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Speed Calculator

The speed calculator works out average speed from the distance travelled and the time taken. Enter the distance in metres and the time in seconds, and the tool returns the speed in metres per second (m/s), in kilometres per hour (km/h), and the pace expressed in minutes per kilometre. The calculator uses the formula v = s / t and assumes uniform motion — a constant speed over the whole route. It is useful for physics problems, for planning running and cycling training, and for estimating travel time.

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How we calculate speed

Speed in m/s = distance / time. Speed in km/h = speed(m/s) × 3.6. Pace (min/km) = (time in minutes) / (distance in kilometres). Results are rounded to two decimal places.

Example: 1000 m in 100 s

For a distance of 1000 m covered in 100 s, the average speed is 1000 / 100 = 10 m/s. Converted to km/h: 10 × 3.6 = 36 km/h. The pace is (100 / 60) / (1000 / 1000) = 1.67 min/km.

Frequently asked questions

How do I calculate average speed from distance and time?

Divide the distance travelled by the time taken: v = s / t. With distance in metres and time in seconds, the result is in m/s. For example, 1000 m in 100 s equals 10 m/s.

How do I convert m/s to km/h?

Multiply the m/s value by 3.6. One m/s equals 3.6 km/h. For instance, 10 m/s is 36 km/h.

What is pace in minutes per kilometre?

Pace (min/km) is the time needed to cover one kilometre. The lower the value, the faster you are. It is widely used in running and cycling.

Pace (min/km) = 60 / speed(km/h). For example, 12 km/h corresponds to a pace of 5 min/km.

Distance in metres and time in seconds. Outputs are m/s, km/h and pace in min/km.

Motion at constant speed, covering equal distances in equal intervals of time. The calculator assumes this model.

No. Average speed covers the whole segment, while instantaneous speed is the value at a given moment. In real motion they can differ.

Distance = speed × time, and time = distance / speed. These rearrange the basic formula v = s / t.

Physics problems, planning running and cycling training, and estimating travel time over a known route.

The calculator assumes uniform motion (constant speed). Real-world motion may vary, and instantaneous speed can differ from the computed average speed.