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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.

101.

In the following circuit, when R = 0 Ω, the current IR equals to 10 A. The maximum power will be?(a) 50 W(b) 100 W(c) 200 W(d) 400 WI have been asked this question in an online quiz.My enquiry is from Thevenin Theorem Involving Dependent and Independent Sources topic in portion Useful Theorems in Circuit Analysis of Network Theory

Answer»

Right CHOICE is (a) 50 W

Explanation: The THEVENIN EQUIVALENT of the circuit is as shown below.

I = 10 A, RTH = 2

∴ Pmax = (\(\frac{10}{2}\))^2 × 2

= 5×5×2 = 50 W.

102.

For the circuit given below, the Thevenin resistance across the terminals A and B is _____________(a) 5 Ω(b) 7 kΩ(c) 1.5 kΩ(d) 1.1 kΩI had been asked this question by my school principal while I was bunking the class.Origin of the question is Thevenin Theorem Involving Dependent and Independent Sources topic in portion Useful Theorems in Circuit Analysis of Network Theory

Answer»

Right CHOICE is (b) 7 kΩ

For EXPLANATION: LET VAB = 1 V

5 VAB = 5

Or, 1 = 1 × I1 or, I1 = 1

Also, 1 = -5 + 1(I – I1)

∴ I = 7

Hence, R = 0.2 kΩ.

103.

In the following circuit, when R = 0 Ω, the current IR equals to 10 A. The value of R, for which maximum power is absorbed by it is ___________(a) 4 Ω(b) 3 Ω(c) 2 Ω(d) 1 ΩI have been asked this question during an internship interview.The doubt is from Thevenin Theorem Involving Dependent and Independent Sources topic in portion Useful Theorems in Circuit Analysis of Network Theory

Answer» CORRECT option is (C) 2

The EXPLANATION: The THEVENIN equivalent of the circuit is as shown below.

Therefore from the figure we can infer that Rth = 2 Ω
104.

For the circuit given in figure below, the Thevenin equivalent as viewed from terminals y and y’ is _________(a) 8 V and 32 Ω(b) 4 V and 32 Ω(c) 5 V and 6 Ω(d) 7 V and 6 ΩThe question was asked in an online interview.My doubt stems from Thevenin Theorem Involving Dependent and Independent Sources in division Useful Theorems in Circuit Analysis of Network Theory

Answer» CORRECT choice is (d) 7 V and 6 Ω

The explanation: We, Thevenized the left side of xx’ and source transformed RIGHT side of yy’.

Thevenin EQUIVALENT as seen from TERMINAL yy’ is

Vxx’ = Vth = \(\displaystyle\frac{\frac{4}{24} + \frac{8}{8}}{\frac{1}{24} + \frac{1}{8}}\) = 5V

= \(\frac{0.167+1}{0.04167+0.125}\) = 7 V

RTH = (8 + 16) || 8

= \(\frac{24×8}{24+8}\) = 6 Ω.
105.

A circuit is given in the figure below. The Thevenin equivalent as viewed from terminals x and x’ is ___________(a) 8 V and 6 Ω(b) 5 V and 6 Ω(c) 5 V and 32 Ω(d) 8 V and 32 ΩI got this question in an interview.The doubt is from Thevenin Theorem Involving Dependent and Independent Sources in chapter Useful Theorems in Circuit Analysis of Network Theory

Answer»

The correct choice is (b) 5 V and 6 Ω

Best explanation: We, Thevenized the left side of xx’ and source transformed right side of yy’.

VXX’ = Vth = \(\displaystyle\frac{\frac{4}{8} + \frac{8}{24}}{\frac{1}{8} + \frac{1}{24}}\) = 5V

RTH = 8 || (16 + 8)

= \(\frac{8×24}{8+24}\) = 6 Ω.

106.

