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An elliptically (arbitrarily) polarized wave can be broken up into


1. Two circularly polarized components rotating in same direction
2. two circularly polarized components rotating in opposite directions
3. Two stationary circularly polarized components
4.  None of these

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Correct Answer - Option 2 : two circularly polarized components rotating in opposite directions

Polarization of a wave is defined as the time-varying behavior of the electric field strength vector at some fixed point in the space.

An electric field propagating in the z-direction can be split into orthogonal x and y components as:

\({E_x} = {E_x}\cos \left( {\omega t + {\phi _x}} \right){\vec a_x}\)

\({E_y} = {E_y}\cos \left( {\omega t + {\phi _y}} \right){\vec a_y}\)

The type of polarization depends upon the differences in phase and magnitude of x-direction and y-direction of the EM wave.

For a wave to be elliptically polarized, the filed must have two orthogonal components having different amplitudes, i.e.

Ex ≠ Ey

This can be seen as the superposition of two circular polarization possessing different magnitude and direction since for a circularly polarized wave, Ex = Ey

Polarization of wave: 

  • There are three main types of polarisation namely, linear polarisation, circular polarisation, and elliptical polarisation.
  • The polarization of an antenna is based on the E-plane orientation of the electromagnetic energy radiated/received by the antenna.
  • Most antennas are typically either linearly (horizontal and vertical), or circularly polarized.
  • It is important to match the polarization of the RF antenna to that of the incoming signal, otherwise, there is a corresponding decrease in the level of the signal. 

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