Is the Weight of the Seesaw Relevant for Balancing It?

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SUMMARY

The weight of the seesaw is relevant for balancing it when the seesaw is not symmetrical. If the seesaw's mass distribution is symmetric, its weight can be ignored, and the pivot point is at the center. However, in cases where the fulcrum is off-center, the weight must be considered to calculate the torques acting on each side. The equation for balance is expressed as Mkid1rkid1 = Mkid2rkid2, where M represents mass and r represents the distance from the fulcrum.

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She has to figure out where to place a second kid on a seesaw to balance the seesaw. They give you the weight of the seesaw in the problem. Is this relevant? Or do you ignore the weight of the seesaw?
 
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No you will need the weight of the seesaw. Just consider the seesaw as another massive object, with the mass coming from directly at the center of it. Does that make sense?

By giving you the weight of the object, they are indirectly giving you it's mass (W=mg).

Hope that helps,
-Jason
 
If you kid is in high school or less - you can ignore the seesaw. Your pivot point will be the center, which will allow you to completely cancel out the mass of the seesaw. If you wish to include it - that is fine - but you will see that it cancels out.

Just set ccw equal to cw and go from there.

Nautica
 
Assume the mass distribution of the seesaw itself to be symmetric with respect to the fulcrum; that is, that its torques balance out. The seesaw is balanced by the kids when the torque Mkid1rkid1=Mkid2rkid2, where r is the torque arm to the given kid measured from the fulcrum, and M is the mass of the given kid.
 
Thanks to all. You may here from me again. My daughter is a freshman in high school taking honors physics & physics was not my strong point. This site is a great resource. Thanks again.
 
FYI

There is a section on homework help. Scroll down.

Nautica
 
Just a quick note. everyone so far has assumed that the seesaw is symetrical and if this is the case then they are correct in assuming that its weight has no bearing on the problem however if it isn't then it would. For example:

If you take a 10kn seesaw which is 10 metres long but the fulcrum (pivot) is placed 6 metres from one end then the seesaw will fall towards the 6 metre end as the "moment" (engineering term) will be greater acting about the centre of that's sides mass i.e. 6kn x 3 metres = 18knm, where as the 4 metre side would be 4kn x 2 metres giving 8knm. To balance this out we need an extra 10knm on the 4 m side so if you know the weight of the kid say 4 kn then we can find the position for equilibrium (balance) by dividing the required additional moment 10knm, by the kid i.e. 10knm divided by 4kn giving a distance of 2.5 metres from the fulcrum on the 4 metre side of the seesaw.

Just in case she has a crafty teacher :smile:
 

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