In the following circuit. Find the current through 4Ω resistor using Millman’s Theorem.(a) 0.5(b) 1(c) 1.5(d) 2I got this question during an interview for a job.This key question is from Millman’s Theorem topic in portion Useful Theorems in Circuit Analysis of Network Theory

Answer»

Right answer is (C) 1.5

For EXPLANATION I WOULD SAY: V^‘=((V1G1+V2G2))/(G1+G2)=(5(1/1)+10(1/3))/(1/1+1/3)=6.25V. R’=1/((G1+G2))=1/(1/1+1/3)=0.75Ω. I=6.25/(4+0.75)=1.5A.

107.

Find the current through 3Ω resistor in the circuit shown below using Millman’s Theorem.(a) 4(b) 3(c) 2(d) 1This question was addressed to me during an interview for a job.My query is from Millman’s Theorem topic in division Useful Theorems in Circuit Analysis of Network Theory

Answer» RIGHT answer is (B) 3

Easy explanation: V^‘=((V1G1+V2G2))/(G1+G2)=(10(1/2)+20(1/5))/(1/2+1/5)=12.86V. R’=1/((G1+G2))=1/(1/2+1/5)=1.43Ω. Current through 3Ω resistor=I=12.86/(3+1.43)=2.9A≅3A.
108.

Consider the circuit shown below. Find the current through 4Ω resistor.(a) 2(b) 1.5(c) 1(d) 0.5I had been asked this question in an interview for internship.Query is from Millman’s Theorem topic in division Useful Theorems in Circuit Analysis of Network Theory

Answer»

Correct OPTION is (b) 1.5

For explanation: APPLYING Nodal ANALYSIS the voltage V is GIVEN by (5-V)/1+(10-V)/3=V/4. V=6V. The current through 4Ω resistor I = V/4 = 6/4 = 1.5A.

109.

Calculate the current through 3Ω resistor in the circuit shown below.(a) 1(b) 2(c) 3(d) 4I got this question in exam.My question comes from Millman’s Theorem topic in chapter Useful Theorems in Circuit Analysis of Network Theory

Answer»

The correct CHOICE is (C) 3

The EXPLANATION is: Applying Nodal analysis the voltage V is GIVEN by (10-V)/2+(20-V)/5=V/3. V=8.7V. Now the current through 3Ω resistor in the CIRCUIT is I = V/3 = 8.7/3 = 2.9A ≅ 3A.

110.

According to Millman’s Theorem, if there are n current sources with n internal conductances respectively, are in series, then the value of equivalent conductance is?(a) G’=R1+R2+⋯Rn(b) G’=1/(1/R1+1/R2+⋯1/Rn)(c) G’=1/((R1+R2+⋯Rn))(d) G’=1/R1+1/R2+⋯1/RnThe question was asked by my college professor while I was bunking the class.This interesting question is from Millman’s Theorem in division Useful Theorems in Circuit Analysis of Network Theory

Answer» RIGHT ANSWER is (C) G’=1/((R1+R2+⋯Rn))

The explanation: Let the equivalent conductance is G’. The VALUE of equivalent conductance is G’=1/((R1+R2+⋯Rn)).
111.

According to Millman’s Theorem, if there are n current sources with n internal conductances respectively, are in series, then the value of equivalent current source is?(a) I^‘=((I1R1+I2R2+⋯.+InRn))/(R1+R2+⋯Rn)(b) I’=I1R1+I2R2+⋯.+InRn(c) I’=((I1/R1+I2/R2+⋯.+In/Rn))/(R1+R2+⋯Rn)(d) I’=I1/R1+I2/R2+⋯.+In/RnThis question was posed to me in homework.The query is from Millman’s Theorem topic in division Useful Theorems in Circuit Analysis of Network Theory

Answer» RIGHT ANSWER is (a) I^‘=((I1R1+I2R2+⋯.+InRn))/(R1+R2+⋯Rn)

The explanation: The VALUE of equivalent current SOURCE is I^‘=((I1R1+I2R2+⋯.+InRn))/(R1+R2+⋯Rn).
112.

