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Start, Tools and
equipment,
Voltage,
Current,
Resistor,
Power,
Capacitor,
Inductor,
Diode,
LED,
Transistor,
OP-Amp,
Linear Integrated Circuits,
Digital Integrated Circuits,
Microprocessor,
Relay,
Thyristor,
Transformer
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Start
So what will you need to know before you start with electronic
stuff? It is a good idea to have some basic knowledge of the
physics behind electricity - to know about volts, amperes,
resistance, power
and the difference between AC and DC. You don't have to
get too involved in the nitty gritty stuff about the subatomic
particles, such as electron volt, electric field or electric
charges, if you don't want to. We will also cover some of the
basics here, just to be on the safe side.
These pages will focus more on
the practical side and what is needed to get started. It is my
believe that you will learn a lot faster by doing it 'hands on'
instead of just reading about it. You will get a much better
feel of things by actually doing things physically on the lab
bench, both the mistakes and when you
get it right.
Naturally, the
practical and theoretical sides goes hand in hand - when you see
something you don't understand or want to know how to do this or
that, you will most likely need to read about it first. But then
you need to test, experiment and improvise. It is like this
because the practical world in the lab is a lot different from
the theoretical world in the books. In the theoretical world all
components and circuits are ideal, there are no losses, a
resistor is just a resistor, a capacitor is just a capacitor, a
circuit board has zero impedance (resistance, capacitance and
inductance) in the traces, a pulse has no rise time and so on.
This is why it is so important to actually realize the circuits
in the real world to get a good feel of things. This is also a
good way to get to know the different kinds of components - In
the real world they
don't look like the schematic symbol from the theoretical world.
A word of caution
though - Electricity can be dangerous and even lethal.
Luckily, electronic circuits use a voltage that is low enough to
be completely safe and the source can mostly be a 9V battery. Do
not use any other source than a 9V battery if you don't know
exactly what you are doing and do never, under any
circumstance, plug your electronic circuits directly into a wall
outlet.
What about math, then? To start with electronics you only
need to know two formulas:
U = R * I and P = U * I
Where U stands for voltage and is measured in volts, R is
resistance and is measured in ohms, I is current and is
measured in amperes and P is power measured in watts. We will take a closer look at these formulas
in the text about the first component - the Resistor.
To visually imagine how voltage, current and resistance
works, electronic and electric circuits can in many ways be
compared to water flowing in a closed pipe system. The voltage
or the electric potential, the thing that drives the current, a
power supply or a battery, can be compared to a pressure
produced by a pump in the pipe system. The higher the pressure,
the more water can be pushed through the pipes. The water flow
itself can be compared to the electric current and the electric
resistance can be compared to how thick the pipes are, a high
resistance is a thin pipe that makes it harder for the water to
flow through it and a low resistance is a thick pipe which lets
the water pass easier. To increase the water flow, you can
either decrease the resistance by widening the pipes or increase
the pressure with a larger pump. This comparison also works if
the pipes are divided into several branches - the water flowing
in the main pipe is the sum of all the water flowing in the
branches connected to the main pipe, with more water flowing in
the thicker branches and less in the thinner. This is just a
crude model which has many flaws, but it can sometimes help to
imagine the invisible current in an electronic system as water
in pipes. When dealing with electronics and electricity, we
need to represent a great span of numerical values for various
units of measurements. Currents flowing in a conductor could be
a very small number, say 1 billionth of an Ampere and a resistor
could have a very high resistance, 1 million
Ω (ohm), for example. Instead of
writing this as 0.000000001A and 1000000Ω we use a prefix before
the unit of measurement for the value. This prefix represents a
multiplier to the value and is written with a symbol
representing the prefix. The values above written with a
symbolic prefix would instead be 1nA and 1MΩ, which is much
easier to read. The following table shows the prefix
(pronunciation), it's symbolic representation and the multiplier
for the prefixes that will mostly be used for electronics.
| Prefix |
Symbol |
Multiplier |
| pico |
p |
10-12 = 0.000 000 000 001 |
| nano |
n |
10-9 = 0.000 000 001 |
| micro |
µ |
10-6 = 0.000 001 |
| milli |
m |
10-3 = 0.001 |
| (none) |
(none) |
100 = 1 |
| kilo |
k |
103 = 1000 |
| mega |
M |
106 = 1000 000 |
| giga |
G |
109 = 1000 000 000 |
| tera |
T |
1012 = 1000 000 000 000 |
Note that a numeric value
can be written in more ways than one where a different value and
a different prefix (multiplier) is used - 0.1MΩ can also be
written as 100kΩ, which is the same numerical value. 0.1 * 1000
000 = 100 000 and 100 * 1000 = 100 000.
Next ->
Start, Tools and
equipment,
Voltage,
Current,
Resistor,
Power,
Capacitor,
Inductor,
Diode,
LED,
Transistor,
OP-Amp,
Linear Integrated Circuits,
Digital Integrated Circuits,
Microprocessor,
Relay,
Thyristor,
Transformer |