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In these Lecture Slides, the Lecturer has put emphasis on the following key points : Electric Current, Current Circuits, Electric Current, Resistance, Ohm’S Law, Energy and Power, Electric Circuits, Resistors, Series and Parallel, Kirchhoff’S Rules
Typology: Slides
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A battery uses chemical reactions to produce a
potential difference between its terminals. It causes current to flow through the flashlight
bulb similar to the way the person lifting the
water causes the water to flow through the
paddle wheel.
A battery that is disconnected from any circuithas an electric potential difference between itsterminals that is called the electromotive force or emf
Remember – despite its name, the
emf
is an
electric potential, not a force.The amount of work it takes to move a charge ∆
from one terminal to the other is:
Finally, the actual motion of electrons along awire is quite slow; the electrons spend most oftheir time bouncing around randomly, and haveonly a small velocity component opposite tothe direction of the current. (The electric
signal
propagates much more quickly!)
Under normal circumstances, wires presentsome resistance to the motion of electrons.Ohm’s law relates the voltage to the current:
Be careful – Ohm’s law is not a universal lawand is only useful for certain materials(which include most metallic conductors).
Two wires of the same length and diameter willhave different resistances if they are made ofdifferent materials. This property of a material iscalled the resistivity.
The difference betweeninsulators,semiconductors, andconductors can be clearlyseen in their resistivities:
Therefore, the power it takes to do this is
In materials for which Ohm’s law holds, thepower can also be written:
This power mostly becomes heat inside theresistive material.
Resistors connected end to end are said to be inseries. They can be replaced by a singleequivalent resistance without changing thecurrent in the circuit.
Since the current through the series resistorsmust be the same in each, and the total potentialdifference is the sum of the potential differencesacross each resistor, we find that the equivalentresistance is:
Using the fact that the potential differenceacross each resistor is the same, and the totalcurrent is the sum of the currents in eachresistor, we find: Note that this equation gives you the inverse ofthe resistance, not the resistance itself!
If a circuit is more complex, start withcombinations of resistors that are either purelyin series or in parallel. Replace these with theirequivalent resistances; as you go on you will beable to replace more and more of them.