Anna University, Chennai Nov/Dec 2012
Examinations
Digital Signal Processing EC2302
V Sem ECE
Unit I-V
1.
Compute the 8-point
DFT of the sequence x(n) = using radix-2 DIT algorithm.
2.
Determine the IDFT of
X(K) =
3.
Perform the linear
convolution of finite duration sequences h(n) and x (n) = by overlap – add method
4. Compute an IDFT of the
following sequence X(K) = using DIF
algorithm
5.
Obtain the (a) Direct
forms i(a) cascade ii(a) parallel form realizations for the following y (n) = 3/4(n-1) – 1/8 y(n-2) + x(n) +1/3
x(n-1)
6.
Design a linear phase
lowpass FIR filter with cutoff frequency of π/2 rad/sec using frequency sampling
techniques.(Take N=17)
7. For the given
specifications design a digital
high-pass filter using BLT
a.
i) = 3db
ii) = 15 db
iii) =1500
rad/sec iv) =500 rad/sec
8.
Design a chebyshev
low pass filter with the specifications = 1db ripple in the pass band 0≤ ω ≤ 0.2π ,
= 15 db ripple in the stop band 0.3π ≤ ω ≤
π using Bilinear transformation
9. For the given
specifications design a digital
high-pass filter using BLT
i) = 3db
ii) = 15 db
iii) =1500
rad/sec
iv) =500 rad/sec
10.Design a chebyshev low pass
filter with the specifications
= 1 db ripple in the pass band 0≤ ω ≤ 0.2π
= 15
db ripple in the stop band 0.3 π ≤
ω ≤ π Using Bilinear Transformation
11. An a FIR filter is given by
the difference equation
1. y(n) = 2 x(n) + x(n-1)
+
x(n-2) +
x(n-3) . Determine its lattice
form
12.Design a digital filter
with
Determine
H( for N=
7and design FIR low pass filter using
Hanning window
13. Using Hamming window with
N= 7. Draw the frequency responseFor the desired response
( =
Determine H( for N= 7and design FIR low pass filter using Hanning window
14. Find the effect of coefficient quantization on pole locations
of the given second order IIR system, when it is realized in direct form I and
in Cascade form . Assume a word length of 4 bits through truncation.
2.
H (z) =
15Consider the transfer function H(Z) = (Z)
. (Z)
Where
ii.
(Z) = (Z) =
iii.
Find the output round
off noise power. Assume = 0.5 and
16. Find the steady state variance of the noise
in the output due to quantization of input for the first order filter y(n) =
ay(n-1) + x(n)
17. Write short notes on application of
multirate signal processing
18. Explain in detail the types of Filter Banks
19.
Explain in detail any one application of mutlirate signal processing
20.
Describe the features of QMF
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