3.4.[2] In a certain region, the electric field is given by D = 2p(z+ 1) cos a, - p(z + 1) sin ap + p? cos o a, uC/m? (a) Find the charge density. (b) Calculate the total charge enclosed by the volume 0
3.4.[2] In a certain region, the electric field is given by D = 2p(z+ 1) cos a, - p(z + 1) sin ap + p? cos o a, uC/m? (a) Find the charge density. (b) Calculate the total charge enclosed by the volume 0
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![3.4.[2] In a certain region, the electric field is given by
D = 2p(z + 1) cos o a, – p(z + 1) sin o a, + p? cos o a, uC/m?
(a) Find the charge density.
(b) Calculate the total charge enclosed by the volume 0<p < 2; 0< $ < n/2;
0 <z < 4.
(c) Confirm Gauss's law by finding the net flux through the surface of the volume in
(b).](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Fe63b7dd7-a0ff-4c4d-a399-bf3ec22de0a4%2F64e14cfc-d023-40e2-b9bf-bd90ed33fe83%2Fv4ya73g_processed.jpeg&w=3840&q=75)
Transcribed Image Text:3.4.[2] In a certain region, the electric field is given by
D = 2p(z + 1) cos o a, – p(z + 1) sin o a, + p? cos o a, uC/m?
(a) Find the charge density.
(b) Calculate the total charge enclosed by the volume 0<p < 2; 0< $ < n/2;
0 <z < 4.
(c) Confirm Gauss's law by finding the net flux through the surface of the volume in
(b).
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