What are LEO, MEO and GEO?

They are the three main height bands for Earth satellites: low Earth orbit up to 2,000 km, geostationary orbit at 35,786 km, and medium Earth orbit in between.

Satellites are sorted by how high they fly, because height decides how fast a satellite moves, how long one lap takes and how much of Earth it can see at once.

Low Earth orbit (LEO) starts just above the atmosphere and runs up to 2,000 km. Geostationary orbit (GEO) is one exact height: 35,786 km above the equator. Medium Earth orbit (MEO) is the wide band between the two.

Earth GEO 35,786 km lap 23 h 56 min MEO GPS about 20,200 km lap about 12 h LEO up to 2,000 km lap about 90 min not to scale
LEO runs up to 2,000 km, GEO is one exact height of 35,786 km, and MEO, where GPS flies at about 20,200 km, fills the gap. Not to scale: drawn true, GEO would sit far farther out.

Low Earth orbit: fast and close

Satellites in LEO move at about 7.8 km/s and go round Earth in about 90 minutes. Below about 180 km the air is thick enough to slow them down quickly, so satellites are rarely placed lower than that.

India's Cartosat-3 mapping satellite is a LEO satellite. It flies at a mean altitude of 509 km, close enough for its camera to pick out features about 25 cm across. The price of being close is that it sees only a narrow strip of ground at a time.

Medium Earth orbit: the navigation band

GPS satellites fly about 20,200 km up and take 12 hours per orbit. Europe's Galileo navigation satellites also use MEO.

India chose a different layout for NavIC. Its seven satellites sit at geosynchronous height instead: three in geostationary orbit and four in geosynchronous orbits tilted 29° to the equator. That keeps all of them over the Indian region, which is the area NavIC is built to serve.

Worked example: three heights, three speeds

For a circular orbit the speed is v = √(GM/r), where GM for Earth is 398,600 km³/s² and r is the distance from Earth's centre (height + 6,378 km).

  • Cartosat-3: r = 6,887 km, so v ≈ 7.6 km/s and one lap takes about 94.8 minutes. The public catalogue lists 94.78 minutes.
  • GPS: r = 26,560 km, so v ≈ 3.9 km/s and one lap takes about 12 hours.
  • GEO: r = 42,164 km, so v ≈ 3.1 km/s and one lap takes one sidereal day.

See it live

Cartosat-3 is a low Earth orbit satellite: watch its estimated position sweep across the globe and complete a full lap in about 95 minutes. Track Cartosat-3

Key facts

  • LEO: up to 2,000 km; satellites rarely fly below about 180 km because of air drag.
  • LEO speed is about 7.8 km/s; one lap takes about 90 minutes.
  • GPS (MEO): about 20,200 km up, 12-hour period.
  • GEO: 35,786 km above the equator, period 23 h 56 min 4 s, speed about 3 km/s.
  • Cartosat-3: mean altitude 509 km, inclination 97.5°.

Go deeper

A circular orbit needs gravity to supply exactly the centripetal force: GMm/r² = mv²/r, so v = √(GM/r). The period is the circumference divided by the speed: T = 2πr/v = 2π√(r³/GM). This is Kepler's third law for a circular orbit: T² ∝ r³.

With GM = 398,600 km³/s² and Earth's equatorial radius 6,378.137 km (NASA Earth Fact Sheet):

  • Cartosat-3, 509 km: r = 6,887 km. v = √(398,600 / 6,887) = 7.61 km/s. T = 2π√(6,887³ / 398,600) = 5,688 s = 94.8 min. CelesTrak's catalogue gives 94.78 min for its real, very slightly elliptical orbit.
  • GPS, r = 26,560 km: v = 3.87 km/s, T = 43,080 s = 11.97 h — the 12-hour "semi-synchronous" orbit.
  • GEO: set T equal to Earth's sidereal rotation period, 23.9345 h = 86,164 s, and solve for r: r = (GM·T² / 4π²)^(1/3) = 42,164 km. Subtract the radius and you get 35,786 km. Then v = √(398,600 / 42,164) = 3.07 km/s.

Note the pattern: going from 509 km to GEO multiplies r by about 6.1, so the speed falls by √6.1 ≈ 2.5 times and the period grows by 6.1^1.5 ≈ 15 times. Higher satellites are slower and their laps are much longer.

Check yourself

Which orbit band do GPS satellites use, and what is their period?

Medium Earth orbit, about 20,200 km up. Each satellite takes about 12 hours to go round Earth once.

Why are satellites rarely placed below about 180 km?

The atmosphere there is dense enough to slow them down quickly, so their orbits would decay within a short time.

A satellite at 509 km and one at 35,786 km both orbit Earth. Which is faster, and by roughly how much?

The 509 km satellite. Using v = √(GM/r), it moves at about 7.6 km/s against about 3.1 km/s for the geostationary one — roughly 2.5 times faster.

Sources

  1. Types of orbits — European Space Agency
  2. Catalog of Earth Satellite Orbits — NASA Earth Observatory
  3. Earth Fact Sheet — NASA NSSDCA
  4. Cartosat-3 — ISRO
  5. Cartosat-3 — eoPortal (ESA)
  6. SATCAT record: CARTOSAT-3 — CelesTrak
  7. Satellite Navigation Services — ISRO