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Download AKTU B-Tech 3rd Sem 2015-2016 NHU 301 Industrial Psychology Question Paper

Download AKTU (Dr. A.P.J. Abdul Kalam Technical University (AKTU), formerly Uttar Pradesh Technical University (UPTU) B-Tech 3rd Semester (Third Semester) 2015-2016 NHU 301 Industrial Psychology Question Paper

This post was last modified on 29 January 2020

AKTU B-Tech Last 10 Years 2010-2020 Previous Question Papers || Dr. A.P.J. Abdul Kalam Technical University


Code: 13A05402

B.Tech II Year II Semester (R13) Regular Examinations May/June 2015

SIGNALS AND SYSTEMS

(Common to ECE & EIE)

Time: 3 hours Max. Marks: 70

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Answer all five units

UNIT – I

  1. (a) Explain the classification of signals with examples.
    (b) Determine whether the following signals are periodic or not. If periodic, find the fundamental period.
    1. x(t) = 3 cos(4t + p/3)
    2. x(t) = cos(t) + sin(v2 t)
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    (OR)

  2. (a) Explain about elementary signals.
    (b) Determine whether the system described by the equation y(t) = x2(t) is:
    1. Memory less
    2. Causal
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    4. Linear
    5. Time invariant

UNIT – II

  1. (a) State and prove properties of Fourier series.

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    (b) Find the Fourier series for the function x(t) = t, -p < t < p.

    (OR)

  2. (a) Explain about the symmetry conditions of Fourier series.
    (b) Determine the Fourier series of the signal x(t) = A cos(?0t).

UNIT – III

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  1. (a) State and prove properties of Fourier transform.
    (b) Find the Fourier transform of x(t) = e-at u(t).

    (OR)

  2. (a) Explain about energy spectral density and power spectral density.
    (b) Find the Fourier transform of a gate function.
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UNIT – IV

  1. (a) Explain about the concepts of sampling.
    (b) Find the Nyquist rate and Nyquist interval for the signal x(t) = sinc(200t).

    (OR)

  2. (a) State and prove sampling theorem.

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    (b) Explain about reconstruction of signals from its samples.

UNIT – V

  1. (a) Explain about ROC properties of Laplace transform.
    (b) Find the Laplace transform of x(t) = e-at u(t).

    (OR)

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  3. (a) Explain about the relation between Laplace and Fourier transforms.
    (b) Find the inverse Laplace transform of X(s) = 1/(s2 + 3s + 2).

*****

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