At which locations would both planets gravitational force pull on you ?

AI Thread Summary
The discussion centers on determining locations where the gravitational forces from two planets, one with twice the mass of the other, pull in the same direction. Participants suggest various points (A, B, C, D) based on gravitational influence, with some indicating that points C and D might be correct, despite it not being an option. The inverse square law is highlighted as essential for calculating gravitational force, emphasizing the need to consider the distance from each planet's center. The conversation reflects confusion over the correct answer choices and the application of gravitational principles. Ultimately, the focus is on identifying where gravitational forces are maximized and aligned.
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Homework Statement


http://i1046.photobucket.com/albums/b465/laurenwings5/Picture1-1.jpg

Two planets with the same diameter are close to each other, as shown.
One planet has twice the mass as the other planet.
At which locations would both planets’
gravitational force pull on you in the same
direction? From among these four locations,
where would you stand so that the force of
gravity on you is a maximum; i.e., at which
point would you weigh the most?

1. A and B; D
2. C; A
3. D; D
4. B and C; C
5. B and C; D
6. None of these
7. A and D; A
8. B; D
9. A and D; D



Homework Equations


I have no idea. Please help :/


The Attempt at a Solution


I would think C and D, but that's not an answer choice, so what am I doing wrong?
 
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Well its easy to see just from looking.

But to prove it you will need to use the inverse square law which is

F = G \frac{Mm}{r^{2}}

Where F is the force in Newtons (the bit you need to find)
G is Newtons gravitational constant (6.673x10^{-11}
M and m are the two different masses in Kg
r is the distance from the center of gravity.

The distances between the points appears to be the same, so you can just say r, 2r etc.
 
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