Find the Largest Iron Asteroid to Launch into Space | Physics Problem Help

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Homework Help Overview

The discussion revolves around determining the largest iron asteroid that can be launched into space, focusing on the concept of escape velocity and the physical properties of the asteroid, such as density.

Discussion Character

  • Exploratory, Conceptual clarification, Mathematical reasoning

Approaches and Questions Raised

  • Participants discuss the relationship between mass, density, and volume, with one attempting to calculate mass using the formula mass = density x volume. Questions arise regarding how to determine the radius of the asteroid when its size is initially unknown.

Discussion Status

The conversation is ongoing, with participants exploring the conditions necessary for escape velocity and the implications of assuming a spherical shape for the asteroid. Some guidance has been offered regarding the concept of escape velocity and its relevance to the problem.

Contextual Notes

Participants are considering the constraints of the problem, including the need to achieve a specific speed to escape the asteroid's gravitational pull and the assumption that the asteroid is composed almost entirely of iron.

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Suppose asteroids are made almost entirely of iron. What's the largest asteroid you could run right off, flying into space, never to return? (density of iron = 7874 kg/m^3)
 
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Have you made a first attempt at the problem? What did you try? What factors do you think will be relevant to the solution?
 
I have tried using mas = density x volume, where volume = 4/3pi r^3 but I don't know how to find the radius if the size of the asteriod is unknown.
 
Well that's the thing, they want you to find how large the asteroid can be. Assuming that the asteroid is spherical is a good start, now you need to think about your other condition. You want to be able to get up to running speed (about 10 meters per second, if you happen to be a world-class sprinter) and then go flying off the asteroid, never to return. This is termed an "escape velocity," meaning that it's how fast you need to be going in order to escape the gravitational potential of the body.

Hope this helps :)
 

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