Chapter 26: Problem 10
If a current is passed through an unstretched spring, will the spring contract or expand? Explain.
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Chapter 26: Problem 10
If a current is passed through an unstretched spring, will the spring contract or expand? Explain.
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Find the magnitude of the magnetic force on a proton moving at \(2.5 \times 10^{5} \mathrm{m} / \mathrm{s}\) (a) perpendicular; (b) at \(30^{\circ} ;\) (c) parallel to a \(0.50-\mathrm{T}\) magnetic field.
A particle carrying a 50 -\muC charge moves with velocity \(\vec{v}=5.0 \hat{\imath}+3.2 \hat{k} \mathrm{m} / \mathrm{s}\) through a magnetic field given by \(\vec{B}=9.4 \hat{\imath}+6.7 \hat{\jmath}\) T. (a) Find the magnetic force on the particle. (b) Form the dot products \(\vec{F} \cdot \vec{v}\) and \(\vec{F} \cdot \vec{B}\) to show explicitly that the force is perpendicular to both \(\vec{v}\) and \(\vec{B}\).
Three parallel wires of length \(l\) each carry current \(I\) in the same direction. They're positioned at the vertices of an equilateral triangle of side \(a,\) and oriented perpendicular to the triangle. Find an expression for the magnitude of the force on each wire.
Find the magnitude of the force on a 65.5 -cm-long wire carrying \(12.0 \mathrm{A}\) at right angles to a \(475-\mathrm{G}\) magnetic field.
Your roommate is sold on "magnet therapy," a sham treatment using small bar magnets attached to the body. You skeptically ask your roommate how this is supposed to work. He mumbles something about the Hall effect speeding blood flow. In reply, you estimate the Hall potential associated with typical blood parameters in the \(100-\) G field of a bar magnet: red blood cells carrying 2 -pC charge in a 12 -cm/s flow through a 3.0 -mm-diameter blood vessel containing 5 billion red blood cells per mL. To show that the Hall potential is negligible, you compare your estimate with the tens of \(\mathrm{mV}\) typical of bioelectric activity. How do the two values compare?
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