Q. If function f(t) has an initial value f(0¯) at t = 0¯, the Laplace transform of d[f(t)]/dt is

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Q. If f(t) = - f(- t) satisfies Drichlet conditions, then f(t) can be expanded in Fourier series containing

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Q. Transfer function of a linear system is 200 e^(-j10ω) The system is a

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Q. which one is discrete time periodic signal?

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Q. Frequency domain of a periodic triangular function is a

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Q. A signal is sampled at Nyquist rate fs = 2f0. The function can be recovered from its samples only. If it is a

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Q. A voltage wave is v = 50 sin ωt. Its average value calculated over full one cycle is

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Q. If f1 (t) and f2 (f) are two functions of time and a and b are constants, then

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Q. The z transform of x(n) = ∪(n)

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Q. Fourier transform of f(t) =

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Q. In the state equation x = AX + Bu is a n x m matrix.

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Q. If f(x) = x/2 , 0 < x < 3 = 0 otherwise find E(X)

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Q. If x[n] = cos[n/2], then the sequence x[n] is

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Q. A 1 kHz sinusoidal signal is ideally sampled at 1500 samples/sec and the sampled signal is passed through an ideal low pass filter with cut off frequency 800 Hz. The output signal has the frequency.

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Q. If autocorrelation sequence is Rc(n) = {1,2,3,4,6,8} then what will be energy of sequence?

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Q. The function δ(t - b) is

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Q. An ac network has a power factor of 0.8 lagging for fundamental frequency. If the applied voltage contains thrid and fifth harmonics, the overall power factor will be

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Q. what will be sampling rate to aviod aliasing for the signal m(t) = 10 cos 100 πt?

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Q. Choose the function f(t), - ∞ < t < + ∞, for which a Fourier series cannot be defined

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Q. A pulse function having magnitude E and duration from t = 0 to t = a can be represented as

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