Integrating the expression of the electric field, demonstrate that the electric potential inside a compact sphere of radius "R", and uniform volumetric charge density "p" it's given by: V=p(3R²-r²)/6 Where "r" is the radius distance. Note. R E= pr/380, for r ≤ R pR³/3r² for r≥ R
Integrating the expression of the electric field, demonstrate that the electric potential inside a compact sphere of radius "R", and uniform volumetric charge density "p" it's given by: V=p(3R²-r²)/6 Where "r" is the radius distance. Note. R E= pr/380, for r ≤ R pR³/3r² for r≥ R
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![Integrating the expression of the electric field, demonstrate that the electric potential inside a compact
sphere of radius "R", and uniform volumetric charge density "p" it's given by: V=p(3R²-r²)/6
Where "r" is the radius distance.
Note.
R
E=
pr/380, for r ≤ R
pR³/3r² for r≥ R](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Fe11b55ad-507f-4dae-a0e5-4b495c92fba2%2Fec04ade0-3e35-43ab-a462-1c860a714369%2Fjmdq62lh_processed.png&w=3840&q=75)
Transcribed Image Text:Integrating the expression of the electric field, demonstrate that the electric potential inside a compact
sphere of radius "R", and uniform volumetric charge density "p" it's given by: V=p(3R²-r²)/6
Where "r" is the radius distance.
Note.
R
E=
pr/380, for r ≤ R
pR³/3r² for r≥ R
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