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				This section includes 289 Mcqs, each offering curated multiple-choice questions to sharpen your Network Theory knowledge and support exam preparation. Choose a topic below to get started.
| 1. | In the circuit shown below, the values of i(0+) and i( ), will be respectively | 
| A. | 0 and 1 5A | 
| B. | 1 5A and 3A | 
| C. | 3A and 0A | 
| D. | 3A and 1 5A | 
| Answer» D. 3A and 1 5A | |
| 2. | For a two-port network the three parameters A, B and C are given by A = x1, B = x2, C = 1 x2 then D is equal to under the network to be reciprocal | 
| A. | 1 x1 | 
| B. | 0 | 
| C. | 2 x1 | 
| D. | 2 x1 | 
| Answer» D. 2 x1 | |
| 3. | For the figure given below which of these sets of E, R and C value will ensure that the state equation dVc / dt = 1.25 VC + 2 is valid | 
| A. | 2 V, 1 , 1.25 F | 
| B. | 1.6 V, 0.8 , 1 F | 
| C. | 1.6 V, 1 , 0.8 F | 
| D. | 2 V, 1.25 , 1 F | 
| Answer» F. | |
| 4. | Given T.F. H (s) = s + 2 / s2 + s + 4, under steady state condition, the sinusoidal input and output are respectively x (t) = cos 2t y (t) = cos (2t + ), then angle of will be | 
| A. | 45 | 
| B. | 0 | 
| C. | 45 | 
| D. | 90 | 
| Answer» D. 90 | |
| 5. | Extra element present in the given circuit | 
| A. | C | 
| B. | |
| C. | C | 
| D. | C | 
| E. | R | 
| Answer» B. | |
| 6. | The Laplace transform of a function f(t) u(t), where f (t) is periodic with period T, is A(s) times the L.T. of its first period. Then | 
| A. | A(s) = s | 
| B. | |
| C. | A (s) = e | 
| Answer» C. A (s) = e | |
| 7. | The resonant frequency of the circuit | 
| A. | |
| B. | |
| C. | |
| Answer» B. | |
| 8. | In the figure the transformer is ideal with adjustable turns ratio N2 / N1 . The turns ratio N2 / N1 for maximum power transfer to the load is | 
| A. | 1: 1 | 
| B. | 100: 1 | 
| C. | 1: 100 | 
| D. | 1000: 1 | 
| Answer» D. 1000: 1 | |
| 9. | A single phase transformer is connected as shown in fig. when a voltage of 100 V (rms) was applied across AB, the voltmeter connected across AC measured 100 V (rms). The turns ratio N1: N2 is | 
| A. | 1: 1 | 
| B. | 1: 2 | 
| C. | 2: 1 | 
| D. | 4: 1 | 
| Answer» C. 2: 1 | |
| 10. | Find the value of R so that V2 = 2 volt | 
| A. | |
| B. | 2 | 
| C. | 5 | 
| Answer» C. 5 | |
| 11. | Find VC (0+) for the circuit | 
| A. | 2 V | 
| B. | 2 V | 
| C. | 6 V | 
| D. | 8 V | 
| Answer» B. 2 V | |
| 12. | Given iL (0+) = 0, VC (0 ) = 0 in the steady state VC equals to | 
| A. | 200 V | 
| B. | 100 V | 
| C. | 0 V | 
| D. | 100 V | 
| Answer» C. 0 V | |
| 13. | What will be the value of Rth between A and B for the given circuit shown below? | 
| A. | 2 R | 
| B. | R | 
| Answer» E. | |
| 14. | What will be the voltage across the capacitor at t = 0+ for given figure? | 
| A. | 2 V | 
| B. | 2 V | 
| C. | 4 V | 
| D. | 1 V | 
| Answer» C. 4 V | |
| 15. | Switch S in position (1) for long time and moved to position (2) at t = 0 sec. obtain at t = 0+ the value of i L (0+) | 
| A. | 3 amp | 
| B. | 6 amp | 
| C. | 2 amp | 
| D. | 5 amp | 
| Answer» B. 6 amp | |
| 16. | For the networks shown in the figures (a) and (b) to be duals, it is necessary that R , L and C are respectively equal to | 
| A. | |
| B. | |
| Answer» B. | |
