A cube with edge length L = 0.15 m and density ρc = 0.86×103 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, as shown in the figure. Part A: Enter an expression for the distance d, in terms of the defined quantities. Part B: 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? Part C: The given values of edge length and densities are L = 0.15 m, ρc = 0.86×103 kg/m3, and ρl = 1.9×103 kg/m3. With these values, how high, in meters, is the top of the cube above the liquid’s surface
A cube with edge length L = 0.15 m and density ρc = 0.86×103 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, as shown in the figure. Part A: Enter an expression for the distance d, in terms of the defined quantities. Part B: 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? Part C: The given values of edge length and densities are L = 0.15 m, ρc = 0.86×103 kg/m3, and ρl = 1.9×103 kg/m3. With these values, how high, in meters, is the top of the cube above the liquid’s surface
Principles of Physics: A Calculus-Based Text
5th Edition
ISBN:9781133104261
Author:Raymond A. Serway, John W. Jewett
Publisher:Raymond A. Serway, John W. Jewett
Chapter15: Fluid Mechanics
Section: Chapter Questions
Problem 27P
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A cube with edge length L = 0.15 m and density ρc = 0.86×103 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, as shown in the figure.
Part A: Enter an expression for the distance d, in terms of the defined quantities.
Part B: 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?
Part C: The given values of edge length and densities are L = 0.15 m, ρc = 0.86×103 kg/m3, and ρl = 1.9×103 kg/m3. With these values, how high, in meters, is the top of the cube above the liquid’s surface.
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