Electromagnetic Field Theory (KEE301) - AKTU Question Paper 2021-22
B.Tech · Semester 3 · Free PDF Download
This is the official AKTU Electromagnetic Field Theory Previous Year Question Paper for B.Tech Semester 3, academic session 2021-22. Published by Dr. A.P.J. Abdul Kalam Technical University (AKTU/UPTU), Lucknow. Free PDF download — no login required.
Course:B.Tech
Semester:Semester 3
Session:2021-22
University:AKTU / UPTU
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Questions Asked in 2021-22
Electromagnetic Field Theory (KEE301) — extracted question text
Section AAttempt all questions in brief. 2 x 10 = 20
- aFind the value of (3 𝑎ො௫6 𝑎ො௬)X (2 𝑎ො௫3 𝑎ො௬5 𝑎ො௭), where X denotes cross product
- bFind the unit vector of the vector 𝐴⃗ = (7 𝑎ො௫2 𝑎ො௬8 𝑎ො௭). 2 1
- cExplain Electric Field Intensity. 2 2
- dProve that 𝐄ሬ⃗ = - grad V, where E is Electric Field Intensity and V is Electric Potential
- eProve that curl 𝐴⃗=0, if 𝐴⃗= (yz 𝑎ො௫zx 𝑎ො௬xy 𝑎ො௭). 2 3
- fNarrate the concept of electric dipole moment. 2 3
- gExplain the term ‘Inductance.’ 2 4
- hExplain the concept of Magnetic Flux Density. 2 4 i. Explain the physical significance of Poynting vector. 2 5 j. Explain the reflection of a plain wave in a normal incidence. 2 5
Section BAttempt any three of the following: 3 x 10 = 30
- aGiven that 𝐴⃗ൌቀହమ ସቁ𝑎ො is in spherical coordinates, solve both sides of the divergence theorem for the volume enclosed by r = 4m, and 𝜃ൌగ shown in below figure
- bDerive the mathematical expression for energy stored in electric field. If Vൌyxଶzxxy V, Do the analysis of E at (2, 3, 7) and the electrostatic energy stored in a cube of side 4m centered at origin
- cExplain Biot-Savart’s Law. Find the magnetic field intensity for infinite line current
- dExplain the ampere circuital law. Derive two applications of ampere circuital law. Also, derive modified maxwell’s equations
- eDerive the mathematical equation for Poynting vector. 10 5
Section CAttempt any one part of the following: 1 x 10 = 10
- aInvestigate the values of X, Y, and Z. If 𝐴⃗= (2 𝑎ො௫4 𝑎ො௬5 𝑎ො௭) is transformed
- bDerive the Poisson’s and Laplace equation in all coordinate systems. 10 1
- aPoint charges 1 mC and – 2 mC are located at (3, 2, –1) and (-1, -1, 4), respectively. Calculate the electric force on a 10 nC charge located at (0, 3, 1) and the electric field intensity at that point
- bGiven the potential 𝑉ൌହ ଷమ sin2θ cosϕ, Find the electric flux density D at (2, 900, 0). Also calculate the work done in moving a 10 µC charge from point A (1, 300, 1200) to B (2, 600
- aExplain convection and conduction currents. Derive mathematical equations also. Also derive the magnetic vector potential
- bWhat is magnetic dipole? Find magnetic vector potential. Explain the complete Magnetic boundary conditions. Derive all tangential and normal components
- aExplain transformer and motional electromotive forces with necessary mathematical expressions. If vector 𝐀ൌyxଶ𝐚𝐱zx 𝐚𝐲xy 𝐚𝐳 is expressed as, where ax, ay, and az are the unit vectors. Find the vector
- bA charged particle of mass 2 kg and charge 3 C starts at point (1, -2, 0) with velocity 4 ax +3 az m/s in an electric field 12 ax +10 ay V/m. At time t=1 sec, determine- the acceleration of the particle, its velocity, kinetic energy of the particles and its position
- aExplain uniform plane wave. Derive uniform plane waves in lossless dielectrics. What is skin effect? Explain the Smith chart in detail
- bWhat is transmission line. Derive all the supporting mathematical equations of the transmission line
Question text is extracted from the official AKTU question paper PDF above. Check the original PDF for equations, diagrams and complete wording. Extracted: 2026-08-23.
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