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What is the relationship between the distance of a planet from the sun and the length of its years?
Time = distance3/2Kepler's 3rd Law of Planetary Motion gives this relationship:The cube of the average distance from the Sun is proportional to the square ofthe period of revolution (year).So: (Distance)3 is proportional to (year)2
Who stated that the square of the period of revolution of a planet is proportional to the cube of its mean distance from the sun?
Johannes Kepler stated the relationship in his third law of planetary motion. This law, formulated in the early 17th century, describes the relationship between a planet's orbital period and its average distance from the sun.
What do the length of the planets year and its distance from the sun have in common?
There is a relationship between the planets distance from the sun and the time taken for one orbit (planets year), described in Keplers third law. The square root of the time taken to orbit the sun is proportional to the cube of the average distance between the sun.
What trend can you see between the time for one complete orbit and the distance from the sun?
There is a direct relationship between the time for one complete orbit (orbital period) and the distance from the sun (orbital radius). This relationship is described by Kepler's third law of planetary motion, which states that the square of the orbital period of a planet is proportional to the cube of its average distance from the sun. In simple terms, planets farther from the sun take longer to complete their orbits.
What can you say about the relationship between the period of revolution and the distance from the sun?
The period of revolution (time taken to complete one orbit around the sun) increases with distance from the sun. This relationship is described by Kepler's third law of planetary motion, which states that the square of the period of revolution is proportional to the cube of the average distance from the sun (semi-major axis) for a planet.
Is the square of the orbital period of a planet proportional to the cube of the average distance of the planet from the Sun?
Yes, the square of the orbital period of a planet is proportional to the cube of the average distance of the planet from the Sun. This relationship is known as Kepler's Third Law of Planetary Motion. It describes the mathematical relationship between a planet's orbital period and its average distance from the Sun.
What is the relationship between the distance of a planet from the sun and the length of its years?
Time = distance3/2Kepler's 3rd Law of Planetary Motion gives this relationship:The cube of the average distance from the Sun is proportional to the square ofthe period of revolution (year).So: (Distance)3 is proportional to (year)2
If the Kepler and third law of planetary motion states that the square of a planet's orbital period is proportional to the cube of the average distance between the planet and the sun. true or false?
Not totally true.
The relationship between the average distance of a planet from the sun and the planets orbital period is described by what?
Kepler's third law of planetary motion states that the square of a planet's orbital period is directly proportional to the cube of its average distance from the sun. This relationship allows us to predict the orbital period of a planet based on its distance from the sun, and vice versa.
What does the gravitational force between the moon and earth depend on?
Their masses. The strength of a planetary body's gravitational field is directly related to its mass, and its effect on an object is inversely proportional to the square of the distance between the centers of the bodies.
Who stated that the square of the period of revolution of a planet is proportional to the cube of its mean distance from the sun?
Johannes Kepler stated the relationship in his third law of planetary motion. This law, formulated in the early 17th century, describes the relationship between a planet's orbital period and its average distance from the sun.
What is the relationship between the period of revolution and distance from the sun?
The period of revolution of a planet (time taken to complete one orbit around the sun) is directly proportional to its average distance from the sun. This relationship is described by Kepler's third law of planetary motion. Planets that are farther from the sun take longer to complete an orbit compared to planets that are closer to the sun.
Is weight directly or inversely proportional to the distance?
Weight is inversely proportional to the square of the distance between two objects. This means that as the distance increases, the gravitational force between the objects decreases.
The gravitational force is proportional to?
Newton's Law of Universal Gravitation states that the force of gravity directly proportional to product of the two masses&inversely proportional to square of the distance between them
What do the length of the planets year and its distance from the sun have in common?
There is a relationship between the planets distance from the sun and the time taken for one orbit (planets year), described in Keplers third law. The square root of the time taken to orbit the sun is proportional to the cube of the average distance between the sun.
How is the gravitational force related to the distance between the objects?
its inversely proportional to the square of the distance between objects.
What is indirectly proportional?
"indirectly proportional" appears to be interchangeable with "inversely proportional."When a dependent variable is inversely proportional to an independent variable, that means it decreases as the dependent one increases, and vice versa. For example, a baseball player's batting average is inversely proportional to the number of at-bats. (It's directly proportional to the number of hits he gets.) In other words, as the number of at-bats increases, the player's batting average decreases. Another example is gravitational attraction between two bodies. The gravitational force between two bodies is inversely proportional to the square of the distance between them.
