Could you calculate the mass of the planet?

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SUMMARY

The discussion centers on calculating the mass of a planet using centripetal force and distance. The equation provided, Fc = (MV^2) / (R), highlights the relationship between mass (M), velocity (V), and radius (R). To derive the mass of a planet, one must consider Newton's law of universal gravitation, which relates gravitational force to mass and distance. By integrating these concepts, one can establish a method to calculate planetary mass based on centripetal force and orbital parameters.

PREREQUISITES
  • Understanding of centripetal force and its formula
  • Familiarity with Newton's law of universal gravitation
  • Basic knowledge of orbital mechanics
  • Ability to manipulate algebraic equations
NEXT STEPS
  • Study Newton's law of universal gravitation in detail
  • Learn how to derive centripetal force from gravitational force
  • Explore the concept of orbital velocity and its calculation
  • Investigate real-world applications of these principles in astrophysics
USEFUL FOR

Students of physics, astrophysicists, and anyone interested in celestial mechanics and planetary science will benefit from this discussion.

demode
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1. If you know the distance to a planet and the centripetal force on it, could you calculate the mass of the planet? Explain.
Fc = (MV^2) / (R)

I don't even know where to start; in the equation above, you can only substitute the known centripetal force in, but you can't substitute the distance to a planet or the velocity in.. Is there another equation or expression for centripetal force that would satisfy the two variables in the prompt?
 
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Hint: if you assume the planet is rotating around another one (which you can, since there exists a centripetal force), which is the other force which comes to your mind? (Hint 2: Newton's law of ___________)
 

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