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Neither of those numbers depends on the planet's mass.

So knowing them doesn't enable you to calculate it.

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13y ago
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Q: How do you calculate a planet's mass when given orbital speed and distance from sun?
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What is the closest distance between Venus and Earth?

When Venus is farthest from the Sun and Earth is at its closest, the distance between Venus and Earth can be as low as 39.5 million kilometers (23.6 million miles). The average distance between the planets' orbital distances is 41.4 million kilometers or about 25.7 million miles.Because the planets orbit at different speeds, the distance at any given time will be much larger, up to a maximum of about 261 million kilometers.


How are planets farther from the sun different?

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Is it possible to calculate distance when given velocity and weight?

yes...


What is the definition of orbital radius?

it is the distance between what an object is orbiting around and the object itself in any given point


Hown ca we calculate Age of a star if its distance from earth is given?

Not enough information. You can't calculate the age, based only on the distance.


How do you calculate the distance in geography?

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How do you calculate distance when given velocity and weight?

More information is needed.


How are you going to calculate for the speed of a given object?

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This drawing is to scale it shows the distance between the planets than they actually are?

There needs to be a drawing before an answer can be given.


What are the comparisons of the revolution times of planets and can you relate them to distance from the sun.?

The relationship is given by Kepler's Third Law.


How do you find for distance when the time is not given?

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If a planet has an average distance from the Sun of 9.1 AU, what is its orbital period SHOW YOUR WORK?

To calculate the orbital period of a planet with an average distance from the Sun of 9.1 Astronomical Units (AU), we use Kepler's Third Law of Planetary Motion: P^2 = a^3. Given: a = 9.1 AU Substitute the value of 'a' into Kepler's Third Law to find the orbital period, P: P^2 = (9.1)^3 P^2 = 753.571 AU^3 To find the orbital period P, take the square root of both sides of the equation: P = √753.571 P ≈ 27.45 years Conclusion: A planet with an average distance of 9.1 AU from the Sun has an estimated orbital period of approximately 27.45 Earth years.