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0:05:48
Q6a Illustrate the IDFT DIT-FFT algorithm with the help of necessary equations & signal flow graph
0:14:23
Q9a Design a digital lowpass Butterworth filter with the following specifications
0:11:15
Q9b Design a digital IIR Filter using BLT with a cutoff frequency of 15Hz & sampling rate of 90Hz.
0:06:41
Q6b Using linear convolution find y(n). Compare by solving using Overlap save & Overlap Add methods
0:02:49
Q8b Mention the design steps followed in design of Linear Phase FIR Filter
0:03:23
Q7b Mention different Windows with equations used in design of FIR Filters
0:05:53
Q7c Realize the system function H(z)=1+3/2 z^(-1)+4/5 z^(-2)+5/9 z^(-3)+1/9 z^(-4) using Direct form
0:06:40
Q8c Realize a Cascade form FIR filter for the following system function.
0:10:00
Q10c For the given IIR Filter, determine transfer function, nonzero coefficients & impulse response
0:18:57
Obtain Direct form I & Direct form II of y(n)=-0.1y(n-1)+0.2y(n-2)+3x(n)+3.6(x(n-1)+0.6x(n-2)
0:16:08
Q5b Use the 8-point radix-2 DIT FFT algorithm to find the DFT of the sequence x(n)={1,1,1,1,0,0,0,0}
0:05:24
Q9c Explain Bilinear Transformation design procedure in designing IIR filters
0:09:31
Q4b Find the DFT of the sequence x(n)=δ(n)+2δ(n-2)+δ(n-3)
0:11:08
Q4a Perform Circular Convolution of the sequences x1(n)={2,1,2,1} & x2(n)={1,2,3,4}
0:06:01
Q3b Determine the Z Transform of the following finite duration signals. x1(n)={1,2,,5,7,0,1}
0:18:50
Q2b The impulse response is h(n)={1,2,1,-1}. Determine the response to the input x(n)={1,2,3,1}
0:11:34
Q2a Determine the response of the following systems to the input signal x(n)=|n|
0:07:49
Q1c Define signal with example. Explain classification of signals and define Elementary DT signals
0:16:38
Q1b. Compute the convolution sum y(n) with the input x(n) and impulse response h(n)
0:06:31
Q1a. Determine Energy and Power of a Unit Step sequence
0:00:56
Solutions for the Model Question Paper 22 scheme DSP (BEC502)
0:19:39
Q3.b Compute 6 point DFT of the given sequence sequence and plot Magnitude and Phase Spectrum
0:10:14
Q3.a Compute 4 point DFT of the given sequence sequence.
0:11:44
Q10.a Construct the state model using phase variables for system described by differential equation
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