The problem involves calculating the potential difference in a non-uniform electric field defined by the equation Ex = (4.00 N/C·m) x, with specific points A and B located on the y and x axes, respectively. Participants are exploring the implications of the electric field's non-uniformity on the potential difference calculation.
The discussion is ongoing, with participants raising questions about the correct approach to integration in a non-uniform electric field. Some guidance has been offered regarding the limitations of using certain equations for uniform fields, but no consensus has been reached on the best method to proceed.
Participants note the specific coordinates of points A and B and the implications of their locations on different axes, which may affect the integration path. There is also mention of the potential significance of the chosen datum for the y-coordinate.
Where does the 0.6 come from? Note that the two points are on different axes.PhysicsInNJ said:The Attempt at a Solution
The integral should become E*d, or 4*0.6 , but that is incorrect
The correct answer is -18V
In addition to what the others said, ##\Delta V = Ed## only holds for uniform fields. You don't have a uniform field in this problem.PhysicsInNJ said:The integral should become E*d