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Antenna length calculator

Cut an antenna to the right size for any frequency. From the wavelength λ = c/f and a velocity factor, it sizes a half-wave dipole, quarter-wave vertical, 5/8-wave vertical or full-wave loop, returning the total length and the per-element length in both metres and feet.

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The Antenna length calculator turns Frequency, Frequency unit, Antenna type, Velocity factor K (1 = free space) into Wavelength λ, Total antenna length, Total antenna length, Per element (leg / side / radiator), Per element, instantly and for free. For instance, with Frequency = 100, Frequency unit = kHz, Antenna type = Half-wave dipole (λ/2) and Velocity factor K (1 = free space) = 0.95 it returns Wavelength λ = 2,998 m, Total antenna length = 1,424 m and Total antenna length = 4,672 ft.

How to use it

  1. Enter your values: Frequency, Frequency unit, Antenna type, Velocity factor K (1 = free space).
  2. Read the result instantly: Wavelength λ, Total antenna length, Total antenna length, Per element (leg / side / radiator), Per element.

Frequently asked questions

What does the Antenna length calculator actually compute?

It takes Frequency, Frequency unit, Antenna type and Velocity factor K (1 = free space) and derives Wavelength λ, Total antenna length, Total antenna length, Per element (leg / side / radiator) and Per element from them. The calculation is live as you type, so the result updates on every change.

What information do I need to provide?

4 values: Frequency, Frequency unit, Antenna type and Velocity factor K (1 = free space). Nothing else is required — no account, no file upload.

Can you show a worked example?

With Frequency = 100, Frequency unit = kHz, Antenna type = Half-wave dipole (λ/2) and Velocity factor K (1 = free space) = 0.95, the calculator returns Wavelength λ = 2,998 m, Total antenna length = 1,424 m and Total antenna length = 4,672 ft. Those figures come from running this exact tool, so you can reproduce them by entering the same values.

What happens if I enter larger values?

It moves a lot. Using Frequency = 200, Frequency unit = MHz, Antenna type = Quarter-wave vertical (λ/4) and Velocity factor K (1 = free space) = 1.9 instead, Wavelength λ goes from 2,998 m to 1.499 m — which is why it is worth testing a few scenarios rather than trusting a single figure.

Which “Frequency unit” option should I choose?

You can pick between « kHz », « MHz » and « GHz ». Each one changes what the calculator works out, so switch and compare — the default is « kHz ».

When would I actually use this?

At the bench: sizing a resistor for an LED, reading a colour band, working out a divider ratio, and checking a part will not cook.

What is the most common mistake?

Choosing a resistance and forgetting the power rating. A value that is electrically right will still burn if the package cannot dissipate what passes through it — check the watts as well as the ohms.

How accurate is it, and what are the limits?

A dipole splits into two equal legs; a vertical and a loop are single radiators (loop "per element" is one side of a square loop). Velocity factor K accounts for the wire's insulation and end effects — bare wire ≈ 0.95–0.98, coax elements lower. Trim to resonance with an analyser.

What is the difference between the Antenna length calculator and the 555 timer calculator (astable & monostable)?

This one returns Wavelength λ and Total antenna length; the 555 timer calculator (astable & monostable) returns Output frequency (astable) and Output HIGH time. That is the whole difference — open the one whose figure you need.

Is there a tool for the next step?

Impedance calculator (RLC) is the closest one after this: Compute the impedance of a series or parallel RLC circuit at any frequency. From R, L, C and f it returns the inductive and capacitive reactances, the impedance magnitude |Z|, the phase angle and the resonant frequency where the reactances cancel.

Further reading

All guides →
ExplainerA Capacitor Marked 220 Is Twenty-Two PicofaradsThe three digits are two figures and a count of zeros, in picofarads: 104 is 100 nF and 473 is 47 nF. The trap is 220, which is 22 pF — while a 220 pF part is marked 221.ExplainerCapacitors in Series: the Smallest One Decides, and Then It Fails100, 220 and 330 µF in series come to 56.9 µF — less than the smallest. Put 100 µF and 1 µF in series and the total is 0.99 µF, while the small one carries 99 % of the voltage.ExplainerResistors in Series and in Parallel: The Formulas, and the Three Things They Do Not Tell YouSeries adds, parallel adds reciprocals — that part is easy. The parts that catch people: which member dominates the answer, why two 5 % resistors in parallel are still 5 %, and why the smallest resistor in a parallel pair takes the largest share of the power.ExplainerDoubling the Capacitor Lowers the Frequency by 29 %, Not 50 %10 mH with 100 µF resonates at 159.2 Hz. Double the capacitance and it falls to 112.5 Hz; to halve the frequency you have to quadruple a component, because both sit under a square root.ExplainerSprings in Series Behave Like Resistors in ParallelTwo 500 N/m springs end to end give 250 N/m; side by side they give 1,000. Under the same 50 N load that is 0.2 m of travel against 0.05 m, and 5 joules stored against 1.25.ExplainerOne Time Constant Is 63 % of the Way, Not the End1,000 Ω with 100 µF gives a time constant of 0.1 s. The capacitor is 63 % charged at that point, 95 % after three constants and 99.3 % after five — the last of which is the number that matters.