Orbital Velocity Calculator
Enter an orbital radius or altitude to compute circular orbit velocity, orbital period, and gravitational acceleration at that orbit.
Use the Orbital Velocity Calculator
Orbit Parameters
km
Must be ≥ 6,371 km (Earth's mean surface radius).
Common Orbit Presets
Orbital Results
Enter an orbital radius or altitude above to compute orbit parameters.
Circular Orbital Velocity
—
km/s
Orbital Period
—
Grav. Acceleration
—
Orbital Radius
—
from Earth's center
Altitude AGL
—
above sea level
—
Orbit Regime Reference
| Region | Altitude | Approx. Speed |
|---|---|---|
| LEO | 160 – 2,000 km | 7.8 – 6.9 km/s |
| MEO | 2,000 – 35,786 km | 6.9 – 3.07 km/s |
| GEO | 35,786 km | 3.07 km/s |
| HEO / GTO | > 35,786 km | < 3.07 km/s |
| Moon orbit | ~384,400 km | ~1.02 km/s |
Summary
Enter an orbital radius or altitude to compute circular orbit velocity, orbital period, and gravitational acceleration at that orbit.
How it works
- Enter the orbital radius from Earth's center, or switch to altitude mode and enter height above sea level.
- The calculator derives the complementary value using Earth's mean radius (6,371 km).
- Orbital velocity is computed with v = √(GM/r), where GM = 3.986 × 10¹⁴ m³/s².
- Orbital period follows from T = 2π√(r³/GM), converted to hours and minutes.
- Gravitational acceleration at that orbit uses g = GM/r².
- Results update live; use the preset buttons to jump to common orbits instantly.
Use cases
- Estimate the speed and period of a satellite at any target altitude.
- Verify delta-v requirements when designing a transfer orbit maneuver.
- Compare LEO, MEO, and GEO parameters side by side.
- Understand why geostationary satellites orbit at exactly 35,786 km altitude.
- Calculate gravitational acceleration in orbit for microgravity mission planning.
- Teach orbital mechanics and Kepler's third law in classroom settings.
- Cross-check simulation outputs from orbital mechanics software.
- Explore how orbital velocity drops as altitude increases.
Frequently Asked Questions
Last updated: 2026-09-19 ·
Reviewed by Nham Vu