Turn Load Factor & Stall Speed Calculator
Bank angle into g-load and the stall speed it inflates: the 1/cos φ physics behind the 60°-bank-doubles-nothing-but-45%-more-stall warning.
The table worth memorizing: 30° → 1.15g, +7% stall; 45° → 1.41g, +19%; 60° → 2.0g, +41%. The killer setup is 50 knots of margin at cruise becoming 5 knots in a steepening, skidding base-to-final turn.
Formula
⚠️ For flight planning and education only — verify with official sources and certified equipment. Not for primary navigation.
Bank angle into g-load and the stall speed it inflates: the 1/cos φ physics behind the 60°-bank-doubles-nothing-but-45%-more-stall warning.
About Turn Load Factor & Stall Speed Calculator
A level turn is a lie the wing pays for: holding altitude while banked demands lift exceed weight by 1/cos(bank), and stall speed grows with the square root of that load. This calculator runs the chain for your numbers — bank to g, g to inflated stall speed, stall speed to the margin remaining at your current airspeed — with a verdict tuned to the regime where this physics kills: slow, steepening turns close to the ground.
How to use Turn Load Factor & Stall Speed Calculator
- 1Enter — sensible defaults are pre-filled so you see a worked result immediately.
- 2Read the live results: .
- 3Check the "With your numbers" line to see the formula n = 1/cos(φ); Vs_turn = Vs × √n — stall speed grows with the square root of load substituted step by step.
- 4Adjust inputs (or flip the unit toggle) until the scenario matches yours, then copy or share the result.
Why use Turn Load Factor & Stall Speed Calculator?
- ✓Instant, free and private — every calculation runs in your browser, nothing is uploaded
- ✓Built on the published formula n = 1/cos(φ); Vs_turn = Vs × √n — stall speed grows with the square root of load with sources cited on the page
- ✓The table worth memorizing: 30° → 1.15g, +7% stall; 45° → 1.41g, +19%; 60° → 2.0g, +41%. The killer setup is 50 knots of margin at cruise becoming 5 knots in a steepening, skidding base-to-final turn.
- ✓Switch units, tweak any input and watch every result update live
Frequently asked questions
Why does banking increase stall speed at all?+
Tilted lift: in a 45° bank, the wing's lift vector leans 45° from vertical, so its vertical component alone must still equal weight — total lift becomes weight/cos(45°) = 1.41× weight. More lift at the same speed means more angle of attack; the critical angle therefore arrives at a higher speed: Vs×√1.41 = Vs×1.19. The wing stalls at an angle, and load factor buys that angle sooner.
What makes the base-to-final turn the famous victim?+
Convergence of every aggravator: slow (margin already thin), low (no recovery room), overshooting final (temptation to steepen the bank — load factor up), and the deadly 'fix' of skidding with rudder instead (the inside wing slows and stalls first, snapping toward the ground). The accelerated-stall math this tool computes is the first domino; the spin geometry is the last.
Is the load factor the same in climbing or descending turns?+
For the same bank, essentially yes in steady flight — the 1/cos relation governs any constant-altitude-rate turn. The perceived difference is energy: a descending turn can trade altitude for speed margin, a climbing one is bleeding it. What changes the load genuinely is pulling: tightening any turn by hauling back adds g beyond the bank's minimum, and Vs follows the square root upward immediately.
How do I use the margin number practically?+
Set personal floors: many instructors teach minimum 1.3×Vs-in-the-turn for pattern maneuvering — at 45° of bank with a 50-kt Vs, that's 1.3×59.5 = 77 kt, eye-opening for pilots who fly 70-kt patterns. Run your aircraft's numbers at 30° and 45° once, memorize the two speeds, and let the steeper one be the never-slower-than-this bell in your pattern turns.
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