Earth has a mass of about 5.97 × 10²⁴ kg, or roughly 13.17 septillion lb (5.97 sextillion tonnes). Strictly, that is mass, not weight: Earth is in free fall around the Sun, so nothing holds it up to weigh it. Scientists get the number from the strength of its gravity, using the constant G.
Today (NASA)From satellite tracking and the measured value of G
5.97 × 10²¹ t1.32 × 10²⁵ lb
Cavendish, 1798Density 5.448 times water, times today’s volume
5.9 × 10²¹ t1.3 × 10²⁵ lb
Schiehallion experiment, 1774Density about 4.5 g/cm³, times today’s volume
4.87 × 10²¹ t1.07 × 10²⁵ lb
Mass, not weight
Weight is the force of gravity pressing a mass down on whatever supports it. Nothing supports the Earth. It falls around the Sun once a year, moving sideways fast enough to keep missing it. So the honest answer to “how much does Earth weigh?” is its mass: NASA’s Earth fact sheet gives 5.9722 × 10²⁴ kg, which this page rounds to 5.97 × 10²⁴ kg.
Pounds work as a unit of mass too, so the same amount of matter is about 13.17 septillion lb, written out as 13,170,000,000,000,000,000,000,000 lb. Gravity also runs both ways. A 70 kg (154 lb) person standing on the ground is pulled down with about 690 newtons, and pulls the whole planet up toward them with exactly the same force.
How do you weigh a planet?
You measure how hard it pulls. Tracking satellites such as LAGEOS-1 with laser pulses shows how fast they fall around Earth, and that gives the product of Earth’s mass and the gravitational constant, called GM. NASA’s Jet Propulsion Laboratory lists it as 398,600.435507 km³/s², known to about 2 parts in a billion.
Dividing by G gives the mass: 3.986004 × 10¹⁴ m³/s² ÷ 6.67430 × 10⁻¹¹ m³/(kg·s²) = 5.9722 × 10²⁴ kg. The weak link is G itself, which is known only to about 2 parts in 100,000. That leaves Earth’s mass uncertain by about 6 × 10²⁰ kg, so only the first four or five digits are solid.
Cavendish and the first measurements
Isaac Newton guessed that Earth was five or six times as dense as water, which turned out to be close. The first real measurement came in 1774 at Schiehallion, a mountain in Scotland: astronomers measured how far the mountain’s gravity pulled a plumb line off vertical. Charles Hutton worked out an average density for Earth of about 4.5 g/cm³, about 20% too low.
In 1797 and 1798 Henry Cavendish used a torsion balance designed by John Michell: a 1.8 m (6 ft) rod carrying two 0.73 kg (1.61 lb) lead balls, hung from a wire beside two 158 kg (348 lb) lead balls. The big balls pulled the small ones with a force of about 1.74 × 10⁻⁷ newtons, the weight of 0.0177 mg, and twisted the rod by about 0.16 degrees. From that he got a density of 5.448 times water, about 1% below today’s 5.51. Cavendish never wrote down G himself; later scientists turned his result into a value for it.
Where the mass is
Most of it is deep down. The iron and nickel core fills about 15% of Earth’s volume but holds more than 30% of its mass, and the rocky mantle holds close to 70%. The oceans and other water come to about 1.4 × 10²¹ kg, roughly 0.02% of the total, and the whole atmosphere to 5.1 × 10¹⁸ kg, less than one millionth.
All that iron makes Earth the densest planet in the Solar System, at 5,513 kg/m³ on average. Its mass also changes slightly. Earth gains about 37,000 to 78,000 tonnes of space dust and meteorites a year but loses about 95,000 tonnes of hydrogen and 1,600 tonnes of helium to space, a net loss of roughly 55,000 tonnes (121 million lb) a year. That is far too small to notice against the uncertainty in the total.
About 13.17 septillion pounds (1.317 × 10²⁵ lb), counting pounds as a unit of mass. That is about 6.58 sextillion US short tons.
Who first weighed the Earth?
The usual answer is Henry Cavendish, who in 1798 measured the pull between lead balls with a torsion balance. The 1774 Schiehallion experiment came first but was about 20% off, while Cavendish was within about 1%.
Is Earth getting heavier or lighter?
Slightly lighter. It picks up tens of thousands of tonnes of space dust each year but loses more hydrogen and helium from the top of the atmosphere, for a net loss of about 55,000 tonnes a year.
Does Earth’s mass include the atmosphere and oceans?
Yes. The figure comes from the pull felt by satellites, which counts everything below them. The air adds only 5.1 × 10¹⁸ kg and the water about 1.4 × 10²¹ kg, both tiny next to the rock and metal.
How many Moons would equal the mass of the Earth?
About 81. Dividing NASA’s GM for Earth by the Moon’s gives a ratio of 81.3.