Define: (1) Continuous time signal (2) Discrete time signal (3) Impulse signal
[3 marks]Determine even and odd component of x(t) = ejt
[4 marks]Discuss advantage & disadvantage of D.S.P. over A.S.P.
[7 marks]Define: (1) Fourier Series (2) Laplace Transform (3) Inverse Laplace Transform
[3 marks]Discuss Dirchlet’s conditions
[4 marks]Explain classification of discrete time signals with examples.
[7 marks]Explain classification of discrete time systems with examples.
[7 marks]Define: (1) Z- Transform (2) D.F.T. (2) D.T.F.T.
[3 marks]List properties of convolution.
[4 marks]Asystem has an impulse response h[n] = {1,2,3} and output response y[n] = {1,1,2, -1,3}. Determine the input sequence x[n].
[7 marks]Give Difference and Similarity between Linear and Circular Convolution with example.
[3 marks]List important properties of the ROC for the Z Transform.
[4 marks]Determine the causal signal x[n] having the z-transform X(Z) = 1 / ( 1 + z-1) ( 1 – z-1)2
[7 marks]Define: (1) Correlation (2) Initial Value Theorem (3) Final Value Theorem
[3 marks]Discuss relationship between the DFT and other Transforms.
[4 marks]Determine the IDFT of X(k) = {3, (2+j), 1, (2-j)}
[7 marks]Discuss (1) Direct Form – I Realization (2) Direct Form – II Realization with suitable example
[3 marks]List difference between IIR and FIR filters.
[4 marks]Obtain a cascade realization of the system characterized by the transfer function H(Z) = 2 (z + 2) / [ z (z – 0.1) (z + 0.5) (z + 0.4)
[7 marks]Discuss Kaiser window in details.
[3 marks]Discuss IIR Filter design by impulse invariant method.
[4 marks]Explain radix-2 DIT FFT algorithm with suitable example. OR1
[7 marks]Define: (1) Rectangular window function (2) Hamming window function (3) Hanning Window function
[3 marks]Discuss IIR Filter design by bilinear transformation method.
[4 marks]Explain radix-2 DIF FFT algorithm with suitable example.2
[7 marks]