# Homework Help: Static Equilibrium 2

1. Apr 13, 2007

### future_vet

1. The problem statement, all variables and given/known data
Consider two identical bricks, each of dimensions 20.0 cm x 10.0 cm x 6.0 cm. One is stacked on the other, and the combination is then placed so that they project over the edge of a table. What is the maximum distance that the top brick can extend beyond the table edge without tipping?

2. Relevant equations
I don't really know...

3. The attempt at a solution
I would say at 10 cm, because that's where the center of gravity is. But it sounds too simple to be true... =/

Thanks!

2. Apr 13, 2007

### bdrosd

It does sound too simple, are you sure that the two bricks are alligned edge to edge? Could one extend beyond the other?

3. Apr 13, 2007

### future_vet

No.. they are one on top of the other... I guess I'll just keep 10 as the answer.

Thanks!

4. Apr 13, 2007

### Staff: Mentor

I highly doubt that the bricks are aligned with each other--kind of a pointless problem in that case, since the answer would not depend on the number of bricks. I would assume, as bdrosd suggested, that one brick can extend beyond the other.

Now to solve this, use the same reasoning that you used with one brick, only apply it twice. The center of mass is key. Hint: Start with the top brick and work your way down.

5. Apr 13, 2007

### hage567

I don't think they are aligned either. It says how far can the top brick can extend beyond the table edge without tipping, which to me would suggest that the lower brick doesn't move.

6. Apr 13, 2007

### Staff: Mentor

I'd say you can arrange both bricks anyway you want to maximize the overhang of the top brick with respect to the table edge.

7. Nov 8, 2008

### Kaal

So what was the correct answer because I have the same question and I dont Know how to solve it ..really need help!!!

8. Nov 9, 2008

### Staff: Mentor

Give it a try. Several hints were given in this thread. (Try it with one brick first.)