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Anchor Rode & Scope Calculator

How much anchor line to let out for a given depth.

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Rex says

Everyday utility math — the kind you'd otherwise pull up four browser tabs for. I keep it to one clean answer.

Try a scenario

Click to load — tweak from there.

Inputs

Result

Rode to deploy

189

feet

Total vertical height

27.0

Approx swing radius (ft)

219

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How to use this

  1. 1Enter water depth (ft).
  2. 2Enter bow height above water (ft).
  3. 3Enter expected tide rise (ft).
  4. 4Enter scope ratio (x:1).
  5. 5Read your rode to deploy on the right — it updates as you type.
  6. 6Hit Share to keep the scenario or send it to someone.

About this calculator

Scope is the ratio of rode deployed to the vertical distance from bow roller to seabed. Under 5:1 in wind is how boats drag.

FormulaRode = (depth + freeboard + tide) × scope ratio.

Worked example

Using the values the calculator loads with:

Inputs

  • Water depth: 20 ft
  • Bow height above water: 4 ft
  • Expected tide rise: 3 ft
  • Scope ratio (X:1): 7

Results

  • Rode to deploy: 189
  • Total vertical height: 27
  • Approx swing radius (ft): 219

What each field means

Inputs

Water depth (ft)
The water depth used in the calculation, measured in ft. Starts at 20 ft so you have a working example on load.
Bow height above water (ft)
The bow height above water used in the calculation, measured in ft. Starts at 4 ft so you have a working example on load.
Expected tide rise (ft)
The expected tide rise used in the calculation, measured in ft. Starts at 3 ft so you have a working example on load.
Scope ratio (X:1)
The scope ratio (x:1) used in the calculation. Starts at 7 so you have a working example on load. Accepted range: 3–12.

Results

Rode to deploy
feet
Total vertical height
Returned as a decimal number. It recalculates instantly whenever you change an input, so you can compare scenarios without reloading.
Approx swing radius (ft)
Returned as a decimal number. It recalculates instantly whenever you change an input, so you can compare scenarios without reloading.

FAQ

How does the anchor rode & scope calculator work?

Scope is the ratio of rode deployed to the vertical distance from bow roller to seabed. Under 5:1 in wind is how boats drag. The underlying maths is: Rode = (depth + freeboard + tide) × scope ratio.

What do I need to enter?

4 values: water depth, bow height above water, expected tide rise, and scope ratio (x:1). Each field starts with a sensible default, so you can change one number at a time and watch the result move.

What does the rode to deploy result mean?

feet It is returned as a decimal number and updates live as you edit the inputs, so you can compare two or three versions of a scenario in a few seconds.

Is this calculator free, and do I need an account?

Yes, it's free, and no account is required. Nothing you type is stored on our servers — the maths runs entirely in your browser.

How accurate is the result?

It applies the standard formula exactly, so the arithmetic is precise. Estimates assume standard, average conditions — local rules, pricing, and materials vary.

Who is this tool for?

It's built for anyone doing everyday planning maths — a quick estimate that would otherwise need four browser tabs and a calculator app.

Accuracy and limitations

  • Estimates assume standard, average conditions — local rules, pricing, and materials vary.
  • Results are rounded for readability; add a buffer before ordering, booking, or committing.
  • Double-check anything with a real cost attached against a local quote.

Related tools

Cite this calculator

Writing about this topic? Grab a citation — every link helps keep these tools free.

APA
RevenueLab. (2026). Anchor Rode & Scope Calculator. Retrieved from https://www.revenuelab.fyi/toolbox/anchor-rode-scope
HTML
<p>Source: <a href="https://www.revenuelab.fyi/toolbox/anchor-rode-scope" target="_blank" rel="noopener">Anchor Rode & Scope Calculator — RevenueLab</a> (2026).</p>
Markdown
Source: [Anchor Rode & Scope Calculator — RevenueLab](https://www.revenuelab.fyi/toolbox/anchor-rode-scope) (2026).
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