While a resistor is a
component that resists the flow of charge through it, a capacitor
stores charge. Capacitance is measured in
Farads
(or more formally, Faradays) with an equation
symbol C and a unit symbol F. Typical capacitors you will use will
range in value from μF (microFarads) down to pF (picoFarads).
The relationship between current, capacitance, and voltage is given by:
I = C * dV/dt
where dV/dt is the rate of voltage change over time.
The schematic symbols for capacitors are shown in Figure 2-10. The component on the left is
bipolar, while the other two are
unipolar. A unipolar capacitor has a positive lead and a
negative lead, and it must be inserted into a circuit with the
correct orientation. Failing to do so will cause it to explode.
(Unipolar capacitors have markings to indicate their orientation.) A
bipolar capacitor has no polarity.
Applying a voltage across a capacitor causes the capacitor to become charged. If the voltage source is removed and a path for current flow exists elsewhere in the circuit, the capacitor will discharge and thereby provide a (temporary) voltage and current source (Figure 2-11).
This is an extremely useful characteristic. A given voltage source
may have a DC component (a fixed voltage) and an
AC component (a ripple voltage superimposed).
(Here component does not mean a physical device,
but rather a fractional part of a voltage.) The capacitor becomes
charged by the DC component of the voltage source to a given level
and then alternately charged and discharged with the AC component. In
effect, the capacitor averages out the peaks and troughs of the AC
component and, as a result, removes the AC ripple from the voltage
source. This is known as the capacitor
decoupling
the AC and DC components of
the voltage source. This is a common technique used to remove
electrical noise from power supplies, for example.
The flip side of this is that a capacitor can also be used to block the DC component of a voltage, allowing only the AC component to pass through (Figure 2-12).
Capacitors may also be used in series or parallel (Figure 2-13).
The relationship is the opposite of what it was for resistors. In the series case, the total capacitance is calculated by:
CTOTAL = C1 * C2 / (C1 + C2)
In the parallel case, the total capacitance is given by:
CTOTAL = C1 + C2
There are more than a dozen different types of capacitor, each based on a different technology. The ones you are most likely to come across are ceramic, electrolytic, and tantalum.
Ceramic capacitors are small in size and small in value. They range from a few picoFarads up to around 1μF. They are commonly used as decoupling capacitors for power-supply pins of integrated circuits and as bypass capacitors in crystal circuits (among other uses).
Electrolytics look like small cylinders and are used primarily for decoupling power supplies. They range in value from 100nF to several F (and we’re talking big capacitors here). Their accuracy is terrible. Their actual value can vary quite a bit from what it is supposed to be. Therefore, they should not be used when critical tolerances are required. Use them only when ballpark values are sufficient.
The other problem with electrolytics is that they age, and the older they get, the worse they become. Expect a circuit using electrolytics to eventually fail. Having said that, most consumer electronics still use them heavily, and for one reason—they are very cheap. By the time they’ve failed, the product will be well out of the warranty period. However, electrolytics will outlast the useful lifetime of your average computer product. You’ll have upgraded your PC to a newer model long before its electrolytics have passed on.
Tip
The most common cause of failure in old radios and hi-fi gear is that the electrolytics have failed. You can often pick up a very cheap bargain at a garage sale. Ten minutes with the soldering iron and you’ve replaced the electrolytics and what didn’t work anymore suddenly comes back to life as good as new. Well, most of the time anyway.
Tantalum capacitors are somewhat larger than ceramics, but not as physically large as electrolytics. They range in value from around 100nF up to several hundred μF. They are commonly used to decouple power supplies. They are more accurate than electrolytics, meaning that their actual value is closer to their stated value. My company prefers to use tantalums over electrolytics in our designs whenever possible. We like our products to last.