PHYS 272 Lecture Notes - Lecture 41: Inductor, Displacement Current, Electric Flux

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LECTURE May 9, 2018
PRACTICE PROBLEMS
(31). For the simple LR circuit shown in figure above (where the switch connecting the battery is
closed at t = 0), determine (a). the energy stored in the inductor L as a function of time and (b).
after how many time constants does the energy stored in the inductor reach 99.9% of its
maximum value.
(32). (This problem is similar to Example 30-7 of Giancoli.) A 425-pF capacitor is charged to
135 V and then quickly connected to a 175-mH inductor: see figure above. Determine (a).
frequency of oscillation, (b). the peak value of the current, and (c). the maximum energy stored
in the magnetic field of the inductor.
(33). Show that the displacement current through a parallel-plate capacitor can be written ID =
CdV/dt, where V is the voltage across the capacitor at any instant. (Hint: first obtain the electric
flux through the capacitor.)
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