

Calculators / Friis Transmission
Calculate received signal power, free-space path loss, link margin, and maximum range for any RF communication system. Essential for link budget analysis — used in WiFi, 5G, satellite, radar, and any wireless link design.
20 dBm = 100 mW
λ = — m
Free-space path loss = —
0 dBi = isotropic. Dipole = 2.15 dBi
0 dBi = isotropic antenna at receiver
Minimum detectable signal at receiver
Coax + connector loss at transmitter side
Coax + connector loss at receiver side
Atmospheric loss over link distance
Loss due to TX/RX polarisation mismatch
Antenna misalignment loss
Receiver noise figure (typical LNA: 2–4 dB)
The Friis transmission equation, derived by Harald T. Friis in 1946, gives the power received by one antenna from another in free space.
Friis Equation (linear)
Pr = Pt · Gt · Gr · (λ/4πd)²
In dB (link budget form)
Pr = Pt + Gt + Gr − FSPL
FSPL = 20·log(d) + 20·log(f) + 20·log(4π/c)
FSPL Simplified
FSPL(dB) = 20log(d_km) + 20log(f_GHz) + 92.44
d in km, f in GHz. Classic telecom form.
The link margin is the excess received power above the receiver’s minimum sensitivity. Positive margin = reliable link. Engineers typically design for ≥10–20 dB margin for fading.
Enter link parameters above to see real-time link quality analysis.
Indoor/outdoor coverage planning, cell radius calculation, and interference analysis for 4G/5G networks.
Uplink/downlink budget for LEO, MEO, and GEO satellites. EIRP and G/T calculations for Earth stations.
Long-haul backhaul link design, fade margin analysis, and repeater spacing for licensed microwave links.
Radar range equation (a double application of Friis) for target detection range estimation.
The Friis equation is a free-space starting point for a link budget. It does not include every real-world loss, so include cable loss, polarization mismatch, connectors, obstructions, receiver sensitivity, and a sensible fade margin separately.
