
Как найти первую космическую зная радиус и плотность планет


Ответы на вопрос

○ Fграв = Fцентр
○ (G m M)/R² = m a
○ (G m M)/R² = (m v²)/R
○ v = √((GM)/R)
• массу планеты можно расписать как произведение плотности на объем, при этом объем берем сферы:
○ M = p V = (4 p π R³)/3
• с учетом выражения для массы, получаем:
○ v = 2R √((G p π)/3)



Finding the Radius and Density of the First Cosmic Body
To find the radius and density of the first cosmic body, you can follow these steps:
1. Identify the Cosmic Body: - Determine which cosmic body you are interested in, such as a planet or a star.
2. Use the Appropriate Formulas: - For planets, the formula to calculate density is: density = mass / volume. - The formula to calculate the volume of a sphere (which can be used to find the volume of a planet) is: volume = (4/3) * π * radius^3.
3. Gather the Necessary Data: - You will need the mass and radius of the cosmic body. The mass can be obtained from astronomical databases or scientific literature, while the radius is a measure of the size of the body.
4. Calculate the Density: - Once you have the mass and radius, you can use the formula density = mass / volume to calculate the density of the cosmic body.
5. Verify the Results: - It's important to verify the accuracy of the obtained values by cross-referencing with reliable sources and scientific literature.
Example Calculation for a Planet:
Let's consider an example calculation for the Earth:- Radius of Earth (R): 6,371 kilometers - Mass of Earth (M): 5.97 x 10^24 kilograms
Using the formula for volume of a sphere: ``` volume = (4/3) * π * radius^3 ``` Substitute the values: ``` volume = (4/3) * π * (6,371 km)^3 ``` Calculate the volume.
Then, using the formula for density: ``` density = mass / volume ``` Substitute the values: ``` density = 5.97 x 10^24 kg / volume ``` Calculate the density.
Conclusion
By following these steps and using the appropriate formulas, you can find the radius and density of the first cosmic body. Remember to verify your results and consult reliable sources for accurate data.

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