Torque; where to place axis (levers) question.

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SUMMARY

The discussion focuses on a torque problem involving a lever system where Tom, weighing 150 lbs, attempts to lift a 600 lb stone lid using a 12 ft lever positioned at a 30-degree angle. The key to solving the problem lies in applying the torque equation T = R x F, specifically using the distances from the axis to the points of force application. By setting the sum of the torques equal to zero, one can determine the necessary position of the axis to achieve equilibrium, where Tom's torque equals that of the stone lid.

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This discussion is beneficial for physics students, educators, and anyone interested in understanding the mechanics of levers and torque applications in real-world scenarios.

CougarPride
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This problem involves torque, and levers. I am so stuck on this, I really have no idea where to even begin. The problem states:

"Tom weighs 150lb and he wants to lift a 600lb stone lid form a well. We give him a 12ft, unbreakable lever that has one end attached to the stone (at the COM), and a secure axis. He positions the lever at 30 degrees above horizontal to the ground, and places his hands 6 inches from the end of the lever. He hangs from the lever without "jumping around". Where would he need to place the axis to enable him to lift the stone lid?


I don't even know where to start with this problem. It is in our powerpoint on torques. I tried going to get help for this problem at tutoring, but was still unable to understand how to do the problem.
 
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Ok so T=R cross F
or
RFsin(theta), right?

gravity exerts a torque of r_stone * 600lbs * sin(60degrees) and Tom exerts a torque of r_tom * 150lbs* sin(60degrees) and those are the only 2 torques.

to get started, set up a Newtons second law equation (sum the torques) and if you want no rotation, set it equal to 0. doing so will say that tom is exerting the same torque on the lever as the booulder is. makes sense right? I think that should get you going, and hopefully help you figure it out.

*HINT* r_boulder = 12ft - r_tom
 

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