Electricity and magnetism (magnitude of current flowing)

AI Thread Summary
To determine the current flowing through a tube with a given area and magnetic field, the relationship between magnetic field strength, current, and geometry must be applied. The magnetic field (B) is influenced by the permeability of free space (μ0) and the current (I) flowing through the tube. For the toroidal solenoid, the magnetic field inside can be calculated using the formula B = (μ0 * I) / (2π * r), where the number of turns affects the overall magnetic field strength. The discussion highlights confusion regarding the impact of the number of turns on the magnetic field and the calculation of current in the tube. Understanding these principles is essential for solving problems related to electricity and magnetism.
swankymotor16
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If the area of a tube is 0.0000283 m, with moving ions contributing to a magnetic field of 44.0x10^-4 T. What is the current flowing through the tube? [permeability of free space 'mu subzero'= 4∏x10^-4].

I don't have a clue of how to start attacking this problem, have a genius professor, but horrible professor.
 
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swankymotor16 said:
If the area of a tube is 0.0000283 m, with moving ions contributing to a magnetic field of 44.0x10^-4 T. What is the current flowing through the tube? [permeability of free space 'mu subzero'= 4∏x10^-4].

I don't have a clue of how to start attacking this problem, have a genius professor, but horrible professor.

radius is 3.0mm
 
A 1000-turn toroidal solenoid has a central radius of 4.2 cm and is carrying a current of 1.7 A. What is the magnitude of the magnetic field inside the solenoid at the central radius? (μ0=4∏×10^-7 T ∙ m/A) r= 4.2cm= 0.042m

B=(μ0)(I)/(2∏)(r) ⇔ (4∏×10^-7)(1.7)/(2∏)(0.042) ⇔ 1.43x10^-8 T? Or does the 1000-turn toroidal affects in the magnetic field in some sort of a way?
 
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