Speed Calculator — Distance ÷ Time

Enter distance and time to get speed in m/s, km/h, mph, and ft/s instantly.

Result

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Metres per Second
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Kilometres per Hour
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Miles per Hour
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Feet per Second
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Formula Applied

How Speed Is Calculated

The Speed Calculator computes average speed from two inputs: distance and time. Results appear simultaneously in metres per second (m/s), kilometres per hour (km/h), miles per hour (mph), and feet per second (ft/s). This tool is useful for physics students, athletes tracking training pace, and anyone needing a quick unit conversion between speed formats.

What Is Speed?

Speed is the scalar measure of how quickly an object covers distance, without regard to direction. Formally, it equals the distance travelled divided by the time taken. Because it has no directional component, a car that drives 10 km north and then 10 km south still has a non-zero average speed over the 20 km total distance, even though its net displacement is zero.

Speed vs Velocity — the Key Distinction

Speed and velocity are related but distinct quantities. Speed is a scalar (magnitude only), while velocity is a vector (magnitude and direction). A runner completing a circular 400 m track in 80 seconds has an average speed of 5 m/s but an average velocity of 0 m/s, because they returned to their starting point. For calculating how fast something moved regardless of direction, speed is the correct quantity. To calculate velocity (which accounts for direction and displacement), use our Velocity Calculator.

Why Units Matter

Speed is expressed in different units depending on context: road transport uses km/h or mph, physics and engineering favour m/s, and aviation uses knots. Converting between them manually is error-prone — a 100 km/h car is not “100 units fast” in any other system. The conversion factors are: 1 m/s = 3.6 km/h = 2.237 mph = 3.281 ft/s.

Speed Formula

Speed is calculated by dividing the total distance travelled by the time taken to travel it.

Speed = Distance ÷ Time

Where:

  • s = speed (m/s)
  • d = distance (metres)
  • t = time (seconds)

Example: A cyclist travels 15 km in 30 minutes. Speed = 15,000 m ÷ 1,800 s = 8.33 m/s (30 km/h or 18.6 mph).

The calculator handles this automatically — the formula is shown here for transparency.

Common Speed Reference Points

The table below shows familiar speeds across m/s, km/h, and mph to help contextualise your results.

Object / Activitym/skm/hmph
Average walking pace1.453.1
Competitive cycling114024.9
Highway car (100 km/h limit)27.810062.1
Commercial aircraft cruise250900559
Speed of sound (sea level, 20°C)3431,235767

Frequently Asked Questions

Divide distance by time: Speed = Distance ÷ Time. Both inputs must be in compatible units. For example, 200 m ÷ 25 s = 8 m/s. To convert to km/h, multiply by 3.6 to get 28.8 km/h.
Speed measures how fast an object moves without regard to direction; velocity includes direction. A ball thrown and caught at the same point may have an average speed of 10 m/s but an average velocity of 0 m/s if it returns to its starting position. For direction-aware calculations, use our Velocity Calculator.
1 m/s is approximately the walking pace of an adult — roughly 3.6 km/h or 2.2 mph. 10 m/s (36 km/h) is a fast cycling speed. 30 m/s (108 km/h) is typical motorway driving. The m/s unit is the International System of Units (SI) standard for speed.
This calculator solves specifically for speed. To find distance, use the formula Distance = Speed × Time. To find time, use Time = Distance ÷ Speed. Both rearrangements can be entered manually or use our Displacement Calculator for kinematic problems.
An average recreational runner covers 8–11 km/h, which is 2.2–3.1 m/s. Competitive marathon runners average approximately 5 m/s (18 km/h). Usain Bolt’s world record 100 m sprint in 9.58 seconds corresponds to a peak speed of roughly 12.4 m/s (44.7 km/h), though his average speed for the run was 10.44 m/s.
The calculator applies the exact formula Speed = Distance ÷ Time with full floating-point precision. Accuracy depends entirely on the precision of your inputs. For scientific or engineering use, measure distance and time with appropriately calibrated instruments. For everyday use such as sports timing, consumer GPS accuracy of ±3–5 metres introduces a small error at short distances.
Average speed is total distance divided by total time for an entire journey — the value this calculator produces. Instantaneous speed is the speed at a single moment in time, which requires calculus (the derivative of position with respect to time) to compute precisely. A car’s speedometer shows instantaneous speed; this calculator shows average speed over the distance and time you enter.
Speed improvement depends on the activity. For running, interval training (alternating high-intensity and recovery periods) is consistently shown to raise average race pace more efficiently than steady-pace runs alone. For cycling, reducing aerodynamic drag accounts for roughly 70–80% of resistance at speeds above 25 km/h — body position and equipment matter more than raw power at those speeds.