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Momentum Calculator

Calculate momentum (mass × velocity) and the average force needed to bring the object to rest in a given time.

How hard something is to stop — and the force that stopping takes.

kg
km/h
Results update as you type
Results
Momentum
25,000 kg·m/s
Average force to stop in the given time (N)
That force as deceleration (g)
Kinetic energy (J)
Reviewed September 2026. Physics is the same everywhere: SI units in, with imperial equivalents in the results.
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About momentum

How the momentum calculator works

Momentum is mass times velocity, in kilogram-meters per second. Newton's second law in its original form says force equals the rate of change of momentum, so stopping an object in time t needs an average force of p ÷ t — the impulse–momentum theorem. That is why crumple zones and airbags work: they stretch the stopping time.

Enter the speed in km/h (or m/s, mph in Detailed mode) and, optionally, a stopping time to see the force involved.

Formula: p = m v · F = Δp ÷ Δt

Worked examples

InputsMomentumNote
1,500 kg car at 60 km/h25,000 kg·m/s25,000 kg·m/s
1,500 kg car at 60 km/h stopped in 0.1 s25,000 kg·m/sa crash: 250 kN, 17 g
0.145 kg baseball at 145 km/h5.8 kg·m/s5.8 kg·m/s

Frequently asked questions

What is the difference between momentum and kinetic energy?

Momentum (mv) is a vector that is always conserved in collisions; kinetic energy (½mv²) is a scalar that is only conserved in perfectly elastic ones. A heavy slow object and a light fast one can share the same momentum with very different energies.

Why do airbags reduce injury?

They lengthen the stopping time. The momentum change is fixed, so a longer time means a smaller average force on the body.

What is impulse?

Force × time — equal to the change in momentum. A 25,000 kg·m/s momentum needs 25,000 N·s of impulse to remove, however it is delivered.

Does momentum have a direction?

Yes. In collisions the vector sum of momenta before equals the sum after, which is how crash investigators reconstruct speeds.

Where these figures come from

Last checked: September 2026. Constants are the CODATA 2018 values; formulas are the standard textbook forms.