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Download PTU B.Tech 2021 Jan EEE 3rd Sem 76466 Electromagnetic Fields Question Paper

Download PTU (Punjab Technical University) B.Tech (Bachelor of Technology) / BE (Bachelor of Engineering) 2021 January EEE 3rd Sem 76466 Electromagnetic Fields Previous Question Paper

This post was last modified on 26 June 2021

PTU B.Tech 2021 January Previous Question Papers || PTU Punjab Technical University


Roll No. ???????? Total No. of Pages : 02

Total No. of Questions : 18

B.Tech. (Electrical & Electronics Engg./Electronics & Electrical Engg.)

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(2018 Batch) (Sem.-3)

ELECTROMAGNETIC FIELDS

Subject Code : BTEEE-304-18

M.Code : 76466

Time : 3 Hrs. Max. Marks : 60

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INSTRUCTIONS TO CANDIDATES :

  1. SECTION-A is COMPULSORY consisting of TEN questions carrying TWO marks each.
  2. SECTION-B contains FIVE questions carrying FIVE marks each and students have to attempt any FOUR questions.
  3. SECTION-C contains THREE questions carrying TEN marks each and students have to attempt any TWO questions.

SECTION-A

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  1. State divergence theorem.
  2. Distinguish between transformer and motional emf.
  3. Derive the expression for divergence of a vector field in cylindrical coordinate system.
  4. Explain skin depth.
  5. If A = 2ax + 4ay and B = 6ax + 4az. Find the smaller angle between them using cross product. Verify if using dot product.
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  7. Find D at P (6, 8 -10) due to a point charge of 50 mC at origin.
  8. State the significance of displacement current in the context of Maxwell's equations.
  9. Calculate the Poynting vector at the surface of a cylindrical conductor of radius 'a' and conductivity s carrying a steady current I distributed uniformly over its cross section.
  10. Deduce Coulomb's law from Gauss's law.
  11. Transform A = yax + xay + x2/(x2+y2) az to cylindrical coordinates.
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SECTION-B

  1. If the two vectors are represented by :

    A = 5ar + 2a? - af

    B = ar - 3a? + 4af

    Find :

    1. A x B
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    3. Angle between A and B
    4. Unit vector normal to the plane containing both A and B
    5. Vector projection of A on B.
  2. Prove the vector identity: ?2A = ?(?.A) - ?x?xA.
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  4. State the necessity of magnetic vector potential for magneto-static fields.
  5. Use Laplace equation to obtain the capacitance for a coaxial capacitor. Assume suitable coordinate system and boundary values.
  6. A wire in the form of a parabola carries current 3A. Calculate the magnitude of the magnetic field intensity at its focus if the distance from the focus to the apex (or vertex) is 20 cm.

SECTION-C

  1. Derive both differential and integral forms of Ampere's Circuital Law for time-varying and time-harmonic fields.
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  3. Derive the expressions for a, ß and ? for a lossy dielectric medium.
  4. A non-magnetic medium has an intrinsic impedance of 240?30°. Find -
    1. Loss tangent
    2. Dielectric constant
    3. Complex permittivity
    4. Attenuation constant at 1 MHz.
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NOTE: Disclosure of Identity by writing Mobile No. or Making of passing request on any page of Answer Sheet will lead to UMC against the Student.

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