A uniform rope lies on a table with some portion hanging. the rope begins to slide when the length of hanging part 25% of entire length. the coefficien of friction between rope and table is
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k=1/3
Since l×25/100 ×mg=k*(l-25/100)mg
Solving this k will come as 1/3 or 0.333...
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L is length of the rope, then l2 is length of hanging rope = (1/3)l, mass of the hanging rope is M2= (1/3)l x m, then is length of rope on table l1= l-1/3)l = (2/3)l, the mass of the rope on table M1= (2/3)l x m.
Find the coefficient of friction between rope and table , assume μ as coefficient, apply motion equation, weight of the rope on table = weight of the rope or μ (2/3)l x mg = (1/3)l x mg, μ= ½ or 0.5.
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