Saturday, 21 March 2015
Friday, 20 March 2015
Sunday, 15 March 2015
Saturday, 14 March 2015
Wednesday, 11 March 2015
Resistance
The flow of charge through wires is often compared to the flow of water through pipes. The resistance to the flow of charge in an electric circuit is analogous to the frictional effects between water and the pipe surfaces as well as the resistance offered by obstacles that are present in its path. It is this resistance that hinders the water flow and reduces both its flow rate and its drift speed. Like the resistance to water flow, the total amount of resistance to charge flow within a wire of an electric circuit is affected by some clearly identifiable variables.
First, the total length of the wires will affect the amount of resistance. The longer the wire, the more resistance that there will be. There is a direct relationship between the amount of resistance encountered by charge and the length of wire it must traverse. After all, if resistance occurs as the result of collisions between charge carriers and the atoms of the wire, then there is likely to be more collisions in a longer wire. More collisions mean more resistance.
Second, the cross-sectional area of the wires will affect the amount of resistance. Wider wires have a greater cross-sectional area. Water will flow through a wider pipe at
Saturday, 14 February 2015
Saturday, 31 January 2015
Resistors
A resistor is a passive two-terminal electrical component that implements electrical resistance as a circuit element. Resistors act to reduce current flow, and, at the same time, act to lower voltage levels within circuits.
A number of different resistors are shown in the photos. (The resistors are on millimeter paper, with 1cm spacing to give some idea of the dimensions). Photo below shows some low-power resistors, with power dissipation below 5 watt (most commonly used types) are cylindrical in shape, with a wire protruding from each end for connecting to a circuit.
This photo shows some higher-power resistors, with power dissipation above 5 watt are shown below.
The symbol for a resistor is shown in the following diagram (upper: American symbol, lower: European symbol.)
Resistor symbols
The unit for measuring resistance is the OHM. (the Greek letter Ω - called Omega). Higher resistance values are represented by "k" (kilo-ohms) and M (meg ohms). For example, 120 000 Ω is represented as 120k, while 1 200 000 Ω
is represented as 1M2. The dot is generally omitted as it can easily be
lost in the printing process. In some circuit diagrams, a value such as
8 or 120 represents a resistance in ohms. Another common practice is to
use the letter E for resistance in ohms. The letter R can also be used.
For example, 120E (120R) stands for 120
Resistor Markings
Resistance value is marked on the resistor body. Most resistors have 4 bands. The first two bands provide the numbers for the resistance and the third band provides the number of zeros. The fourth band indicates the tolerance. Tolerance values of 5%, 2%, and 1% are most commonly available.
The following table shows the colors used to identify resistor values:
a. Four-band resistor, b. Five-band resistor, c. Cylindrical SMD resistor, d. Flat SMD resistor
RESISTORS LESS THAN 10 OHMS
When the third band is gold, it indicates the value of the "colors" must be divided by 10.
Gold = "divide by 10" to get values 1R0 to 8R2
See 1st Column above for examples.
When the third band is silver, it indicates the value of the "colors" must be divided by 100.
(Remember: more letters in the word "silver" thus the divisor is "larger.")
Silver = "divide by 100" to get values 0R1 (one tenth of an ohm) to 0R82
e.g: 0R1 = 0.1 ohm 0R22 = point 22 ohms
See 4th Column above for examples.
The letters "R, k and M" take the place of a decimal point. The letter "E" is also used to indicate the word "ohm."
e.g: 1R0 = 1 ohm 2R2 = 2 point 2 ohms 22R = 22 ohms
2k2 = 2,200 ohms 100k = 100,000 ohms
2M2 = 2,200,000 ohms
Common
resistors have 4 bands. These are shown above. First two bands indicate
the first two digits of the resistance, third band is the multiplier
(number of zeros that are to be added to the number derived from first
two bands) and fourth represents the tolerance.
Marking
the resistance with five bands is used for resistors with tolerance of
2%, 1% and other high-accuracy resistors. First three bands determine
the first three digits, fourth is the multiplier and fifth represents
the tolerance.
For
SMD (Surface Mounted Device) the available space on the resistor is very
small. 5% resistors use a 3 digit code, while 1% resistors use a 4
digit code.
Some SMD resistors
are made in the shape of small cylinder while the most common type is
flat. Cylindrical SMD resistors are marked with six bands - the first
five are "read" as with common five-band resistors, while the sixth band
determines the Temperature Coefficient (TC), which gives us a value of
resistance change upon 1-degree temperature change.
The
resistance of flat SMD resistors is marked with digits printed on their
upper side. First two digits are the resistance value, while the third
digit represents the number of zeros. For example, the printed number
683 stands for 68000W , that is 68k.
It
is self-obvious that there is mass production of all types of
resistors. Most commonly used are the resistors of the E12 series, and
have a tolerance value of 5%. Common values for the first two digits
are: 10, 12, 15, 18, 22, 27, 33, 39, 47, 56, 68 and 82.
The
E24 series includes all the values above, as well as: 11, 13, 16, 20,
24, 30, 36, 43, 51, 62, 75 and 91. What do these numbers mean? It means
that resistors with values for digits "39" are: 0.39W, 3.9W, 39W, 390W,
3.9kW, 39kW, etc are manufactured. (0R39, 3R9, 39R, 390R, 3k9, 39k)
For
some electrical circuits, the resistor tolerance is not important and
it is not specified. In that case, resistors with 5% tolerance can be
used. However, devices which require resistors to have a certain amount
of accuracy, need a specified tolerance.
