Shown on the right is the cross-section of an infinitely long cable extending in the z-direction that has a radius R and uniform current density j (current per cross-sectional area) that flows in the negative z-direction, but with a portion of it being carved out. The carved-out portion forms 2 an infinitely long cylindrical hollow whose radius is R/2 as shown in the figure. R/2 (a) Find the magnetic field, both magnitude and direction, at point A. R B (b) Find the magnetic field, both magnitude and direction, at point B.
Shown on the right is the cross-section of an infinitely long cable extending in the z-direction that has a radius R and uniform current density j (current per cross-sectional area) that flows in the negative z-direction, but with a portion of it being carved out. The carved-out portion forms 2 an infinitely long cylindrical hollow whose radius is R/2 as shown in the figure. R/2 (a) Find the magnetic field, both magnitude and direction, at point A. R B (b) Find the magnetic field, both magnitude and direction, at point B.
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![Shown on the right is the cross-section of an infinitely long cable extending
in the z-direction that has a radius R and uniform current density J
(current per cross-sectional area) that flows in the negative z-direction,
but with a portion of it being carved out. The carved-out portion forms
an infinitely long cylindrical hollow whose radius is R/2 as shown in the
figure.
R/2
(a) Find the magnetic field, both magnitude and direction, at point A.
R B
(b) Find the magnetic field, both magnitude and direction, at point B.](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F0d2fdd51-a813-4b36-89e9-f9581acfc2ee%2Fb55e6d05-ee10-481c-a77c-3c2d2425ca29%2Fenr10ph_processed.png&w=3840&q=75)
Transcribed Image Text:Shown on the right is the cross-section of an infinitely long cable extending
in the z-direction that has a radius R and uniform current density J
(current per cross-sectional area) that flows in the negative z-direction,
but with a portion of it being carved out. The carved-out portion forms
an infinitely long cylindrical hollow whose radius is R/2 as shown in the
figure.
R/2
(a) Find the magnetic field, both magnitude and direction, at point A.
R B
(b) Find the magnetic field, both magnitude and direction, at point B.
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