The volumetric charge density of a cylinder of radius R is proportional to the distance to the center of the cylinder, that is, ρ = Ar when r≤R, with A being a constant. (a) Sketch the charge density for the region - 3R < r < 3R. What is the dimension of A? b) Calculate the electric field for a point outside the cylinder, r > R c) Calculate the electric field for a point inside the cylinder, r
The volumetric charge density of a cylinder of radius R is proportional to the distance to the center of the cylinder, that is, ρ = Ar when r≤R, with A being a constant. (a) Sketch the charge density for the region - 3R < r < 3R. What is the dimension of A? b) Calculate the electric field for a point outside the cylinder, r > R c) Calculate the electric field for a point inside the cylinder, r
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The volumetric charge density of a cylinder of radius R is proportional to the distance to the center of the cylinder, that is, ρ = Ar when r≤R, with A being a constant.
(a) Sketch the charge density for the region - 3R < r < 3R. What is the dimension of A?
b) Calculate the electric field for a point outside the cylinder, r > R
c) Calculate the electric field for a point inside the cylinder, r<R.
d) Sketch Exr
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VIEWStep 3: b) Calculate the electric field for a point outside the cylinder, r > R:
VIEWStep 4: c) Calculate the electric field for a point inside the cylinder, r<R.
VIEWStep 5: d) Sketch E vs r:
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