In radio and powerβline planning, the lineβofβsight (LOS) distance determines whether two points can communicate directly without intermediate repeaters. Because the Earth is curved, the horizon limits the visual range, and the curvature must be accounted for when estimating the maximum LOS distance.
The geometric LOS distance for two antennas of heights hβ and hβ above the ground is derived from the Pythagorean theorem applied to the Earthβs radius. The classic formula is:
In practice the atmosphere bends radio waves, effectively increasing the Earthβs radius by a factor k (ββ―4/3 for standard conditions). The effective radius becomes Rβ = kΒ·Rβ, where Rβ is the mean Earth radius (ββ―6β―371β―km). Adjusting for k yields a more realistic LOS estimate for powerβline and communication planning.
What is line-of-sight distance in radio and power-line planning?
How do you calculate the geometric line-of-sight distance?
Why is Earth’s curvature important in line-of-sight calculations?
Can you explain the role of antenna heights in line-of-sight calculations?
What is the significance of R_e in the LOS formula?
How does atmospheric conditions affect line-of-sight communication?
Is there a maximum line-of-sight distance for radio waves?
Results are for informational purposes only and do not constitute professional advice.
