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Antenna Length & Wavelength Calculator

Compute the wavelength and the physical length of a dipole / monopole / loop antenna from frequency, with velocity factor.

Wavelength λ (free space)
2.998 m
λ = 300/f
Half-wave dipole (total)
1.424 m
Each leg
71.2 cm

Physical length includes a velocity factor (~0.95 for thin wire) — real antennas are slightly shorter than the free-space wavelength. Build a bit long, then trim to tune SWR.

Disclaimer: This calculator is provided for general informational and educational purposes only, on an “as is” basis and without any warranty of accuracy or fitness for a particular purpose. Results may contain errors — always verify independently before relying on them in real designs. PartAndStock accepts no liability for any loss or damage arising from use of this tool, including when embedded on third-party sites.

Find RF/antenna components

How to use

  1. 1Enter the antenna's operating frequency in MHz.
  2. 2Pick the antenna type: half-wave dipole, quarter-wave monopole or full-wave loop.
  3. 3Enter the velocity factor (~0.95 for thin wire); wavelength and physical length are computed instantly.

How it works

Enter the operating frequency to instantly find the free-space wavelength and the practical physical length for a half-wave dipole, quarter-wave monopole or full-wave loop antenna.

λ(m) = 300 / f(MHz) · Half-wave dipole = 0.5·k·λ · Quarter-wave = 0.25·k·λ (k: velocity factor ≈ 0.95)

How wavelength and antenna length are found

A radio wave's free-space wavelength is the speed of light divided by frequency: λ = c/f, in practice λ(m) ≈ 300/f(MHz). Antennas work best at fractions of that wavelength: a half-wave dipole is two legs totaling λ/2, a quarter-wave monopole is a single element of λ/4 (with a ground plane). For resonance the antenna length must match the wavelength; when it does, the antenna radiates energy efficiently.

Velocity factor and SWR tuning

A wave travels slightly slower inside a conductor than in free space, so a physical antenna is shorter than the theoretical wavelength. For thin bare wire the velocity factor k ≈ 0.95; it's lower for insulated or thick conductors. The right method: build the antenna a bit long, then measure with an SWR meter and trim the ends to minimum SWR. Nearby metal, ground and mounting height also shift resonance.

Worked examples

  • f=100 MHz (FM) → λ = 3.0 m; half-wave dipole ≈ 1.43 m (each leg ~71 cm)
  • f=433 MHz → quarter-wave monopole ≈ 16 cm
  • f=2400 MHz (WiFi) → quarter-wave ≈ 3.0 cm

Antenna Lengths at Common Frequencies (k=0.95)

Frequencyλ½-wave dipole¼-wave
100 MHz (FM)3.00 m1.43 m71 cm
145 MHz (2 m)2.07 m98 cm49 cm
433 MHz69 cm33 cm16 cm
915 MHz33 cm16 cm7.8 cm
2.4 GHz (WiFi)12.5 cm5.9 cm3.0 cm

Frequently Asked Questions

How is antenna length calculated?+
First the wavelength λ(m) = 300/f(MHz). Half-wave dipole = 0.5·k·λ, quarter-wave = 0.25·k·λ (k ≈ 0.95). E.g. at 100 MHz a dipole is ≈ 1.43 m.
What is the velocity factor and why below 1?+
A wave travels slower inside a conductor than in free space; that ratio is the velocity factor. It's ~0.95 for thin bare wire, lower for insulated or thick conductors, and shortens the antenna from its theoretical length.
Should I use a dipole or a monopole?+
A dipole has two legs (total λ/2) and needs no ground plane; a monopole is a single element (λ/4) and requires a ground plane (car body, PCB ground). Quarter-wave monopoles are common in compact applications.
Why is the quarter-wave antenna so common?+
It takes half the space and behaves like a dipole with a ground plane. Phones, WiFi modules, car antennas and most embedded RF designs use a quarter-wave monopole.
Is the calculated length exact?+
It's a starting point. Real resonance shifts with conductor diameter, nearby metal, mounting height and ground plane. Building a bit long and trimming to SWR gives the most accurate result.

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