How to Determine the Electric Field Between Spherical Shells in a Capacitor?

  • Thread starter Thread starter jimmy1988
  • Start date Start date
  • Tags Tags
    Concepts Field
AI Thread Summary
To determine the electric field between the spherical shells of a capacitor, one can apply Gauss's law, which states that the electric field is influenced by the charge distribution on the surfaces of the shells. The inner shell, charged with +Q, will create an electric field that can be calculated by considering the symmetry of the system. It is important to remember that the excess charge on a conductor resides on its surface, and the electric field lines are perpendicular to the surface. Summing the electric fields from each shell will provide the total electric field in the region between the shells. This approach is sound and should yield accurate results.
jimmy1988
Messages
4
Reaction score
0
1.
A spherical capacitor consists of two spherical conducting shell centered at the same
point, and their radii are R1 and R4, respectively. Between these two shells, a conductive
shell with inner and outer radii of R2 and R3 is inserted, as shown in Figure 3. If charge
the inner shell ( R1 ) with +Q.
(a) Determine the electric field between R1 and R4 .





I know that each of these charged spheres will provide E fields. Since e fields are vectors, my intention was to take the sum of all the e fields induced by the individual spherical shells. However i am unsure if my concept is sound. please advice. Thank you
 
Physics news on Phys.org
You can use Gauss's law to find this, keeping in mind that the conductor will have all its excess charge at the surface, and the field lines must be perpendicular at that surface.
 
alright thanks! i'll try that
 
Thread 'Help with Time-Independent Perturbation Theory "Good" States Proof'
(Disclaimer: this is not a HW question. I am self-studying, and this felt like the type of question I've seen in this forum. If there is somewhere better for me to share this doubt, please let me know and I'll transfer it right away.) I am currently reviewing Chapter 7 of Introduction to QM by Griffiths. I have been stuck for an hour or so trying to understand the last paragraph of this proof (pls check the attached file). It claims that we can express Ψ_{γ}(0) as a linear combination of...
Back
Top