Q. For the function f(t) = e^(-at), the Laplace transform is

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Q. The Z inverse of the given Z transform is

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Q. Consider the following two statements :

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Q. Consider the following two statements :

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Q. If x(z) is the Z transform of sequence xk, the z transform of sequence (kxk)is

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Q. If Sn is the power associated with each frequency component and S(f) is the sum of all these powers, normalised power spectral density is

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Q. For the signal in the given figure the Fourier transform is 2sinωΤ₁, then the Fourier transform of the signal in the given figure

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Q. Let x(t) ↔ X(jω) be F.T pair. The Fourier transform of the signal x(5t - 3) in terms of X(jω) is given as

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Q. 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.

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Q. The following table gives some time functions and the Laplace transforms. Of these correctly matched pairs are

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Q. The given figure shows a square wave i(t). Then I(s) =

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Q. If the region of convergence of x1(n) + x2(n) is 1/3 < |z| < 2/3, then the region of convergence of x1[n] - x2[n] includes

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Q. If f(t) ↔ F(jω),

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Q. If f(t) is an odd function, F(jω) =

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Q. The energy associated with a function f(t) is given below. In terms of Fourier transform, E =

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Q. The distance of a synchronous satellite from Earth's surface is __________ km.

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Q. A function having frequency f is to be sampled. The sampling time T should be

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Q. Inverse Fourier transform of sgn (ω) is

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Q. If I (s) = 5(s+250)/s(s+100) , the final value of i(t) is

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Q. The signal defined by the equations f(t) = 0 for t < 0, f(t) = E for 0 ≤ t ≤ a and f(t) = 0 for t > a is

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