dE_logics Messages 742 Reaction score 0 Thread starter Apr 26, 2009 #1 How do you derive this (E=v/d)?
Feldoh Messages 1,336 Reaction score 3 Apr 26, 2009 #2 From the relation that electric potential is the negative of the line integral of the electric field... That is when the electric field and path are in the same direction. http://upload.wikimedia.org/math/6/a/1/6a1a8acf2fe85e80aa19a9885a205a69.png Sorry latex isn't working
From the relation that electric potential is the negative of the line integral of the electric field... That is when the electric field and path are in the same direction. http://upload.wikimedia.org/math/6/a/1/6a1a8acf2fe85e80aa19a9885a205a69.png Sorry latex isn't working
dE_logics Messages 742 Reaction score 0 Apr 26, 2009 #3 aaaaa that sort of went over my head. Can you do it with this relation - V = k(q/d) i.e potential difference at a distance d from a charged particle q of a unit charge brought from infinity.
aaaaa that sort of went over my head. Can you do it with this relation - V = k(q/d) i.e potential difference at a distance d from a charged particle q of a unit charge brought from infinity.
dE_logics Messages 742 Reaction score 0 Apr 26, 2009 #4 There's something wrong with latex...its showing my old codes.
dE_logics Messages 742 Reaction score 0 Apr 26, 2009 #5 Yep got that -- In V = k(q/d) substitute q with (Ed2)/k (derived from E.F at a point from a source charge q) Solve and you get it.
Yep got that -- In V = k(q/d) substitute q with (Ed2)/k (derived from E.F at a point from a source charge q) Solve and you get it.