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This section includes InterviewSolutions, each offering curated multiple-choice questions to sharpen your knowledge and support exam preparation. Choose a topic below to get started.

1.

For a Band Pass Filter, the slope of the filter is given as 40dB/decade. The order of the Band Pass Filter is __________(a) 2(b) 3(c) 4(d) 6The question was asked during an interview.The above asked question is from Advanced Problems on Filters in portion Filters and Attenuators of Network Theory

Answer»

The correct option is (C) 4

The BEST explanation: The Bode plot is a logarithmic plot which helps in FITTING a large scale of values into a small scale by the application of logarithm. Plotting the slope 40dB/decade on the Bode plot, we get n=4. Hence order of the BAND Pass FILTER is 4.

2.

Current I = – 1 + \(\sqrt{2}\) (sin (ωt + 60°)) A is passed through three meters. The respective readings will be?(a) \(\sqrt{2}\) A, \(\sqrt{2}\) A and 1 A(b) 1 A, \(\sqrt{2}\) A and 1 A(c) – 1 A, \(\sqrt{2}\) A and \(\sqrt{2}\) A(d) -1 A, 1 A and 1 AI got this question in final exam.My question comes from Advanced Problems on Filters in division Filters and Attenuators of Network Theory

Answer»

The CORRECT option is (c) – 1 A, \(\SQRT{2}\) A and \(\sqrt{2}\) A

The EXPLANATION: We know that a PMMC instrument READS only DC value and since it is a centre zero type, so it will GIVE – 1.

So, rms = \(\sqrt{1^2 + (\frac{\sqrt{2}}{\sqrt{2}})^2} = \sqrt{2}\) A

Moving iron also reads rms value, so its reading will also be \(\sqrt{2}\) A.

3.

Given a system function H(s) = \(\frac{1}{s+10}\). Let us consider a signal sin 10t. Then the steady state response is ___________(a) 1(b) 2(c) 0(d) 5I had been asked this question in a national level competition.My question is based upon Advanced Problems on Filters topic in chapter Filters and Attenuators of Network Theory

Answer»

Right option is (c) 0

For explanation I would SAY: H(s) = \(\frac{V(s)}{J(s)}\)

= \(\frac{1}{s+10}\)

V(s) = \(\frac{1}{s+10}\) . J(s)

J(s) = L (SIN 10t) = \(\frac{10}{s^2+100}\)

V (s) = \(\frac{1}{s^2+100} . \frac{10}{s+10}\)

VSS = lims→0⁡ sV(s)

= 0.

4.

A Low-pass filter circuit has a cut-off frequency of 50 kHz. The bandwidth of the filter is ______________(a) 24.6 kHz(b) 50 kHz(c) 61.5 kHz(d) 36.9 kHzI got this question by my college professor while I was bunking the class.This interesting question is from Advanced Problems on Filters topic in section Filters and Attenuators of Network Theory

Answer»

Right answer is (b) 50 KHZ

For EXPLANATION I WOULD say: The bandwidth is defined as the highest cut-off frequency to the LOWEST cut-off frequency. Here the lowest cut-off frequency is Zero.

For a Low-pass filter therefore, Cut-off Frequency = Bandwidth of the filter

∴ Bandwidth = 50 kHz.

5.

For providing a Roll-off greater than 60dB/decade/pole, filters with which characteristics are useful?(a) Butterworth(b) Chebyshev(c) Bessel(d) Butterworth & BesselThe question was asked in an international level competition.This question is from Advanced Problems on Filters topic in division Filters and Attenuators of Network Theory

Answer»

Correct option is (b) Chebyshev

To explain: Roll off is a term COMMONLY refers to the steepness of the TRANSMISSION function with respect to the frequency. For a Chebyshev FILTER, the Roll-off value greater than 60. This characteristic feature is useful when a RAPID roll-off is REQUIRED because it provides a Roll-off rate more than 60. On the other hand, both Butterworth and Bessel have the Roll-off rate less than or equal to 60 dB/decade/pole.

6.

