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In free space, the condition that holds good is
  • a)
    Minimum attenuation and propagation
  • b)
    Minimum attenuation and maximum propagation
  • c)
    Maximum attenuation and minimum propagation
  • d)
    Maximum attenuation and propagation
Correct answer is option 'B'. Can you explain this answer?
Verified Answer
In free space, the condition that holds good isa)Minimum attenuation a...
Answer: b
Explanation: The free space does not have any barrier for attenuation. Thus it enables minimum attenuation and maximum propagation. This technique is employed in line of sight communication
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Most Upvoted Answer
In free space, the condition that holds good isa)Minimum attenuation a...
Explanation:


In free space, the condition that holds good is minimum attenuation and maximum propagation. This means that the signal should travel the maximum distance without being attenuated or weakened.

Attenuation:


Attenuation is the reduction in the strength of the signal as it propagates through free space. This can be caused by various factors such as absorption, scattering, reflection, and diffraction. The goal is to minimize attenuation so that the signal remains strong and can travel a longer distance.

Propagation:


Propagation refers to the ability of the signal to travel through free space without being attenuated. The signal should be able to travel the maximum distance without being weakened. This is important in applications such as wireless communication where the signal needs to travel a long distance.

Conclusion:


Therefore, the condition that holds good in free space is minimum attenuation and maximum propagation. This means that the signal should be able to travel the maximum distance without being weakened. This is important in applications such as wireless communication where the signal needs to travel a long distance.
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In free space, the condition that holds good isa)Minimum attenuation and propagationb)Minimum attenuation and maximum propagationc)Maximum attenuation and minimum propagationd)Maximum attenuation and propagationCorrect answer is option 'B'. Can you explain this answer?
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