1. The problem statement, all variables and given/known data A slab of copper of thickness b = 1.370 mm is thrust into a parallel-plate capacitor of C = 9.00×10-11 F of gap d = 10.0 mm, as shown in the figure; it is centered exactly halfway between the plates. If a charge q = 1.00×10-6 C is maintained on the plates, what is the ratio of the stored energy before to that after the slab is inserted? I already know how to solve this problem. I just have a question about one of the steps. You need to find capacitance equivalent of c1 and c2 and since area and distance are the same, c1=c2. You end up with C equivalent= c1/2 Now c1= (epsilon nought * Area)/ distance so you just plug this in Why do I only get the right answer when the distance is d-b? If you are just referring to c1, shouldn't it be half of d-b? Why use the combined distance of capacitor 1 and 2?