Electric field of ring at any point

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SUMMARY

The discussion focuses on calculating the electric field generated by a uniformly charged ring at a point not located on the perpendicular axis of the ring's plane. Participants highlight the challenges associated with using Coulomb's law and the divergence of electric potential, noting that the integral involved is complex and does not yield a simple closed-form expression. The conversation emphasizes the necessity of understanding advanced calculus techniques to tackle these integrals effectively.

PREREQUISITES
  • Understanding of Coulomb's law
  • Familiarity with electric potential concepts
  • Knowledge of advanced calculus, particularly integration techniques
  • Basic principles of electrostatics
NEXT STEPS
  • Study the derivation of electric fields from charge distributions
  • Learn about the method of integration in electrostatics
  • Explore numerical methods for solving complex integrals
  • Investigate the application of symmetry in electric field calculations
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Physics students, electrical engineers, and anyone interested in advanced electrostatics and electric field calculations.

highschoolstudent454
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How to calculate the field due to a uniformly charged ring at a point not on the perpendicular axis of the plane of the ring
I have tried using coulomb's law and divergennce of the electric potential but I always stumble with a complicated integeral
 
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That’s because the corresponding integral is complicated. You should worry if you found a simple closed form expression.
 
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