Part of the Vehicles & Automotive suite · 13 calculators

Stopping Distance Calculator

How far a car travels before it stops — the distance covered while the driver reacts plus the braking distance — for any speed, reaction time and road surface.

Stopping distance has two parts.

Results update as you type
Results
Total stopping distance
97 m
Reaction distance
Braking distance
In feet and car lengths
Time to stop
At double the speed
Reviewed September 2026. Motoring arithmetic: the same everywhere, with fuel price and units entered rather than assumed. Australian consumption figures are laboratory tested to ADR 81/02 and are commonly 10–25% better than real-world driving.
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About stopping distance

How the stopping distance calculator works

Stopping distance has two parts. During the reaction time the car keeps going at full speed: 1.5 seconds at 100 km/h is 42 metres. Then the brakes slow it at a rate set by the tyres and the road — about 7 m/s² on dry bitumen, 4–5 wet, 1–2 on ice — over v² ÷ 2a. Braking distance grows with the square of speed, so doubling the speed quadruples it.

Formula: reaction distance = v × t; braking distance = v² ÷ (2a); total = sum

Worked examples

InputsTotal stopping distanceNote
100 km/h, 1.5 s, dry road97 m97 m
60 mph in the wet120 m120 m
50 km/h on ice117 m117 m

Frequently asked questions

What reaction time should I use?

About one second for an alert driver expecting a hazard, 1.5 for a typical driver, and 2.5 or more if tired, distracted or looking at a phone. Official road-safety figures use 1.5–2.5 seconds.

Why does braking distance grow with the square of speed?

Kinetic energy is proportional to speed squared, and the brakes can dissipate it at a roughly constant rate. From 100 km/h you need four times the braking distance you need from 50.

What deceleration can a car achieve?

Modern cars with ABS reach 8–10 m/s² on dry bitumen in an emergency stop; 7 is a safe planning figure. Wet roads roughly halve it, and ice cuts it to a tenth.

Does this match the highway code tables?

Closely. The UK Highway Code’s 96 m at 70 mph (0.67 s reaction plus a 6.6 m/s² stop) and Australian guidance (1.5 s plus 7 m/s²) both come from these formulas with their own reaction times.

Where these figures come from

Last checked: September 2026. Tyre dimensions follow the ISO metric marking standard; engine formulas are the standard textbook forms.