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Weight · Neptune

How much would you weigh at Neptune’s cloud tops?

Enter your weight to see what it reads at Neptune’s cloud tops, how high you would jump and how fast a ball would fall. There is no solid surface, so the pull is measured at the 1-bar level.

Earth Tap a body · slide the weight
Your weight on Earth70 kg154 lb
Earth

Your weight70 kg
Jump height50 cm
Ball falls 2 m in0.639 s
Escape speed11.2 km/s

At Neptune’s cloud tops, you would weigh 114% of your weight on Earth. Multiply your Earth weight by 1.14: a 70 kg person would read 79.6 kg, and a 154 lb person 175 lb. That is 14% heavier than on Earth. Your mass does not change; only the pull on it does.

The surface gravity is 11.2 m/s² against 9.81 m/s² on Earth. It is measured at the 1-bar level, because there is no solid surface to measure from. Weight is mass times local gravity, W = m × g, so the scale reading is your Earth reading times 1.14.

Gravity 11.2 m/s² Times Earth ×1.14 70 kg reads 79.6 kg Jump height 44 cm Ball falls 2 m in 0.599 s Escape speed 23.5 km/s

Weight at Neptune’s cloud tops by Earth weight

Each row is a person’s Earth weight and what the same person reads at Neptune’s cloud tops. The pounds column converts the kilograms (1 kg = 2.20462 lb); the ratio 1.137 is the same for any unit.

On EarthAt Neptune’s cloud tops (kg)At Neptune’s cloud tops (lb)
40 kg (88.2 lb)45.5 kg100 lb
50 kg (110 lb)56.8 kg125 lb
60 kg (132 lb)68.2 kg150 lb
70 kg (154 lb)79.6 kg175 lb
80 kg (176 lb)90.9 kg200 lb
90 kg (198 lb)102 kg226 lb
100 kg (220 lb)114 kg251 lb

Calculated as weight × 11.2 ÷ 9.81. A bathroom scale calibrated on Earth would show these values.

Why gravity is 11.2 m/s² at Neptune’s cloud tops

Surface gravity follows from the body’s mass M and its radius R: g = G M ÷ R². The simulation uses a radius of 24,760 km at the 1-bar level, which with g = 11.2 m/s² corresponds to a mass of 17.2 Earth masses.

Neptune’s pull at the 1-bar level is 1.14 times Earth’s, the only planet other than Jupiter that pulls more than 10% harder than Earth. It has 17.2 Earth masses packed into a radius of 3.9 Earth radii, which makes it denser than Uranus.

Neptune also has the fastest winds measured on any planet, around 2,000 km/h. You would have no ground to brace against anyway. Read more in why Neptune’s winds are the fastest.

A jump and a fall at Neptune’s cloud tops

Gravity sets more than weight. The take-off speed that lifts you 50 cm on Earth would raise you 44 cm at Neptune’s cloud tops, in a jump lasting 0.562 s against 0.639 s on Earth. A ball dropped from 2 m takes 0.599 s to land, compared with 0.639 s on Earth.

Escape speed, the speed at which you leave for good, is 23.5 km/s, against 11.2 km/s for Earth. It does not depend on your mass.

Compare with other worlds

For a 70 kg person, here is the pull and the scale reading on each body in the simulation. Select one to get its own page.

BodyGravityA 70 kg person reads
Mercury3.7 m/s²26.4 kg
Venus8.87 m/s²63.3 kg
The Moon1.62 m/s²11.6 kg
Mars3.71 m/s²26.5 kg
Jupiter24.8 m/s²177 kg
Saturn10.4 m/s²74.5 kg
Uranus8.87 m/s²63.3 kg
Neptune11.2 m/s²79.6 kg
Pluto0.62 m/s²4.42 kg
The Sun274 m/s²1,960 kg
Neutron star1.3×10¹² m/s²9.2 trillion kg

This page is one case from the full guide, Weight on other planets, which covers every case, the assumptions behind the model and what it leaves out.

Other cases

Frequently asked questions

How much does a 70 kg person weigh at Neptune’s cloud tops?

79.6 kg (175 lb). The ratio to Earth is 1.14, from g = 11.2 m/s² against 9.81 m/s².

Does my mass change at Neptune’s cloud tops?

No. Mass is the amount of matter in you and stays the same everywhere. Weight is the force gravity puts on that mass, so it is the weight that changes, to 114% of its Earth value.

How do I work out my weight at Neptune’s cloud tops?

Multiply your Earth weight by 1.14. In kilograms or pounds the answer comes out in the same unit, because the ratio has no unit.

Could anyone stand at Neptune’s cloud tops?

No. There is no solid surface: the gravity figure is taken at the 1-bar level, so it describes the pull at the cloud tops, not a place to stand.

Part of the learning path Gravity and motion, from a thrown ball to a planet.

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