Understanding Static Equilibrium in a Scaffold Setup

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SUMMARY

The discussion focuses on a static equilibrium problem involving a uniform plank of length 6.00 m and mass 31.0 kg, supported by two horizontal bars 4.50 m apart, with 1.50 m overhanging. A painter weighing 68.0 kg can walk 0.684 m on the overhanging part before the plank tips. The confusion arises regarding the normal reaction force at the second scaffold and its contribution to the equilibrium calculations. Ultimately, the equilibrium is maintained until the painter reaches a critical distance, after which the plank will begin to lift from the support.

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Kenny Lee
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The problem is stated as follows:

A uniform plank with a length of 6.00 m and mass 31.0 kg rests horizontally across two horizontal bars of a scaffold. The bars are 4.50 m apart, and 1.50 m of the plank hangs over one side of the scaffold.
How far can a painter with a mass of 68.0 kg walk on the overhanging part of the plank before it tips?

Its a simple problem. We just fix up an equation that describes eqbm about the second scaffold (from the man and the center of mass) and we get a result of 0.684...

But I was wondering why we don't consider the normal reaction at the other scaffold? Shouldn't there be an upwards force contributing towards an ACW moment at that point... why don't we include it in calculations? I need help. Anyone please.
 
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Because when the painter starts going at certain distance the Planck won't be supported by that scaffold, it'll start lifting, but still in equilibrium at a certain position of the painter in the Planck.
 
Thanks for replying!

Yea, I think I get it now. thanks.
 

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