1. The problem statement, all variables and given/known data Suppose there is a uniformly charged cube with known side length. I then imagine a larger, closed cube surface surrounding it. This larger cube has double the side length and is symmetrical to the smaller cube. Is is practical to use this Gaussian surface to compute the value of the E field at some arbitrary point outside the charged cube? 2. Relevant equations Gauss' Law, [itex]\int[/itex]E*da = q/[itex]\epsilon[/itex] 3. The attempt at a solution A classmate told me that this would be very difficult to do, and that no, using a cubical Gaussian surface would not work very well in a practical sense. When I think of this problem, this is what I think: Every charge on the surface of the inner cube will have an electric field pointing away from its center radially. Since the cube is symmetrical, though, many of these field lines will cancel each other out, leaving only field lines going outward from the inner cube perpendicular to each cube face. That would mean that the larger, imaginary cube would experience a flux out of each of its cube faces equal to the E field coming from each inner cube face. The sum of each face would then allow us to know the total flux leaving the Gaussian surface. However, this would give us a discontinuous E field, one that would have no flux or E field coming off the edges. This would give us E field lines in a 3D cross shape. I have no clue if this problem is very simple or very difficult. Any insights are very warmly welcome.