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Measuring Coax Length with an Oscilloscope

Finding the length of a coil of coax without unrolling it, using a pulse, a scope and a little arithmetic.

A workbench with a Tektronix oscilloscope showing a two-step rising edge, a small signal generator in front of it, and a coil of black RG-8X coax labeled 100 feet connected to the scope input
The whole test: the signal generator, the scope, and a 100 foot coil of RG-8X still tied up as it came

At a Henderson Amateur Radio Club (HARC) breakfast, Larry, K7MLG, gave a lesson on measuring an unknown length of coax with a signal generator and an oscilloscope. In the spring of 2026 I tried it on a newly acquired coil of RG-8X sold as 100 feet. It measured about 98 feet.

The idea is simple: send a pulse into one end of the cable and time how long the echo takes to come back from the far end. Knowing how fast a signal travels in that cable, the time gives the length. The proper name for this is time-domain reflectometry, or TDR.

240 nsfor the pulse to go out and back
83%velocity factor used for RG-8X
≈ 98 ftmeasured length
100 ftlength on the label

1. The setup

The exact frequency isn't important. Each pulse only has to last much longer than the echo takes to return, and at 100 kHz each one lasts 5,000 nanoseconds.

A Koolertron JDS2900-60M signal generator with channel 1 set to Pulse, 100,000 hertz, 1 volt, 50 percent duty
The signal generator: channel 1 on, pulse, 100 kHz, 1 V

2. What the scope shows

Instead of jumping straight to full height, the rising edge of the pulse climbs in two steps, with a flat shelf halfway up.

The shelf is the pulse on its way down the cable and back. While it is traveling, the cable looks like a 50 ohm load to the generator. The generator's own output is 50 ohms as well, so only half of the voltage shows up at the scope. At the open far end the pulse has nowhere to go and bounces back. When that echo arrives at the scope, the voltage rises the rest of the way.

So the width of the shelf is the time for one round trip. Using the scope's vertical cursors, one on each rising edge, it measured 240 nanoseconds.

The front of a Tektronix TBS 1102 oscilloscope with the coax connected to channel 1 and the two-step trace on screen
The Tektronix TBS 1102 with the coax on channel 1
Close-up of the scope screen: the trace rises to a flat shelf at half height, then rises again to full height, with a cursor on each rise and a delta time reading of 240.0 nanoseconds
One cursor on each rise: the shelf is 240 ns wide (Δt on the right)

3. The math

A signal in coax travels slower than light. How much slower is the cable's velocity factor, and it depends on the insulation inside. Published figures for RG-8X run from 80% to 86% depending on who made it, so I used 83%.

Light travels 0.984 feet in a nanosecond. The time is divided by 2 because the pulse covers the cable twice, out and back.

length in feet = time in ns ÷ 2 × velocity factor × 0.984

240 ÷ 2 × 0.83 × 0.984 = 98.0 feet

On the bench I used a shortcut. Light travels so close to one foot per nanosecond that I left the last number out, which gave 99.6 feet. The shortcut reads about 1.6% long, which is fine for a quick check.

Two sticky notes on a cutting mat. The first reads: length in feet equals time in nanoseconds over 2, times velocity factor. The second reads: 240 nanoseconds over 2, times 83 percent, equals 99.6 feet
The bench shortcut, counting light as one foot per nanosecond

4. How close is it?

Either way, the result is well within what this method can tell: the coil is the 100 feet it was sold as, give or take a few feet.

Equipment

Velocity factors are from Table 22.60, “Nominal Characteristics of Commonly Used Transmission Lines,” in The ARRL Handbook. Thanks to Larry, K7MLG, for the lesson.

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