A cube with edge length L = 0.22 m and density ρc = 0.93×103 kg/m3 floats in equilibrium in a liquid of density ρl = 1.9×103 kg/m3, with the top of the cube a distance d above the liquid’s surface. The expression for the distance d, in terms of the defied quantities is d = ( ρl - ρc ) L/ρl If the density of the cube is equal to the density of the liquid, how high, in meters, will the top of the cube be above the surface of the liquid?
Fluid Pressure
The term fluid pressure is coined as, the measurement of the force per unit area of a given surface of a closed container. It is a branch of physics that helps to study the properties of fluid under various conditions of force.
Gauge Pressure
Pressure is the physical force acting per unit area on a body; the applied force is perpendicular to the surface of the object per unit area. The air around us at sea level exerts a pressure (atmospheric pressure) of about 14.7 psi but this doesn’t seem to bother anyone as the bodily fluids are constantly pushing outwards with the same force but if one swims down into the ocean a few feet below the surface one can notice the difference, there is increased pressure on the eardrum, this is due to an increase in hydrostatic pressure.
A cube with edge length L = 0.22 m and density ρc = 0.93×103 kg/m3 floats in equilibrium in a liquid of density ρl = 1.9×103 kg/m3, with the top of the cube a distance d above the liquid’s surface.
The expression for the distance d, in terms of the defied quantities is
| d = ( ρl - ρc ) L/ρl |
If the density of the cube is equal to the density of the liquid, how high, in meters, will the top of the cube be above the surface of the liquid?
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