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Calcrivo

Microwave Link Calculator

Calculate free-space path loss for a point-to-point microwave link.

Inputs

km
GHz

Common licensed microwave bands: 6, 11, 18, 23, 38 GHz

Free-Space Path Loss

136.80dB

Additional Loss if Distance Doubled

6.02dB

Step by step

  1. Values used

    Link Distance = 15 km; Frequency = 11 GHz

  2. Free-space path loss

    FSPL(dB) = 20·log10(distance_km) + 20·log10(frequency_GHz) + 92.45

  3. Free-Space Path Loss

    = 136.80 dB

  4. Additional Loss if Distance Doubled

    = 6.02 dB

How it works

Free-space path loss (FSPL) is the signal attenuation that occurs simply from a radio wave spreading out over distance in an unobstructed path, with no absorption or reflection involved. The standard formula, FSPL(dB) = 20·log10(distance_km) + 20·log10(frequency_GHz) + 92.45, shows loss increases logarithmically with both distance and frequency — doubling either one adds a fixed ~6 dB of additional loss. This figure feeds directly into a full link budget (see the RF Link Budget or Wireless Link Budget calculators) to determine whether a given link will close with the available transmit power and antenna gains.

Formula

Free-space path loss

FSPL(dB) = 20·log10(distance_km) + 20·log10(frequency_GHz) + 92.45

d
Distance in kilometers
f
Frequency in GHz

Frequently Asked Questions

Why does doubling distance add about 6 dB of loss?

Because the formula uses 20·log10(distance), and log10(2) ≈ 0.301, so 20 × 0.301 ≈ 6.02 dB — this holds regardless of the starting distance, which is why the 'doubling adds ~6 dB' rule of thumb is a constant, not distance-dependent.

Why does higher frequency cause more path loss at the same distance?

The formula's frequency term behaves the same way as its distance term — 20·log10(frequency) — so doubling frequency also adds about 6 dB of loss, reflecting that a fixed-size antenna captures proportionally less of a shorter-wavelength wave's energy at a given range.

Does FSPL account for rain, fog, or atmospheric absorption?

No — free-space path loss models only the geometric spreading loss in a vacuum/clear atmosphere. Higher-frequency microwave links (especially above ~10 GHz) need separate rain fade margin added to the link budget, since precipitation attenuation becomes significant at those frequencies.

Why do carriers choose different microwave bands (6, 11, 18, 38 GHz) for different links?

Lower bands (6-11 GHz) suffer less path loss and rain fade, suiting longer links, but require larger antennas and face more spectrum congestion. Higher bands (23-38 GHz) support smaller, cheaper antennas and wider channels for higher capacity, but need shorter hops due to higher path loss and rain sensitivity.