Satellite Orbital Velocity Calculator

Velocity (m/s): -
Velocity (km/h): -
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Orbital Period (mins): -

Understanding Satellite Orbital Velocity

The Satellite Orbital Velocity Calculator is a specialized tool designed for students, engineers, and space enthusiasts to determine the speed required for an object to maintain a stable circular orbit around a celestial body. Orbital velocity is the balance point where the inward pull of gravity is exactly matched by the object's inertia, allowing it to "fall" around the planet without crashing or flying off into deep space.

How is Orbital Velocity Calculated?

The fundamental physics behind this tool relies on Newton's Law of Universal Gravitation. The formula used is:

v = √(G * M / r)

Where:

  • v is the orbital velocity.
  • G is the gravitational constant (6.67430 × 10⁻¹¹ m³ kg⁻¹ s⁻²).
  • M is the mass of the planet or central body.
  • r is the total distance from the center of the planet (Radius of planet + altitude).

Why Altitude Matters

A common misconception is that gravity doesn't exist in space. In reality, gravity is very strong in Low Earth Orbit (LEO). Satellites stay in orbit because they are moving horizontally at incredibly high speeds—typically around 7.8 km/s for the ISS. As the altitude increases, the required orbital velocity decreases because the gravitational pull weakens with distance.

Frequently Asked Questions

What is the orbital velocity of the International Space Station (ISS)?
The ISS orbits at an altitude of approximately 400 km. Its orbital velocity is roughly 27,600 km/h (17,100 mph), completing one trip around the Earth every 90 minutes.

Does the mass of the satellite affect its velocity?
No. In the orbital velocity formula, the mass of the satellite cancels out. Whether it is a small CubeSat or a massive space station, they must travel at the same velocity to maintain the same orbit.

What happens if a satellite slows down?
If a satellite's velocity decreases, gravity pulls it closer to the planet. Without sufficient speed to maintain its circular path, it will eventually enter the atmosphere and burn up due to friction.