An elastic string of natural length 3ℓo is cut into two parts so that their natural lengths are 2ℓo and ℓo respectively. They are attached to points P and Q the vertical distance between P and Q being ℓo and the horizontal distance being 12cm. A uniform rod CD=40cm is in equilibrium supported by the string at A and B. If the rod CD is horizontal then the lengths of the parts CA and BD in cms are
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Ky + = mg
𝛕C = 0
⟹ mg (20 – x) – (12) = 0
solving (1) & (2)
⟹ x = 16 cm = AC
OB = 13 cm
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