Coax Cable Delay Calculator
Calculate one-way propagation delay, round-trip delay, propagation velocity, wavelength in the cable, electrical length, and RF phase shift for a coaxial cable.
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Inputs
Live
Math
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Related
Enter parameters and click Calculate to view results
Formula & Theory
Velocity = c × VF, Delay = Length / (c × VF), Phase = 360° × f × Delay, lambdac = (c × VF) / fThis formula is used to calculate antenna parameters for coax cable delay calculator.
Overview
The Coax Cable Delay Calculator computes one-way and round-trip propagation delay (nanoseconds), guided signal velocity, wavelength in cable (lambda_c), electrical length (lambda), and RF phase shift for coaxial transmission lines. Essential for phased array feed networks, antenna phasing harnesses, and high-speed digital clock alignment.
Input Guide
Enter Cable Length exactly as shown on the calculator. Confirm every unit, selected option, and decimal position before calculating so the coax cable delay result matches the intended transmission lines design case.
Output Guide
The output section reports One-Way Propagation Delay, Round-Trip Delay, Delay per Metre, Propagation Velocity, Velocity Factor, Wavelength in Cable, Quarter-Wave Length, Half-Wave Length, Electrical Length, Total Phase Shift, Normalized Phase Shift, Design Note for the values you entered. Use these values as design targets, then compare them with available space, component limits, feed system behavior, installation environment, and measured performance before finalizing the design.
How This Calculator Works
The Coax Cable Delay applies Velocity = c × VF, Delay = Length / (c × VF), Phase = 360° × f × Delay, lambdac = (c × VF) / f to the entered values. Calculate one-way propagation delay, round-trip delay, propagation velocity, wavelength in the cable, electrical length, and RF phase shift for a coaxial cable. Use the result as a first-pass transmission lines target, then validate it against losses, tolerances, mounting, nearby conductors, feed-line effects, and measurement conditions.
Design Notes
RF signals travel slower through coaxial cables than through free space due to the relative dielectric constant (epsilon_r) of the insulating material (VF = 1 / sqrt(epsilon_r)). Solid polyethylene (PE) dielectrics yield a velocity factor of VF approximately 0.66 (approximately 5.06 ns/m delay), foam polyethylene achieves VF approximately 0.80--0.85 (approximately 3.9--4.1 ns/m delay), and PTFE (Teflon) ranges between 0.69 and 0.88. Accurate delay matching is critical in phased arrays and TDR (Time Domain Reflectometry) cable fault detection.
Build and Tuning Notes
When building phase-matched cable pairs or delay lines, measure actual velocity factor (VF) using a Vector Network Analyzer (VNA) or Time-Domain Reflectometer (TDR) rather than relying solely on manufacturer nominal datasheet values. Cable temperature fluctuations and mechanical bending radii alter physical cable propagation delay and phase stability.
Inputs used by this calculator
- Cable Length — use m.
- Velocity Factor.
- Frequency — use MHz.
Frequently Asked Questions
How is coaxial cable propagation delay calculated?
Propagation delay (tau) is calculated using cable length (L), speed of light (c), and dielectric velocity factor (VF): tau = L / (c * VF). In nanoseconds per meter, delay is approximately tau_ns/m = 3.335 / VF.
What is Velocity Factor (VF) in coaxial cables?
Velocity Factor is the ratio of signal propagation speed inside a cable to the speed of light in vacuum. It depends directly on the relative dielectric constant (epsilon_r) of the insulating dielectric: VF = 1 / sqrt(epsilon_r).
Why is Round-Trip Delay important in RF testing and TDR?
Time Domain Reflectometers (TDR) measure the time taken for an RF pulse to travel down a cable and bounce back from a fault or mismatch. The distance to the fault is calculated as Distance = (Round-Trip Delay * c * VF) / 2.
How does coaxial cable length introduce RF phase shift?
Signal propagation delay translates directly to phase shift (Deltaphi) at a given frequency (f): Deltaphi = 360 degrees * f * tau. Phase-matched cables ensure signals arrive perfectly in phase across multi-element antenna arrays.
Alex Warren
B.Sc. in Electrical & Electronic Engineering (EEE)
Alex specialises in antenna design and wave propagation. His expertise helps ensure these calculators present practical RF concepts, useful design estimates, and clear engineering guidance for students, HAM operators, and wireless professionals.