Orbital Velocity
Version 1.0.0 · Updated 2026-07-30
CORE DEFINITION
To avoid falling back to Earth, an object must not only be launched high enough, but also have sufficient tangential velocity (first cosmic velocity, 7.9 km/s) so that centrifugal force counteracts gravity.
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The orbital velocity of a celestial body, generally a planet, natural satellite, artificial satellite, or a star in a multiple star system, is the speed at which it orbits the barycenter of the system, usually a more massive body. It can be used to represent the average orbital speed as the body completes one revolution, or its instantaneous orbital speed, i.e., its speed at a specific point in its orbit. The speed of a body at any point in its orbit can be calculated from its distance to the central body; the orbital energy of the body is independent of its position, and is equal to the sum of kinetic energy and potential energy. Thus, under ideal conditions, the orbital speed v {\displaystyle v\,} is: In general: …
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The speed required for an object to maintain a stable circular orbit is v = √(GM/r). The mechanism is that the centripetal force provided by gravity balances with inertial motion.
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Source support: Explicit
- zh.wikipedia.orghttps://zh.wikipedia.org/wiki/%E8%BD%A8%E9%81%93%E9%80%9F%E5%BA%A6verified
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