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Download AKTU B-Tech 3rd Sem 2016-2017 NEE 301 Electro Mechanical Energy Conversion I 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) 2016-2017 NEE 301 Electro Mechanical Energy Conversion I 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: 13A05305

JAWAHARLAL NEHRU TECHNOLOGICAL UNIVERSITY HYDERABAD

B. Tech II Year I Semester Examinations, November/December - 2016

ELECTROMAGNETIC THEORY AND TRANSMISSION LINES

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(Electronics and Communication Engineering)

Time: 3 Hours Max. Marks: 75

Note: This question paper contains two parts A and B.

Part A is compulsory which carries 25 marks. Answer all questions in Part A.

Part B consists of 5 Units. Answer any one full question from each unit. Each question carries 10 marks.

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PART - A (25 Marks)

  1. a) State Coulomb's Law. (2 Marks)

  2. b) Define electric potential and potential difference. (3 Marks)

  3. c) What is meant by displacement current? (2 Marks)

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  4. d) State Ampere's circuital law. (3 Marks)

  5. e) Define loss tangent. (2 Marks)

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  7. f) Define skin depth. (3 Marks)

  8. g) Define reflection coefficient. (2 Marks)

  9. h) Define standing wave ratio. (3 Marks)

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  10. i) Define characteristic impedance. (2 Marks)

  11. j) List applications of smith chart. (3 Marks)

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PART - B (50 Marks)

Unit - I

  1. 2. a) Derive the expression for electric field intensity due to a uniformly charged line. [5]

    b) Given points A(8, -5, 4) and B(-2, 3, 2), find

    i) The distance from A to the origin.

    ii) The vector from A to B.

    iii) The unit vector from A to B. [5]

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    OR

  2. 3. a) State and prove Gauss's law. [5]

    b) Find the electric field intensity at a point P(0, 0, z) due to a circular ring ? = a in the z = 0 plane if the ring carries a uniform charge ?l C/m. [5]

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Unit - II

  1. 4. a) Derive Poisson's and Laplace's equations. [5]

    b) Determine the capacitance of parallel plate capacitor having a dielectric medium er1 = 1.5 for y < d/2 and er2 = 3.5 for y > d/2, if the capacitor has an area of A m2 and a plate separation of d m. [5]

    OR

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  3. 5. a) Derive the expression for magnetic field intensity due to straight current carrying filament. [5]

    b) Using Ampere’s circuital law, find H due to an infinite sheet of current with uniform current density K = Ky ay A/m. [5]

Unit - III

  1. 6. a) Explain the concept of scalar and magnetic potential. [5]

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    b) A conductor with cross-sectional area of 10 cm2 carries a conduction current of 0.2 A. When the drift velocity of electrons is 5 × 10-6 m/s, calculate the electron density. [5]

    OR

  2. 7. a) Derive Maxwell's equations for time varying fields. [5]

    b) In a lossless dielectric for which ? = 300p, µr = 1 and H = -0.2 cos (?t - z) ax + 0.5 sin (?t - z) ay A/m, calculate er, ? and E. [5]

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Unit - IV

  1. 8. a) Explain the concept of wave polarization. [5]

    b) Derive the expression for reflection coefficient and transmission coefficient for a wave incident normally on a dielectric. [5]

    OR

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  2. 9. a) Explain about pointing theorem. [5]

    b) A plane wave propagating through a medium with er = 8, µr = 2 has E = 0.5 sin(108t - ßz) ax V/m. Determine [5]

    i) ß ii) The loss tangent iii) Wave impedance iv) Velocity v) H field.

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Unit - V

  1. 10. a) Derive the expressions for voltage and current at any point on a transmission line. [5]

    b) A lossless transmission line with Z0 = 50 O is 30 m long and operates at 2 MHz. The line is terminated with a load ZL = 60 + j40 O. If v = 0.6c on the line, find: [5]

    i) The reflection coefficient G.

    ii) The standing wave ratio s.

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    iii) The input impedance.

    OR

  2. 11. a) Explain single stub matching with relevant expressions. [5]

    b) A 70 O lossless line has s = 1.6 and maximum voltage magnitude of 4.2V. Find [5]

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    i) Vmin ii) ZL if the line is 0.6? long.

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