pairofstrings said:
The maximum point is the point beyond which capacitor cannot be charged further.
I don't know why it happens that -
Capacitors can never get fully charged and they can never be fully discharged which is an immense point of interest.
Does anybody have any explanation for this phenomenon?
The Charge on a Capacitor depends upon the Voltage across it and its Capacity so there is no
fundamental limit
Q = CV.
But, of course, there is a limit to the voltage that you can put across a capacitor, which is basically two sheets of metal, separated by a small distance, with an insulating 'dielectric' between. Too high a voltage means that it will spark across, discharge and die (the dielectric has been punctured / burned permanently). This would be the 'maximum point' that I was trying to get you to come up with. There is no other maximum, though.
If you charge up a capacitor through a resistor (there is always a series resistance, however small), current will flow until the voltage across the capacitor is the same as the source. This is an exponential process and never 'really' gets there but it 'gets there' near as dammit after a period of a few 'time constants' (the product of R and C)
If you keep changing the direction of the applied voltage at a significantly faster rate than 1/(the time constant) then current (AC) will happily flow through the capacitor because it never manages to charge up before the direction reverses.
So we say it 'blocks DC' because current will stop flowing eventually but it let's AC through because some charge can keep flowing in alternate directions. The higher the frequency, the more current can flow.
The explanation why a capacitor never fully charges or discharges is that the current flowing into or out of it will depend upon the volts dropped across the series resistor (there is always one) the nearer it gets to being fully charged, the lower the voltage across the resistor and the lower the charging current. Therefore, it never quite gets there.
This is an exponential process - just like emptying a water tank through a hole in the bottom (water flow depends on head of water inside and the head becomes vanishingly small near the bottom so the rate of emptying gets less and less). When an object cools down, the same exponential process happens - heat loss is proportional to temperature difference. The nearer to the surrounding temperature the slower the rate of cooling. Again, the temperature fully gets to that of the surroundings.
Note: Mathematical Models only, of course!