Chapter 27: Problem 3
Fluctuations in Earth's magnetic field due to changing solar activity can wreak havoc with communications, even those using underground cables. How is this possible?
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Chapter 27: Problem 3
Fluctuations in Earth's magnetic field due to changing solar activity can wreak havoc with communications, even those using underground cables. How is this possible?
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The bar in Problem 46 has mass \(m\) and is initially at rest. A constant force \(F\) to the right is applied to the bar. Formulate Newton's second law for the bar, and find its velocity as a function of time.
A 1250 -turn solenoid \(23.2 \mathrm{cm}\) long and \(1.58 \mathrm{cm}\) in diameter carries 165 mA. How much magnetic energy does it contain?
A 2000 -turn solenoid is \(2.0 \mathrm{m}\) long and \(15 \mathrm{cm}\) in diameter. The solenoid current is increasing at \(1.0 \mathrm{kA} / \mathrm{s} .\) (a) Find the current in a 10 -cm-diameter wire loop with resistance \(5.0 \Omega\) lying inside the solenoid and perpendicular to the solenoid axis. (b) Repeat for a similarly oriented 25 -cm-diameter loop with the same resistance, lying entirely outside the solenoid.
A conducting disk with radius \(a\), thickness \(h,\) and resistivity \(\rho\) is inside a solenoid of circular cross section, its axis coinciding with the solenoid axis. The magnetic field in the solenoid is given by \(B=b t,\) where \(b\) is a constant. Find expressions for (a) the current density in the disk as a function of the distance \(r\) from the disk center and (b) the power dissipation in the entire disk. (Hint: Consider the disk as consisting of infinitesimal conducting loops.)
The current in an inductor is changing at \(110 \mathrm{A} / \mathrm{s}\) and the inductor emf is 45 V. What's the self-inductance?
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