Monday, 22 October 2012



Electromagnetic Induction problems
Faraday’s Law

1. (a) A coil of radius 20 cm consisting of 20 turns is held 2 meters above the south
end of a magnet. If the coil is dropped, determine the average induced EMF
(voltage) once the loop hits the magnet if the field strength at the 2 m height
is 0.005 T, and is 0.01 T at the surface of the magnet.








(b) What is the direction of the induced current, as seen from above the coil?









2..
A square loop of copper coil 10 cm on each side is in static magnetic field of
0.005 T perpendicular to the loop. The coil is deformed into a circle having the
same circumference as the square loop. If this shape-change occurs in 5 seconds,
and the coil has a resistance of 1 , determine the induced current in the coil.
3. A 100 turn conducting circular coil of radius 1 cm is placed in a magnetic field
of variable.




3. A 100 turn conducting circular coil of radius 1 cm is placed in a magnetic field
of variable strength B(t) = 0.01t + 0.01 Tesla, which is perpendicular to the
plane of the loop. Determine the induced EMF.


Lenz’s Law
When an emf is generated by a change in magnetic flux according to Faraday's Law, the polarity or direction of the induced emf is such that it produces a current whose magnetic field opposes the change which produces it.






Sunday, 29 July 2012



Wednesday, 16 May 2012

Einstein's Special Relativity

Inertial Frame of Reference
An inertial frame of reference is one in which
 have no acceleration when no net forces act on it.
The Speed of Light
It is quite natural to ask whether the principle of Galilean relativity also applies to
electricity, magnetism, and optics. Experiments indicate that the answer is no. Recall
that Maxwell showed that the speed of light in free space is 3x10^8 m/s. 
Physicists of the late 1800s thought that light waves moved 
through a medium called the ether and that the speed of light was c only in a special, 
absolute frame at rest with respect to the ether.


Saturday, 25 February 2012

Wednesday, 8 February 2012

Unit 3 Motion Exercise
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