According to Millman’s Theorem, if there are n voltage sources with n internal resistances respectively, are in parallel, then the value of equivalent voltage source is?(a) V^‘=(V1G1+V2G2+⋯.+VnGn)(b) V^‘=((V1G1+V2G2+⋯.+VnGn))/((1/G1+1/G2+⋯1/Gn))(c) V^‘=((V1G1+V2G2+⋯.+VnGn))/(G1+G2+⋯Gn)(d) V^‘=((V1/G1+V2/G2+⋯.+Vn/Gn))/( G1+G2+⋯Gn)I have been asked this question in an online quiz.This interesting question is from Millman’s Theorem topic in chapter Useful Theorems in Circuit Analysis of Network Theory

Answer» CORRECT OPTION is (c) V^‘=((V1G1+V2G2+⋯.+VnGn))/(G1+G2+⋯Gn)

Explanation: The VALUE of EQUIVALENT voltage source is V^‘= ((V1G1+V2G2+⋯.+VnGn))/(G1+G2+⋯Gn).
113.

According to Millman’s Theorem, if there are n current sources with n internal conductances respectively, are in series, then these sources are replaced by?(a) single voltage source V’ in parallel with G’(b) single current source I’ in series with G’(c) single current source I’ in parallel with G’(d) single voltage source V’ in series with G’The question was asked in an international level competition.My question comes from Millman’s Theorem topic in section Useful Theorems in Circuit Analysis of Network Theory

Answer»

Correct ANSWER is (c) single current source I’ in parallel with G

The best explanation: Millman’s THEOREM STATES that if there are current sources I1,I2,…… In with internal CONDUCTANCES G1,G2,…..Gn, respectively, are in series, then these sources are replaced by single current source I’ in parallel with G’.

114.

According to Millman’s Theorem, if there are n voltage sources with n internal resistances respectively, are in parallel, then the value of equivalent resistance is?(a) R’=G1+G2+⋯Gn(b) R’=1/G1+1/G2+⋯1/Gn(c) R’=1/((G1+G2+⋯Gn))(d) R’=1/(1/G1+1/G2+⋯1/Gn)The question was posed to me in an internship interview.My question is taken from Millman’s Theorem topic in division Useful Theorems in Circuit Analysis of Network Theory

Answer»

Correct CHOICE is (c) R’=1/((G1+G2+⋯Gn))

For EXPLANATION: Let the equivalent resistance is R’. The value of equivalent resistance is R’=1/((G1+G2+⋯Gn)).

115.

According to Millman’s Theorem, if there are n voltage sources with n internal resistances respectively, are in parallel, then these sources are replaced by?(a) single current source I’ in series with R’(b) single voltage source V’ in series with R’(c) single current source I’ in parallel to R’(d) single voltage source V’ in parallel to R’This question was addressed to me by my college professor while I was bunking the class.My question is taken from Millman’s Theorem topic in chapter Useful Theorems in Circuit Analysis of Network Theory

Answer»

Right ANSWER is (b) single voltage SOURCE V’ in SERIES with R’

To explain I would say: Millman’s Theorem states that if there are voltage SOURCES V1, V2,…… Vn with internal resistances R1, R2,…..Rn, respectively, are in parallel, then these sources are replaced by single voltage source V’ in series with R’.

116.

