How does a capacitor work and how do I treat it in a circuit?

for a capacitor the equations you need to know are:  Q=CV  V=Vin*e^(t/RC) and E=1/2QV (with Q=charge/columbs, C= capacitance/Farads, V=voltage/volts, R=resitance/ohms, Vin=initial voltage when discharging/volts, E=energy/joules)

The first equation describes the charge across a capacitor for a given voltage and the second equation describes the voltage, at a given time after the initial voltage, across a capcitor when it is discharging.

The basic function of a cpacitor is to store energy in the form of charge. A capcitor is made up of two plates that can hold electrostatic charge and they are separated by an insulating material. When a capacitor is connected across a battery current will flow and cause elctrons to leave one of the plates and to arrive at the other, hence creating a charge imbalance. This continues until the voltage ( as described by the first equation above ) equals the voltage of the battery.

A diagram of a capacitor and a circuit diagram could be used here to enhance the explanation. 

TM
Answered by Tom M. Physics tutor

2949 Views

See similar Physics A Level tutors

Related Physics A Level answers

All answers ▸

A geostationary satellite is orbiting Earth, a) What is meant by a geostationary orbit? b) Calculate the height at which the satellite orbits above the surface of the Earth. The radius of the Earth is 6400km and its mass is 6x10^24 kg.


What does the double slit experiment tell us about light?


A 100g mass is on a circular turntable spinning at 78 revolutions per minute. The maximum frictional force between the mass and turntable is 0.50N. Find the maximum distance from the center of the turntable at which the mass would stay on the turntable.


A given star has a peak emission wavelength of 60nm, lies 7.10*10^19m away and the intensity of its electromagnetic radiation reaching the Earth is 3.33*10^-8Wm^-2. Calculate the star's diameter


We're here to help

contact us iconContact ustelephone icon+44 (0) 203 773 6020
Facebook logoInstagram logoLinkedIn logo

MyTutor is part of the IXL family of brands:

© 2026 by IXL Learning