The definition of a planet has a wide range of different types of bodies. A planet in this solar system will refer to a body that orbits the sun.
A planet completing one full rotation on its axis is called a "day." This is what determines the length of a day on that planet.
A planet rotates on its axis, an imaginary line that runs from its North Pole to its South Pole. This rotation determines the length of a day on the planet.
Its mass. More mass=more gravity Also the distance from the planet's center to its surface, i.e. its radius.
The path of a planet around the sun is determined by its initial velocity and the gravitational force between the planet and the sun. The combination of these factors results in the planet following an elliptical orbit around the sun due to the balance of gravitational attraction and the planet's inertia.
A planet's rotation refers to the spinning motion of the planet on its axis. This rotation determines the length of a planet's day and creates day and night cycles as different parts of the planet are exposed to sunlight. Rotation is crucial for maintaining the planet's equilibrium and atmospheric conditions.
blue paper
The time it takes for any given planet to make one complete revolution around its sun determines the length of its year.
one rotation of its sun
Distance from the sun during rotation.
How long it spins on it's axis
A planet completing one full rotation on its axis is called a "day." This is what determines the length of a day on that planet.
It is the rotation of the planet one complete revolution that determines the length of a day.
A planet's rotation on its axis determines the length of its day.
A planet rotates on its axis, an imaginary line that runs from its North Pole to its South Pole. This rotation determines the length of a day on the planet.
It's mainly to do with the mass of the planet, the more mass, the higher the gravitational pull of the planet. The two are related.
Water,carbon oxygen
Its mass. More mass=more gravity Also the distance from the planet's center to its surface, i.e. its radius.