Gauss-to mo ba sumama? Charge is distributed throughout a very long cylindrical wire with radius R. The volume charge density increases with distance from the central axis of the wire according to p = kr² where k is a constant and ris the radial distance from the central axis. What is the magnitude of the field at the surface of the wire? O A. 0 O B. kR 460 O. kR' 4€pr O D. kR

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Chapter1: Units, Trigonometry. And Vectors
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Gauss-to mo ba sumama? Charge is distributed throughout a very long cylindrical wire with radius R. The volume charge density increases with distance from
the central axis of the wire according to p = kr² where k is a constant and r is the radial distance from the central axis. What is the magnitude of the field at the
surface of the wire?
O A. 0
O B. kR
4€0
O. kR
4€pr
O D. kR?
Transcribed Image Text:Gauss-to mo ba sumama? Charge is distributed throughout a very long cylindrical wire with radius R. The volume charge density increases with distance from the central axis of the wire according to p = kr² where k is a constant and r is the radial distance from the central axis. What is the magnitude of the field at the surface of the wire? O A. 0 O B. kR 4€0 O. kR 4€pr O D. kR?
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