Free radio-building utility

Antenna Wavelength & Element Length Calculator

Start with the exact free-space wavelength, then size a specific element geometry. The editable length factor is a rough construction assumption; tune the real antenna with measurements.

1. Design frequency & geometry

A center-fed dipole has two equal wire/conductor arms. The result is total conductor length, excluding feed hardware or a center gap.

95% is an editable rough wire starting point. Use 100% for unshortened free-space geometry. This is not coax velocity factor.

Compare a frequency span

Enter both edges. The tool shows reference cut lengths at each frequency; it does not predict usable bandwidth.

Check a built conductor length

Dipole: both arms added. Vertical: radiator. Loop: entire perimeter. The reverse-frequency number uses the same factor and is not a measured resonance.

Size a separate quarter-wave feedline

A cable dielectric changes wave speed along the line. Enter its measured or manufacturer-specified VF; this does not change the antenna element length above. Connector and termination corrections are not modeled.

Calculating…

2. Your length plan

Free-space wavelength
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λ = 299,792,458 m/s ÷ frequency in Hz
Planned total conductor
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With entered element factor
Unshortened geometry
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Free-space fraction, before element factor

Schematic only; proportions, feed hardware, supports, radials, matching, and current distribution are not drawn.

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Wave-fraction reference

These are straight fractions of free-space wavelength and of the entered element factor. They are not all interchangeable antenna designs.

FractionFree-space lengthWith element factor

    Keep antennas, ladders, and wire well away from overhead electrical lines. Calculate and verify RF exposure, structural support, grounding, and applicable operating rules independently; this calculator does not approve an installation.

    Your inputs stay in this browser; the calculator does not upload or save them. The shared site analytics tag may count page visits but does not receive these form values.

    What the calculator actually solves

    NIST gives the exact vacuum speed of light as 299,792,458 m/s. Divide that by frequency in hertz for free-space wavelength. A half-wave dipole uses ½ λ total conductor, a quarter-wave vertical uses ¼ λ radiator, a five-eighth-wave vertical uses ⅝ λ radiator, and a full-wave loop uses 1 λ perimeter as electrical-size references. The entered element factor multiplies the chosen fraction to produce a physical starting length. It is not a universal material constant or a simulation of feedpoint impedance, insulation, tubing diameter, height, ground, objects, or matching.

    ARRL’s teaching guide uses 468 ÷ f(MHz) feet for a half-wave dipole, a rough starting rule corresponding to about 95% of exact free-space half-wave length. ARRL builders describe cutting longer and fine-tuning before use. Enter 100% to see pure geometry, or adjust the factor from your own measured design or documented reference. Do not treat a factor as a promise of resonance.

    Specific element dimensions

    A center-fed half-wave dipole divides the planned total conductor length into two equal arms. The computed length excludes a center feed gap, insulators, attachment bends, and trimming reserve. A quarter-wave or five-eighth-wave vertical result is radiator length only; ground or counterpoise and feed matching must be designed separately. ARRL explains why verticals need an appropriate radial or counterpoise system.

    A full-wave loop result is total conductor perimeter. A square with that perimeter has each side equal to one quarter of it; an ideal circle has diameter equal to perimeter ÷ π. These are layout conversions, not a guarantee that both shapes tune identically. Small magnetic loops, loaded antennas, multi-element Yagis, traps, and helices need other models.

    Do not mix antenna and cable factors

    Element shortening is an empirical construction choice. A transmission line’s velocity factor is the ratio of propagation speed in its dielectric to free-space speed and belongs only to the optional feedline calculation. Its quarter-wave physical length is λ ÷ 4 × entered VF. ARRL’s electrical question pool uses that relationship for a quarter-wave coax example. Check the particular cable and its connectors; nominal VF can vary.

    Entering a measured conductor length algebraically reverses the same simplified element equation. That “reference frequency” is not a VNA/SWR reading and does not reveal bandwidth or safe power handling. Use a suitable analyzer and a safe, repeatable adjustment process on the completed installed antenna.

    Frequently asked questions

    Why does 468 ÷ MHz differ from exact half a wavelength?

    468 ÷ MHz feet is an empirical wire-dipole starting convention. Exact free-space half-wavelength is about 491.8 ÷ MHz feet. Their ratio is about 95.16%; actual resonance depends on wire, ends, height, surroundings, and feed arrangement.

    Is each dipole arm half of the displayed planned length?

    Yes. Planned length for a center-fed dipole is both equal conductors combined; each arm is half. Center hardware and any physical gap add to tip-to-tip spacing but are not included as conductor length.

    Do lower and upper frequencies tell me my antenna bandwidth?

    No. They show how the same formula changes cut length with frequency. A single fixed antenna’s impedance and usable bandwidth require measurements or a more complete model.

    Can I use coax VF as an antenna wire factor?

    No. Coax VF describes propagation in that cable dielectric. The editable element factor is a construction assumption for the antenna geometry and is independent of cable VF.

    Is the calculated quarter-wave vertical ready to transmit?

    No. Radials or a suitable counterpoise, matching, installation, RF exposure, grounding, and the applicable rules must be handled separately. Keep all installation work clear of power lines; ARRL highlights overhead-line hazards.

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