TIRES CALCULATOR

Tire Circumference
Calculator

Calculate geometric tire circumference and revolutions per mile from a measured or nominal diameter, with metric and imperial results.

Your setup

in
Range: 1.97–78.74 in

Your results

Calculated
Geometric circumference40.84in
Revolutions per mile1,551.39rev/mile
Revolutions per kilometer963.99rev/km

Revolutions per distance are inversely proportional to circumference.

READ THE ASSUMPTIONS

Geometric circumference is not necessarily loaded rolling circumference.

THE FORMULA

How the calculation works

Follow the formula and keep the input units consistent at every step.

circumference = π × diameter; rev/mile = 1609.344 / circumference(m)
  1. Measure diameter or use the nominal tire-size result.
  2. Multiply by π.
  3. Divide distance per mile or kilometer by circumference.

A Worked Example

A 13-inch tire has geometric circumference 40.84 inches (1.03735 m), about 1,551.40 revolutions per mile.

What Your Result Means

Revolutions per distance are inversely proportional to circumference.

Assumptions & Limitations

Geometric circumference is not necessarily loaded rolling circumference.

Common Mistakes

Do not use radius in the diameter field.

QUICK ANSWERS

Questions about this calculation

Which values should I enter?

Measure diameter or use the nominal tire-size result. Do not use radius in the diameter field.

How should I interpret the result’s precision?

Displayed results are rounded for readability. Intermediate calculations retain floating-point precision; extra displayed decimals do not improve your input accuracy.

Can I use metric units?

Yes. Select Metric above the calculator to convert your inputs. Results always state their units. Tire-size designations keep their conventional mm and inch units.

What are the main limitations?

Geometric circumference is not necessarily loaded rolling circumference.

Method, sources & relevant guides

Angular speed and tangential speed. Gear reductions follow tooth engagement and conservation of rotation count.

OpenStax — University Physics: rotation with constant angular acceleration

Method documentation updated October 18, 2026. Independent professional review has not been claimed. Read the calculation and review policy.