Kinetic Energy Calculator

Kinetic energy from mass and velocity, in joules and kJ.

Kinetic energy
Kinetic Energy (J)
Energy (kJ)
Kinetic energy formula
KE = ½ × m × v²
Kinetic energy is the energy an object possesses because of its motion. Crucially, it scales with the square of velocity — doubling speed quadruples kinetic energy.
1
60 km/h crash: 1,000 kg car has ~139 kJ of energy
2
120 km/h crash: same car has ~556 kJ — 4× more dangerous
1,000 kg at 27.8 m/s (100 km/h) → KE = 0.5 × 1000 × 27.8² ≈ 385 kJ
💡 Tip: This is why speed limits matter so much — a small increase in speed causes a large increase in crash energy and stopping distance.

The energy of a moving object

Kinetic energy is the energy something has because it is moving. Bring it to a stop and that energy has to go somewhere — into brakes as heat, into crumpling metal in a crash, or into the work a moving tool performs. Understanding it explains everything from road-safety physics to how a wind turbine captures energy from moving air.

How to use the calculator

Enter the object's mass in kilograms and its velocity in metres per second. The calculator returns the kinetic energy in joules and kilojoules.

The formula and why speed dominates

KE = ½ × m × v². The crucial detail is that velocity is squared, so speed matters far more than mass. Double the speed and the kinetic energy quadruples. A 1,000 kg car at 100 km/h (27.8 m/s) carries about 385 kJ of energy; the same car at 120 km/h carries far more, because of that squared term.

Why this matters for road safety

The squared relationship is exactly why speed limits are set where they are. A modest increase in speed causes a large increase in both the energy that must be dissipated in a crash and the distance needed to stop. This is not a linear trade-off — going 20% faster does not make a collision 20% worse, it makes it far worse. The same physics governs falling objects, sports impacts, and the design of safety barriers.

Frequently asked questions

What is the kinetic energy formula?

KE = ½ × m × v², with mass in kg and velocity in m/s, giving energy in joules.

Why does speed matter so much for energy?

Kinetic energy scales with the square of velocity, so doubling speed quadruples the energy — which is why crash severity rises sharply with speed.