How far can the remote control extend without tipping over?

AI Thread Summary
To determine how far the remote control can extend beyond the edge of the table without tipping over, the moments about the pivot point (the edge of the table) must be analyzed. The weight of the remote creates a clockwise moment, while the force required to press the power button generates an anticlockwise moment. The condition for equilibrium states that these two moments must be equal. The uniform distribution of mass simplifies the calculations, allowing for the use of the remote's length and weight in the moment equations. Properly setting up these equations will yield the maximum overhang distance before tipping occurs.
mmajames
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Homework Statement


A .110-kg remote control 21.0cm long rests on a table, with a length L overhanging its edge. To operate the power button on this remote requires a force of .365N. How far can the remote control extend beyond the edge of the table and still not tip over when you press the power button? Assume th3e mass of the remote is distributed uniformly, and that the power button is on the end of the remote overhanging the table.


Homework Equations


No idea.


The Attempt at a Solution


None
 
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Take moment about the edge of the table.
No net moment in equilibrium, i.e.
clockwise moment = anticlockwise moment
 
What moment? Moment of inertia?
 
\tau = Fd_{\bot}
where d_{\bot} is the perpendicular distance between the pivot (edge of the table) and the force
 
So how would I set up the equations?
 
http://www.greenandwhite.net/~th4450/phy2.png

Clockwise moment = W·d
Anticlockwise moment = F·d
 
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