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This section includes 902 Mcqs, each offering curated multiple-choice questions to sharpen your Electronics & Communication Engineering knowledge and support exam preparation. Choose a topic below to get started.
| 51. |
For a wave v = V 1m sin (ωt + θ1 ) - V3m sin (3ωt + θ3), the rms value is (0.5 V21m + 0.5 V23m)0.5 |
| A. | True |
| B. | False |
| Answer» B. False | |
| 52. |
The function Ae(s + jω)t represens a rotating phasor having a magnitude increasing with time. |
| A. | True |
| B. | False |
| Answer» B. False | |
| 53. |
Assertion (A): In order that f(t) is Laplace transformable, it is necessary that for real positive σ1 Reason (R): If f(t) is known we can find F(s) and vice versa. |
| A. | Both A and R are correct and R is correct explanation of A |
| B. | Both A and R are correct but R is not correct explanation of A |
| C. | A is true, R is false |
| D. | A is false, R is true |
| Answer» C. A is true, R is false | |
| 54. |
Assertion (A): The function kest with both σ and ω positive and s > 0 depicts a sinusoid whose amplitude increases with time. Reason (R): If σ = 0, kest becomes a sinusoid. |
| A. | Both A and R are correct and R is correct explanation of A |
| B. | Both A and R are correct but R is not correct explanation of A |
| C. | A is true, R is false |
| D. | A is false, R is true |
| Answer» C. A is true, R is false | |
| 55. |
Assertion (A): In complex frequency s = σ + jω, the terms s and ω are nepar frequency and radin frequency. Reason (R): If ω = 0, the graph of Kest will be a decaying exponential if s |
| A. | Both A and R are correct and R is correct explanation of A |
| B. | Both A and R are correct but R is not correct explanation of A |
| C. | A is true, R is false |
| D. | A is false, R is true |
| Answer» C. A is true, R is false | |
| 56. |
Assertion (A): The exponential form of Fourierseries is Reason (R): If f(t) is an even function, the coefficients Fn are real. |
| A. | Both A and R are correct and R is correct explanation of A |
| B. | Both A and R are correct but R is not correct explanation of A |
| C. | A is true, R is false |
| D. | A is false, R is true |
| Answer» C. A is true, R is false | |
| 57. |
Assertion (A): The Fourier series of the wave shown in the figure does not contain even harmaonics Reason (R): If f(t) = - f(t ± T/2) the function is said to have half wave symmetry. |
| A. | Both A and R are correct and R is correct explanation of A |
| B. | Both A and R are correct but R is not correct explanation of A |
| C. | A is true, R is false |
| D. | A is false, R is true |
| Answer» C. A is true, R is false | |
| 58. |
Assertion (A): If a wave v = A1 + A2 sin ωt is applied to a pure capacitor the current wave isi = A3 sin(ωt + 90°) Reason (R): A capacitor presents infinite impedance to dc. |
| A. | Both A and R are correct and R is correct explanation of A |
| B. | Both A and R are correct but R is not correct explanation of A |
| C. | A is true, R is false |
| D. | A is false, R is true |
| Answer» B. Both A and R are correct but R is not correct explanation of A | |
| 59. |
Assertion (A): The rms value of v = 1 + sin ωt is 1.5Reason (R): If i = I0 + I1m sin ω1t + I3m sin 3ω1t, then |
| A. | Both A and R are correct and R is correct explanation of A |
| B. | Both A and R are correct but R is not correct explanation of A |
| C. | A is true, R is false |
| D. | A is false, R is true |
| Answer» B. Both A and R are correct but R is not correct explanation of A | |
| 60. |
Algebraic expression for z-transform of x[n] is X[z]... What is the algebraic expression of z-transform of ejω0n x[n]? |
| A. | X(Z - Z0) |
| B. | X(e-jW0z) |
| C. | X(ejω0z) |
| D. | X(Z)jω0z |
| Answer» C. X(ejω0z) | |
| 61. |
Average power for signal is |
| A. | 0 |
| B. | ∞ |
| C. | 1 |
| D. | [D]. |
| Answer» E. | |
| 62. |