In which of the filter circuits given below, will the bandwidth be equal to the critical frequency?(a) Low-pass(b) High-pass(c) Band-pass(d) Band-stopThe question was posed to me during a job interview.My doubt is from Advanced Problems on Filters in chapter Filters and Attenuators of Network Theory

Answer»

Right answer is (a) Low-pass

The best explanation: BANDWIDTH can be calculated by CONSIDERING,

Largest positive value – Smallest Positive Value

Here, in case of the Low-pass filter only, the largest positive value will of course be the critical frequency, BEYOND which FREQUENCIES have to be blocked. Hence, the bandwidth in a Low-pass filter equals the critical frequency.

7.

For a Band Pass Filter, the slope of the filter is given as 80dB/decade. The order of the Band Pass Filter is __________(a) 10(b) 8(c) 4(d) 6This question was posed to me during an interview.My question is based upon Advanced Problems on Filters topic in division Filters and Attenuators of Network Theory

Answer»

The correct option is (b) 8

Easiest explanation: The Bode plot is a logarithmic plot which helps in FITTING a LARGE scale of values into a small scale by the application of LOGARITHM. Plotting the slope 80dB/decade on the Bode plot, we get n=8. Hence the order of the BAND Pass FILTER is 8.

8.

A particular band-pass function has a network function as H(s) = \(\frac{s}{s^2+2s+1}\) then, its quality factor Q is ___________(a) \(\frac{3}{4}\)(b) \(\frac{1}{2}\)(c) \(\frac{3}{2}\)(d) \(\frac{1}{4}\)The question was asked in unit test.I'd like to ask this question from Advanced Problems on Filters topic in portion Filters and Attenuators of Network Theory

Answer»

Correct answer is (d) \(\frac{1}{4}\)

EXPLANATION: H(s) = \(\frac{KS}{s^2+as+b}\)

Then, quality factor is GIVEN as \(\frac{\sqrt{b}}{a}\)

Here, b = 1, a = 2, K = 1

Q = \(\frac{1}{2}\) = 0.5.

9.

The filter which passes all frequencies above fc by attenuating significantly, all frequencies above fc is _______________(a) Low-pass(b) High-pass(c) Band-pass(d) Band-stopThis question was posed to me during an interview.My question is based upon Advanced Problems on Filters topic in division Filters and Attenuators of Network Theory

Answer»

The correct option is (b) High-pass

For explanation I would say: A high-pass filter is one which PASSES all FREQUENCIES above fc by ATTENUATING SIGNIFICANTLY, all frequencies below fc.

10.

A thermistor is used for ____________(a) Over voltage protection(b) Temperature alarm circuit(c) Automatic light control(d) Automatic sensorI got this question in semester exam.My enquiry is from Advanced Problems on Filters topic in section Filters and Attenuators of Network Theory

Answer»

Right ANSWER is (b) Temperature ALARM circuit

Easiest explanation: The RESISTANCE of a thermistor DECREASES with increases in temperature. It is used to MONITOR the hot spot temperature of electric machines.

11.

In the circuit given below, M = 1. The resonant frequency is _______________(a) 145.3 Hz(b) 0.1453 Hz(c) 1.453 Hz(d) 14.53 HzI got this question during an online interview.This intriguing question comes from Advanced Problems on Filters in chapter Filters and Attenuators of Network Theory

Answer»

Correct option is (d) 14.53 HZ

Easy explanation: IEQ = L1 + L2 + 2M

LEQ = 5 + 5 + 2 × 1

= 10 + 2 = 12 H

FO = \(\FRAC{1}{2π\sqrt{LC}}\)

= \(\frac{1}{2π\sqrt{12 × 0.1}}\)

= 0.1453 Hz.

12.

In the circuit given below, the value of R is ____________(a) 12 Ω(b) 6 Ω(c) 3 Ω(d) 1.5 ΩThe question was asked during an online exam.This key question is from Advanced Problems on Filters topic in section Filters and Attenuators of Network Theory

Answer»

Correct answer is (b) 6 Ω

Best EXPLANATION: The resistance of parallel combination is given by,

Req = \(\frac{40}{3}\) – 10 = 3.33 Ω

Or, \(\frac{1}{3.33} = \frac{1}{12} + \frac{1}{15} + \frac{1}{15}\)

Or, R = 6 Ω.

13.

