00:01
We'd like to find the electric fields at a point 1 .60 centimeters from the center.
00:07
The inner sphere has a charge of 200 nanoculums, and the spherical shell has zero net charge.
00:17
Okay, to get the charge inside of the conducting shell to be zero, the charge on the inner surface has to be opposite of the charge that's outside of it.
00:29
So, at this point, at the point of 1 .60 centimeters, if we enclose this charge, which is going to be somewhere over here, by a gaussian spherical surface, then the electric field is equal to 9 times 10 to the 9 times our 200 times 10 to the negative 9 coulumps divided by r squared, 1 .60 times 10 to the negative 2 squared.
00:59
So let's plug that into a calculator.
01:02
We have 9 times 10.
01:06
We have our 9 times 10 to the 9 times 200 times 10 to the negative 9.
01:17
So it'll be to the negative 9 power, divided by 1 .60 times 10 to the negative 2 squared...