Resistor Power Dissipation
If the flow of current through a
resistor increases, it heats up, and if the temperature exceeds a
certain critical value, it can be damaged. The wattage rating of a
resistor is the power it can dissipate over a long period of time.
Wattage rating is not identified on small resistors. The following diagrams show the size and wattage rating:
Resistor dimensions
Most
commonly used resistors in electronic circuits have a wattage rating of
1/2W or 1/4W. There are smaller resistors (1/8W and 1/16W) and higher
(1W, 2W, 5W, etc).
In place of a single resistor with specified
dissipation, another one with the same resistance and higher rating may
be used, but its larger dimensions increase the space taken on a printed
circuit board as well as the added cost.
Power (in watts) can be
calculated according to one of the following formulae, where U is the
symbol for Voltage across the resistor (and is in Volts), I is the
symbol for Current in Amps and R is the resistance in ohms:
For example, if the voltage across an 820 Ω resistor is 12V, the wattage dissipated by the resistors is:
A 1/4W resistor can be used.
In many
cases, it is not easy to determine the current or voltage across a
resistor. In this case the wattage dissipated by the resistor is
determined for the "worst" case. We should assume the highest possible
voltage across a resistor, i.e. the full voltage of the power supply
(battery, etc).
If we mark this voltage as UB, the highest dissipation is:
For example, if UB=9V, the dissipation of a 220 Ω resistor is:
A 0.5W or higher wattage resistor should be used.
Tuesday, 20 January 2015
Ohm's Law
The
relationship between Voltage, Current and Resistance in any DC
electrical circuit was firstly discovered by the German physicist Georg
Ohm. Ohm found that, at a constant temperature, the electrical current
flowing through a fixed linear resistance is directly proportional to
the voltage applied across it, and also inversely proportional to the
resistance.
This relationship between the Voltage, Current and Resistance forms the bases of Ohms Law and is shown below.
Ohm's Law Relationship
By knowing any two values of the Voltage, Current or Resistance quantities we can use Ohm's Law to find the third missing value. Ohm's Law is used extensively in electronics formulas and calculations so it is “very important to understand and accurately remember these formulas”.
To find the Voltage ( V )
[ V = I x R ] V (volts) = I (amps) x R (Ω)
To find the Current ( I )
[ I = V ÷ R ] I (amps) = V (volts) ÷ R (Ω)
To find the Resistance ( R )
[ R = V ÷ I ] R (Ω) = V (volts) ÷ I (amps)
It is sometimes easier to remember Ohms law relationship by using pictures. Here the three quantities of V, I and R have been superimposed into a triangle (affectionately called the Ohm's Law Triangle) giving voltage at the top with current and resistance at the bottom. This arrangement represents the actual position of each quantity in the Ohms law formulas.
Ohms Law Triangle
Transposing the above Ohms Law equation gives us the following combinations of the same equation:
Then by using Ohms Law we can see that a voltage of 1V applied to a resistor of 1Ω will cause a current of 1A to flow and the greater the resistance, the less current will flow for any applied voltage. Any Electrical device or component that obeys “Ohms Law” that is, the current flowing through it is proportional to the voltage across it ( I α V ), such as resistors or cables, are said to be “Ohmic” in nature, and devices that do not, such as transistors or diodes, are said to be “Non-ohmic” devices.
Ohm's Law Example
For the circuit shown below find the Voltage (V), the Current (I), the Resistance (R)
Voltage [ V = I x R ] = 2 x 12Ω = 24V
Current [ I = V ÷ R ] = 24 ÷ 12Ω = 2A
Resistance [ R = V ÷ I ] = 24 ÷ 2 = 12 Ω
Georg Simon Ohm, Alessandro Volta, André-Marie Ampère
Saturday, 13 December 2014
Programmable Logic Controller
PLCs have been gaining popularity on the factory floor and will probably remain predominant for some time to come. Most of this is because of the advantages they offer.
• Flexible and can be reapplied to control other systems quickly and easily.
• Computational abilities allow more sophisticated control.
• Trouble shooting aids make programming easier and reduce downtime.
• Reliable components make these likely to operate for years before failure.
Introduction to ATMEGA 32
Evolution of microcontrollers
Shortly after the 4004 appeared in the commercial marketplace, many electronic companies realised the power and future prospects of microprocessors and so have heavily invested in this field. Three other general-purpose microprocessors were soon introduced: Rockwell International 4-bit PPS-4, Intel 8-bit 8008 and the National Semiconductor 16-bit IMP-16. These microprocessors were based on PMOS technology and can be classified as the firstgeneration devices.
In the early 1970s, we see the second-generation microprocessors in the marketplace, designed using the NMOS technology. The shift to NMOS technology resulted in higher execution speeds, as well as higher chip densities. During this time, we see 8-bit microprocessors such as the Motorola 6800, Intel 8080 and 8085, the highly popular Zilog Z80, and Motorola 6800 and 6809.















