|Feb15-05, 09:47 PM||#1|
Electric potential inside conductor derivation
Hey, i have this question:
The electric potential inside a charged spherical conductor of radius R is given by V = keQ/R and outside the conductor is given by V = keQ/r. Using E=-dV/dr, derive the electric field inside this charge distribution.
Alright, so I started to find the derivative of the formula for the potential outside the conductor, however Ke, and Q are constants. Therefore E=-KeQ. Subbing into the first formula, to solve for the potential inside the sphere, i got E= -V/R. Sounds good?
well, when i submit my answer, it says it needs a numerical answer, did i go wrong somewhere?
|Feb15-05, 10:50 PM||#2|
R is constant and r is variable....
the E field is dV/dr whereas V is constant inside the conductor, therefore, the answer is zero...
|Feb16-05, 07:53 AM||#3|
Convince yourself of the physical implications of what vincentchan said, by using Gauss's law and intuition.
(a) what should the electric field inside and outside such a body be?
(b) what should the electric potential inside, on the surface and outside such a body be?
are (a) and (b) mutually consistent? If so, why? And if not, why not (in your answer that is)?
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