Alternating Current - NEET Physics Questions
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Alternating Current

Question 1: moderate

Match the following and choose the correct option from given codes :

1. i-p, ii-q, iii-r
2. i-q, ii-r, iii-p
3. i-q, ii-r, iii-q
4. None of these
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Question 2: moderate

An LC oscillator contains inductance L = 1μH and capacitance C = 0.01μF, The wave length of electromagnetic wave generated is nearly :

1. 0.5m
2. 5m
3. 188 m
4. 30 m
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Question 3: moderate

The figure shows variation of R, XL and XC with frequency f in a series L, C, R circuit. Then for
what frequency point, the circuit is inductive ?

1. A
2. B
3. C
4. All points
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Question 4: moderate

In the adjoining A.C. circuit the voltmeter whose reading will be zero at resonance is :–

1. \[V_{1}\]
2. \[V_{2}\]
3. \[V_{3}\]
4. \[V_{4}\]
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Question 5: moderate

In an oscillating LC circuit the maximum charge on the capacitor is Q. The charge on the capacitor when the energy is stored equally between the electric and magnetic fields is:

1. Q/2
2. Q/√3
3. Q/√2
4. Q
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Question 6: moderate

The r.m.s. value of potential difference V shown in the figure is :-

1. \[\frac{V_{0}}{\sqrt{3}}\]
2. \[V_{0}\]
3. \[\frac{V_{0}}{\sqrt{2}}\]
4. \[\frac{V_{0}}{{2}}\sqrt{\frac{5}{2}}\]
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Question 7: moderate

In a purely inductive AC circuit, which of the following sketches represent the variation of the current amplitude I0 with the frequency ω ?

1.
2.
3.
4.
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Question 8: moderate

The phase difference between applied voltage and current in RLC series is :

1. Positive when \[X_{L}\gt X_{C} \]
2. Positive when \[X_{C}\gt X_{L} \]
3. 90°
4.
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Question 9: moderate

Consider following in AC circuits and their characteristics :

1. P - 1, Q - 2, R - 3, S - 4
2. P - 1, Q - 4, R - 2, S - 3
3. P - 4, Q - 2, R - 1, S - 3
4. P - 3, Q - 4, R - 2, S - 1
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Question 10: moderate

A fully charged capacitor C, with initial charge q0, is connected to a coil of self inductance L at t = 0. The time at which the energy is stored equally between the electric and magnetic field is:

1. \[2\pi\sqrt{LC}\]
2. \[\sqrt{LC}\]
3. \[\pi\sqrt{LC}\]
4. \[\frac{\pi}{4}\sqrt{LC}\]
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