How this calculation works
The transmission ratio and final drive multiply. Dividing engine revolutions by that product gives wheel revolutions. The circumference then converts each revolution into distance, while the factor of sixty converts minutes to hours.
Wheel rpm = engine rpm / (gear × final drive); km/h = wheel rpm × circumference metres × 60 / 1000A worked example
At 3,000 rpm, 1:1 transmission, 4:1 final drive and a 600 mm tire, wheel speed is 750 rpm and theoretical road speed is about 84.82 km/h.
Good to know
The result assumes the requested engine speed can be sustained under load. Aerodynamic resistance, gearing losses, engine power and speed limits are outside the equation. Tire growth and clutch or converter slip can change the observed relationship, so use this as a gearing comparison rather than a driving target.
Reference: TREMEC — gear ratio calculator (opens in a new tab) ↗
Follow rotations through the drivetrain
The transmission ratio and final drive multiply.
Dividing engine revolutions by that product gives wheel revolutions. The circumference then converts each revolution into distance, while the factor of sixty converts minutes to hours.
The Tire size and speedometer comparison calculator can provide a nominal diameter from a sidewall size. Use compatible units when transferring that diameter into the drivetrain relationship.
Why this cannot predict top speed
The result assumes the requested engine speed can be sustained under load.
Aerodynamic resistance, gearing losses, engine power and speed limits are outside the equation. Tire growth and clutch or converter slip can change the observed relationship, so use this as a gearing comparison rather than a driving target.
Compare cruising gears without changing the tire
Keep tire diameter, final drive and engine speed fixed, then reduce the transmission ratio. A smaller numerical gear reduction means more wheel rotations for each engine rotation, so theoretical road speed rises. Alternatively, at a fixed road speed it would require fewer engine revolutions.
The comparison table scales engine speed around the entered point while leaving the mechanical ratios unchanged. A linear relationship is expected in this ideal model. A measured vehicle that departs from it may have slip, a different rolling circumference or an instrument calibration difference; the arithmetic alone cannot identify the cause.
Work through the entered example
At 3,000 rpm, 1:1 transmission, 4:1 final drive and a 600 mm tire, wheel speed is 750 rpm and theoretical road speed is about 84.82 km/h.
Start with this case, then change one input and calculate again. Keep the other assumptions fixed so the result has an interpretable cause. The result table exposes intermediate quantities and units rather than hiding them behind a single headline number.
Use the output in a real plan
The result assumes the requested engine speed can be sustained under load. Aerodynamic resistance, gearing losses, engine power and speed limits are outside the equation. Tire growth and clutch or converter slip can change the observed relationship, so use this as a gearing comparison rather than a driving target.
Before purchasing material or comparing alternatives, check the measurements at the point where they enter the calculation. A mathematically precise answer can still be a poor plan when the measured size, loss allowance or price basis is wrong. Save the input assumptions with any result you intend to reuse.
A few questions, answered
What is the calculation method?
Wheel rpm = engine rpm / (gear × final drive); km/h = wheel rpm × circumference metres × 60 / 1000
Does this use live prices or automatic measurements?
No. All measurements, prices and allowances come from your entries. The example values are illustrative and are not a recommendation for your situation.
Can I reuse the result for a different case?
Change the inputs and calculate again. Read the stated units and limits; the assumptions must still apply to the new case.