Gravitational Force of Meteor and Earth: 1/8 vs 64 Times as Distance Changes

  • Thread starter Thread starter zelda1850
  • Start date Start date
AI Thread Summary
The discussion centers on the gravitational force between a meteor and Earth as the meteor moves from 16 to 2 Earth radii. Participants identify that the gravitational force changes according to Newton's law of universal gravitation. The correct answer to the problem is that the gravitational force becomes 64 times greater as the distance decreases. This is derived from the relationship that gravitational force is inversely proportional to the square of the distance. The final consensus confirms that the calculations leading to the answer of 64 times are accurate.
zelda1850
Messages
66
Reaction score
0

Homework Statement



As a meteor moves from a distance of 16 Earth radii to a distance of 2 eath radii from the center of earth, the magnitude of the gravitational force between the meteor and Earth becomes

1) 1/8 as great
2) 8 times as great
3) 64 times as great
4) 4 times as great

Homework Equations



i think there's an equation to it but i don't know

The Attempt at a Solution



i know that double the radius is 4 times the force but I am not sure how to answer this question
 
Physics news on Phys.org
The equation you want is called 'Newton's law of universal gravitation'. It's really pretty famous. Can you try and find it?
 
oh is choice 3 correct?
 
I would feel better answering that if you explain why you think so.
 
emm i did 16 square divided by 2 square and got 64
 
That's good. It's right.
 
oh thanks for the help
 
Back
Top