Exam 31: Electromagnetic Oscillations and Alternating Current

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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 emf induced in the inductor?

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C

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 maximum charge on the capacitor is 0.25 C.The maximum current in the LC circuit is:

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Consider the mechanical system consisting of two springs and a block, as shown.Which one of the five electrical circuits (I, II, III, IV, V)is the analog of the mechanical system? Consider the mechanical system consisting of two springs and a block, as shown.Which one of the five electrical circuits (I, II, III, IV, V)is the analog of the mechanical system?

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A

In the circuit shown, switch S is first pushed up to charge the capacitor.When S is then pushed down, the current in the circuit will oscillate at a frequency of: In the circuit shown, switch S is first pushed up to charge the capacitor.When S is then pushed down, the current in the circuit will oscillate at a frequency of:

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

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An RC series circuit is connected to an emf source having angular frequency An RC series circuit is connected to an emf source having angular frequency    .The current: .The current:

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A 35- μ\mu F capacitor is connected to an ac source of emf with a frequency of 400 Hz and a maximum emf of 20 V.The maximum current is:

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In order to maximize the rate at which energy is supplied to a resistive load, the power factor of an RLC circuit should be as close as possible to:

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In a series RLC circuit the rms value of the generator emf is  In a series RLC circuit the rms value of the generator emf is   and the rms value of the current is i.The current lags the emf by  \phi  .The average power supplied by the generator is given by: and the rms value of the current is i.The current lags the emf by ϕ\phi .The average power supplied by the generator is given by:

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For a power transmission line, the transmission should be at low current and high voltage because:

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In a sinusoidally driven series RLC circuit the current lags the applied emf.The rate at which energy is dissipated in the resistor can be increased by:

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In a purely capacitive circuit the current:

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In a sinusoidally driven series RLC circuit, the inductive resistance is XL = 200 Ω\Omega , the capacitive reactance is XC = 100 Ω\Omega , and the resistance is R = 50 Ω\Omega .The current and applied emf would be in phase if:

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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 LC circuit has an oscillation frequency of 105 Hz.If C = 0.1 μ\mu F, then L must be about:

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An RLC series circuit is driven by a sinusoidal emf with angular frequency An RLC series circuit is driven by a sinusoidal emf with angular frequency    <sub>d</sub>.If    <sub>d</sub> is increased without changing the amplitude of the emf, the current amplitude increases.If L is the inductance, C is the capacitance, and R is the resistance, this means that: d.If 11ef00c9_0386_d8a7_bc85_1b8a7e3174ea_TB6585_11 d is increased without changing the amplitude of the emf, the current amplitude increases.If L is the inductance, C is the capacitance, and R is the resistance, this means that:

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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- Ω\Omega F capacitor.The rms current is:

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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 ω\omega , is inserted into the circuit and ω\omega is varied while the amplitude of the source is held constant.For which of the following values of ω\omega is the amplitude of the current oscillations the greatest?

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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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In an ideal 1:8 step-down transformer, the primary power is 10 kW and the secondary current is 25 A.The primary voltage is:

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