The signal x(t) = A cos (ω0t + φ) is |
| A. | energy signal |
| B. | power signal |
| C. | energy Power |
| D. | none |
| Answer» C. energy Power | |
| 63. |
The F.T. of e-pf2 is e-pf2 then Fourier Transform of e -at2 is |
| A. | [A]. |
| B. | [B]. |
| C. | [C]. |
| D. | [D]. |
| Answer» C. [C]. | |
| 64. |
The F.T. X(f) of the periodic delta functions. |
| A. | [A]. |
| B. | [B]. |
| C. | [C]. |
| D. | [D]. |
| Answer» D. [D]. | |
| 65. |
The range of values of a and b for which the linear time invariant system with impulse response. h(n) = an n ≥ 0 = bn n < 0 will be stable if |
| A. | |a| > 1, |b| > 1 |
| B. | |a| < 1, |b| < 1 |
| C. | |a| < 1, |b| > 1 |
| D. | |a| > 1, |b| < 1 |
| Answer» D. |a| > 1, |b| < 1 | |
| 66. |
Given, Lf(t) = F(s) ⇒ which of the following expression are correct? L[f(t - a) ∪ (t - a)] = F(s)e-saL(t - a)f(t) = as F(s) Select the correct answer using the codes given below |
| A. | 1, 2, 3 |
| B. | 1, 2, 4 |
| C. | 2, 3, 4 |
| D. | 1, 3, 4 |
| Answer» C. 2, 3, 4 | |
| 67. |
The inverse response of a system h(n) = an∪(n) what is the condition for the system to be BIBO stable? |
| A. | a is real and +ve |
| B. | a is real and -ve |
| C. | |a| > 1 |
| D. | |a| < 1 |
| Answer» D. |a| < 1 | |
| 68. |
which is the Laplace transform of x(t) = -e2t ∪(t) ⊕ t ∪(t)? |
| A. | [A]. |
| B. | [B]. |
| C. | [C]. |
| D. | [D]. |
| Answer» C. [C]. | |
| 69. |
The unit step response of a system starting from rest is given by c(t) = 1 - e-2t for t ≥ 0. The transfer function of the syste is |
| A. | [A]. |
| B. | [B]. |
| C. | [C]. |
| D. | [D]. |
| Answer» C. [C]. | |
| 70. |
If the region of convergence of x1(n) + x2(n) is then the region of convergence of x1[n] - x2[n] includes |
| A. | [A]. |
| B. | [B]. |
| C. | [C]. |
| D. | [D]. |
| Answer» E. | |
| 71. |
A signal x(n) = sin(ω0n + φ) is the input to a linear time invariant system having a frequency response H(ejω) If the O/P of the system is Ax(n -n0), then the general form of H(ejω) will be |
| A. | - n0ω0 + β for any arbitrary real β |
| B. | - n0ω0 + 2pk for any arbitrary integer k |
| C. | n0ω0 + 2pk for any arbitrary integer k |
| D. | - n0ω0 + φ |
| Answer» C. n0ω0 + 2pk for any arbitrary integer k | |
| 72. |
The output y(t) of a linear time invariant system is related to its input x(t) by the following equation y(t) = 0.5x(t - td + 1) + x(t - td) + 0.5 x(t - td + 7). The filter transfer function H(ω) of such a system is given by |
| A. | (1 + cos ωt)e-jωt d |
| B. | (1 + 0.5 cos ωt)e-jωt d |
| C. | (1 + cos ωt)ejωt d |
| D. | (1 - 0.5 cos ωt)e-jωt d |
| Answer» B. (1 + 0.5 cos ωt)e-jωt d | |
| 73. |
The region of converage of z-transform of sequence must be |
| A. | [A]. |
| B. | [B]. |
| C. | [C]. |
| D. | [D]. |
| Answer» D. [D]. | |
| 74. |
A casual system having the transfer function is excited with 10 ∪(t). The time at which the output reaches 99% of its steady-state value is |
| A. | 2.7 sec |
| B. | 2.5 sec |
| C. | 2.3 sec |
| D. | 2.1 sec |
| Answer» D. 2.1 sec | |
| 75. |
A casual LTI system is described by the difference equation 2y[n] = ay[n - 2] - 2x[n] + βx[n -1] The system is stable only if |
| A. | |a| = 2 |β| < 2 |
| B. | |a| > 2 |β| > 2 |
| C. | |a| < 2 any value of β |
| D. | |β| < 2, any value of a |
| Answer» D. |β| < 2, any value of a | |
| 76. |
ROC of sequence x[n] = (3)n ∪[n] + (4)n ∪[- n - 1] |
| A. | |z| > 4 |
| B. | 3 < |z| < 4 |
| C. | |z| < 4 |
| D. | |z| > 3 |
| Answer» C. |z| < 4 | |
| 77. |
The ROC of sequence x[n] = (0.8)n ∪[n] + (0.4)n ∪[n] |
| A. | |z| > 0.8 |
| B. | |z| > 0.4 |
| C. | 0.4 < |z| < 0.8 |
| D. | |z| < 0.8 |
| Answer» B. |z| > 0.4 | |
| 78. |
The ROC of sequence in the Z.T. of sequence x[n] = an ∪ [n] is |
| A. | z > a |
| B. | z < a |
| C. | |z| > a |
| D. | |z| < a |
| Answer» D. |z| < a | |
| 79. |
The Z.T. of sequence x[n] = an ∪ [n] is |
| A. | [A]. |
| B. | [B]. |
| C. | [C]. |
| D. | [D]. |