In the circuit given below, a dc circuit fed by a current source. With respect to terminals AB, Thevenin’s voltage and Thevenin’s resistance are ____________(a) VTH = 5 V, RTH = 0.75 Ω(b) VTH = 7.14 V, RTH = 2.14 Ω(c) VTH = 7.5 V, RTH = 2.5 Ω(d) VTH = 5 V, RTH = 1 ΩThis question was posed to me in examination.My question is taken from Advanced Problems on Filters topic in section Filters and Attenuators of Network Theory

Answer»

Correct ANSWER is (B) VTH = 7.14 V, RTH = 2.14 Ω

The best explanation: VTH = \(\FRAC{5 X 10}{35}\)X 5 = 7.14 V

Also, RTH = \(\frac{5 X 15}{35}\) = 2.14 Ω.

14.

In a parallel RL circuit, 10 A current enters into the resistor R and 15 A current enters into the Inductor L. The total current I is _____________(a) 15.5 A(b) 25.05 A(c) 18.03 A(d) 30.15 AThis question was addressed to me in homework.The above asked question is from Advanced Problems on Filters in portion Filters and Attenuators of Network Theory

Answer»

The CORRECT ANSWER is (c) 18.03 A

Explanation: Currents in RESISTANCE and inductance are out of PHASE by 90°.

Hence, I = \(I_1^2 + I_2^2\)

Or, I = [10^2 + 15^2]^0.5

Or, I = \(\sqrt{100+225} = \sqrt{325}\)

= 18.03 A.

15.

For the circuit given below, the cut-off frequency of the filter is ________________(a) 5283 kHz(b) 5283 Hz(c) 2653.1 kHz(d) 2653.1 HzI got this question during an interview.I'm obligated to ask this question of Advanced Problems on Filters in chapter Filters and Attenuators of Network Theory

Answer» RIGHT answer is (d) 2653.1 Hz

Easiest explanation: We know that, F = \(\frac{1}{2π×R×C}\)

Where, R = 1200 Ω, C1 = 0.05×10^-6 F

∴ F = \(\frac{1}{2π×1200×C}\)

= \(\frac{1}{2π×60×10^{-6}}\)

= \(\frac{10^6}{2π×60}\) = 2653.1 Hz.
16.

The filter which passes all frequencies above fc by attenuating significantly, all frequencies below fc is _______________(a) Low-pass(b) High-pass(c) Band-pass(d) Band-stopI got this question during an interview.The above asked question is from Advanced Problems on Filters topic in section Filters and Attenuators of Network Theory

Answer»

The correct OPTION is (b) High-pass

The explanation: A high-pass filter is ONE which passes all FREQUENCIES above fc by ATTENUATING significantly, all frequencies below fc.

17.

The circuit given below represents which type of filter circuit?(a) Low-pass Filter(b) High-pass Filter(c) Band-pass Filter(d) Band-stop FilterThis question was posed to me at a job interview.My doubt stems from Advanced Problems on Filters in chapter Filters and Attenuators of Network Theory

Answer»

The correct CHOICE is (C) BAND-pass Filter

The explanation: The given circuit is a first order Band Pass Filter. Also, the Roll-off of the filter depends upon the order of the filter. For a first order it is 20dB/decade, for SECOND order it is 40dB/decade, and so on.

18.

For the circuit given below, the cut-off frequency of the filter is ________________(a) 3225.8 Hz(b) 7226 Hz(c) 3225.8 kHz(d) 7226 kHzThis question was posed to me by my school teacher while I was bunking the class.This interesting question is from Advanced Problems on Filters topic in chapter Filters and Attenuators of Network Theory

Answer» RIGHT ANSWER is (c) 3225.8 kHz

Easy explanation: We know that, F = \(\frac{1}{2π×(R_1×R_2)×(C_1×C_2)}\)

Where, R1 = 4700 Ω, R2 = 4700 Ω, C1 = 0.047 × 10^-6 F, C2 = 0.047×10^-6 F

∴ F = \(\frac{1}{2π×(4700×4700)×(C_1×C_2)}\)

= \(\frac{1}{2π×48796.81×10^{-12}}\)

= \(\frac{10^6}{2π×0.04879681}\)

= \(\frac{10^6}{0.30654156042}\) = 3225.8 kHz.
19.

