Connect via MCP →

Enter Calculation

Formula

Show calculation steps (3)
  1. Diameter Difference (%)

    Diameter Difference (%): Tire Size Comparison Calculator

    Percent change from original (tire 1) to new (tire 2) overall diameter. D1 and D2 are computed from each tire set of width, aspect ratio and rim.

  2. Speedometer Reading at 60 mph

    Speedometer Reading at 60 mph: Tire Size Comparison Calculator

    Indicated speed on an original-calibrated speedometer when true speed is 60 mph on the new tire. Ratio of new to original overall diameter.

  3. Revolutions per Mile

    Revolutions per Mile: Tire Size Comparison Calculator

    Circumference = pi x diameter (mm); 1 mile = 1609344 mm, so revolutions per mile = 1609344 / (pi x D).

Advertisement

Results

Overall Diameter Difference
0.38%
-2.4 mm (original minus new)
Original New
Sidewall height (mm) 112.75 101.25
Overall diameter (in) 24.88 24.97
Revolutions per mile 811 808
Speedometer reading at true 60 mph 60 60.23 mph

What is the Tire Size Comparison Calculator?

This tool compares two tire sizes written in the standard P-metric format (for example 205/55R16) and tells you how they differ in overall diameter, sidewall height, revolutions per mile, and how much your speedometer will read off after a change. It is a universal geometry tool and works with any vehicle.

How to use it

Enter the three numbers for your original tire — section width in millimetres, aspect ratio as a percent, and rim diameter in inches — then do the same for the new tire. The calculator instantly shows both diameters, the difference, and the speedometer effect.

The formula

The overall diameter of a tire is the rim diameter (converted from inches to millimetres) plus two sidewall heights, since the sidewall sits above and below the rim:

$$D = R \times 25.4 + 2 \times W \times \frac{A}{100}$$

Here \(W\) = section width in mm, \(A\) = aspect ratio percent, and \(R\) = rim diameter in inches. The speedometer reading at a true 60 mph is

$$S = 60 \times \frac{D_{2}}{D_{1}}$$

where \(D_1\) is the original diameter and \(D_2\) the new diameter.

Cross-section diagram of a tire on a wheel rim showing width, sidewall height and rim diameter
Tire dimensions: section width (W), sidewall height (W × A/100) and rim diameter (R) combine into overall diameter (D).

Worked example

Compare 205/55R16 against 225/45R17:

$$D_1 = 16 \times 25.4 + 2 \times 205 \times \tfrac{55}{100} = 631.9\,\text{mm}$$$$D_2 = 17 \times 25.4 + 2 \times 225 \times \tfrac{45}{100} = 634.3\,\text{mm}$$

That is \(D_1 = 24.88\) in and \(D_2 = 24.97\) in. The diameter changes by about \(0.38\%\), and the speedometer reads \(S = 60 \times \tfrac{634.3}{631.9} \approx 60.23\) mph.

Two tires of different overall diameters shown side by side for comparison
Comparing two tire sizes side by side reveals the difference in overall diameter.

FAQ

Why does tire size affect my speedometer? The speedometer counts wheel revolutions and assumes a fixed rolling distance. A larger tire travels farther per turn, so the gauge reads slower than your true speed.

How much difference is safe? Most enthusiasts keep overall diameter within about 3% of stock to avoid speedometer error, gearing changes and clearance problems.

What is "revolutions per mile"? It is how many full turns the tire makes to cover one mile, found by dividing 1,609,344 mm by the tire circumference.

Last updated: