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Basic Of Capacitance

11:02


Capacitance

The fundamental property of a capacitor is that it can store charge and hence electric field energy. The capacitance C between two appropriate surfaces is defined by
V =Q/C

where V is the potential difference between the surfaces and Q is the magnitude of the charge distributed on either surface.


In terms of current, I = dQ/dt implies

In electronics we take I = ID (displacement current). In other words, the current flowing
from or to the capacitor is taken to be equal to the displacement current through the
capacitor. You should be able to show that capacitors add linearly when placed in parallel.
There are four principle functions of a capacitor in a circuit.
1. Since Q and E can be stored a capacitor can be used as a (non-ideal) source of I and V .

2. Since a capacitor passes AC current but not DC current it can be used to connect
parts of a circuit that must operate at different DC voltage levels.

3. A capacitor and resistor in series will limit current and hence smooth sharp edges in
voltage signals.

4. Charging or discharging a capacitor with a constant current results in the capacitor
having a voltage signal with a constant slope, ie. dV/dt = I/C = constant if I is a
constant.

Some capacitors (electrolytic) are asymmetric devices with a polarity that must be
hooked-up in a definite way. You will learn this in the lab. The SI unit for capacitance
is farad (F). The capacitance in a circuit is typically measured in μF or pF. Non-ideal circuits will have stray capacitance, leakage currents and inductive coupling at high frequency.

Although important in real circuit design we will slip over these nasties at this point.
Capacitors can be obtained in various tolerance ratings from ±20% to ±0.5%.

Because of dimensional changes, capacitors have a high temperature dependence
of capacitance. A capacitor does not hold a charge indefinitely because the dielectric
is never a perfect insulator. Capacitors are rated for leakage, the conduction
through the dielectric, by the leakage resistance-capacitance product in MΩ· μF.
High temperature increases leakage.

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