zuai-logo

Glossary

C

Circular Orbits

Criticality: 3

A specific type of orbit where an object moves in a perfectly circular path around a central body, maintaining a constant speed and radius.

Example:

Many communication satellites are placed in Circular Orbits around Earth to ensure consistent coverage.

E

Elliptical Orbits

Criticality: 3

An orbit where an object follows an elliptical path around a central body, with the central body located at one of the ellipse's foci.

Example:

Comets often follow highly Elliptical Orbits, bringing them very close to the Sun at one point and then far away.

External Forces

Criticality: 1

Forces originating from outside a defined system that can influence or perturb the motion of objects within that system.

Example:

The gravitational pull from Jupiter can cause slight deviations in the orbit of an asteroid, acting as an External Force.

G

Geostationary Orbits

Criticality: 2

A specific type of circular orbit directly above the Earth's equator, where a satellite's orbital period matches the Earth's rotational period, making it appear stationary from the ground.

Example:

Weather satellites and television broadcast satellites are often placed in Geostationary Orbits to provide continuous coverage to a specific region.

Gravitational Constant (G)

Criticality: 2

A universal constant that quantifies the strength of the gravitational force between masses, appearing in Newton's Law of Universal Gravitation.

Example:

When calculating the gravitational pull between two asteroids, you would use the Gravitational Constant (G) along with their masses and separation.

Gravity Assists (Slingshot Effect)

Criticality: 2

A maneuver that uses the gravitational pull of a planet to alter a spacecraft's speed or direction, conserving energy and momentum.

Example:

The Voyager probes used multiple Gravity Assists from Jupiter and Saturn to gain the speed needed to travel to the outer solar system.

I

Initial velocity

Criticality: 2

The starting speed and direction of an object, which significantly influences the shape and stability of its subsequent orbit.

Example:

If a rocket's initial velocity is too low upon launch, it might fall back to Earth instead of achieving orbit.

K

Kepler's First Law (Law of Ellipses)

Criticality: 2

States that all planets move in elliptical orbits with the Sun at one of the two foci.

Example:

Mars's path around the Sun is not a perfect circle but an ellipse, as described by Kepler's First Law.

Kepler's Second Law (Law of Equal Areas)

Criticality: 2

States that a line segment joining a planet and the Sun sweeps out equal areas during equal intervals of time, implying that planets move faster when closer to the Sun.

Example:

As a planet approaches its closest point to the Sun (perihelion), its speed increases, ensuring that the area swept by its radius vector over a given time remains constant, in accordance with Kepler's Second Law.

Kepler's Third Law (Law of Harmonies)

Criticality: 3

States that the square of the orbital period of a planet is directly proportional to the cube of the semi-major axis of its orbit.

Example:

Using Kepler's Third Law, astronomers can calculate the orbital period of a newly discovered exoplanet if its semi-major axis is known.

N

Newton's Law of Universal Gravitation

Criticality: 3

This fundamental law states that every particle in the universe attracts every other particle with a force directly proportional to the product of their masses and inversely proportional to the square of the distance between their centers.

Example:

The force of attraction between the Earth and the Moon, which keeps the Moon in orbit, is described by Newton's Law of Universal Gravitation.

O

Orbital Period

Criticality: 3

The time it takes for an orbiting object to complete one full revolution around its central body.

Example:

The Orbital Period of Earth around the Sun is approximately 365.25 days, defining our year.

Orbital Velocity

Criticality: 3

The speed at which an object travels along its orbit, determined by the mass of the central body and the orbital radius.

Example:

To maintain a stable circular path, a satellite must have a precise Orbital Velocity that balances gravitational pull with centripetal force.

S

Semi-major axis

Criticality: 2

Half of the longest diameter of an ellipse, representing the average distance of an orbiting body from its central body.

Example:

For Earth's orbit, the semi-major axis is approximately 1 Astronomical Unit (AU), defining the average distance from the Sun.