The circuit given below represents which type of filter circuit?(a) Low-pass Filter(b) High-pass Filter(c) Band-pass Filter(d) Band-stop FilterI had been asked this question during an interview for a job.My query is from Advanced Problems on Filters in section Filters and Attenuators of Network Theory

Answer»

Right ANSWER is (b) High-pass Filter

Easy explanation: We know that the position of Resistance (R) and Capacitance (C) determines whether it is Low-pass Filter or High-Pass Filter. If R is connected directly to source and the CAPACITOR connected in PARALLEL to it, then it is a Low-pass Filter and if the position of R and C are inter change then high pass filter is formed.

Here since R and C are in SERIES and also R is not connected directly to the power source, hence the filter is a High-pass Filter.

20.

In a moving iron meter, the deflection torque is proportional to?(a) Square of the current through the coil(b) Current through the coil(c) Sine of measurand(d) The Square root of the measurandThis question was posed to me in class test.My question is from Advanced Problems on Filters in portion Filters and Attenuators of Network Theory

Answer»

The correct choice is (a) Square of the CURRENT through the coil

The explanation: We know that TD = \(\frac{1}{2} I^2\frac{dl}{dθ}\)

HENCE, the deflection TORQUE is proportional to the square of the current through the coil.

21.

For providing a Roll-off greater than 20dB/decade/pole, filters with which characteristics are useful?(a) Butterworth(b) Chebyshev(c) Bessel(d) Butterworth & BesselThis question was addressed to me in an interview.The origin of the question is Advanced Problems on Filters in division Filters and Attenuators of Network Theory

Answer»

Correct option is (b) Chebyshev

For explanation I WOULD say: ROLL off is a term commonly REFERS to the steepness of the transmission function WRT to the frequency.

For a Chebyshev filter, the Roll-off value greater than 20. This characteristic feature is useful when a rapid roll-off is REQUIRED because it provides a Roll-off rate of more than 20.

On the other hand, both Butterworth and Bessel have the Roll-off rate less than or equal to 20 dB/decade/pole.

22.

For the circuit given below, the Roll-off value of the filter is _____________(a) 20 dB/decade(b) 40 dB/decade(c) 60 dB/decade(d) 80 dB/decadeThis question was addressed to me at a job interview.Enquiry is from Advanced Problems on Filters in section Filters and Attenuators of Network Theory

Answer»

Right OPTION is (d) 80 dB/decade

To explain: The given filter is a first order Band PASS Filter. Also, the Roll-off of the filter is depends upon the order of the filter. For a first order it is 20dB/decade, for second order it is 40dB/decade, and so on.

Therefore, the Roll-off of the filter = 20 dB/decade.

Roll of first order LOW pass BUTTERWORTH filter is 20dB/decade.

Now here two stages of second order Low-pass Butterworth filter are cascaded

∴ Roll-off = 20*4 = 80 dB/decade.

23.

A Low-pass filter circuit has a cut-off frequency of 1.23 kHz. The bandwidth of the filter is ______________(a) 2.46 kHz(b) 1.23 kHz(c) 0.615 kHz(d) 3.69 kHzI have been asked this question in an interview for internship.I need to ask this question from Advanced Problems on Filters topic in chapter Filters and Attenuators of Network Theory

Answer»

The correct OPTION is (b) 1.23 kHz

For EXPLANATION: The bandwidth is DEFINED as the highest cut-off frequency to the lowest cut-off frequency. Here the lowest cut-off frequency is Zero.

For a Low-pass FILTER therefore, Cut-off Frequency = Bandwidth of the filter

∴ Bandwidth = 1.23 kHz.

24.

In the circuit given below, the Roll-off of the filter is _______________(a) 20 dB/decade(b) 40 dB/decade(c) 60 dB/decade(d) 80 dB/decadeThis question was posed to me during an interview.This is a very interesting question from Advanced Problems on Filters topic in division Filters and Attenuators of Network Theory

Answer»

Correct answer is (a) 20 dB/decade

Best explanation: The given filter is a first ORDER BAND Pass Filter.

Also, the Roll-off of the filter is depends UPON the order of the filter.

For a first order it is 20dB/decade, for second order it is 40dB/decade, and so on.

Therefore, the Roll-off of the filter = 20 dB/decade.

25.

