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BASIC
ELECTRONICS COURSE
Page 18
INDEX
ALL ABOUT CAPACITORS
Capacitors play a very big part in electronics. They perform different functions depending on their position in a
circuit and the value of the surrounding components. They come in all shapes and
sizes. But this is no indication of their capacitance. You have to
read the "codes" on the body to get the capacitance - that's why you
need this chapter.
CAPACITOR
SYMBOL:
The symbol for a capacitor:
To keep this course simple we will only cover three
types of capacitor:
1. ceramic, 2. "poly" or "greencap" and 3.
electrolytic. The photos
below show a variety of capacitors: These capacitors cover the complete range of
values from 1p to 100,000u.
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Greencap
capacitors
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Electrolytics
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All capacitors are basically the SAME. They consist
of two plates separated by an insulating material. The material may be air,
paper, plastic, ceramic, glass, mica, or a special jelly-like insulating
(dielectric) chemical. The plates
are made of aluminium foil or aluminium sprayed (draped) onto the plastic and to make the capacitor as small as possible, the
foil and plastic is rolled up in a "sandwich." The whole package is then dipped or moulded to
make it rugged and to allow the value of capacitance to be printed on the body.
Some types of capacitors have colour bands on the body to indicate the
capacitance.
The basic unit of capacitance is the FARAD. This is
a very large value and a more-useful value is the microfarad. This is
one-millionth of a farad and you can consider this is the "central"
unit for electronic work as capacitance values can extend to 100,000 microfarad
and less than one millionth of a microfarad.
This is an enormous range and the diagram below shows the approximate size of a
100,000 microfarad capacitor, 1 microfarad, 1 nanofarad and a 1 picofarad
capacitor. If we say 1pf is one unit in volume, 1nanofarad is 1,000 units in
volume and 1microfarad is 1million units in volume. This gives an
indication of the sizes if the capacitors were made of the same material(s). But
fortunately (unfortunately) capacitors are made of many different
materials, (mainly the insulating material between the layers of aluminium foil)
and that's why the size of a 1n capacitor, for example, can vary in size
enormously.
We will not be going into the types of insulation
except to say that different materials have different voltage ratings (for a
particular thickness), different stabilities over a range of temperatures,
different high frequency properties, different costs and lots of other factors.
These are the factors that determine the final size of the capacitor.
A 1n capacitor with a 100v rating will be smaller than
1n @ 400v. The 400v capacitor will have a thicker layer of insulation. The size
will change again if the capacitor is made from say, frequency-stable insulation
or has a high ripple feature. Never compare sizes unless they come from
the same batch.
Capacitors can be placed in a circuit around either
way as they are not polarised. This means they will not be damaged if connected
in either direction.
THE
THREE TYPES OF CAPACITOR:
The following three types of capacitor covers the complete range from 1p
to 100,000 microfarad:
1. ceramic - 1p to 100n
2. polyester & greencap - 1n to 1u
3. electrolytic - 1u to 100,000u
READING
CAPACITOR VALUES
There are two different ways to show the value of a
capacitor on the body.
1. numbers (digits) - covered in this course
2. colour bands - not covered in this course. Use capacitors with digit
identification of the capacitance value.
The value printed on a capacitor is the value in pF
(sounded "puff'). Three digits are used. The first two digits provide the
numerical value of capacitance and the third digit is the multiplier.
For example:
101 = 100p
102 = 1,000p
103 = 10,000p
104 = 100,000p
105 = 1,000,000p
221 = 220p
222 = 2,200p
223 = 22,000p
224 = 220,000p
Once you know how to read the code, there is one
more step:
Instead of writing lots of zero's, some of the values can be abbreviated:
1,000p = 1n
n = nano
10,000p = 10n
100,000p = 100n
1,000,000p = 1u u = microfarad u = "mu"
The three-digit code becomes:
101 = 100p
102 = 1n
103 = 10n
104 = 100n
105 = 1u
Using
the decimal point
In the table below, the decimal point has been
replaced by the letter "p," "n," or "u." This is
the best way to express a value as the decimal point can "disappear"
from a circuit diagram during a printing or photocopying
stage.
OLDER-STYLE
IDENTIFICATION:
Older-style capacitors and circuit diagrams identify
capacitors in microfarad.
For instance: .0047 = 4n7
.047 = 47n
.47 = 470n
.001 = 1n
.01= 10n
.1 = 100n
Other markings: .1u or 0.1mfd or 0.1 or .1 =
100n
.01u or 0.01mfd or 0.01 or .01 or 01 = 10n
.001u or 0.001mfd or 0.001 or .001 or 001 = 1n
SURFACE-MOUNT
CAPACITORS
Capacitance values are not marked on surface-mount
capacitors and size is no indication of value. The only way to find the value of
a surface-mount capacitor is to measure it with a capacitance meter.