If two networks have same graph with different type of elements between corresponding nodes, then?(a) \(\Sigma^{b}_{k=1}\)V1ki2k = 0, \(\Sigma^{b}_{k=1}\)V2ki1k = 0(b) \(\Sigma^{b}_{k=1}\)V1ki2k ≠ 0, \(\Sigma^{b}_{k=1}\)V2ki1k = 0(c) \(\Sigma^{b}_{k=1}\)V1ki2k = 0, \(\Sigma^{b}_{k=1}\)V2ki1k ≠ 0(d) \(\Sigma_{k=1}^{b}\)V1ki2k ≠ 0, \(\Sigma^{b}_{k=1}\)V2ki1k ≠ 0This question was addressed to me in exam.I'd like to ask this question from Tellegen’s theorem in portion Useful Theorems in Circuit Analysis of Network Theory

Answer»

Correct choice is (a) \(\Sigma^{B}_{k=1}\)V1ki2k = 0, \(\Sigma^{b}_{k=1}\)V2ki1k = 0

To explain: If two networks have same graph with different TYPE of elements between corresponding NODES, then \(\Sigma^{b}_{k=1}\)V1ki2k = 0, \(\Sigma^{b}_{k=1}\)V2ki1k = 0.

117.

Consider the circuit shown below. Find whether the circuit satisfies Tellegan’s theorem.(a) satisfies(b) does not satisfy(c) satisfies partially(d) satisfies only for some elementsThis question was addressed to me by my school teacher while I was bunking the class.My enquiry is from Tellegen’s theorem topic in chapter Useful Theorems in Circuit Analysis of Network Theory

Answer»

The CORRECT ANSWER is (a) satisfies

Explanation: i1=i2=2A, i3=2A. V1=-2V, V2=-8V, V3=10V. ALGEBRAIC SUM =

118.

The circuit shown below satisfies Tellegen’s theorem.(a) True(b) FalseI had been asked this question in my homework.Asked question is from Tellegen’s theorem in chapter Useful Theorems in Circuit Analysis of Network Theory

Answer»

The correct answer is (a) True

For EXPLANATION: i1=i2=4A, i3=4A. V1=-20V, V2=0V, V3=20V. Algebraic SUM =

119.

For Tellegan’s Theorem to satisfy, the algebraic sum of the power delivered by the source is _____ than power absorbed by all elements.(a) greater(b) less(c) equal(d) greater than or equalThe question was asked in examination.Question is from Tellegen’s theorem in section Useful Theorems in Circuit Analysis of Network Theory

Answer»

Correct answer is (c) equal

For EXPLANATION I would say: For TELLEGAN’s Theorem to satisfy, algebraic sum of the POWER delivered by the source equal to power absorbed by all elements. All branch CURRENTS and voltages in that network must satisfy Kirchhoff’s laws.

120.

The dual pair of KCL is?(a) KVL(b) current(c) voltage(d) current sourceThe question was asked in an online quiz.This interesting question is from Tellegen’s theorem in portion Useful Theorems in Circuit Analysis of Network Theory

Answer»

Right answer is (a) KVL

Best EXPLANATION: In an electrical CIRCUIT itself there are pairs of TERMS which can be interchanged to get new CIRCUITS. The dual pair of KCL is KVL. And the dual pair of KVL is KCL.

121.

Tellegen’s Theorem is valid for _____ network.(a) linear or non-linear(b) passive or active(c) time variant or time invariant(d) all of the mentionedI have been asked this question in final exam.My query is from Tellegen’s theorem in section Useful Theorems in Circuit Analysis of Network Theory

Answer»

The CORRECT option is (d) all of the mentioned

For explanation I would SAY: Tellegen’s Theorem is valid for any lumped network. So, Tellegan’s theorem is valid for linear or non-linear networks, passive or active networks and time VARIANT or time invariant networks.

122.

The dual pair of voltage source is?(a) voltage(b) current source(c) current(d) resistanceThis question was addressed to me in unit test.My question is taken from Tellegen’s theorem in section Useful Theorems in Circuit Analysis of Network Theory

Answer»

The CORRECT option is (b) CURRENT source

Easiest explanation: The DUAL pair of voltage source is current source. And the dual pair of current source is voltage source.

123.

