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Holding Pattern Footprint Calculator

How much sky your hold actually sweeps: leg lengths, turn diameters and total footprint from TAS and wind — the FMS map picture, derived by hand.

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Pattern length (nm)
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Pattern width (turn diameter) (nm)
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Per-circuit wind displacement (nm)
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One circuit takes (min)

A one-minute hold at 120 kt is a ~2.6 × 1.3 nm racetrack — but the wind moves the whole racetrack a mile per circuit if uncorrected, which is why protected airspace is drawn so much larger than the pattern itself.

Formula

leg = time × TAS; turn diameter = 2×(TAS/60)/π; circuit = 2×legs + 2 min of turns
References: FAA-H-8083-15B, Instrument Flying Handbook, ch. 10 (holding); FAA Order 7130.3 (holding pattern criteria)

⚠️ For flight planning and education only — verify with current charts, AFM and ATC clearances. Not for primary navigation.

How much sky your hold actually sweeps: leg lengths, turn diameters and total footprint from TAS and wind — the FMS map picture, derived by hand.

About Holding Pattern Footprint Calculator

Pilots fly holds as headings and seconds, while ATC and procedure designers see them as geometry — a racetrack of computable size drifting with the wind inside a much larger protected template. This calculator derives the picture: leg length from time and TAS, turn diameter from standard-rate physics, the circuit duration, and the per-circuit displacement an uncorrected wind imposes. It's the FMS map display, explained from first principles.

How to use Holding Pattern Footprint Calculator

  1. 1Enter — sensible defaults are pre-filled so you see a worked result immediately.
  2. 2Read the live results: .
  3. 3Check the "With your numbers" line to see the formula leg = time × TAS; turn diameter = 2×(TAS/60)/π; circuit = 2×legs + 2 min of turns substituted step by step.
  4. 4Adjust inputs (or flip the unit toggle) until the scenario matches yours, then copy or share the result.

Why use Holding Pattern Footprint Calculator?

  • Instant, free and private — every calculation runs in your browser, nothing is uploaded
  • Built on the published formula leg = time × TAS; turn diameter = 2×(TAS/60)/π; circuit = 2×legs + 2 min of turns with sources cited on the page
  • A one-minute hold at 120 kt is a ~2.6 × 1.3 nm racetrack — but the wind moves the whole racetrack a mile per circuit if uncorrected, which is why protected airspace is drawn so much larger than the pattern itself.
  • Switch units, tweak any input and watch every result update live

Frequently asked questions

How big is a typical GA holding pattern really?+

Modest: one-minute legs at 100–120 kt give a racetrack roughly 2–2.6 nm long and 1.1–1.3 nm wide — smaller than most pilots visualize. The protected airspace around it is several times larger in every direction, sized for entry maneuvers, wind, the altitude band's maximum speed and a blunder allowance. The hold is a postage stamp; the envelope is the envelope.

Why does the turn take a fixed one minute regardless of speed?+

Standard rate is 3°/sec by definition — 180° always costs 60 seconds. What speed changes is the diameter swept during that minute (TAS/60 nm of arc → diameter ≈ 0.64 × TAS/100 nm). Hence the circuit's four-minute rhythm (two one-minute legs, two one-minute turns) is universal at standard rate while the footprint scales with speed.

What does wind do to the racetrack's shape?+

Uncorrected, it translates the whole pattern downwind — a mile per circuit at 15 knots — and distorts it (tight turn into wind, sagging turn out). Corrected per the triple-drift and timing rules (our holding timing tool), the racetrack's position holds but its shape stays asymmetric: the corrections fight displacement, not distortion. The protected template was drawn knowing both.

Why do jet holds at altitude look enormous on the map?+

Three multipliers stack: longer legs (1.5 min above 14,000 ft), higher TAS for the same IAS in thin air, and bank-limited (sub-standard-rate) turns above ~170 kt TAS that widen the turn diameter dramatically — a FL350 hold can sweep 8+ nm per turn. Same four-beat rhythm, drawn on a vastly larger canvas; our standard-vs-half-standard tool quantifies the turn side of it.

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