The circuit given below, represents which filter?(a) Low-pass(b) High-pass(c) Band-pass(d) Band-stopI had been asked this question in an internship interview.The above asked question is from Advanced Problems on Filters in portion Filters and Attenuators of Network Theory

Answer»

Right ANSWER is (b) High-pass

Easiest explanation: From the GIVEN circuit, we can infer that Roll off of the Filter circuit is 80dB/decade. This Roll-off value is obtained as second ORDER high pass filter followed by another 2nd order HPF RESULTS in an HPF.

Therefore the circuit represents a High-pass Filter.

26.

In which of the filter circuits given below, will the bandwidth be equal to the critical frequency?(a) Low-pass(b) High-pass(c) Band-pass(d) Band-stopI got this question in an interview for internship.My enquiry is from Advanced Problems on Filters topic in division Filters and Attenuators of Network Theory

Answer» CORRECT answer is (a) Low-pass

The explanation is: Bandwidth can be calculated by CONSIDERING,

Largest positive value – Smallest Positive Value

Here, in case of the Low-pass FILTER only, the largest positive value will of course be the CRITICAL frequency, beyond which frequencies have to be blocked. Hence, the bandwidth in a Low-pass filter EQUALS the critical frequency.
27.

A particular band-pass function has a network function as H(s) = \(\frac{3s}{s^2+4s+3}\) then, its quality factor Q is ___________(a) \(\frac{3}{4}\)(b) \(\frac{2}{\sqrt{3}}\)(c) \(\frac{\sqrt{3}}{2}\)(d) \(\frac{\sqrt{3}}{4}\)I have been asked this question in final exam.This interesting question is from Advanced Problems on Filters topic in division Filters and Attenuators of Network Theory

Answer» RIGHT CHOICE is (d) \(\frac{\sqrt{3}}{4}\)

To ELABORATE: H(s) = \(\frac{Ks}{s^2+as+b}\)

Then, quality factor is given as \(\frac{\sqrt{b}}{a}\)

Here, b = 3, a = 4

∴ Q = \(\frac{\sqrt{3}}{4}\).
28.

In the circuit given below, C= C1 = C2. The gain of the multiple-feedback band-pass filter is ___________(a) A0 = \(\frac{R_2}{R_1}\)(b) A0 = \(\frac{R_1}{R_2}\)(c) A0 = \(\frac{R_2}{2R_1}\)(d) A0 = \(\frac{R_1}{2R_2}\)I got this question during an internship interview.This is a very interesting question from Advanced Problems on Filters in section Filters and Attenuators of Network Theory

Answer»

Right CHOICE is (c) A0 = \(\FRAC{R_2}{2R_1}\)

Explanation: The total output C = CINPUT + COUTPUT that is the GAIN capacitor.

∴ The total RESISTANCE is equal to the Resistance INPUT and Resistance output.

Again, the total resistance gain = \(\frac{R_1 R_2}{R_1 + R_2}\)

Hence, the gain = A0 = \(\frac{R_2}{2R_1}\).

29.

A lattice phase equalizer is a constant equalizer which satisfies the equation?(a) Z1Z2 = Ro(b) Z1 + Z2 = Ro(c) 1/Z1+1/Z2 = Ro(d) Z1Z2 = Ro^2The question was asked in quiz.Question is taken from Shunt Equalizer in chapter Filters and Attenuators of Network Theory

Answer»

The correct answer is (d) Z1Z2 = Ro^2

For explanation I WOULD say: The lattice PHASE equalizer consists of only reactive components. So a lattice phase equalizer is a CONSTANT equalizer if the following EQUATION is SATISFIED. Z1Z2 = Ro^2.

30.

The bridged-T phase equalizer consists of?(a) Only pure inductors(b) Only pure capacitors(c) Only pure resistors(d) Only pure reactanceI have been asked this question in an international level competition.My question is taken from Shunt Equalizer topic in portion Filters and Attenuators of Network Theory

Answer»

The CORRECT OPTION is (d) Only pure reactance

The explanation is: The bridged-T phase equalizer CONSISTS of only pure reactances. So the bridged T-circuit consists of only inductive or CAPACITIVE ELEMENTS not resistive elements.

31.