The dual pair of resistance is?(a) inductance(b) capacitance(c) conductance(d) currentI got this question in homework.My question comes from Tellegen’s theorem topic in chapter Useful Theorems in Circuit Analysis of Network Theory

Answer»

The CORRECT option is (c) CONDUCTANCE

To EXPLAIN: The dual pair of resistance is conductance. And the dual pair of conductance is resistance.

124.

The dual pair of capacitance is?(a) capacitance(b) resistance(c) current source(d) inductanceI have been asked this question in class test.My question is from Tellegen’s theorem topic in section Useful Theorems in Circuit Analysis of Network Theory

Answer»

Right answer is (d) INDUCTANCE

To EXPLAIN I would SAY: The dual pair of inductance is capacitance. And the dual pair of capacitance is inductance. In an electrical CIRCUIT itself, there are pairs of terms which can be interchanged to get NEW circuits.

125.

Find the maximum power delivered by the source in the following circuit.(a) 96.6(b) 97.6(c) 98.6(d) 99.6I had been asked this question in an international level competition.My doubt stems from Maximum Power Transfer Theorem in section Useful Theorems in Circuit Analysis of Network Theory

Answer»

The CORRECT answer is (C) 98.6

Easy EXPLANATION: ZT = RS – J5+ RL = 2-j5+20 = 22.56∠-12.8⁰Ω. I=VS/ZT = -50∠0⁰/22.56∠-12.8⁰ = 2.22∠-12.8⁰A. P = I^2R = (2.22)^2×20 = 98.6W.

126.

The dual pair of current is?(a) voltage(b) current source(c) capacitance(d) conductanceThe question was asked during a job interview.I'd like to ask this question from Tellegen’s theorem topic in section Useful Theorems in Circuit Analysis of Network Theory

Answer»

Right option is (a) voltage

To explain I WOULD say: In an electrical circuit itself there are pairs of terms that can be interchanged to get new CIRCUITS. The DUAL PAIR of current is voltage. And the dual pair of voltage is current.

127.

For the circuit shown, the resistance R is variable from 2Ω to 50Ω. What value of RS results in maximum power transfer across terminals ‘ab’.(a) 1(b) 2(c) 3(d) 4This question was posed to me during an internship interview.Question is from Maximum Power Transfer Theorem in portion Useful Theorems in Circuit Analysis of Network Theory

Answer»

The correct option is (b) 2

The BEST explanation: As RL is fixed, the MAXIMUM power TRANSFER theorem does not APPLY. Maximum current FLOWS in the circuit when RS is minimum. So RS = 2Ω.

128.

The maximum power delivered by the source in the below circuit shown?(a) 39.33(b) 40.33(c) 41.33(d) 42.33The question was posed to me in a job interview.My question is taken from Maximum Power Transfer Theorem topic in section Useful Theorems in Circuit Analysis of Network Theory

Answer»

Correct answer is (c) 41.33

Best explanation: The term power is defined as the PRODUCT of the square of CURRENT and the IMPEDANCE. So the maximum power delivered by the source in the CIRCUIT is P = I^2RxZ = 1.66^2×15 = 41.33W.

129.

What is the load current in the following circuit?(a) 1.66∠90⁰(b) 1.66∠0⁰(c) 2.66∠0⁰(d) 2.66∠90⁰This question was addressed to me in semester exam.My question comes from Maximum Power Transfer Theorem in division Useful Theorems in Circuit Analysis of Network Theory

Answer»

The correct answer is (B) 1.66∠0⁰

The BEST explanation: The load CURRENT is the RATIO of voltage to the impedance. So the load current is I = (50∠0^o)/(15+j20+15-j20) = 1.66∠0^o A.

130.

In the circuit shown below, find the value of load impedance for which source delivers maximum power.(a) 15-j20(b) 15+j20(c) 20-j15(d) 20+j15The question was posed to me during a job interview.The query is from Maximum Power Transfer Theorem in chapter Useful Theorems in Circuit Analysis of Network Theory

Answer»

The correct CHOICE is (a) 15-j20

To EXPLAIN: The maximum power transfer occurs when the load IMPEDANCE is equal to the complex conjugate of SOURCE impedance ZS. ZL = ZS^* = (15-j20)Ω.

