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The induction and radiation fields of an oscillating dipole become approximately equal at a distance ‘R’. The value of ‘R’ is :


1. \(\frac{\lambda }{6}\)
2. \(\frac{\lambda }{4}\)
3. \(\frac{\lambda }{3}\)
4. \(\frac{\lambda }{2}\)

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Correct Answer - Option 1 : \(\frac{\lambda }{6}\)

Concept:

Induction field:

  • Predominate at the points close to the current element.
  • Represents the energy stored in the magnetic field surrounding the current element or conductor.
  • This is also called the near field.


Radiation field

  • Predominate at the points for away to the current element.
  • It is also called for field or distant field.


Analysis:

When the distance from the current element increases:

  • Induction field decreases from its peak value
  • Radiation field increases from its minimum value
  • Certainly, there will come a distance at which both will become equal.


Conclusion:

It is practically found that the distance at which both fields are equal is r = 0.159λ

Where λ is the wavelength.

So approximately it is equal to 1/6 which is approximately λ/6. Hence option (1) is the most appropriate solution.

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