The attenuation is not sharp in the stop band for an m-derived filter.(a) True(b) FalseThe question was asked by my college director while I was bunking the class.The query is from Shunt Equalizer topic in chapter Filters and Attenuators of Network Theory

Answer»

Right answer is (b) False

Easy EXPLANATION: The attenuation is SHARP in the stop band for an m-derived FILTER. So the given statement is not TRUE.

32.

What is the power at the load of a shunt equalizer?(a) [(Vmax^2 X1^2)/(Ro(Ro^2+X1^2))](b) [(Vmax^2 X1^2)/(2Ro(Ro^2+X1^2))](c) [(Vmax^2 X1^2)/(3Ro(Ro^2+X1^2))](d) [(Vmax^2 X1^2)/(4Ro(Ro^2+X1^2))]I got this question in an interview for job.The origin of the question is Shunt Equalizer in section Filters and Attenuators of Network Theory

Answer» CORRECT choice is (d) [(Vmax^2 X1^2)/(4Ro(RO^2+X1^2))]

EXPLANATION: The power at the load of a series EQUALIZER is P=((Vmax jX1)/(2Ro(Ro+jX1)))^2 Ro =[(Vmax^2 X1^2)/(4Ro(Ro^2+X1^2))].
33.

The propagation constant of a symmetrical T-section and π-section are the same.(a) True(b) FalseThe question was asked during an interview.My enquiry is from Shunt Equalizer topic in section Filters and Attenuators of Network Theory

Answer» RIGHT OPTION is (a) True

Best EXPLANATION: The propagation constant of a SYMMETRICAL T-section and π-section are the same.
34.

The value of N in shunt equalizer is?(a) 1+ X1^2/Ro^2(b) X1^2/Ro^2(c) 1+ Ro^2/X1^2(d) Ro^2/X1^2I had been asked this question in an international level competition.This question is from Shunt Equalizer in chapter Filters and Attenuators of Network Theory

Answer» CORRECT answer is (c) 1+ Ro^2/X1^2

Easiest explanation: The N is DEFINED as the ratio of INPUT power to the output power. N=Pi/Pl=(Vmax^2/4Ro)/((Vmax^2 X1^2)/4Ro(Ro^2+X1^2))=1+ Ro^2/X1^2.
35.

The input power in shunt equalizer is?(a) Vmax^2/Ro(b) Vmax^2/2Ro(c) Vmax^2/3Ro(d) Vmax^2/4RoThe question was asked during an interview.Origin of the question is Shunt Equalizer topic in portion Filters and Attenuators of Network Theory

Answer»

Correct choice is (d) Vmax^2/4Ro

Easy explanation: The expression of input power of a SHUNT equalizer is PI=(Vmax/2Ro)^2 Ro=Vmax^2/4Ro.

36.

What is the load current in terms of Vmax in the shunt equalizer?(a) (VmaxjX1)/(Ro(2Ro+jX1))(b) (VmaxjX1)/(2Ro(2Ro+jX1))(c) (VmaxjX1)/(2Ro(Ro+jX1))(d) (VmaxjX1)/(Ro(Ro+jX1))This question was addressed to me in my homework.I'd like to ask this question from Shunt Equalizer topic in portion Filters and Attenuators of Network Theory

Answer»

Right ANSWER is (c) (VmaxjX1)/(2Ro(Ro+jX1))

The explanation: On SUBSTITUTING Is in the load current equation we get the load current in terms of VMAX in the shunt EQUALIZER as Il = (VmaxjX1)/(2Ro(Ro+jX1)).

37.

What is the load current in terms of source current in the shunt equalizer?(a) Is jX1/(Ro+jX1)(b) Is jX1/(Ro+2jX1)(c) Is jX1/(2Ro+2jX1)(d) Is jX1/(2Ro+jX1)The question was posed to me by my college director while I was bunking the class.The question is from Shunt Equalizer topic in section Filters and Attenuators of Network Theory

Answer»

The correct answer is (d) Is jX1/(2Ro+jX1)

The explanation: The load current in terms of SOURCE current in the shunt EQUALIZER is IL = Is (jX1/2)/(Ro+jX1/2)). On SOLVING, Il= Is jX1/(2Ro+jX1).

38.

