Exam 29: Magnetic Force and Field

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At some moment, an electron ( q=1.6×1019q = - 1.6 \times 10 ^ { - 19 } C) moves with a velocity of 1 m/s orthogonal to a 1-T magnetic field. The force acting on the electron is

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Consider a closed Gaussian spherical surface that contains a small bar magnet having four poles (two north and two south). The net flux that passes through the sphere

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A

The magnitude of the magnetic field of a circular loop of current-bearing wire at the geometric center of a loop of radius r is proportional to

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All of the following are acceptable units for magnetic fields except

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A wire solenoid with 100 total turns is bent into the shape of a torus (doughnut) having a radius r=5r = 5 cm. A 730-mA current passes through the wire. The magnetic field inside the torus is

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Consider a long, straight, thin wire carrying a steady current. The value of Bds\oint \vec { B } \cdot d \vec { s } computed around a circle at some radius (orthogonal from the wire) is

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Consider a long, straight, thin wire carrying a 350-mA steady current. The value of Bds\oint \vec { B } \cdot d \vec { s } computed around the circle of radius 3.1 cm (from the wire) is

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For magnetic forces under the circumstance of steady currents flowing in closed circuits, it is still possible that

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All of the following "natural" bodies possess magnetic dipole moments except

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The magnitude of the magnetic field of a magnetic dipole as a function of the distance r (along the dipole axis) is proportional to

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Consider a long, straight, thick wire of radius 1 cm that carries a steady 0.9-A current. The value of the magnetic field 0.5 cm from the center of the wire is

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The magnetic field produced by an electric charge at rest relative to the observer

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Consider a long, straight, thick wire of radius 1 cm that carries a steady current. The direction of the magnetic field 0.5 cm from the center of the wire is

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The correct relationship of the magnitudes of the magnetic force Fm between two electrons to the electric force Fe between the same two electrons is always

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The direction of the magnetic force on a charged particle depends on

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The magnitude of the magnetic field of a straight (infinitely long) current-bearing wire as a function of the distance r (from the wire) is proportional to

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The formula for the magnetic field at a distance z along the axis of a loop of a current-bearing wire with loop radius R is the same as that for a magnetic dipole, provided

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The dimensions of μ0\mu _ { 0 } are

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The magnetic force between a moving charge and a second charge is always zero if the second charge

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A ferromagnetic material is used to

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