00:02
Hello, in the question we have said that consider a spherical gaussian surface of radius are centered at origin.
00:11
So, a charge queue is placed inside the spear.
00:15
So, to maximize the magnitude of the flux, the electric field through, so see, what they are saying is that we have this gaussian surface.
00:25
So if we draw a gaussian surface around a point charge queue, so in this caution surface, what we have, is a point charge q.
00:37
So and this this gaussian surface is centered at origin and the radius of this gaussian surface is capital r.
00:45
So they are asking us to maximize the magnitude of flux.
00:50
So the electric field through the gaussian surface, the charge should be located.
00:59
So what will be the, what should be the location? so this is the gaussian surface.
01:10
Now, so what is gosson surface? now, so what is gauss law.
01:19
Goss law states that the flux, the total flux passing through an surface is equal to q enclosed divided by epsilon 0.
01:30
So this is the formula.
01:32
Now we can also write this in this way.
01:36
So close integral, sorry.
01:39
So one can write this formula as close integral a bar dot ds bar is equal to q enclosed divided by epsilon 0.
01:51
So this is the formula...