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MHT CET 2020 (16 Oct, Shift 1) · Viscosity & Stokes' Law

Viscosity & Stokes' Law question from MHT CET 2020 (16 Oct, Shift 1)

Q28MHT CET 2020 · 16 OCT · SHIFT 1Medium

Viscosity & Stokes' Law

A small metal sphere of mass MM and density d1d_1 when dropped in a jar filled with liquid moves with terminal velocity after sometime. The viscous force acting on the sphere is (d2=d_2 = density of liquid and g=g = gravitational acceleration)

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Answer: (b)

  1. At terminal velocity: Fv=Mg−BF_v = Mg - B.
  2. B=Vd2g=Md1d2gB = V d_2 g = \frac{M}{d_1}d_2 g
  3. Fv=Mg(1−d2d1)F_v = Mg\left(1 - \frac{d_2}{d_1}\right)
  4. So the answer is (b).
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