Friday, June 9, 2017

Faraday's Laws of electromagnetic Induction

It's more important to know about the Faraday's laws of electromagnetic Induction .


Faraday's laws of electromagnetic Induction :


We have two laws mainly

First Law :


It states : Whenever the magnetic flux linked with a circuit changes, an e.m.f. is always induced in it.
or
 Whenever a conductor cuts magnetic flux, an e.m.f. is induced in that conductor.

Second Law :


It states : The magnitude of the induced e.m.f. is equal to the rate of change of flux-linkages.

Induced EMF e = -NdΦ/DT


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Production of Induced EMF And Current

Production of Induced EMF And Current


In Fig.  is shown an insulated coil whose terminals are connected to a sensitive galvanometer
G. It is placed close to a stationary bar magnet initially at position AB (shown dotted). As seen, some
flux from the N-pole of the magnet is linked with or threads through the coil but, as yet, there is no
deflection of the galvanometer. Now, suppose that the magnet is suddenly brought closer to the coil in
position CD (see figure). Then, it is found that there is a jerk or a sudden but a momentary deflection
in the galvanometer and that this lasts so long as the magnet is in motion relative to the coil, not
otherwise. The deflection is reduced to zero when the magnet becomes again stationary at its new
position CD. It should be noted that due to the approach of the magnet, flux linked with the coil is
increased.


Next, the magnet is suddenly withdrawn away from the coil as in Fig. 7.2. It is found that again
there is a momentary deflection in the galvanometer and it persists so long as the magnet is in
motion, not when it becomes stationary. It is important to note that this deflection is in a direction
opposite to that of Fig. 7.1. Obviously, due to the withdrawal of the magnet, flux linked with the coil
is decreased.

The deflection of the galvanometer indicates the production of e.m.f. in the coil. The only cause
of the production can be the sudden approach or withdrawal of the magnet from the coil. It is found
that the actual cause of this e.m.f. is the change of flux linking with the coil. This e.m.f. exists so long
as the change in flux exists. Stationary flux, however strong, will never induce any e.m.f. in a station￾ary conductor. In fact, the same results can be obtained by keeping the bar magnet stationary and
moving the coil suddenly away or towards the magnet.

Friday, September 16, 2016

Basic Terms In Electrical engineering

Basic Terms In Electrical engineering

Some Basic Terms Related To Electricity

Electricity

Electricity, simply put, is the flow of electric current along a conductor. This electric current takes the form of free electrons that transfer from one atom to the next. Thus, the more free electrons a material has, the better it conducts. There are three primary electrical parameters: the volt, the ampere and the ohm.


1. The Voltage

pressure that is put on free electrons that causes them to flow is known as electromotive force (EMF). The volt is the unit of pressure, i.e., the volt is the amount of electromotive force required to push a current of one ampere through a conductor with a resistance of one ohm.


2. The Ampere

The ampere defines the flow rate of electric current. For instance, when one coulomb (or 6 x 1018 electrons) flows past a given point on a conductor in one second, it is defined as a current of one ampere.


3. The Ohm

The ohm is the unit of resistance in a conductor. Three things determine the amount of resistance in a conductor: its size, its material, e.g., copper or aluminum, and its temperature. A conductor’s resistance increases as its length increases or diameter decreases. The more conductive the materials used, the lower the conductor resistance becomes. Conversely, a rise in temperature will generally increase resistance in a conductor.

Ohm’s Law
In a current carrying conductor, At constant temperature The Voltage across its terminals is directly proportional to the current flowing through it.. 

Ohm’s Law can be expressed as: V = I × R
Where: V = Voltage in volts
I= Current In Amps
R= Resistance In Ohms