Minimal force to turn over a tube

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SUMMARY

The discussion centers on calculating the minimal force required to turn over a tube weighing 100 kg, with a height of 1.2 m and a radius of 0.4 m, positioned on a rough surface. The key equation used is the moment equation, M = FxR, where M represents the moment, F is the force applied, and R is the radius. The book states that the minimal force needed to achieve this is 272 N. Participants suggest exploring different force application points and directions to maximize the moment.

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Homework Statement


The tube weighs 100[kg], is 1.2[m] high with radius 0.4[m] and is on a rough surface. a force is applied at the top. the first question was what's the magnitude to turn over the tube, but the second was what's the minimal force needed to do that.

Homework Equations


Moment: M=FxR

The Attempt at a Solution


I don't understand the second question since it's already in the best position and direction for that.
The answer in the book for the minimal force is 272[N]
 

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Perhaps consider other locations and directions to apply the force? How might you maximize the moment that results from the applied force?
 
I found, thanks
 

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