Wheel Torque Calculator

Calculate wheel torque per driven wheel from engine torque, gear ratio, final drive, efficiency, and driven wheels. Add tire diameter to estimate tractive force at the ground.

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Estimated Wheel Torque
lb-ft
Peak torque delivered to each individual driven wheel
Per-Wheel Torque
Total Axle Torque
Driven Wheels
The final rotational force split across the driven wheels after mechanical losses.
Total Axle Torque
Theo. Axle (No Loss)
Torque Lost
The combined torque arriving at the axle before being split to individual wheels.
Gearing Multiplier
Transmission Ratio
Final Drive Ratio
The combined mathematical multiplier applied to engine output by the gears.
Drivetrain Loss
Efficiency Factor
Torque Absorbed
Rotational force absorbed by the transmission, driveshaft, and axles.
Transmission Output
Engine Input
Gear Multiplier
The pre-loss torque figure exiting the transmission before hitting the final drive.
Unit Equivalent
Axle Equivalent
Conversion Factor
The calculated torque values translated into the alternate measurement unit.
Torque Curve Analysis
Awaiting parameter input.
By: AxisCalc Published: April 5, 2026 Reviewed by: Marcus Vance

Wheel torque calculator computes the actual mechanical torque delivered to a vehicle's driven wheels. By applying formulas for transmission gear multiplication ($R_{gear}$), final drive ratios ($R_{final}$), and parasitic drivetrain losses ($L$), it reveals exactly how base engine torque ($T_{engine}$) is transformed before reaching the hub. It is engineered for automotive builders, drag racers, and tuning enthusiasts evaluating transmission swaps, differential changes, or axle load limits.

Calculating Delivered Wheel Torque

The calculation path isolates the torque multiplier effect of the vehicle's gearing from the frictional losses of the driveline components. The total actual axle torque is calculated using the following primary equation:$$T_{axle} = T_{engine} \times R_{gear} \times R_{final} \times \left(1 - \frac{L}{100}\right)$$

Gearing Multiplier and Theoretical Output

Before friction is applied, the base engine torque is multiplied by the transmission and differential ratios.$$T_{axle\_theo} = T_{engine} \times R_{gear} \times R_{final}$$

Where $T_{engine}$ is the input engine torque, $R_{gear}$ is the selected transmission gear ratio, and $R_{final}$ is the final drive (ring and pinion) ratio.

Parasitic Loss Application

No drivetrain is perfectly efficient. The theoretical output is reduced by the mechanical loss percentage ($L$) occurring through the gearbox, driveshaft, and axles.$$T_{lost} = T_{axle\_theo} - \left(T_{axle\_theo} \times \frac{100 - L}{100}\right)$$

Per-Wheel Distribution

The final true torque applied to the pavement is divided by the number of drive wheels.$$T_{wheel} = \frac{T_{axle\_theo} - T_{lost}}{N_{wheels}}$$

Where $N_{wheels}$ is the user-defined number of driven wheels (typically 2 for FWD/RWD architectures or 4 for AWD/4WD systems).

Required Powertrain Variables

  • Engine Torque: The peak or specific-RPM torque output of the engine. This value must be greater than zero.
  • Transmission Gear Ratio: The specific ratio of the gear being evaluated. Ratios $>1.0$ (underdrive) multiply torque for acceleration, $1.0$ is direct drive, and $<1.0$ (overdrive) reduce torque for highway cruising. Must be greater than zero.
  • Final Drive Ratio: The differential or axle ratio. Must be strictly greater than zero.
  • Drivetrain Loss: Parasitic friction loss. Front-wheel drive systems typically experience $10\%$ to $15\%$ loss, rear-wheel drive $15\%$ to $20\%$, and all-wheel drive $20\%$ to $25\%$. The calculator requires a value between $0$ and $99.9$.
  • Driven Wheels: The integer divisor for distributing final axle torque.

Metric and Imperial Conversions

The calculator simultaneously processes outputs in both Newton-meters (Nm) and pound-feet (lb-ft). Depending on the input unit selected, it applies standard international conversion factors to generate secondary reference values.

Converting Pound-feet to Newton-meters: $$T_{Nm} = T_{lb-ft} \times 1.3558179$$

Converting Newton-meters to Pound-feet: $$T_{lb-ft} = T_{Nm} \times 0.7375621$$

Mathematical Assumptions and System Limitations

  • Rotational Hub Limit: The tool computes rotational torque strictly at the wheel hub. It does not calculate linear tractive force or vehicle thrust, which requires factoring in the loaded rolling radius of the tire.
  • Static Friction Modeling: Drivetrain efficiency is calculated as a static linear percentage. In real-world physics, parasitic loss consists of both a fixed inertial loss (which remains constant regardless of engine load) and a variable dynamic frictional loss.
  • Symmetrical Torque Split: The distribution math assumes a perfectly locked or evenly split differential, dividing torque equally by the exact integer of $N_{wheels}$. It cannot account for limited-slip or torque-vectoring differentials that bias power unevenly side-to-side or front-to-rear based on grip limits.

Technical Troubleshooting

Why does my overdrive gear yield less total wheel torque than the base engine output?

Transmission ratios below $1.00:1$ act as torque reducers. If your $R_{gear}$ is $0.75$, the engine torque is multiplied by a fractional value. This sacrifices mechanical wheel torque to increase rotational output speed at the axle, which is the mechanical basis of an overdrive cruising gear.

Does chassis dyno "Wheel Torque" match the output of this calculator?

No. Chassis dynamometers measure tractive force at the roller and intentionally mathematically remove the gearing multiplier ($R_{gear} \times R_{final}$) to display a normalized torque curve that resembles the engine's original output (minus drivetrain loss). This calculator outputs the true, mechanically multiplied torque present at the hub, which is why first-gear wheel torque often exceeds $3,000$ lb-ft.

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