A uniform disk of mass m and radius r is released from the shown position. Pq is a string, op is a horizontal line, o is the centre of the disc and distance op is r/2
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The tension in the string is 2mg/3.
Mass of the disk = m (Given)
Radius of the disk = r (Given)
String = PQ (Given)
OP is a horizontal line O (Given)
Applying Newton's law on the centre of mass O
ma = Mg−T where a is the acceleration of the centre of mass
τ = Iα which is about centre of the mass
T = R/2 = MR²/2 × α
As a = R/2α, then from above equations
T = 2mg/3
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