Sunday, January 29, 2012
How EMF filters can protect your home
With Electrical Stimulation to the Spinal Cord, Paralyzed Man Walks Again
The Strongest Electrical Current in the Universe Spotted, 2 Billion Light Years From Here
Sunday, January 15, 2012
What Does a Electrical Engineer Do?
When beginning a project, an electrical engineer usually starts by figuring out the purpose of the product. He or she will then plan the circuitry and wiring of the electronic components. A prototype is generally built on which extensive tests are conducted in order to make sure the plans work as designed, and that all of the components work well together. An electrical engineer might also test broken products in order to find out where they went wrong and how the design can be altered to prevent its recurrence. He or she might be responsible for examining existing products that have no known or significant problems simply to uncover whether they can be improved.
Often working in a group with other engineers, an electrical engineer must be proficient in the use of a wide array of engineering and design software and a variety of laboratory equipment. He or she must also be able to provide detailed instructions for the manufacture and use of the final product. The engineer is often responsible for overseeing the installation of the product to ensure it is installed properly and safely.
In order to become an electrical engineer, one must have a thorough knowledge of engineering and technological concepts. He or she must be experienced in the use of computers and electronics, as well as have a strong background in mathematics, physics, design, production, and processing. The effective electrical engineer must also be able to troubleshoot problems, be effective at adapting to new situations as they arise, think critically about potential solutions to problems, and show great attention to detail.
In the United States, a bachelor's degree is usually the minimum education required for entering this field, but many electrical engineers also have master's or doctoral degrees. These degrees are typically in the fields of engineering, applied science, technology, science, or engineering management. Either degree must be accompanied by professional certification prior to practicing as an electrical engineer in the United States or Canada.
Electrical Formulas
The most common used electrical formulas - Ohms Law and combinations
Common electrical units used in formulas and equations are:
Volt - unit of electrical potential or motive force - potential is required to send one ampere of current through one ohm of resistance
Ohm - unit of resistance - one ohm is the resistance offered to the passage of one ampere when impelled by one volt
Ampere - units of current - one ampere is the current which one volt can send through a resistance of one ohm
Watt - unit of electrical energy or power - one watt is the product of one ampere and one volt - one ampere of current flowing under the force of one volt gives one watt of energy
Volt Ampere - product of volts and amperes as shown by a voltmeter and ammeter - in direct current systems the volt ampere is the same as watts or the energy delivered - in alternating current systems - the volts and amperes may or may not be 100% synchronous - when synchronous the volt amperes equals the watts on a wattmeter - when not synchronous volt amperes exceed watts - reactive power
Kilovolt Ampere - one kilovolt ampere - KVA - is equal to 1,000 volt amperes
Power Factor - ratio of watts to volt amperes
Electric Power Formulas
W = E I (1a)
W = R I2 (1b)
W = E2/ R (1c)
where
W = power (Watts)
E = voltage (Volts)
I = current (Amperes)
R = resistance (Ohms)
Electric Current Formulas
I = E / R (2a)
I = W / E (2b)
I = (W / R)1/2 (2c)
Electric Resistance Formulas
R = E / I (3a)
R = E2/ W (3b)
R = W / I2 (3c)
Electrical Potential Formulas - Ohms Law
Ohms law can be expressed as:
E = R I (4a)
E = W / I (4b)
E = (W R)1/2 (4c)
Example - Ohm's law
A 12 volt battery supplies power to a resistance of 18 ohms.
