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Servo Torque Calculator — Control Surface Sizing
Size the servo for your control surface from its dimensions, airspeed and linkage.
How We Calculate This
This calculator estimates the aerodynamic hinge moment on a control surface, then converts it to the torque your servo must supply through its linkage. It is an engineering estimate, not a guarantee — friction, hinge gaps and surface mass-balance all vary in practice.
Method
- Hinge moment (oz-in) = Length × Chord² × Speed² × Deflection ÷ 430,000 (length and chord in inches, speed in mph) — the validated empirical RC formula, in which load rises with the square of both chord and airspeed.
- Servo torque = Hinge moment × (Servo-horn arm ÷ Control-horn arm) — the linkage ratio.
- × Application allowance for linkage friction and binding (steering and flaps run higher).
- Recommended = Required × Safety margin (default 1.3).
- Result shown in kg-cm and oz-in (1 kg-cm = 13.887 oz-in).
Sources: empirical hinge-moment formula (RCUniverse / Radio Control Info); hinge-moment theory H = ½·ρ·V²·S·c·Ch; kg-cm↔oz-in = 13.887.
Frequently Asked Questions
It depends mostly on airspeed and chord, because hinge moment rises with the square of both. A slow sport plane (≈80 km/h) with shallow 50mm-chord ailerons may only need under 1 kg-cm at the servo, while a fast 150 km/h model with deep ailerons can need several kg-cm. Enter your actual length, chord, speed and deflection — and always keep the 30% safety margin above the calculated minimum.
Aerodynamic hinge moment scales with the SQUARE of airspeed (H = ½·ρ·V²·S·c·Ch). Doubling speed quadruples the load on the surface, so a fast model needs roughly four times the servo torque of a slow one for the same surface. This is the single biggest driver of servo sizing, which is why it is a required input here, not an afterthought.
What matters is the linkage ratio — servo-horn arm divided by control-horn arm — not the servo horn on its own. A longer servo horn (or shorter control horn) gives more throw but means the servo works at a mechanical disadvantage against the hinge moment, so it needs MORE torque. A shorter servo horn needs less torque but gives less throw. Set both arms equal (ratio 1.0) for a neutral baseline.
Digital servos update their position far more often (≈300Hz vs ≈50Hz), giving better holding power, faster response and less deadband, at the cost of higher idle current draw. For primary control surfaces on anything beyond a basic trainer, digital servos are the sensible choice. Both are rated the same way (kg-cm at a stated voltage), so this calculator’s torque figure applies to either.
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Last updated: June 2026
All calculations are estimates. Always verify quantities before purchasing materials.