00:01
In the following question in first part it said that how do the following changes if distance between the parallel plate capacitor is doubled? so we know that the electric field between the parallel plate capacitor is equal to sigma upon epsilon knot and the capacitance is given by epsilon knot a upon d.
00:27
In the question, it is said that when the distance increase to 2d, then c will be equal to epsilon 0 a upon 2d.
00:48
Then here, suppose this is new capacitance, then this capacitance will be get up.
01:01
And when the capacitance get up, we know q is equal to cv.
01:09
So from here the charge is become c upon 2 into v.
01:17
So here the charge is doubled.
01:25
And q is directly proportional to e.
01:29
Thus, the electric field gets doubled.
01:42
Thus, from the options, our option a is correct, that is the charge is double, and the option e is correct, that is the electric field between the plates is double, and the option g is correct, that is the capacitance is half.
02:03
Therefore, option a, e and g is correct.
02:13
And further in the question, it asked that, use the work of example above to help you solve this problem.
02:23
A parallel plate capacitor has area and plate separation 1 into 10 to the power minus 3 meter.
02:30
Then find its capacitance, how much chain charge is on plate and calculate charge density on positive plate and calculate the magnitude of electric field between the plates.
02:42
So for this we have been given area equal to 2 .3 into 10 to the power minus 4 meter and the plate separation d is equal to 1 .10 into 10 to the power minus 3 meter.
03:07
Then for the capacitance this is equal to a by d.
03:13
And we know that axelon knot is equal to 8 .85 into 10 to the power minus 12.
03:20
So this is equal to 8 .85 into 10 to the power minus 12 multiplied by 2 .3 into 10 to the power minus 4 divided by 1 .10 into 10 to the power minus 3.
03:37
So this is equal to 1 .85 into 10 to the power minus 12 ferr.
03:50
And for part b, the capacitor is connected to 3 volt battery...