Exam 31: Electromagnetic Oscillations and Alternating Current

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The total energy in an LC circuit is 5.0 *10-6 J. If L = 25 mH the maximum current is:

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An RL series circuit is connected to an ac generator with a maximum emf of 20 V. If the maximum potential difference across the resistor is 16 V, then the maximum potential difference across the inductor is:

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An LC circuit has a capacitance of 30 μ\mu F and an inductance of 15 mH. At time t = 0 the charge on the capacitor is 10 μ\mu C and the current is 20 mA. The maximum current is:

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A 150-g block on the end of a spring with a spring constant of 35 N/m is pulled aside 25 cm and released from rest. In the electrical analog the initial charge on the capacitor is:

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An ac generator producing 10 V (rms) at 200 rad/s is connected in series with a 50- Ω\Omega resistor, a 400-mH inductor, and a 200- μ\mu F capacitor. The rms current in amperes is:

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A charged capacitor and an inductor are connected in series. At time t = 0 the current is zero, but the capacitor is charged. If T is the period of the resulting oscillations, the next time, after t = 0 that the energy stored in the magnetic field of the inductor is a maximum is:

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The ideal meters shown read rms current and voltage. The average power delivered to the load is: The ideal meters shown read rms current and voltage. The average power delivered to the load is:

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A step-down transformer is used to:

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The average power supplied to the circuit shown passes through a maximum when which one of the following is increased continuously from a very low to a very high value? The average power supplied to the circuit shown passes through a maximum when which one of the following is increased continuously from a very low to a very high value?

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An ac generator producing 10 V (rms) at 200 rad/s is connected in series with a 50- Ω\Omega resistor, a 400-mH inductor, and a 200- μ\mu F capacitor. The rms voltage (in volts) across the resistor is:

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The core of a transformer is made in a laminated form to:

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An electric motor, under load, has an effective resistance of 30 Ω\Omega and an inductive reactance of 40 Ω\Omega . When powered by a source with a maximum voltage of 420 V, the maximum current is:

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In an RLC series circuit, which is connected to a source of emf ε\varepsilon mcos( ω \omega t), the current lags the voltage by 45 °\degree if:

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A charged capacitor and an inductor are connected in series. At time t = 0 the current is zero, but the capacitor is charged. If T is the period of the resulting oscillations, the next time, after t = 0 that the charge on the capacitor is a maximum is:

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The total energy in an LC circuit is 5.0 *10-6 J. If C = 15 μ\mu F the charge on the capacitor is:

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An LC series circuit with an inductance L and a capacitance C has an oscillation frequency f. Two inductors, each with inductance L, and two capacitors, each with capacitance C, are all wired in series and the circuit is completed. The oscillation frequency is:

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At time t = 0 the charge on the 50- μ\mu F capacitor in an LC circuit is 15 μ\mu C and there is no current. If the inductance is 20 mH the maximum current is:

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The rapid exponential decay in just a few cycles of the charge on the plates of capacitor in an RLC circuit might due to:

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An LC circuit has an inductance of 20 mH and a capacitance of 5.0 μ\mu F. At time t = 0 the charge on the capacitor is 3.0 F μ\mu C and the current is 7.0 mA. The total energy is:

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The rms value of a sinusoidal voltage is  The rms value of a sinusoidal voltage is   , where V<sub>0</sub> is the amplitude. What is the rms value of its fully rectified wave? Recall that V<sub>rect</sub>(t) =  \mid V(t) \mid .   , where V0 is the amplitude. What is the rms value of its fully rectified wave? Recall that Vrect(t) = \mid V(t) \mid .  The rms value of a sinusoidal voltage is   , where V<sub>0</sub> is the amplitude. What is the rms value of its fully rectified wave? Recall that V<sub>rect</sub>(t) =  \mid V(t) \mid .

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