suppose i have a conducting cube of side length 1 metre, and a charge q is placed inside it. how can i find the electric field at a point which is at the centre of any face of the cube? (the charge eventually gets dispersed to the surface of the cube, as it is a conductor)
its not a holow tube.
i know, what's your point?
electric field=qd where d is the distance and q is the charge..:) distance can be taken as lenght of the conducter and charge q is the charge of electron or proton.
yes, but the charge will get distributed unevenly on the surface of the cube, that's why i'm having a problem finding the field.
when charge is gets unevenly distributed each charge creats its own electrical field that field is actually equivalent to electric field of a conducter... as electric field is a scalar quantity..:)
Electric field is a vector quantity, and it is not equal to qd it is E = U/d where U is potential difference and d is the distance between two points having these potentials.
actualy E= du/ds. or can be expressed in terms of flux too
Right, your definition is more general one.
Use Gauss Law
its not possible to use gauss law
Is it restricted ?
no, you cannot find the answer using gauss law, at least i think so..
Sorry, I agree.
sorry, it's E=(-dV)/ds
E= \[\sigma/\epsilon\]
In this case Each surface will act like charged conducting surface . The electric field near a charged surface is independent of distance . You can use the same formula to calculate E at the center . The formula is good if l/r <<<<<<
l = side of the cube
when you say that the field is independent of distance, do you mean the distance from the centre of the cube?
yes
in that case, |dw:1337706464916:dw|
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