1. Write the name of all primary parameters of a transmission line.
Electromagnetics Waves
22 questions
2. Find the value of ∇·D at (0, 1, 0) when D = x²y âx + xy² âz.
3. Write the expression of characteristic impedance of free space.
4. If electric potential φ = x² + y² + z², then find its electric field.
5. Calculate the reflection coefficient of a wave from medium (2) Z2 = 1+j to medium (1) Z1 = -2-j.
6. What is the use of a stub in a transmission line?
7. If VSWR = 200 then find the reflection coefficient magnitude.
8. Write the condition of (i) free space and (ii) lossy medium.
9. Write one equation of Maxwell for the dynamic electric field.
10. Find the length of a dipole antenna working at 30 MHz.
1. Derive the expression of intrinsic impedance of free space.
2. Explain the following: (i) Constant VSWR circle on Smith chart. (ii) Single stub matching.
3. A rectangular waveguide with dimensions a = 2.5 cm, b = 1 cm is to operate at 15 GHz. Find all possible TE modes in it.
4. Define and derive the boundary conditions for the electric field.
5. Define the near and far field of an antenna.
6. If the electric field of a uniform plane wave is E = 0.5 exp(−z/3) sin(10⁸t − 1.373z) âx, find its magnetic field.
7. Define: (i) Divergence theorem and (ii) Stoke's theorem. Derive the EM wave equation in the form of the magnetic field (H).
1. Determine the values of β, λg, vp and η for TE10 mode in a 7.2 cm × 3.4 cm rectangular waveguide operating at 6.2 GHz.
2. What is the Poynting vector? Find its expression.
3. Draw the voltage and current variation across a transmission line in the following conditions: (i) open-circuit transmission line, (ii) loaded with Z2 = 100+j10, assume Z0 = 50 Ω.
4. Draw and define the following antenna parameters: (i) Dipole radiation pattern (ii) Antenna directivity (iii) Radiation resistance of a monopole antenna.
5. Prove Stokes' theorem and discuss its applications.