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Question 2 5 pts The coefficient of static friction between the rope and the fixed cylinder below is 0.12. If the rope is wrapped 2.5 turns around the cylinder, what is the smallest weight W that will prevent the 1000-lb block from dropping? W 1000 lb.

          Question 2
5 pts
The coefficient of static friction between the rope and the fixed cylinder below is 0.12. If the rope is
wrapped 2.5 turns around the cylinder, what is the smallest weight W that will prevent the 1000-lb block
from dropping?
W
1000
lb.
        
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Question 2
5 pts
The coefficient of static friction between the rope and the fixed cylinder below is 0.12. If the rope is
wrapped 2.5 turns around the cylinder, what is the smallest weight W that will prevent the 1000-lb block
from dropping?
W
1000
lb.

Added by Linda C.

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University Physics with Modern Physics
University Physics with Modern Physics
Hugh D. Young 14th Edition
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please help! Question 2 5 pts The coefficient of static friction between the rope and the fixed cylinder below is O.12. If the rope is wrapped 2.5 turns around the cylinder,what is the smallest weight W that will prevent the 1000-lb block from dropping? W 1000 lb.
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Transcript

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00:01 Hello student, to solve the given question, let us write the formula for torque that is equal to force into perpendicular distance.
00:08 Now using this relation, we can solve the question.
00:11 Firstly, let us write the equation of motion for mass, which will be tension force t1 minus mg equals ma.
00:23 Mark it as equation number one for further use.
00:26 Now let us write the torque equation.
00:27 It will be force multiply by distance r minus tension force multiply by distance r equals net torque that is i alpha here let us take the common factor r from here f minus t1 will be equal to here plug in the value for i and alpha 1 by 2 mr square multiply by a by r so after canceling r from both sides the equation will become f minus t1 equals half m a market as equation number two now adding equation one and two we get f minus m g equals m plus m by two multiply by a from here we can calculate the mass plug in the values 70 minus 5 into 9 .8 equals 5 plus m by 2 multiply by a...
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