In the shunt equalizer, the current flowing from the source is?(a) Vmax(2Ro+jX1)/2Ro(Ro+jX1)(b) Vmax(Ro+jX1)/Ro(Ro+jX1)(c) Vmax(Ro+jX1)/2Ro(Ro+jX1)(d) Vmax(2Ro+jX1)/Ro(Ro+jX1)I had been asked this question in an online interview.Asked question is from Shunt Equalizer topic in division Filters and Attenuators of Network Theory

Answer» CORRECT choice is (a) Vmax(2Ro+jX1)/2Ro(RO+jX1)

The best explanation: In the SHUNT equalizer, the current flowing from the source is Is = Vmax/(Ro+(Ro||jX1/2)). On SOLVING, Is= Vmax(2Ro+jX1)/2Ro(Ro+jX1).
39.

The expression of N in a full series equalizer considering Z1 as inductor and Z2 as capacitor is?(a) Ro^2/(ωL1)^2(b) 1+ Ro^2/(ωL1)^2(c) (ω^2 L1^2)/Ro^2(d) 1+ (ω^2 L1^2)/Ro^2This question was addressed to me by my college director while I was bunking the class.The question is from Series Equalizer in portion Filters and Attenuators of Network Theory

Answer»

The correct answer is (d) 1+ (ω^2 L1^2)/Ro^2

Easiest EXPLANATION: The expression of N in a full series EQUALIZER CONSIDERING Z1 as inductor and Z2 as capacitor is N = 1 + X1^2/Ro^2 = 1+ (ω^2 L1^2)/Ro^2.

40.

The expression of N in a full series equalizer considering Z1 as capacitor and Z2 as inductor is?(a) 1+ (ω^2 L1^2)/Ro^2(b) (ω^2 L1^2)/Ro^2(c) 1+ Ro^2/(ωL1)^2(d) Ro^2/(ωL1)^2I got this question in a job interview.My query is from Series Equalizer topic in chapter Filters and Attenuators of Network Theory

Answer»

Right choice is (c) 1+ Ro^2/(ωL1)^2

For explanation I would say: The EXPRESSION of N in a FULL series equalizer considering Z1 as capacitor and Z2 as INDUCTOR is N = 1+ Ro^2/X2^2 = 1+Ro^2/(ωL1)^2.

41.

Determine the value of N in the series equalizer.(a) 1+ X1^2/Ro^2(b) X1^2/Ro^2(c) 1+ Ro^2/X1^2(d) Ro^2/X1^2I have been asked this question during a job interview.My enquiry is from Series Equalizer in portion Filters and Attenuators of Network Theory

Answer» RIGHT option is (a) 1+ X1^2/Ro^2

Easy explanation: The N is defined as the RATIO of INPUT power to the OUTPUT power.

N=Pi/Pl = (Vmax^2/4Ro)/[Vmax^2/(4(Ro^2+X1^2))]Ro=1+X1^2/Ro^2.
42.

What is the power at the load of a series equalizer?(a) [Vmax^2/(Ro^2+X1^2)]Ro(b) [Vmax^2/(2(Ro^2+X1^2))]Ro(c) [Vmax^2/(3(Ro^2+X1^2))]Ro(d) [Vmax^2/(4(Ro^2+X1^2))]RoI had been asked this question during an interview.My question is based upon Series Equalizer in portion Filters and Attenuators of Network Theory

Answer»

The correct choice is (d) [Vmax^2/(4(Ro^2+X1^2))]Ro

To elaborate: The power at the load of a series equalizer is P=(Vmax/√((2RO)^2+(2X1)^2))^2 Ro = [Vmax^2/(4(Ro^2+X1^2))]Ro.

43.

The expression of current flowing in a series equalizer is?(a) Vmax/√((Ro)^2+(X1)^2)(b) Vmax/√((2Ro)^2+(X1)^2)(c) Vmax/√((2Ro)^2+(2X1)^2)(d) Vmax/√((Ro)^2+(2X1)^2)I got this question at a job interview.Enquiry is from Series Equalizer topic in portion Filters and Attenuators of Network Theory

Answer»

The CORRECT option is (c) Vmax/√((2Ro)^2+(2X1)^2)

The best explanation: When the equalizer is connected, the EXPRESSION of CURRENT flowing in a series equalizer is I1 = Vmax/√((2Ro)^2+(2X1)^2) where Vmax is voltage applied to the network and Ro is RESISTANCE of the load as well as source and 2X1 is the reactance of the equalizer.

