3.24 i In a region in free space, electric flux density is found to be (-2d < z < 0) (0 <= < 2d) D = | Po(z + 2d) a: C/m? - po(z – 2d) a: C/m² 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 < x
3.24 i In a region in free space, electric flux density is found to be (-2d < z < 0) (0 <= < 2d) D = | Po(z + 2d) a: C/m? - po(z – 2d) a: C/m² 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 < x
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Transcribed Image Text:3.24 i In a region in free space, electric flux density is found to be
D- SPo(z + 2d) a- C/m² (-2d < z < 0)
|- po(z – 2d) a: C/m²
(0 < = < 2d)
Everywhere else, D = 0. (a) Using V - D = py, 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 < x < a, -b < y < b.
(c) Determine the total charge contained within the region –a < x < a,
-b < y < b, -d <z < d. (d) Determine the total charge contained within
the region -a <x <a, -b < y < b, 0 < = < 2d.
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