Example 1
v = 13.9 m/s, a = 6, t_r = 0: like decelerated.
Enter speed, reaction time, and deceleration. The calculator adds s_reaction = v t_r and s_brake = v²/(2a). 14 m/s, about 50 km/h, at 0.8 s and 7 m/s² is about 25 m to a full stop.
Speed v, Reaction time t_r (s), Deceleration a (positive) and μ (optional → a = μg). The result shows up here.
Stopping distance is a sum: you still travel at constant v during t_r, then you brake s_brake = v²/(2a). At 14 m/s, t_r = 0.8 s, and a = 7 m/s²: s_reaction = 11.2 m, s_brake = 14 m, total 25.2 m. 50 km/h is 13.9 m/s, not 50 in an m/s field. At 13.9 m/s, t_r = 0, and a = 6 m/s² you keep s_brake alone ≈ 16.1 m; the same v and a at t_r = 1 s add 13.9 m.
Fields: v, t_r (often 0.8 s), positive a, or μ (then a = μ g). Result in meters. 50 in an m/s field is 180 km/h. A comma and a period are the same t_r: 0,8 and 0.8. At 20 m/s, t_r = 0.8 s, and μ = 0.4 you have a = 0.4 × 9.81 ≈ 3.92 m/s², s_brake ≈ 51 m, total about 67 m.
v must be a number. a = 0 does not stop you: you divide by 2a. If both μ and a are present, follow the field labels; do not mix them blindly. Typed 0 m/s gives 0 m. v is squared in s_brake, so twice the speed is four times the braking distance, plus a longer reaction stretch.
Decelerated motion without t_r is on the neighbouring page: there from the moment you hit the pedal. Here it stays the sum of reaction and braking. t_brake = v/a is braking time only, not t_r. At 14 m/s and 7 m/s², t_brake = 2 s.
36 m/s, about 80 mph, at t_r = 0.8 s and a = 7 m/s² is s_reaction = 28.8 m and s_brake ≈ 92.6 m, total about 121 m. License tables may use different a and t_r; this is the classroom formula.
Type 14, 0.8, and 7, click Calculate, and match about 25 m. Then 13.9, 0, and 6, then 13.9, 1, and 6. The header symbol does not hit the pedal. Thinking distance is v times reaction time.
Braking with no t_r: decelerated motion.
sreact = v·tr
sbrake = v2/(2a)
stotal = sreact + sbrake
tbrake = v/a; optional a = μ g
Total stopping distance here is thinking plus braking. 14 m/s, t_r = 0.8 s, and a = 7 m/s² give 11.2 m + 14 m = 25.2 m. 50 in an m/s field is not 50 km/h.
v = 13.9 m/s, a = 6, t_r = 0: like decelerated.
Same v and a, t_r = 1 → +13.9 m.
v = 36 m/s (~80 mph), a = 7, t_r = 0.8.
v = 20 m/s, t_r = 0.8, μ = 0.4.
v = 8 m/s, a = 3, t_r = 0.6.
v = 25 m/s, t_r = 1, μ = 0.7.
v = 8.3 m/s, a = 5, t_r = 0.8.
v = 22 m/s, a = 9, t_r = 0.5.
v = 15 m/s, t_r = 1, μ = 0.1.
s_reaction = 11.2 m. s_brake = 14 m. Total 25.2 m. t_brake = 14/7 = 2 s, and that is not t_r.
Not if the label is m/s. 50 km/h = 13.9 m/s. 50 m/s is 180 km/h. 36 m/s is about 80 mph.
v in m/s on the label, t_r in seconds, a in m/s². Result in meters. μ is dimensionless: a = μ g.
t_r is time before you hit the pedal, still at constant v. t_brake = v/a is braking time only. At 14 m/s and 7 m/s², t_brake = 2 s.
On the decelerated-motion page. Here the sum includes t_r. At 13.9 m/s and a = 6 m/s², s_brake alone is about 16.1 m.
If you type μ, a = μ g. At 0.4 that is about 3.92 m/s². Do not mix μ with a blindly; follow the labels.
This is the classroom formula v t_r + v²/(2a). License tables may use different a and t_r. Here 14 m/s, 0.8 s, and 7 m/s².
s_reaction = 28.8 m. s_brake ≈ 92.6 m. Total about 121 m. 36 m/s is about 80 mph.
You do not stop. You divide by 2a. v = 0 gives 0 m. v must be a number before 25.2 m can appear.
Yes. 0,8 and 0.8 are the same t_r. The calculator does not require a period.
The formula is the school one. Units follow SI; NIST SP 330 and BIPM define the measures, not your result.
Page updated in 2026.