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Standard vs Half-Standard Rate Comparison

Side-by-side at your TAS: bank, radius, time-around and g for 3°/s versus 1.5°/s — and the speed where procedure design quietly switches.

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Bank for standard rate (°)
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Bank for half-standard (°)
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At your bank limit you actually get (°/s)
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Turn radius at the bank cap (nm)

The crossover lives near 170 kt TAS (where standard rate hits the 25° cap). Above it, your real-world turn rate is set by the bank limit — which is why FMS holding patterns at altitude are enormous and why ATC vectors widen for jets.

Formula

bank = atan(V·ω/g) per rate; at a bank cap, achieved rate = g·tan(cap)/V
References: FAA-H-8083-15B, Instrument Flying Handbook; ICAO PANS-OPS Doc 8168 Vol II (turn-rate/bank assumptions: lesser of 3°/s or 25°)

⚠️ For flight planning and education only — verify with official sources and certified equipment. Not for primary navigation.

Side-by-side at your TAS: bank, radius, time-around and g for 3°/s versus 1.5°/s — and the speed where procedure design quietly switches.

About Standard vs Half-Standard Rate Comparison

Somewhere around 170 knots, instrument flying changes gear: the bank that standard rate demands crosses the 25° comfort-and-autopilot cap, and aircraft quietly become bank-limited — turning at whatever rate the capped bank delivers. This comparison tool computes both regimes for your TAS: the banks each rate requires, the rate your actual bank limit produces, and the resulting radius — the geometry behind oversized jet holding patterns and the half-standard convention.

How to use Standard vs Half-Standard Rate Comparison

  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 bank = atan(V·ω/g) per rate; at a bank cap, achieved rate = g·tan(cap)/V 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 Standard vs Half-Standard Rate Comparison?

  • Instant, free and private — every calculation runs in your browser, nothing is uploaded
  • Built on the published formula bank = atan(V·ω/g) per rate; at a bank cap, achieved rate = g·tan(cap)/V with sources cited on the page
  • The crossover lives near 170 kt TAS (where standard rate hits the 25° cap). Above it, your real-world turn rate is set by the bank limit — which is why FMS holding patterns at altitude are enormous and why ATC vectors widen for jets.
  • Switch units, tweak any input and watch every result update live

Frequently asked questions

Who decides whether I fly standard or half-standard rate?+

Physics first, procedure second: PANS-OPS and TERPS design protected airspace assuming the lesser of 3°/s or a fixed bank (25° typically), so flying the bank-capped rate keeps you inside containment by construction. Older turn needles marked '4 min turn' (half-standard) for fast aircraft; modern jet SOPs simply command bank limits and let the rate fall out.

Why cap bank at 25° at all?+

Stacked margins: passenger comfort degrades past ~25°, autopilots certify to bank limits with buffet margin in reserve, and at high altitude the gap between cruise speed and low-speed buffet narrows enough that 30°+ banks genuinely threaten it (load factor raises buffet speed). The cap is where comfort, certification and aerodynamics happen to agree.

How big do holding patterns get for fast aircraft?+

At 250 kt TAS bank-limited to 25°, the turn radius is ~1.9 nm — each 180 sweeps nearly 4 nm of width, before wind drift. That's why holding airspace at altitude is designed in tens of miles, why FMS-computed holds look comically large on the map display, and why slowing to holding speed early is fuel-smart AND containment-smart.

Does my light aircraft ever meet the bank-limited regime?+

Only descending a fast single from altitude (a 200-kt TAS descent wants 28° for standard rate) or in cruise in the speedier singles. Practically, GA instrument flying lives comfortably in the standard-rate world — but understanding the crossover explains the behavior of every jet you share a hold or a vector sequence with, which has tangible spacing consequences behind it.

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