00:01
Okay, so in this problem, we have to calculate the electric field at a distance r from the axis of a cylindrical charge distribution, given that the position r we are calculating is smaller than the radius of the cylinder.
00:23
Therefore, first of all, let's represent this cylinder here.
00:30
We have cylinder represented here and we go into draw a gaussian cylinder inside this cylinder.
00:54
Therefore we have a smaller cylinder here.
01:09
And because of that we have a greater radius r in here.
01:16
And we have a radius of the gaussian cylinder, which is the r.
01:24
Capital r and r.
01:27
Okay, what else do we know? we have the density of the cylinder of the charge density, sorry.
01:39
Okay, so since we choose a gaussian cylinder inside the original cylinder, we're going to use, to calculate the electric field, we're going to use the definition of electric flux...