Net electric flux through torus

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SUMMARY

The net electric flux through a torus can be calculated using Gauss's law, which states that the net flux is equal to the enclosed charge divided by the permittivity of free space. In this discussion, the enclosed charge is specified as -1 nC. The formula for net flux is given by net flux = E * A, where E is the electric field and A is the area. The challenge arises from the lack of radius information needed to determine the area of the torus.

PREREQUISITES
  • Understanding of Gauss's law in electromagnetism
  • Familiarity with electric flux concepts
  • Basic knowledge of charge units, specifically nanocoulombs (nC)
  • Ability to calculate area for geometric shapes, particularly toroidal shapes
NEXT STEPS
  • Review Gauss's law and its applications in electrostatics
  • Learn how to calculate the area of a torus
  • Explore electric field calculations for closed surfaces
  • Study the relationship between enclosed charge and electric flux
USEFUL FOR

Students studying electromagnetism, physics educators, and anyone preparing for exams involving electric flux calculations.

dtesselstrom
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Homework Statement


What is the net electric flux through the torus (i.e., doughnut shape) of the figure



Homework Equations



net flux= E*A I believe is needed

The Attempt at a Solution


I don't know how to do this problem at all. I feel like I don't have enough information to calculate the answer. Any advice as how to start this problem because I don't have the radius of the objects so how can I figure out the area.
 

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Use Gauss's law. The enclosed charge is - 1 nC if you choose the torus as the closed surface. It is a closed surface since it has an outer and inner surface and one cannot pass from the one to the other.
 
andrevdh said:
Use Gauss's law. The enclosed charge is - 1 nC if you choose the torus as the closed surface. It is a closed surface since it has an outer and inner surface and one cannot pass from the one to the other.

I had the same problem! you are right! thanks~
 

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