5. A sample of iron with a uniform magnetisation of M = 7000 Am-¹ is bent into a ring to form a torus of radius r = 5 cm. A gap of width d = 1 mm is cut in the ring which is suffi- ciently small that the two ends of the torus can be assumed to be perpendicular. Consider the integral of H around the ring and use the boundary conditions of the field vectors to find the values of B and H in the gap and in the iron.
5. A sample of iron with a uniform magnetisation of M = 7000 Am-¹ is bent into a ring to form a torus of radius r = 5 cm. A gap of width d = 1 mm is cut in the ring which is suffi- ciently small that the two ends of the torus can be assumed to be perpendicular. Consider the integral of H around the ring and use the boundary conditions of the field vectors to find the values of B and H in the gap and in the iron.
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
Transcribed Image Text:5. A sample of iron with a uniform magnetisation of M = 7000 Am-¹ is bent into a ring to
form a torus of radius r = 5 cm. A gap of width d = 1 mm is cut in the ring which is suffi-
ciently small that the two ends of the torus can be assumed to be perpendicular. Consider
the integral of H around the ring and use the boundary conditions of the field vectors to
find the values of B and |H| in the gap and in the iron.
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