Suppose we have a pair of conductors (curved plates) with equal and opposite charges +Q = +3 C shaped in such a way that the electric field in the region between them is approximately E(x, y, z) = A(yi+xj), where A = 10 V/m2. The point (x, y, z) = (1, 2, 0) m lies on the surface of the positively charged conductor, and (x, y, z) = (3,3,0) m is a point on the surface of the negatively charged conductor. You may use your results from Problem Set 4 in this problem. %3D (a) Show that there is no charge in the region between the conductors. (b) Find the capacitance of this capacitor. (c) Find another possible point that lies on the surface of the positively charged conductor.