44.

The expression of input power of a series equalizer is?(a) Vmax^2/Ro(b) Vmax^2/2Ro(c) Vmax^2/3Ro(d) Vmax^2/4RoI have been asked this question in homework.The doubt is from Series Equalizer topic in portion Filters and Attenuators of Network Theory

Answer»

Correct choice is (d) Vmax^2/4Ro

Easiest explanation: The expression of INPUT POWER of a series equalizer is Pi=(Vmax/2Ro)^2 Ro=Vmax^2/4Ro.

45.

The N is defined as?(a) output power/ input power(b) input power/ output power(c) output power at inductor/ input power(d) output power at capacitor/ input powerI have been asked this question in semester exam.This interesting question is from Series Equalizer in chapter Filters and Attenuators of Network Theory

Answer» RIGHT choice is (b) INPUT power/ output power

The BEST I can explain: The N is DEFINED as the ratio of input power to the output power. N = Pi/PL where Pi is input power and Pl is output power.
46.

The value of N in terms of attenuation D is?(a) antilog(D)(b) antilog(D/10)(c) antilog(D/20)(d) antilog(D/40)The question was asked in semester exam.Question is taken from Series Equalizer in portion Filters and Attenuators of Network Theory

Answer»

Correct answer is (B) antilog(D/10)

The EXPLANATION is: The value of N in TERMS of ATTENUATION D is antilog(D/10). N = antilog(D/10) where D is attenuation in DECIBELS.

47.

The input to output power ratio of the load (N) is the ratio of the________ to the __________(a) Maximum power delivered to the load when the equalizer is not present, power delivered to the load when equalizer is present(b) Power delivered to the load when equalizer is present, maximum power delivered to the load when the equalizer is not present(c) Maximum power delivered to the load when the equalizer is present, power delivered to the load when equalizer is not present(d) Power delivered to the load when equalizer is not present, maximum power delivered to the load when the equalizer is presentI have been asked this question by my college director while I was bunking the class.The origin of the question is Series Equalizer topic in division Filters and Attenuators of Network Theory

Answer» CORRECT choice is (a) MAXIMUM power DELIVERED to the load when the equalizer is not present, power delivered to the load when equalizer is present

The explanation: The input to output power RATIO of the load (N) is the ratio of the maximum power delivered to the load when the equalizer is not present to the power delivered to the load when equalizer is present.
48.

The value of attenuation D is equal to?(a) log10 (N)(b) 10 log10 (N)(c) 20 log10 (N)(d) 40 log10 (N)I had been asked this question in an interview.This key question is from Series Equalizer in division Filters and Attenuators of Network Theory

Answer» CORRECT answer is (a) LOG10 (N)

Explanation: The value of attenuation D is equal to log10 (N). Attenuation D = log10 (N) where N is INPUT to output POWER ratio of the load.
49.

The value of the inductor L2^‘ after converting the capacitor into the L2^‘ in the network shown below.(a) R0^2/C2(b) C2R0^2(c) C2R0(d) R0^2/C2The question was asked during an internship interview.I'd like to ask this question from Inverse Network topic in portion Filters and Attenuators of Network Theory

Answer»

Correct OPTION is (b) C2R0^2

The explanation is: An inverse network is OBTAINED by CONVERTING each capacitance C into an INDUCTANCE of VALUE CR0^2 where R0 is resistance. The value of the inductor L2^‘ after converting the capacitor into the inductance is L2^‘ = C2R0^2.

50.

The value of the capacitance C2^‘ after converting the inductor into the C2^‘ in the network shown below.(a) L2/R0^2(b) L2/R0(c) R0^2/L2(d) R0/L2This question was addressed to me in a job interview.My query is from Inverse Network topic in division Filters and Attenuators of Network Theory

Answer»

Right option is (a) L2/R0^2

Explanation: An inverse NETWORK may be obtained by CONVERTING Each inductance L should be CONVERTED into a capacitance of value L/R0^2 to OBTAIN the inverse network. The value of the capacitance C2^‘ after converting the inductor into the capacitance is

C2^‘ = L2/R0^2.