Code: 13A05305
B.Tech II Year I Semester (R13) Supplementary Examinations June 2022
SIGNALS AND SYSTEMS
(Common to ECE and EIE)
Time: 3 hours Max. Marks: 70
Answer all five units
All questions carry equal marks
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UNIT – I
-  (a) Define signal and system. Explain different types of signals with examples. 
 (b) Determine whether the signal x(t) = cos(t) + sin(t) is periodic or not. If periodic find the fundamental period.
 (OR)
-  (a) Explain the following operations on signals with examples: - Time shifting
- Time scaling
- Time reversal
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 (b) Check whether the given system is linear or not y(t) = x2(t).
UNIT – II
-  (a) Explain the concept of orthogonality between two signals f1(t) and f2(t). 
 (b) Find the Fourier series representation of the signal x(t) = t 0<t<1.--- Content provided by FirstRanker.com --- (OR)
-  (a) State and prove the properties of Fourier series. 
 (b) Find the exponential Fourier series of the given signal.
UNIT – III
-  (a) Define Fourier transform and derive the condition for the existence of Fourier transform. 
 (b) Determine the Fourier transform of the signal x(t) = e-atu(t).--- Content provided by FirstRanker.com --- (OR)
-  (a) State and prove properties of Fourier Transform. 
 (b) Find the Fourier transform of a rectangular pulse of duration T and amplitude A.
UNIT – IV
-  (a) Explain the concept of signal transmission through linear systems. 
 (b) Define the following:- Impulse response
- Transfer function
- Filter characteristics of a linear system
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-  (a) State and prove sampling theorem for band limited signals. 
 (b) Discuss about different types of sampling techniques.
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UNIT – V
-  (a) Define Auto correlation and cross correlation function and list their properties. 
 (b) Find the auto correlation function of x(t) = Acos(?t).
 (OR)
-  (a) Define Energy Spectral Density (ESD) and Power Spectral Density (PSD). 
 (b) Find the PSD of x(t) = e-atu(t).
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This download link is referred from the post: AKTU B-Tech Last 10 Years 2010-2020 Previous Question Papers || Dr. A.P.J. Abdul Kalam Technical University
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