| 17. | The Y11-parameters for the given network shown below are | 
| A. | |
| Answer» B. | |
| 18. | If L {f (t)} = s2 + 2 , then the value of lim t f (t) | 
| A. | cannot be determined | 
| B. | Zero | 
| C. | 1 | 
| D. | |
| Answer» B. Zero | |
| 19. | Switch S in position (a) for a long time and moves to be at t = 0. The value of VC and dVC / dt at t = 0+ | 
| A. | 12 V, 8 V | 
| B. | 12 V, 8 V | 
| C. | 4 V, 8 V | 
| D. | 4 V, 8 V | 
| Answer» B. 12 V, 8 V | |
| 20. | A series R-L circuit is initially released. A step voltage is applied to the circuit. If is the time constant of the circuit, the voltage across R and L will be same at time t equal to | 
| A. | log | 
| B. | 2 | 
| C. | |
| Answer» B. 2 | |
| 21. | In figure shown A1, A2, A3 are ideal ammeters. If A1 and A3 read 5 A and 13 A respectively reading of A2 will be | 
| A. | 8 A | 
| B. | 12 A | 
| C. | 18 A | 
| D. | Indeterminate unless the actual values of R, C and W are specified | 
| Answer» C. 18 A | |
| 22. | The Resistance RAB in the circuit is | 
| A. | 12 | 
| B. | 10.8 | 
| C. | 6.75 | 
| D. | 9 | 
| Answer» E. | |
| 23. | In a series RLC circuit excited by a voltage V (t) = A sin t where 2 < 1 | 
| A. | a current lags the excitation voltage. | 
| B. | the excitation voltage lags the current. | 
| C. | the voltage across the inductor is < the voltage across the capacitor. | 
| D. | the voltage across the inductor is > the voltage across the capacitor. | 
| Answer» C. the voltage across the inductor is < the voltage across the capacitor. | |
| 24. | The transform of the square wave can be represented as | 
| A. | |
| B. | |
| Answer» C. | |
| 25. | System function H (s) =1, for a signal cos t, the steady state response is s + 1 | 
| A. | |
| B. | |
| Answer» C. | |
| 26. | The Laplace transform of the sawtooth waveform is | 
| A. | |
| B. | |
| C. | |
| Answer» B. | |
| 27. | The voltage of the source i.e. Vs, if i (t) = 20 e 2t | 
| A. | 10 e | 
| B. | |
| C. | 10 e | 
| D. | 20 e | 
| E. | 20 e | 
| Answer» B. | |
| 28. | The Laplace transform of the function f (t) = et2 4t will be | 
| A. | does not exist | 
| Answer» E. | |
| 29. | The capacitor C1 in the circuit shown has a voltage of 20 V across it before the switch S is closed at time t = 0. C1 = 2 F and C2 = 3 F. The voltage across C2 after S is closed is | 
| A. | 8 V | 
| B. | 10 V | 
| C. | 12 V | 
| D. | 15 V | 
| Answer» B. 10 V | |
| 30. | For fig. at time t 0 after the switch K was closed, it is found that V2 = + 5 V, determine the value of i 2 (t 0) and d / dt i2 (t 0) | 
| A. | 2.5 amp, 5 amp/sec | 
| B. | 2.5 amp, 2.5 amp/sec | 
| C. | 5 amp, 2.5 amp/sec | 
| D. | 5 amp, 5 amp/sec | 
| Answer» B. 2.5 amp, 2.5 amp/sec | |
| 31. | The Thevenin equivalent voltage Vm appearing between the terminals A and B of the network shown is given by | 
| A. | J 16 (3 J 4) | 
| B. | J 16 (J 3 + 4) | 
| C. | J 6 (3 + J 4) | 
| D. | J 6 (3 J 4) | 
| Answer» C. J 6 (3 + J 4) | |
| 32. | The circuit shown in the figure is in steady state, when the switch is closed at t = 0. Assuming that the inductance is ideal, the current through the inductor at t = 0+ equals | 
| A. | 0A | 
| B. | 0 5 A | 
| C. | 1A | 
| D. | 2A | 
| Answer» D. 2A | |
