Exam 29: Magnetic Fields Due to Currents

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The magnetic field a distance 2 cm from a long straight current-carrying wire is 2 * 10-5 T. The current in the wire is:

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C

In an overhead straight wire, the current is north. The magnetic field due to this current, at our point of observation, is:

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E

A toroid has a square cross section with the length of an edge equal to the radius of the inner surface. The ratio of the magnitude of the magnetic field at the inner surface to the magnitude of the field at the outer surface is:

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D

A square loop of current-carrying wire with edge length a is in the xy plane, the origin being at its center. Along which of the following lines can a charge move without experiencing a magnetic force?

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Two parallel wires carrying equal currents of 10 A attract each other with a force of 1 mN. If both currents are doubled, the force of attraction will be:

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In the figure, the current element , the point P, and the three vectors (1, 2, 3) are all in the plane of the page. The direction of , due to this current element, at the point P is: In the figure, the current element , the point P, and the three vectors (1, 2, 3) are all in the plane of the page. The direction of , due to this current element, at the point P is:

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A 45-m long wire is coiled so that it makes a coil containing 100 circular loops, one on top of the other. If the wire carries a current of 13 A, what is the magnetic dipole moment of the coil?

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The magnetic field at any point in the xy plane is given by , where is the position vector of the point, A is a constant, and is a unit vector in the +z direction. The net current through a circle of radius R, in the xy plane and centered at the origin is given by:

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A long straight cylindrical shell has an inner radius Ri and an outer radius Ro. It carries a current i, uniformly distributed over its cross section. A wire is parallel to the cylinder axis, in the hollow region (r < Ri). The magnetic field is zero everywhere outside the shell (r > Ro). We conclude that the wire:

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An ordinary magnetic compass is placed flat on the ground. A wire carrying a large current i from east to west is placed directly above the compass. The end of the compass needle marked "N" will point:

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If the magnetic field is uniform over the area bounded by a circle with a radius R, the net current through the circle is:

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Two long straight wires are parallel and carry current in opposite directions. The currents are 8.0 A and 12 A and the wires are separated by 0.40 cm. The magnetic field at a point midway between the wires is:

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A coulomb is:

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A semi-infinite wire runs along the positive y axis, beginning at the origin (x = y = 0) and extending infinitely far in the +y direction. If the current in the wire is 12 A, what magnetic field does it create on the x axis at the point x = 3.5 cm?

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The diagram shows three arrangements of circular loops, centered on vertical axes and carrying identical currents in the directions indicated. Rank the arrangements according to the magnitudes of the magnetic fields at the midpoints between the loops on the central axes, from least to greatest. The diagram shows three arrangements of circular loops, centered on vertical axes and carrying identical currents in the directions indicated. Rank the arrangements according to the magnitudes of the magnetic fields at the midpoints between the loops on the central axes, from least to greatest.

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Magnetic field lines inside the solenoid shown are: Magnetic field lines inside the solenoid shown are:

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In Ampere's law, the symbol is:

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Two long ideal solenoids (with radii 20 mm and 30 mm respectively) have the same number of turns of wire per unit length. The smaller solenoid is mounted inside the larger, along a common axis. It is observed that there is zero magnetic field within the inner solenoid. The current in the inner solenoid must be:

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Which graph correctly gives the magnitude of the magnetic field outside an infinitely long, very thin, straight current-carrying wire as a function of the distance r from the wire? Which graph correctly gives the magnitude of the magnetic field outside an infinitely long, very thin, straight current-carrying wire as a function of the distance r from the wire?

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A solenoid is 3.0 cm long and has a radius of 0.50 cm. It is wrapped with 500 turns of wire carrying a current of 2.0 A. The magnetic field at the center of the solenoid is:

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