Chapter 3, Problem 3.24P

In a region in free space, electric flux density is found to be $D={\{}_{-p_0\left(z-2d\right)azC/m^2\left(0\le x\le 2d\right)}^{p_0\left(z+2d\right)azC/m^2\left(-2d\le x\le 0\right)}$

Everywhere else, D = 0. (a) Using V. D = pv, find the volume charge density as a function of position everywhere, (b) Determine the electric flux that passes through the surface defined by z = 0, -a <<em>x < a, - b < y < b. (c) Determine the total charge contained within the region -a ) Determine the total charge contained within the region - a < x < a, -b < y < b, 0 < z < 2d.