Sky science

Parabolic Orbit

Direct answer

Parabolic Orbit: A Parabolic Orbit is the ideal boundary trajectory with eccentricity one and exactly zero excess speed at infinity.

It separates bound ellipses from unbound hyperbolas.

Astronomy & SkywatchingThe Great Almanac DictionaryUpdated 2026-09-26

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At a glance

Found in
Astronomy & Skywatching
Related
Keplerian Orbit, Elliptical Orbit, Hyperbolic Orbit, Escape Velocity
Observable sky · visual guide Parabolic Orbit

It separates bound ellipses from unbound hyperbolas.

A scientific orientation to scale, light, or motion; the article supplies the precise definition.

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The story behind Parabolic Orbit

Conic-section mechanics identified the parabola as the marginal escape case.

A one-minute story

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How the moving planets were watched, named and found, and what a transit is.

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Why Parabolic Orbit matters

Parabolic Orbit defines the classical escape threshold for a two-body system.

Parabolic Orbit in practice: an example

An object launched at exact escape speed follows a parabolic idealization.

Where readings of Parabolic Orbit go wrong

Small measurement errors can change a fitted near-parabolic orbit from bound to unbound.

Sources and editorial method

Research references used for this entry include:

Source
The Great Almanac Dictionary
Category
Astronomy & Skywatching
Last updated
2026-09-26

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Keplerian OrbitIt is an unperturbed ellipse, parabola, or hyperbola. Elliptical OrbitIt is the closed conic followed by ideal bound bodies. Hyperbolic OrbitIt is an open path that does not return. Escape VelocityIt is the local speed threshold for gravitational escape. AstronomyAstronomy is the science of celestial objects, space, and the physical universe. SkywatchingSkywatching is direct observation of the changing day and night sky.

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Common questions

What is a Parabolic Orbit?

A Parabolic Orbit is the ideal boundary trajectory with eccentricity one and exactly zero excess speed at infinity.

What do people get wrong about a Parabolic Orbit?

Small measurement errors can change a fitted near-parabolic orbit from bound to unbound.

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