| 33. | If, at t = 0+, the voltage across the coil is 120V, the value of resistance R is | 
| A. | 0 | 
| B. | 20 | 
| C. | 40 | 
| D. | 60 | 
| Answer» B. 20 | |
| 34. | For the circuit shown in figure, the voltage Vs will be | 
| A. | 12 V | 
| B. | 8 V | 
| C. | 4 V | 
| D. | 13 V | 
| Answer» E. | |
| 35. | In the circuit shown in figure, the switch S is closed at time t = 0. The voltage across the inductance at t = 0+, is | 
| A. | 2V | 
| B. | 4V | 
| C. | 6 V | 
| D. | 8V | 
| Answer» C. 6 V | |
| 36. | In fig. (a) the values i L, Vc as shown have initial values i L (0 ) = 1 and Vc (0 ) = 2 fig. (b) is the equivalent circuit in the s-domain. The values of V1 and V2 are | 
| A. | |
| B. | |
| C. | 1 and 2 | 
| Answer» C. 1 and 2 | |
| 37. | The voltage marked Vx is given by | 
| A. | None of these. | 
| Answer» C. | |
| 38. | In the circuit V2 = 2 V and I1 = 2 amp. The value of Is is given by | 
| A. | 2 | 
| B. | 4 | 
| C. | 5 | 
| D. | 6 | 
| Answer» C. 5 | |
| 39. | For the given graph, match List I with List II List I List IIA.1, 2, 3, 4 1. Twigs B.4, 5, 6, 72. Links C.1, 2, 3, 4 3. Fundamental cutset D. 1, 4, 5, 6, 7 4.Fundamental loop | 
| A. | 3 1 2 4 | 
| B. | 2 3 1 4 | 
| C. | 3 2 1 4 | 
| D. | 1 2 3 4 | 
| Answer» B. 2 3 1 4 | |
| 40. | The dimension of LC is | 
| A. | zero | 
| B. | |
| C. | (second) | 
| D. | |
| E. | (second) | 
| Answer» E. (second) | |
| 41. | The Laplace transform of (t 2 2t) u (t 1) is | 
| A. | None of these | 
| Answer» E. | |
| 42. | For the circuit shown below in the figure, the voltage V0 is | 
| A. | 2 V | 
| B. | 1 V | 
| C. | 1 V | 
| D. | None of these | 
| Answer» E. | |
| 43. | The natural frequency Sn of the given circuit is | 
| A. | 1 | 
| B. | -1 | 
| C. | 2 | 
| Answer» C. 2 | |
| 44. | Given V2 = 1 e 2t, the value of V1 is given by | 
| A. | 3 + e | 
| B. | 1 + 3 e | 
| C. | 4 + 2 e | 
| D. | 4 | 
| Answer» E. | |
| 45. | In the circuit of the given figure, the magnitude of VL and VC are twice that of VR. The inductance of the coil is | 
| A. | 2.14 mH | 
| B. | 5.30 H | 
| C. | 31.8 mH | 
| D. | 1.32 H | 
| Answer» D. 1.32 H | |
| 46. | Initial voltage on capacitor V0 as marked | V0 | = 5 V. Vs = 8 u(t), where u(t) is the unit step. The voltage marked V at t = 0+ is given by | 
| A. | 1 V | 
| B. | 1 V | 
| Answer» D. | |
| 47. | A voltage waveform V (t) = 12 t 2 is applied across 1 H inductor for t 0, with initial current through it being zero the current through the inductor for t 0 is given by | 
| A. | 12 t | 
| B. | 24 t | 
| C. | 12 t | 
| D. | 4 t | 
| Answer» E. | |
| 48. | In the circuit Vs = cos 2t. The value of C is chosen so that I from Vs is in phase with Vs. Then Ic leads IL by an angle given by | 
| A. | 45 | 
| B. | 90 | 
| C. | 135 | 
| D. | 0 | 
| Answer» D. 0 | |
| 49. | S is in position (a) for a long time. S moved to position (b) at t = 0 , At t = 0+, the values of IC and VL are | 
| A. | 5, 0 | 
| B. | 5, 0 | 
| C. | 0, 4 | 
| D. | 2, 3 | 
| Answer» B. 5, 0 | |
| 50. | A source Vs = 200 cos t delivers power to a load at power factor 0.8 lagging. The reactive power is 300 VAR. The Pav is given by | 
| A. | 200 watts | 
| B. | 225 watts | 
| C. | 400 watts | 
| D. | 300 watts | 
| Answer» D. 300 watts | |