131.

For ZL= ZS*, the relation between XL and XS is?(a) XL = XS(b) XL = 0(c) XL = 1(d) XL = -XSThis question was posed to me in class test.The doubt is from Maximum Power Transfer Theorem topic in portion Useful Theorems in Circuit Analysis of Network Theory

Answer» CORRECT choice is (d) XL = -XS

Easiest explanation: For ZL = ZS*, the relation between XL and XS is XL = -XS. Maximum power transfer is not ALWAYS desirable since the transfer occurs at a 50 percent efficiency.
132.

If ZL= ZS*, then?(a) RL = 1(b) RL = 0(c) RL = -RS(d) RL = RSI got this question in examination.My enquiry is from Maximum Power Transfer Theorem topic in chapter Useful Theorems in Circuit Analysis of Network Theory

Answer» RIGHT choice is (d) RL = RS

For EXPLANATION I would say: If ZL = ZS*, then RL = RS. This means that the maximum power transfer occurs when the LOAD IMPEDANCE is equal to the COMPLEX conjugate of source impedance ZS.
133.

If the source impedance is complex, then the condition for maximum power transfer is?(a) ZL = ZS(b) ZL = ZS*(c) ZL = -ZS(d) ZL = -ZS*I had been asked this question at a job interview.I'm obligated to ask this question of Maximum Power Transfer Theorem topic in division Useful Theorems in Circuit Analysis of Network Theory

Answer»

Correct answer is (b) ZL = ZS*

Best explanation: The MAXIMUM power is TRANSFERRED when the load resistance is EQUAL to the source resistance. The condition for maximum power TRANSFER is ZL= ZS*.

134.

If source impedance is complex, then maximum power transfer occurs when the load impedance is _______ the source impedance.(a) equal to(b) negative of(c) complex conjugate of(d) negative of complex conjugate ofI have been asked this question in an interview for internship.The origin of the question is Maximum Power Transfer Theorem topic in section Useful Theorems in Circuit Analysis of Network Theory

Answer»

The correct choice is (c) complex conjugate of

To explain I would say: The MAXIMUM power transfer theorem can be APPLIED to complex IMPEDANCE circuits. If source impedance is complex, the maximum power transfer occurs when the LOAD impedance is complex conjugate of the source impedance.

135.

The maximum power is delivered from a source to its load when the load resistance is ______ the source resistance.(a) greater than(b) less than(c) equal to(d) less than or equal toI got this question during an interview for a job.Query is from Maximum Power Transfer Theorem topic in portion Useful Theorems in Circuit Analysis of Network Theory

Answer»

The correct choice is (c) EQUAL to

Easy explanation: The maximum POWER is delivered from a SOURCE to its load when the load RESISTANCE is equal to the source resistance. The maximum power TRANSFER theorem can be applied to both dc and ac circuits.

136.

Consider the following circuit. Determine the current flowing in the ammeter having 1Ω internal resistance in series with the 3Ω resistor.(a) 0.6(b) 0.7(c) 0.8(d) 0.9I got this question in an international level competition.The question is from Compensation Theorem topic in division Useful Theorems in Circuit Analysis of Network Theory

Answer»

The CORRECT CHOICE is (a) 0.6

The explanation: The current FLOWING in the ammeter having 1Ω internal RESISTANCE in series with the 3Ω resistor shown in the circuit is 0.6 A.

Current through 3Ω resistor = 0.67/(7 + (4||6||2)) = 0.08A. Ammeter READING = 0.67 – 0.08 = 0.59 ≅ 0.6A.

137.

