Find the mass of the water in kilogram that has so be poured into a cube of mass 10 kg and volume 3 × 1 0 − 2 m 3 so that the cube would be as stable as possible, meaning that the center of mass would

Question

Find the mass of the water in kilogram that has so be poured into a cube of mass 10 kg and volume $3 \times 1 0^{- 2} m^{3}$ so that the cube would be as stable as possible, meaning that the center of mass would be as low as possible. Do not consider the width of the cube wall. The cube is completely symmetrical meaning that it has all 6 identical faces. Take $ρ_{water} = 1000 kg / m^{3}$

Answer:

10

Solution:

The system's center mass is as low as possible when the water column's surface coincides with the height of the system's center of mass.

TestHub · Accepted Answer

The system's center mass is as low as possible when the water column's surface coincides with the height of the system's center of mass.

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