00:01
In the given problem there is a parallel plate capacitor like this.
00:11
The plate separation d has been given here as d is equal to 3 .28 millimeter or we can say this is 3 .28 into 10 ratio power minus 3 meter.
00:33
Plate area the area of these plates a has been given as 12 .2 centimeter square 12 .2 centimeter square or we can say this is 12 .2 into 10 dashed power minus 4 meter square now the charge over the plates is also given to us which is 4 .35 5 into 10 dash of the power minus 8 coularm.
01:09
In the first part of the problem, we have to find an expression for the capacitance of this parallel plate capacitor.
01:18
The expression for the capacitance is epsilon knot a by d.
01:22
Here this epsilon knot is absolute permittivity of the free space whose value is 8 .854 10 dash to bar minus 12 kulam square per newton into meter square, multiplied by area which was 12 .2 into 10 dash to bar minus four meter squared divided by d, the separation between the pellets which was 3 .28 into 10 dashed bar minus three meter.
01:58
So solving all these things, the final answer for the capacitance here, comes out to be 32 .9 into 10 dash to the power minus 13 ferret or we can say this is 3 .3 approximately into 10 dash to power minus 12 ferret or simply we can say this is 3 .3 pico ferried this is the answer for the first part of the problem now.
02:27
In the second part of the problem we have to find the potential difference we've created between the plates of the capacitor and that is given...