00:01
So looking at the system that we have drawn in this diagram, what we want to find out is the pressure in area b, so at the top of this piston here.
00:12
So what we're going to do is we're going to set up an equation to describe the forces at balance on this piston when it's at rest.
00:19
So we're first going to start out with the pressure pushing up on the piston or the force due to the pressure in chamber a.
00:30
So we'll have the pressure times the area, and this will be the cross -sectional area of this side of the piston.
00:40
And this is going to be equal to the force pushing down on the piston.
00:44
So this includes the force due to the pressure in chamber b.
00:53
We have the force of gravity acting on the piston as well.
00:58
And we also have atmospheric pressure.
01:01
And as you can see here, the atmospheric pressure will be, acting on the space on piston a, the cross -sectional area here, that is not covered by the cross -sectional area of piston b.
01:16
So when we write the cross -sectional area, it'll be the area of a minus the area of b, since that's the area that the atmospheric pressure can push down on...