Exam 31: Electromagnetic Oscillations and Alternating Current

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A resistor, an inductor, and a capacitor are connected in parallel to a sinusoidal source of emf. Which of the following is true?

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A generator supplies 100 V to the primary coil of a transformer. The primary has 50 turns and the secondary has 500 turns. The secondary voltage is:

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A

The main reason that alternating current replaced direct current for general use 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 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 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 voltage (in volts) across the inductor is:

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A coil has a resistance of 60 Ω\Omega and an impedance of 100 Ω\Omega . Its reactance, in ohms, is:

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Iron, rather than copper, is used in the core of transformers because iron:

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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 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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An RLC circuit has an inductance of 25 mH and a capacitance of 5.0 μ\mu F. The charge on the capacitor does NOT oscillate but rather decays exponentially to zero. The resistance in the circuit must be:

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The primary of a 3:1 step-up transformer is connected to a source and the secondary is connected to a resistor R. The power dissipated by R in this situation is P. If R is connected directly to the source it will dissipate a power of:

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The angular frequency of a certain RLC series circuit is ω \omega 0. A source of sinusoidal emf, with angular frequency 2 ω \omega , is inserted into the circuit. After transients die out the angular frequency of the current oscillations is:

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An RLC series circuit is driven by a sinusoidal emf with angular frequency ω \omega d. If ω \omega d is increased without changing the amplitude of the emf the current amplitude increases. If the L is inductance, C is the capacitance, and R is the resistance, this means that:

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The resistance of the primary coil of a well designed, 1:10 step-down transformer is 1 Ω\Omega . With the secondary circuit open, the primary is connected to a 12 V ac generator. The primary current is:

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We desire to make an LC circuit that oscillates at 100 Hz using an inductance of 2.5 H. We also need a capacitance of:

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An RLC circuit has a sinusoidal source of emf. The average rate at which the source supplies energy is 5 nW. This must also be:

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In an oscillating LC circuit, the total stored energy is U. The maximum energy stored in the capacitor during one cycle is:

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An LC circuit consists of a 1 μ\mu F capacitor and a 4 mH inductor. Its oscillation frequency is approximately:

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A capacitor in an LC oscillator has a maximum potential difference of 15 V and a maximum energy of 360 μ\mu J. At a certain instant the energy in the capacitor is 40 μ\mu J. At that instant what is the potential difference across the capacitor?

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