Find the current through 3Ω resistor in the circuit shown below.(a) 0.45(b) 0.56(c) 0.67(d) 0.78I have been asked this question by my school principal while I was bunking the class.I'm obligated to ask this question of Compensation Theorem topic in portion Useful Theorems in Circuit Analysis of Network Theory

Answer»

Correct choice is (c) 0.67

Easy explanation: TOTAL current = 10 / (4 + (6||2||3) = 2A. Current through 3Ω RESISTOR= 2 x (6||2)/(3 + (6||2)) = 0.67A.

138.

Consider the following circuit. Determine the current flowing in the ammeter having 1Ω internal resistance in series with the 6Ω resistor.(a) 0.1(b) 0.2(c) 0.3(d) 0.4I got this question during an online interview.Question is from Compensation Theorem topic in division Useful Theorems in Circuit Analysis of Network Theory

Answer»

The CORRECT ANSWER is (c) 0.3

To explain: NEW TOTAL current = 0.33/(7+4||2||3)=0.04A. Now reading of ammeter = 0.33-0.04=0.29A ≅ 0.3A.

139.

Determine the current flowing in the ammeter having 1Ω internal resistance connected in series with the 6Ω resistor as shown in the below circuit.(a) 0.4(b) 0.45(c) 0.9(d) 0.95The question was posed to me during an interview for a job.This intriguing question comes from Compensation Theorem in chapter Useful Theorems in Circuit Analysis of Network Theory

Answer» CORRECT option is (B) 0.45

For explanation I would say: CURRENT through 3Ω resistor = 0.55A. So VOLTAGE drop across 1Ω resistor = 0.55×1 = 0.55V.

Now the circuit can be modified as

Now current through 6Ω resistor = 0.094A. This current is opposite to the current CALCULATED before. So ammeter reading = (0.55-0.0.94) = 0.45A.
140.

Find the current through 6Ω resistor in the circuit shown below.(a) 0.11(b) 0.22(c) 0.33(d) 0.44I have been asked this question in an online interview.This interesting question is from Compensation Theorem in section Useful Theorems in Circuit Analysis of Network Theory

Answer»

Correct option is (C) 0.33

Best EXPLANATION: TOTAL CURRENT in the circuit = 10/(4+3||2||6)=2A. Current through 6Ω RESISTOR = 2×(3||2)/(6+3||2)=0.33A.

141.

Find the current through 6Ω resistor in the circuit shown below.(a) 0.33(b) 0.44(c) 0.55(d) 0.66The question was posed to me during an interview.Asked question is from Compensation Theorem topic in section Useful Theorems in Circuit Analysis of Network Theory

Answer»

The CORRECT choice is (c) 0.55

To EXPLAIN I would say: Total resistance in the circuit = 4+6||3Ω. The total current drawn by the circuit = 10/(4+6||3)=1.67A. Current through 6Ω resistor = 0.55A.

142.

Determine the current flowing in the ammeter having 1Ω internal resistance connected in series with the 3Ω resistor as shown in the below circuit.(a) 0.91(b) 0.92(c) 0.93(d) 0.94The question was asked at a job interview.My question is based upon Compensation Theorem topic in chapter Useful Theorems in Circuit Analysis of Network Theory

Answer»

Right option is (c) 0.93

Best explanation: CURRENT through 3Ω resistor = 1.11A. So voltage DROP across 1Ω resistor = 1.11×1 = 1.11V. Now the circuit can be modified as

Now current through 3Ω resistor = 0.17A. This current is OPPOSITE to the current CALCULATED before. So ammeter reading = (1.11-0.17) = 0.94A.

143.

Reciprocity Theorem is used to find the change in _______ when the resistance is changed in the circuit.(a) Voltage(b) Voltage or current(c) Current(d) PowerThe question was posed to me in an interview for internship.This intriguing question originated from Compensation Theorem in section Useful Theorems in Circuit Analysis of Network Theory

Answer» CORRECT choice is (b) VOLTAGE or current

Explanation: Reciprocity Theorem is used to find the change in voltage or current when the RESISTANCE is CHANGED in the circuit. If reciprocity theorem is satisfied the ratio of response to EXCITATION is same for the two conditions.
144.

