's Law for electric force calculations
  • Surface integration techniques in electromagnetism
  • Understanding of electric fields near charged plates
  • Basic knowledge of double integrals in calculus
NEXT STEPS
  • Study the application of Coulomb's Law in electrostatics
  • Learn about surface charge density and its impact on electric fields
  • Explore the concept of electric field approximation for large charged plates
  • Investigate advanced integration techniques for solving double integrals
USEFUL FOR

This discussion is beneficial for physics students, electrical engineers, and anyone studying electromagnetism, particularly those focusing on electrostatic forces and integration methods.

oondi
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Homework Statement
Coulomb's Law: finding electric force between two metal plates.
Relevant Equations
F=q1*q2/(r^2) (unit position vector)
Hello, I need to find the force between the two metal plates, one is charged positively, and another is charged negatively.
I have to use surface integration, but then I get two surface integrations because of the two differently charged plates.
Now I am confused. Please help me.
Thank you in advance
 

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oondi said:
Homework Statement:: Coulomb's Law: finding electric force between two metal plates.
Relevant Equations:: F=q1*q2/(r^2) (unit position vector)

I have to use surface integration, but then I get two surface integrations because of the two differently charged plates.
Do you mean you get a double integral?
The difficulty, surely, is that the distance between the area elements varies.
Being metal plates, the charge distribution will not be quite uniform, but I would treat it as such.
What is the usual approximation of the field near a large charged plate?
 

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