B.Tech II Year I Semester Examinations, December - 2018
ELECTROMAGNETIC FIELDS
(Electrical and Electronics Engineering)
Time: 3 hours Max. Marks: 75
Note: This question paper contains two parts A and B.
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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 and may have a, b, c as sub questions.
Part- A (25 Marks)
-  a) State Coulomb’s Law. [2] b) Define Electric Potential. [3] c) State Ohm’s Law in Point form. [2] --- Content provided by FirstRanker.com --- d) Define Magnetization. [3] e) Define Scalar Magnetic Potential. [2] f) State Faraday’s Laws of Electromagnetic Induction. [3] g) Define Displacement Current. [2] h) Define Skin depth. [3] --- Content provided by FirstRanker.com --- i) Define Loss Tangent. [2] j) Define Poynting Vector. [3] 
Part- B (50 Marks)
-  2. a) Derive the expression for Electric Field intensity due to uniformly charged circular ring along its axis. b) A charge QA = -20µC is located at A(-6, 4, 7) and a charge QB = 50µC is located at B(5, 8, -2) in free space. If distance is given in meters find the force exerted by QA on QB . [5+5] --- Content provided by FirstRanker.com --- OR 
-  3. a) State and Prove Gauss’s Law. [5] b) Given the potential V = 10 sin? cosf /r2 , find the electric flux density D at (2, p/2, 0). [5] 
-  4. a) Derive the expression for capacitance of a parallel plate capacitor. [5] b) Two homogeneous, isotropic dielectrics meet on plane z=0. For z>0, er1=4 and for z<0, er2=3. A uniform electric field E1 = 5ax - 2ay + 3az kV/m exists for z=0. Find i) E2 for z = 0 [5] OR 
-  5. a) Derive the expression for capacitance of a co-axial cable. [5] b) Find the energy stored in a system of four identical charges of 4nC each located at (1,0,0), (0,1,0), (-1,0,0) and (0,-1,0) in free space. [5] 
-  6. a) Derive an expression for Magnetic field Intensity due to infinitely long straight filament carrying current I. [5] b) A long straight conductor with radius ‘a’ is carrying a steady current I. Determine the expression for magnetic field intensity both inside and outside the conductor. [5] --- Content provided by FirstRanker.com --- OR 
-  7. a) Derive an expression for Magnetic field Intensity due to circular loop carrying current I. [5] b) A conductor of length 4m lies along the y – axis with a current of 10A in the ay direction. Calculate the force on the conductor if the magnetic field in the region is B = 0.05 ax T. [5] 
-  8. a) Derive Maxwell’s equations from Faraday’s Law and Ampere’s Circuital Law. [5] b) Explain about statically and dynamically induced EMFs. [5] OR 
-  9. a) Derive Maxwell’s equation in point and integral form for time varying fields. [5] --- Content provided by FirstRanker.com --- b) Explain the concept of displacement current density and conduction current density. [5] 
-  10. a) Derive wave equations in conducting medium. [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 i) ß [5] --- Content provided by FirstRanker.com --- OR 
-  11. a) Explain about polarization of electromagnetic waves. [5] b) State and prove Poynting theorem. [5] 
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