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Given the electric flux density determine a) p, using the differential form of Gauss's Law. b) The total charge Q enclosed in a cube 2m located in the first quadrant with one of its corners at the origin using the results of part a), and c) The total charge Q in the cube using the integral form of Gauss's Law. Dx (x, y) = 4. (x+y) .. 2 m²

Given the electric flux density determine a) p, using the differential form of Gauss's Law. b) The total charge Q enclosed in a cube 2m located in the first quadrant with one of its corners at the origin using the results of part a), and c) The total charge Q in the cube using the integral form of Gauss's Law. Dx (x, y) = 4. (x+y) .. 2 m²

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Given the electric flux density determine a) p using the differential form of Gauss's Law. b) The total charge Q enclosed in a cube 2m located in the first quadrant with one of its corners at the origin using the results of part a), and c) The total charge Q in the cube using the integral form of Gauss's Law. Dx (x, y) = 4. (x+y).. C 2 m² Dy(x, y) = (3.x-1.y).- C 2 m²
Transcribed Image Text:Given the electric flux density determine a) p using the differential form of Gauss's Law. b) The total charge Q enclosed in a cube 2m located in the first quadrant with one of its corners at the origin using the results of part a), and c) The total charge Q in the cube using the integral form of Gauss's Law. Dx (x, y) = 4. (x+y).. C 2 m² Dy(x, y) = (3.x-1.y).- C 2 m²
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