A conducting bar moves along frictionless conducting rails connected to a 4ohm resistor. The length of the bar is 1.5m and a uniform magnetic field of 2T is applied perpendicular to the paper. What is the applied force required to move the bar to the right with a constant speed of 5m/s?
|dw:1398748437412:dw| do u get the picture
it seems irrelevant, but yes/
Interesting. Obviously, emf generated is Blv. We need to relate it to force any idea?
F=Length*I*B?
Looks good. From the induced emf I=E/R
Area covered by the conductor in unit time = V * L ? So Rate of change in magnetic flux = E = BLV ? You can find E when u hve value of B, L and V You are given a resistor, so probably you might want to find current:/ And you know force on a conductor perpendicular to a magnetic field = BIL Since it is at constant speed force would be equal to BIL
F=Length*V/R*B?
hmmm?
How did u derive it?
E=Blv I=BLv/R F=BIL F=B^2L^2V/R Does that look right @zaphod
\[F = (BL)^{2} \times \frac{V}{R}\] Ofcourse
So there you go! @Grazes :)
yup.
If you have more questions post them. Even I am revising magnetics atm.
@AravindG i ve got one? and i want to discuss it wid anyone?
Post it :) We could have a combine session for 3 of us. Will be very helpful.
The wire in the figure carries a current I that is increasing with time at a constant rate. The induced emf in each of the loops is such that... other question: if the current is decreasing with time at a constant rate|dw:1398749888270:dw|
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