Mechanics Challenge 3

There is a half-filled round bottomed flask(of spherical shape) with radius R = 3 m R = 3 m and let the cap be a cylinder of radius d = 1.5 m d = 1.5 m . The cylinder is attached to a pump which sucks all the liquid filled inside the rb flask out of the flask into the ground. All the liquid is pumped out of the rb flask in τ = 2 s \tau = 2 s . Find the minimum work that must be done by the pump to achieve this objective. Put your answer to the nearest integer.

Details and Assumptions

  1. Density of liquid is ρ = 1 k g M 3 \rho = 1 kgM^{-3}

  2. Take g = 10 m s 2 g = 10 ms^{-2}

  3. Height of the cylinder is assumed to be negligible.


The answer is 74715.

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