Find the current through 3Ω resistor in the circuit shown below.(a) 1(b) 2(c) 3(d) 4I got this question during an interview for a job.My doubt is from Compensation Theorem in portion Useful Theorems in Circuit Analysis of Network Theory

Answer»

The correct ANSWER is (a) 1

To EXPLAIN I would say: Total resistance in the CIRCUIT = 2+[3||(2+2||2)] = 3.5Ω. The total CURRENT drawn by the circuit =10/(4+6||3) = 1.67A. Current through 3Ω RESISTOR = 1.11A ≅1A.

145.

While considering Reciprocity theorem, we consider ratio of response to excitation as ratio of?(a) voltage to voltage(b) current to current(c) voltage to current(d) none of the mentionedThis question was addressed to me in an online interview.This intriguing question comes from Reciprocity Theorem in section Useful Theorems in Circuit Analysis of Network Theory

Answer»

The correct OPTION is (C) voltage to current

For explanation: While considering Reciprocity THEOREM, we consider RATIO of response to excitation as ratio of voltage to current or current to voltage.

146.

Reciprocity Theorem is applied for _____ networks.(a) Linear(b) Bilateral(c) Linear bilateral(d) LumpedThis question was addressed to me during an internship interview.Asked question is from Compensation Theorem topic in section Useful Theorems in Circuit Analysis of Network Theory

Answer»

The correct option is (c) Linear BILATERAL

The explanation: RECIPROCITY THEOREM is applied for linear bilateral NETWORKS, not for linear or for linear bilateral or for LUMPED networks.

147.

The following circuit satisfies the reciprocity theorem.(a) False(b) TrueThis question was addressed to me in an interview.My question is from Reciprocity Theorem in portion Useful Theorems in Circuit Analysis of Network Theory

Answer» RIGHT OPTION is (B) True

The EXPLANATION: The ratio of response to excitation before the source is replaced is equal to 0.167. And the ratio of response to excitation before the source is replaced is equal to 0.167. So, the circuit SATISFIES the Reciprocity theorem.
148.

Find the current through 2Ω resistor after source is replaced in the below circuit.(a) 4(b) 3(c) 2(d) 1I got this question in an interview for internship.I need to ask this question from Reciprocity Theorem in chapter Useful Theorems in Circuit Analysis of Network Theory

Answer»

Correct ANSWER is (c) 2

The explanation: The circuit after SOURCE is replaced is

Total current from the source (It)=12/(3+(6│|2))=2.67A. Current through 2Ω resistor=2.67× 6/(6+2)=2A.

149.

Find the current through 3Ω resistor in the circuit shown below.(a) 1(b) 2(c) 3(d) 4This question was addressed to me in an interview for job.Enquiry is from Reciprocity Theorem topic in section Useful Theorems in Circuit Analysis of Network Theory

Answer»

Right choice is (b) 2

The explanation is: The 6Ω resistor is PARALLEL to 3Ω resistor and the RESULTANT is in series with 2Ω resistor. Total CURRENT from source = 12/(2+(6│|3))=3A. Current through 3Ω resistor = 3 × 6/(6+3)=2A.

150.

In the following circuit, the current drawn by 2Ω resistor (a-b) after the source is replaced is?(a) 143(b) 14.3(c) 1.43(d) 0.143The question was posed to me in a job interview.The above asked question is from Reciprocity Theorem topic in chapter Useful Theorems in Circuit Analysis of Network Theory

Answer»

Correct ANSWER is (c) 1.43

For EXPLANATION: The CIRCUIT after the source is replaced is

Total resistance = 3.23Ω. The CURRENT drawn by the circuit(It)=20/3.23=6.19A. The current in branch a-b is 1.43A.