# Single Phase AC Circuits Viva Questions

## Single Phase AC Circuits Viva Questions

Single Phase AC Circuits Viva Questions, Viva Questions on Single Phase AC Circuits, Short Answer Type Questions on Single Phase AC Circuits, Engineering Viva Questions, Basic Electrical Engineering Viva Questions, Single Phase AC Circuits Viva Questions.

Three Phase AC Circuits Viva Questions

Q.1. What is the phase relationship between the supply voltage and current flowing through a purely resistive circuit?

Ans. Both supply voltage and circuit current are in phase with each other.

Q.2. What is the phase relationship between the supply voltage and current flowing through a purely inductive circuit?

Ans. In a purely inductive circuit, current lags behind the supply voltage by 90° or π/2 radians.

Q.3. Why are the inductors usually iron cored?

Ans. Inductors or choke coils are made of the iron core because large valued flux densities can be produced in iron cores and so inductances of large value can be had. Air-cored inductors become too much bulky to provide an inductance of a required value.

Q.4. Does an inductance draw instantaneous power as well as average power?

Ans. An inductance draws instantaneous power but no average power. The power drawn by inductance during the one-quarter cycle is released in another quarter cycle, and so the average power drawn by inductance is zero.

Q.5. What do you understand by the power factor of a circuit?

Ans. Power factor may be defined as the cosine of the phase angle between voltage and current. It may also be defined as the ratio of resistance to impedance or the ratio of true power to apparent power.

Q.6. What do you understand by active and reactive components of current in an ac circuit?

Ans. The current component which is in phase with circuit voltage (i.e. I cos ϕ) and contributes to the active or true power of the circuit is called the active (wattfull or in-phase) component of current.

The current component which is in quadrature (or 90° out of phase) to the circuit voltage (i.e. I sin ϕ) and contributes to reactive power of the circuit is called the reactive (or wattless) component of current.

Q.7. What are active and reactive powers? Draw the power triangle.

Ans. The power which is actually consumed or utilized in an ac circuit is called the true or active power of the circuit. Power is consumed only in resistance. It is given by the product of the circuit voltage V, current I, and power factor cosϕ  i.e. P = VI cos ϕ. It is expressed in watts.

A pure inductor and a pure capacitor do not consume any power, as in a quarter cycle whatsoever power is drawn from the supply source by these components, the same is returned to the supply source in the other quarter cycle. This power that flows back and forth (i.e. in both directions in the circuit) or reacts itself is called the reactive power. This is also known as wattless power.

The reactive power of an ac circuit is given by the product of voltage V, current I, and sine of the phase angle ϕ i.e. Reactive power, Q = VI sin ϕ. It is expressed in reactive volt-amperes.

The power triangle is shown in the figure below.

Q.8. What is the relationship between the supply voltage and circuit current in a purely capacitive circuit?

Ans. In a purely capacitive circuit, the current leads the applied voltage by 90° or π/2 radians.

Q.9. What is the effect of frequency on inductive reactance?

Ans. The inductive reactance of an inductor increases proportionately with the increase in supply frequency i.e. XL α f.

Q.10. What is the effect of frequency on capacitive reactance?

Ans. The capacitive reactance of a given capacitor decreases with the increase in supply frequency. Capacitive reactance is inversely proportional to supply frequency i.e. XL α 1/f.

Q.11. What are the values of power factor for (i) purely resistive circuit (ii) purely inductive circuit and (iii) purely capacitive circuit?

Ans. (1) Unity, (ii) Zero (lagging), (iii) Zero (leading).

Q.12. What is the relationship between apparent power, true power, and reactive power of an AC circuit?

Ans. Apparent Power = \sqrt{(True Power)^{2}+(Reactive Power)^{2}}

Q.13. In an R-L-C circuit on what factors depends whether the phase angle between voltage V and current I is lagging or leading?

Ans. Phase angle in an R-L-C circuit is given as \phi =\tan^{-1}\frac{X}{R}=\tan^{-1}\frac{X_{L}-X_{C}}{R}

i.e. the phase angle between voltage V and current I will depend upon whether the inductive reactance is greater or smaller than capacitive reactance. When XL exceeds XC voltage V will lead current i and when XC exceeds XL applied voltage V will lag behind the current I.

Q.14. Describe the properties of (i) resistance (ii) inductance and (iii) capacitance used in ac circuit.

Ans. The property of a substance, which opposes the flow of an electric current through it, is called resistance. It is symbolized by the English capital letter R and is measured in ohms (Ω).

An inductor has been defined as a physical device that is capable of storing energy by virtue of a current flowing through it.

An inductor is a circuit component that opposes the change of current flowing through it and induces a voltage when the current flowing through it varies in magnitude and/or direction.

In the case of an inductor current does not change instantaneously. It offers high impedance to ac but very low impedance to dc i.e. it blocks ac signal but passes dc signal.

A capacitor is a physical device that is capable of storing energy by virtue of a voltage existing across it. The voltage applied across the capacitor sets up an electric field within it and the energy is stored in the electric field.

