CS2403 - Digital Signal Processing For THIRD IT AND FINAL CSE
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POSSIBLE 2 TWO MARKS QUESTIONS(UNIT I-V)
- What is meant by aliasing? How can it be avoided?
Find the energy and power of x(n) = Aejωn u(n).
Determine which of the following sequences is periodic, and compute their fundamental period. (a) Aej7πn (b) sin(3n)
Is the system y (n) = ln [x (n)] is linear and time invariant?
Determine Z transform of x(n) = 5nu(n)
- State sampling theorem.
- Find the signal energy of (1/2)n u(n)
Determine whether the following sinusoids is periodic, if periodic then compute their fundamental period. (a) cos 0.01πn (b) sin(π62n/10)
Check whether the system y(n) = ex (n) is linear.
Determine Z transform of x(n) = anu(n)
How DFT is differ from DTFT
Find DFT of sequence x(n) = {1, 1, -2, -2}
What are the computational saving (both complex multiplication and complex addition) in using N – point FFT algorithm.
What do you mean by in – place computation?
Differentiate between DIT and DIF FFT algorithm.
Write DFT pair of equation
List any four properties of DFT.
Compute DFT of x(n) = {1, -1, 1, -1}
Calculate % saving in computing through radix – 2, DFT algorithm of DFT coefficients. Assume N = 512.
Find the value of WNK when N = 8 and K = 2 and also k = 3
What are the advantages of FIR filters?
What are the desirable characteristics of windows?
Define Phase Delay and Group Delay.
Draw the Direct form I structure of the FIR filter.
- Compare FIR and IIR digital filter
Draw the ideal gain Vs frequency characteristics of HPF and BPF.
What is Gibb's phenomenon?
Write the steps involved in FIR filter design.
List out the different forms of structural realizations available for realizing a FIR system.
Use the backward difference for the derivative and convert the analog filter to digital filter given H(s)=1/(s2 +16)
State the relationship between the analog and digital frequencies when converting an analog filter using bilinear transformation.
- Explain the advantage and drawback of Bilinear transformation
- Explain the term " wrapping effect"
Find the transfer function for normalized butterworth filter of order 1 by determining the pole values.
Find digital filter equivalent for H(s)=1/(s+8)
- Sketch the mapping of s – plane and z – plane in bilinear transformation.
- Represent decimal number 0.69 in fixed point representation of length N = 6
- What is Vocoder.
- What are the different formats of fixed point representation?
- State a few applications of adaptive filter
POSSIBLE 16 SIXTEEN MARKS QUESTIONS(UNIT I-V)
- (i) Find the convolution of the signals x(n) =
and h(n) =
u(n) . (8)
(ii) Consider a system y(n) + 
(i) Find inverse Z – transfer of
X(Z) = 
ROC : |Z| > 1, (2) ROC : |Z| < 0.5, (3) ROC : 0.5 < |Z| <1 (12).
(ii) Derive expressions to relate Z – transfer and DFT (4)
(i)Determine the transfer function, and impulse response of the system y(n) –
y(n – 1) +
y(n – 2) = x(n) +
x(n – 1). (8)
(ii) Find the convolution sum of
and h(n) = δ(n) – δ(n – 1) + δ(n – 2) – δ(n – 3). (8)
(i) Find the Z transform of (4 + 4)
x(n) = 2n u(n – 2)
x(n) = n2 u(n)
(ii) State and explain the scaling and time delay properties of Z transform. (8)
(i) Discuss the properties of DFT. (10)
(ii) State and prove the circular convolution property of DFT. (6)
(i) Compute DFT of following sequence (6)
(1) x(n) = {1, 0, -1, 0}
(2) x(n) = {j, 0, j, 1}
(ii) Using DFT and IDFT method, perform circular convolution of the sequence x(n) = {1, 2, 2, 1} and h(n) = {1, 2, 3}. (10)
-
Find DFT of the sequence x(n) = { 1, 1, 1, 1, 1, 1, 0, 0} using radix -2 DIF – FFT algorithm. (16)
-
Compute the eight point DFT of the given sequence x(n) = { ½, ½, ½, ½, 0, 0, 0, 0} using radix – 2 DIT - DFT algorithm. (16)
(i)Design digital low pass filter using BLT. Given that
Assume sampling frequency of 100 rad/ sec. (8)
(ii) Design IIR filter using impulse invariance technique. Given that 
(i) Obtain the direct form1, canonic form and parallel form realization structures for the system given by the difference equation
(
) = – 0 .1
(
(
(ii) If 
Design butterworth filter using bilinear transformation method for the following specifications
0.8 ≤ |H(ejω)| ≤ 1; 0 ≤ ω ≤ 0.2π
|H(ejω)| ≤ 0.2; 0.6 ≤ ω ≤ π (16)
Design an IIR digital low pass butterworth filter to meet the following requirements: Pass band ripple (peak to peak): ≤ 0.5dB, Pass band edge: 1.2kHz, Stop band attenuation: ≥ 40dB, Stop band edge: 2.0 kHz, Sampling rate: 8.0 kHz. Use bilinear transformation technique. (16)
Design a symmetric FIR low pass filter whose desired frequency is given as
(
) =
The length of the filter should be 7 and 
(i)For a FIR linear phase digital filter approximating the ideal frequency response
Determine the coefficients of a 5 tap filter using rectangular window. (8)
(ii) Determine unit sample response 
(i) Determine the coefficients h(n) of a linear phase FIR filter of length M = 15 which has a symmetric unit sample response and a frequency response (12)
Hr
(ii) State the advantage of floating point representation over fixed points representation.(4)
(i)Determine the first 15 coefficients of FIR filters of magnitude specification is given below using frequency sampling method:
(
) =
(12)
(ii) Discuss the effect of finite word length on digital filter. (4)
With neat diagram and supportive derivation explain multirate signal processing using two techniques. (16)
-
(i)Explain decimation of sampling rate by an integer factor D and derive spectra for decimated signal. (10)
(ii) Discuss on sampling rate conversion of rational factor I/D (6)
Write short notes on (a) Image enhancement (b) Speech Processing (c) Musical sound processing and (d) vocoder. (16)
What is adaptive filter? With neat block diagram discuss any four applications of adaptive filter. (16)
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