Free Fall Calculator

Find fall time, impact velocity or drop height, with gravity for Earth, the Moon or Mars — air resistance excluded.

100% FreeNo sign-upPrivate — runs in your browser

Air resistance is excluded: real falls through air are slower, especially for light objects and long drops. Assumes starting from rest.

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solved value

Fall time
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Impact velocity
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Drop height
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In familiar terms
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Impact speed in km/h

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How to use this tool

1
Choose your known value

Pick whether you know the drop height, the fall time, or the impact velocity.

2
Pick the gravity

Choose Earth, the Moon or Mars — the same drop takes much longer where gravity is weaker.

3
Read the other two values

The solved value is shown big, with time, velocity, height and the impact speed in km/h.

4
Remember the air caveat

Real falls through air are slower than this ideal calculation, especially for light objects.

Formula & worked example

From rest with gravity g: time t = √(2h ÷ g), impact velocity v = √(2gh) = g × t, height h = ½gt² = v² ÷ (2g). Earth g = 9.81, Moon 1.62, Mars 3.71 m/s².

Dropping from 20 m on Earth: time = √(40 ÷ 9.81) = 2.019 s and impact velocity = √(2 × 9.81 × 20) = 19.81 m/s (71.3 km/h). On the Moon the same drop takes 4.97 s and hits at just 8.05 m/s.

Limitations — read this before you rely on it

This is ideal free fall: no air resistance, starting from rest, constant gravity, and a drop small compared with the planet’s radius. Air drag limits real falls to a terminal velocity (about 53 m/s for a human belly-down), so long real falls are much slower than this calculation.

Frequently asked questions

About 14.0 m/s (50.4 km/h) after 1.43 s on Earth — which is why even short falls are dangerous.

Gravity there is only 1.62 m/s², about one-sixth of Earth’s, so the same height takes about 2.5 times longer.

Not in a vacuum: a hammer and a feather fall together. In air, shape and mass matter a lot — that is the air-resistance caveat.

The speed where air drag balances gravity, so you stop accelerating — roughly 53 m/s (190 km/h) for a skydiver belly-down.

Only if it starts from rest. For an object thrown downward or upward, add the initial velocity to the equations.