I = (12 Volts) / (18 ohms)
= 0.67 Ampere
Electrical Motor Formulas
Electrical Motor Efficiency
μ = 746 Php / Winput (5)
where
μ = efficiency
Php = output horsepower (hp)
Winput = input electrical power (Watts)
or alternatively
μ = 746 Php / (1.732 E I PF) (5b)
Electrical Motor - Power
W3-phase = (E I PF 1.732) / 1,000 (6)
where
W3-phase = electrical power 3-phase motor (kW)
PF = power factor electrical motor
Electrical Motor - Amps
I3-phase = (746 Php) / (1.732 E μ PF) (7)
where
I3-phase = electrical current 3-phase motor (Amps)
PF = power factor electrical motor
BASIC ELECTRICAL ENGINEERING FORMULA RESOURCES PDF AND DOWNLOAD LINKS
Links on Basic Electrical Engineering Formulas
Electronics is an engineering discipline that involves the design and analysis of electronic circuits. Originally, this subject was referred to as radio engineering. An electronic circuit is a collection of components through which electrical current can flow or which use electromagnetic fields in their operation.
The electronic circuit design and analysis rests primarily on two Kirchoff's laws in conjunction with Ohm's law modified for AC circuits and power relationships. There are also a number of network theorems and methods (such as Thevenin, Norton, Superposition, Y-Delta transform) that are consequences of these three laws.
In order to simplify calculations in AC circuits, sinusoidal voltage and current are usually represented as complex-valued functions called phasors. Practical circuit design and analysis also requires a comprehensive understanding of semiconductor devices, integrated circuits and magnetics. Read more...
I = current(amps.), V = voltage(volts), R = resistance(ohms), P = power(watts)
CURRENT:
I = V/R or I = P/V
VOLTAGE:
V= P/I or V = IR
POWER:
I2R or VI
RESISTANCE:
R = V/I
ALTERNATING CURRENT(AC):
Il = line current(amps.), Ip = phase current(amps.), Vp = phase voltage(volts), Vl = line voltage(volts), Z = impedance(ohms), P = power(watts), f = power factor(angle), VA = volt ampers
CURRENT(single phase):
I = P/(Vp cos(f) Read more...
Common electrical units used in formulas and equations are:
Volt - unit of electrical potential or motive force - potential is required to send one ampere of current through one ohm of resistance
Ohm - unit of resistance - one ohm is the resistance offered to the passage of one ampere when impelled by one volt
Ampere - units of current - one ampere is the current which one volt can send through a resistance of one ohm
Watt - unit of electrical energy or power - one watt is the product of one ampere and one volt - one ampere of current flowing under the force of one volt gives one watt of energy
Volt Ampere - product of volts and amperes as shown by a voltmeter and ammeter - in direct current systems the volt ampere is the same as watts or the energy delivered - in alternating current systems - the volts and amperes may or may not be 100% synchronous - when synchronous the volt amperes equals the watts on a wattmeter - when not synchronous volt amperes exceed watts - reactive power
Kilovolt Ampere - one kilovolt ampere - KVA - is equal to 1,000 volt amperes
Power Factor - ratio of watts to volt amperes
Electric Power Formulas
W = E I (1a)
W = R I2 (1b)
W = E2/ R (1c)
where
W = power (Watts)
E = voltage (Volts)
I = current (Amperes)
R = resistance (Ohms)
Electric Current Formulas
I = E / R (2a)
I = W / E (2b)
I = (W / R)1/2 (2c)
Electric Resistance Formulas
R = E / I (3a)
R = E2/ W (3b)
R = W / I2 (3c)
Electrical Potential Formulas - Ohms Law
Ohms law can be expressed as:
E = R I (4a)
E = W / I (4b)
E = (W R)1/2 (4c)
Example - Ohm's law
A 12 volt battery supplies power to a resistance of 18 ohms.
I = (12 Volts) / (18 ohms)
= 0.67 Ampere
Electrical Motor Formulas
Electrical Motor Efficiency
μ = 746 Php / Winput (5)
where
μ = efficiency
Php = output horsepower (hp)
Winput = input electrical power (Watts)
or alternatively
μ = 746 Php / (1.732 E I PF) (5b)
Electrical Motor - Power
W3-phase = (E I PF 1.732) / 1,000 (6)
where
W3-phase = electrical power 3-phase motor (kW)
PF = power factor electrical motor