ELECTROLYTICS
Electrolytics are easy to read. The value is printed
on the body. The negative lead is marked with a black stripe and the positive
lead is the longer of the two.
Electrolytics are polarised. They must be fitted to the circuit around the correct way so the voltage applied to them (when they are in
circuit), will keep the coating on the plates from losing its
insulating qualities.
CONNECTING
CAPACITORS IN SERIES
Capacitors can be connected in series
for a number of reasons:
1. To obtain a "special"
value of capacitance,
2. To increase the voltage rating of the overall capacitance.
The formula for working out the final
capacitance of two capacitors in series is complex but a simple
"trick" is to remember: Two equal-value capacitors connected in series
will produce HALF the value (of one of them).
For example: two 1u capacitors in series will produce a value 0.5u
two 2200p capacitor in series will produce 1100n
two 470p caps in series will produce 235p
Three caps in series will produce a
value ONE-THIRD - and so on.
If you put 10n and 1n in series the result will be slightly less than the
smaller capacitor. In other words slightly less than 1n.
CONNECTING
CAPACITORS IN PARALLEL
Capacitors can be connected in PARALLEL
for a number of reasons:
1. To obtain a "special"
value of capacitance,
2. To increase the value capacitance
3. To "trim" a value of capacitance.
The formula for working out the final
capacitance of two or more capacitors in parallel is very simple. Add the values
together.
For example: two 1u capacitors in parallel will produce a value 2u
4700p and 1n in parallel will give 5n7
1n and 2n2 and 3n3 in parallel will produce: 6n5
A 1n capacitor, for example, can be increase by 10p or 100p by simply placing
the "trimmer" capacitor across it.
complete
range of capacitors: |
Type
of capacitor: |
1p0,
1p2, 1p5, 1p8, 2p2, 2p7, 3p3, 3p9, 4p7, 5p6, 6p8, 8p2, 10p, 12p, 15p, 18p,
22p, 27p, 33p, 39p, 47p, 56p, 68p, 82p, 100p, 120p, 150p, 180p, 220p,
270p, 330p, 390p, 470p, 560p, 680p, 820p, |
Ceramic |
1000p
(1n), 1n2, 1n5, 1n8, 2n2, 2n7, 3n3, 3n9, 4n7, 5n6, 6n8, 8n2, 10n, 12n,
15n, 18n, 22n, 27n, 33n, 39n, 47n, 56n, 68n, 82n, 100n, 220n 330n
470n, |
ceramic
and greencap |
1u,
2u2, 3u3, 4u7, 10u, 22u, 47u, 100u, 220u, 470u, 1,000u, 2200u, 4700u,
10,000u. |
Electrolytic |
Capacitor value:
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3-digit code identification: |
10p
12p
15p
22p
33p
47p
56p
68p
82p
100p
120p
150p
180p
220p
270p
330p
390p
470p
560p
680p
820p
1,000p
1,200p
1,500p
1,800p
2,200p
2,700p
3,300p
3,900p
4,700p
5,600p
6,800p
8,200p
10,000p
12,000p
15,000p
18,000p
22,000p
27,000p
33,000p
39,000p
47,000p
56,000p
68,000p
82,000p
100,000p
220,000p
470,000p
1,000,000p
3,300,000p
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100 - yes!
(can also be 10)
120 - can also be: 12
150 - can also be: 15
220 - can also be: 22
330 - can also be: 33
470 - can also be: 47
560 - can also be: 56
680 - can also be: 68
820 - can also be: 82
101 - can also be: 100!
121
151
181
221
271
331
391
471
561
681
821
102 = 1n
122 = 1n2
152 = 1n5
182 = 1n8
222 = 2n2
272 = 2n7
332 = 3n3
392 = 3n9
472 = 4n7
562 = 5n6
682 = 6n8
822 = 8n2
103 = 10n
123 = 12n
153 = 15n
183 = 18n
223 = 22n
273 = 27n
333 = 33n
393 = 39n
473 = 47n
563 = 56n
683 = 68n
823 = 82n
104 = 100n
224 = 220n
474 = 470n
105 = (1,000n) = 1u
335 = 3u3
106 = 10u |
Questions
on capacitor values |
Write
down the value of these as they would appear on a capacitor using the
3-digit code: |
Answers: |
100p
4700p
10,000p = 10n
0.1u = 100n
3300
470
0.001 = 1n
0.0047 = 4n7
2200
39000
0047
0.001u
4n7
10n
39n
100n
1n
220n
10p
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100
or 101
472
103
104
332
471
102
472
222
393
472
102
472
103
393
104
102
224
100 or 10 |
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