A carpet of mass m made of inextensible material is rolled along its length in the form of a cylinder of radius r and kept on a rough floor. The decrease in the potential energy of the system, when the carpet is unrolled to a radius r2 without sliding is (g= acceleration due to gra
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The volume of the rolled cylindrical carpet = πr²l
=> density = m/πr²l
when the carpet unrolls to a radius of r/2
volume = πr²l/4
Hence its mass
m₁ = density x volume
= m/πr²l x πr²l/4
=> m₁ = m/4
Potential energy of the rolled carpet = mgr
potential energy of the half unrolled carpet = m₁g(r/2)
= m/4 x g x r/2 = mgr/8
Hence loss in potential energy
= mgr - mgr/8
= 7mgr/8
Hence the decrease in potential energy will be 7mgr/8
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