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9) In a certain region, the electric flux density is given by D = 2p(z + 1)cos($)u, – p(z + 1)sin (4)ūf + p?cos(4)u; (a) Find the charge density (µC/m²) .0 < z < 4 (b) Calculate the total charge enclosed by the volume 0

9) In a certain region, the electric flux density is given by D = 2p(z + 1)cos($)u, – p(z + 1)sin (4)ūf + p?cos(4)u; (a) Find the charge density (µC/m²) .0 < z < 4 (b) Calculate the total charge enclosed by the volume 0

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9) In a certain region, the electric flux density is given by D = 2p(z + 1)cos(4)u, – p(z + 1)sin(ø)ū + p?cos($)u; (a) Find the charge density (b) Calculate the total charge enclosed by the volume 0 <p < 2,0 < ¢<,0< z < 4 (µC /m²) 2 (c) Confirm Gauss's law by finding the net flux through the surface of the volume in (b).
Transcribed Image Text:9) In a certain region, the electric flux density is given by D = 2p(z + 1)cos(4)u, – p(z + 1)sin(ø)ū + p?cos($)u; (a) Find the charge density (b) Calculate the total charge enclosed by the volume 0 <p < 2,0 < ¢<,0< z < 4 (µC /m²) 2 (c) Confirm Gauss's law by finding the net flux through the surface of the volume in (b).
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