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A23 kg boy sits 1.5 m from the axis of rotation of a seesaw. At what distance from the axis of rotation must a 21kg boy be positioned on the other side of the axis to balance the seesaw?

2006-11-10 05:07:04 · 4 answers · asked by ? 2 in Science & Mathematics Physics

4 answers

Fd = Fd for the sides of the seesaw

23 * 1.5 = 21 * x
x = ((23 kg) * 1.5 m) / (21 kg) = 1.64285714 meters
should be with 2 significant digits: 1.6 m

2006-11-10 05:09:36 · answer #1 · answered by DanE 7 · 0 0

It's a matter of balancing the CCW torque against the CW torque. Tccw = Tcw. Torque = F*d, the product of the distance to the pivot and the force perpendicular to the bar.

If the force isn't perpendicular you need to get involved with some trig, but not for this problem.

2006-11-10 05:19:22 · answer #2 · answered by sojsail 7 · 0 0

see-saws, or levers are sometimes known as force magnifiers!
the further away from the axis you are the less force required to balance the other side.

set up as a right hand side (RHS) and left hand side (LHS) problem

the 'moments' on each side must be balanced (equal) and
'moment' = force x distance from axis

see if that helps - don't want to do it for you as it is straight forward once you realise whats asked.
have you looked over your notes/textbook?

2006-11-10 05:13:15 · answer #3 · answered by pat_arab 3 · 0 0

F1 X D1 = F2 X D2
F1 = 23 kg-wt
D1 = 1.5 m
F2 = 21 kg-wt
Now,
D2 = F1 x D1 / F2
= 23 x 9.8 x 1.5 / 21 x 9.8
= 1.64 m

2006-11-10 05:43:59 · answer #4 · answered by ssshhh 3 · 0 0

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