A capacitor is basically meant to store electrons (or electrical energy), and release them whenever required. Capacitance is a measure of a capacitor’s ability to store charge and is measured in farads (F). Farad, the unit of capacitance is very large, so microfarad (µF) or micro-micro-farad (µµF) is usually used.

1 µF = 10-6 F and 1 µµF, also called the pico-farad (pF), = 10-12 F.

Q.15. Explain ‘resistance’, ‘reactance’ and ‘impedance’.

Ans. Resistance may be defined as the property of a substance that opposes (or restricts) the flow of an electric current (or electrons) through it. It is expressed in ohms.

Reactance may be inductive or capacitive.

Inductive reactance is capable of storing energy by virtue of a current flowing through it. It opposes the change of current flowing through it and induces a voltage when the current flowing through it varies in magnitude and/or direction. The inductive circuit currently does not change instantaneously. It is highly resistive to ac but it does not oppose dc.

Capacitive reactance is capable of storing energy by virtue of a voltage existing across e it. It does not oppose the flow of ac but it is highly resistive to dc Voltage across it cannot change instantaneously.

Inductive reactance and capacitive reactance in series or in parallel form a tuned circuit. Both of the reactance is expressed in ohms.

Impedance is a property of an ac circuit due to which it opposes the flow of current, through it. It may be defined as the ratio of the voltage applied across the circuit and the current flowing in that circuit. It is expressed in ohms. It is given as

Impedance =\sqrt{(Resistance)^{2}+(Reactance)^{2}}

Q,16. Why do we never discuss ‘apparent power’, ‘active power’ and ‘reactive power’ in dc circuits?

Ans. Since in dc circuits current and voltages are in phase, we never discuss ‘apparent power’, ‘active power’, and ‘reactive power’ in dc circuits.

Q.17. What is meant by resonant frequency?

Ans. The frequency of supply at which two reactance (inductive reactance and capacitive reactance) are equal is called resonant frequency.

Q.18. What is series resonance?

Ans. When in an R-L-C series circuit the inductive reactance equals capacitive reactance, the circuit is said to be in resonance, called the series resonance.

Q.19. Why is the series resonance called the voltage resonance?

Ans. Since in series resonance the voltage across inductance and capacitance is maximum, it is called the voltage resonance.

Q.20. Why is the series R-L-C circuit also called the acceptor circuit?

Ans. Series R-L-C circuit accepts currents at one particular frequency but rejects currents of other frequencies and therefore, the series R.L-C circuit is called the acceptor circuit.

Q.21. In a series RLC circuit, the voltage across L and C at resonance may exceed even the supply voltage. Why?

Ans. When the series circuit is in resonance, the voltage drops across inductance and capacitance will be equal in magnitude but opposite in phase and so nullify each other, and supply voltage will be equal to the voltage drop across the resistance. So the current will be too large and the voltage drops may exceed the supply voltage in case the inductive reactance (or capacitive reactance) exceeds the resistance of the circuit.

Q.22. What is a resonance in a parallel circuit?

Ans. A parallel electrical circuit (shown below) is said to be in electrical resonance when the reactive or wattless component of line current is zero i.e. when a reactive component of R-L branch current is equal to current drawn by capacitance.

Q.23. Why is parallel resonance called the current resonance?

Ans. Since in parallel resonant circuit, circulating current between the branches is many times the line current, such type of resonance is called the current resonance.

Q.24. Why a series resonant circuit is called an acceptor circuit and a parallel resonant circuit a rejecter circuit?

Ans. The series resonant circuit is called an acceptor circuit because such a circuit accepts currents at one particular frequency but rejects currents of other frequencies. A parallel resonant circuit is called the rejecter circuit because at resonant frequency the line current is minimum or it almost rejects it.

Q.25. What is meant by the Q-factor of the series resonant circuit?

Ans. The Q-factor of a series resonant circuit may be given as the voltage magnification that the circuit produces at resonance.

Q-factor at resonance, Q_{r}=\frac{\omega _{r}L}{R}=\frac{2\pi f_{r}L}{R}=\frac{1}{R}\sqrt{\frac{L}{C}}

Q.26. What is the Q-factor of a parallel resonant circuit?

Ans. Q-factor of a parallel resonant circuit is defined as the ratio of the circulating current to the line current at resonance or as the current magnification. Q-factors for series resonance and parallel resonance are the same.

Q.27. What is the power factor of an R-L-C circuit under resonant conditions?

Ans. Unity.

Q.28. At resonance, the current is maximum in a series circuit and minimum in a parallel circuit. Why?

Ans. At resonance in a series circuit, the inductive reactance is equal to capacitive reactance in magnitude but opposite in phase and so nullify each other and thus impedance is minimum and equal to the resistance of the circuit and, therefore, the current is maximum.

But at resonance in a parallel circuit, net susceptance is zero, the admittance is, therefore minimum and is equal to the conductance of the circuit and the current being the product of supply voltage and circuit admittance is minimum.

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