Chapter 28: Problem 11
Many electrical applications use twisted-pair cables in which the ground and signal wires spiral about each other. Why?
Chapter 28: Problem 11
Many electrical applications use twisted-pair cables in which the ground and signal wires spiral about each other. Why?
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Get started for freeA long, straight wire carrying a 2.00-A current lies along the \(x\) -axis. A particle with charge \(q=-3.00 \mu \mathrm{C}\) passes parallel to the \(z\) -axis through the point \((x, y, z)=(0,2,0)\). Where in the \(x y\) -plane should another long, straight wire be placed so that there is no magnetic force on the particle at the point where it crosses the plane?
Exposed to sufficiently high magnetic fields, materials saturate, or approach a maximum magnetization. Would you expect the saturation (maximum) magnetization of paramagnetic materials to be much less than, roughly the same as, or much greater than that of ferromagnetic materials? Explain why.
In a coaxial cable, the solid core carries a current \(i\) The sheath also
carries a current \(i\) but in the opposite direction and has an inner radius
\(a\) and an outer radius
b. The current density is equally distributed over each conductor. Find an
expression for the magnetic field at a distance \(a
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A long, straight wire has a 10.0 - A current flowing in the positive \(x\) -direction, as shown in the figure. Close to the wire is a square loop of copper wire that carries a 2.00 - A cur- rent in the direction shown. The near side of the loop is \(d=0.50 \mathrm{~m}\) away from the wire. The length of each side of the square is \(a=1.00 \mathrm{~m}\). a) Find the net force between the two current-carrying objects. b) Find the net torque on the loop.
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