| Answer» C. [C]. | |
| 80. |
The impulse response of discrete time system is x[n] = (4)n ∪[3 - n], the system is |
| A. | casual |
| B. | stable |
| C. | stable and casual |
| D. | stable and non-casual |
| Answer» E. | |
| 81. |
The impulse response of the DT - LTI system is given below Check whether the system is StableCasualDynamic. |
| A. | 1 and 2 |
| B. | 2 and 3 |
| C. | 1 and 3 |
| D. | 1, 2 and 3 |
| Answer» E. | |
| 82. |
The range of value "a" for which system will be stable. If impulse response of DT system is = an ∪[n] |
| A. | a > 1 |
| B. | a < 1 |
| C. | 1 < a < ∞ |
| D. | -1 < a < 1 |
| Answer» E. | |
| 83. |
Energy density spectrum of x[n] = an∪[n] for -1 < a < + 1 is |
| A. | [A]. |
| B. | [B]. |
| C. | [C]. |
| D. | [D]. |
| Answer» D. [D]. | |
| 84. |
DTFT (Discrete time Fourier transform) of x[n] = an∪[n] for -1 < a < + 1. |
| A. | [A]. |
| B. | [B]. |
| C. | [C]. |
| D. | [D]. |
| Answer» B. [B]. | |
| 85. |
what will be sampling rate to aviod aliasing for the signal m(t) = 10 cos 100 pt? |
| A. | ≤ 100 n2 |
| B. | ≥ 100 n2 |
| C. | [C]. |
| D. | [D]. |
| Answer» E. | |
| 86. |
The joint probability function of two discrete random variable X and Y is given by x = 0, 2, y = 2, 3 then E(y) is |
| A. | [A]. |
| B. | [B]. |
| C. | [C]. |
| D. | [D]. |
| Answer» C. [C]. | |
| 87. |
The joint probability function of two discrete random variable X and Y is given by x = 0, 2, y = 2, 3 variance σ2 will be[Hint: σ2 = E(X2) - μ2 ⇒ E(X2) - (E(X))2] |
| A. | [A]. |
| B. | [B]. |
| C. | [C]. |
| D. | zero |
| Answer» C. [C]. | |
| 88. |
If otherwise find E(X) |
| A. | [A]. |
| B. | [B]. |
| C. | [C]. |
| D. | 0 |
| Answer» B. [B]. | |
| 89. |
The joint probability function of two discrete random variable X and Y is given by x = 0, 2, y = 2, 3 then E(X) = |
| A. | [A]. |
| B. | [B]. |
| C. | [C]. |
| D. | [D]. |
| Answer» C. [C]. | |
| 90. |
A linear system is characterized by H(ω) = Be-2ω2 the system is physically |
| A. | unrealizable |
| B. | realizable |
| C. | depends upon B |
| D. | depends upon constant 2 |
| Answer» B. realizable | |
| 91. |
Transfer function of a linear system is 200 e-j10ω The system is a |
| A. | distortionless Attenuator |
| B. | amplifier with Phase distortion |
| C. | distortionless Amplifier |
| D. | attenuator with Phase distortion |
| Answer» D. attenuator with Phase distortion | |
| 92. |
δ(t) dt is a |
| A. | Unit step |
| B. | 0 |
| C. | r(t) |
| D. | sinc |
| Answer» B. 0 | |
| 93. |
The sampling of a function f(l) = sin 2pf0t starts from a zero crossing. The signal can be detected if sampling time T is |
| A. | [A]. |
| B. | [B]. |
| C. | [C]. |
| D. | [D]. |
| Answer» D. [D]. | |
| 94. |
The value of Integral (t2 + 2) δ(t - 3)dt is equal to |
| A. | 11 |
| B. | 3 |
| C. | 9 |
| D. | 0 |
| Answer» E. | |
| 95. |
The value of Integral δ(t) sin t dt is equal to |
| A. | zero |
| B. | 1 |
| C. | infinite |
| D. | undefined |
| Answer» B. 1 | |
| 96. |
X and Y are two random variable and Z = X + Y. Let σx2, σy2 and σz2 be variance of X, Y and Z. Then |
| A. | σz2 = σx2 + σy2 |
| B. | σz2 ≤ σx2 + σy2 |
| C. | σz2 < σx2 + σy2 |
| D. | σz2 > σx2 + σy2 |
| Answer» B. σz2 ≤ σx2 + σy2 | |
| 97. |
consider the following as regards cumulative disribution function F(x)0 ≤ F(x) ≤ 1F(- ∞) = 0F(∞) = 1F(x1) ≤ F(x2) If x1 < x2 Out of above which are correct? |
| A. | 1 and 2 only |
| B. | 1, 2 and 3 only |
| C. | 1, 2, 3 and 4 |
| D. | 2 and 4 |
| Answer» D. 2 and 4 | |
| 98. |
An experiment is repeated N times. One event A occurs NA times. Then |
| A. | [A]. |
| B. | [B]. |
| C. | [C]. |
| D. | [D]. |
| Answer» C. [C]. | |
| 99. |
The enery E associated with time function f(t) is |
| A. | [A]. |
| B. | [B]. |
| C. | [C]. |
| D. | [D]. |
| Answer» C. [C]. | |
| 100. |
If f(k) ↔ F(z), then kn fk ↔ |
| A. | [F(z)]n |
| B. | [B]. |
| C. | [F(z)]1/n |
| D. | [D]. |
| Answer» E. | |