A cube with edges of length L = 0.23 m and density ρc = 3.4×103 kg/m3 is totally submerged in water, with a density of ρw = 1.00×103 kg/m3, and oil, with a density of ρo = 0.82×103 kg/m3, as shown in the figure. The cube is submerged in the water to a depth of d = 0.065 m, while the rest of the cube is in oil. The cube is suspended by a taut string and is in static equilibrium. a) Calculate the magnitude of the buoyant force, in newtons. b) Enter an expression for the tension in the string, in terms of the defined quantities and g. c) Calculate the tension in the string, in newtons.
A cube with edges of length L = 0.23 m and density ρc = 3.4×103 kg/m3 is totally submerged in water, with a density of ρw = 1.00×103 kg/m3, and oil, with a density of ρo = 0.82×103 kg/m3, as shown in the figure. The cube is submerged in the water to a depth of d = 0.065 m, while the rest of the cube is in oil. The cube is suspended by a taut string and is in static equilibrium. a) Calculate the magnitude of the buoyant force, in newtons. b) Enter an expression for the tension in the string, in terms of the defined quantities and g. c) Calculate the tension in the string, in newtons.
College Physics
11th Edition
ISBN:9781305952300
Author:Raymond A. Serway, Chris Vuille
Publisher:Raymond A. Serway, Chris Vuille
Chapter1: Units, Trigonometry. And Vectors
Section: Chapter Questions
Problem 1CQ: Estimate the order of magnitude of the length, in meters, of each of the following; (a) a mouse, (b)...
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A cube with edges of length L = 0.23 m and density ρc = 3.4×103 kg/m3 is totally submerged in water, with a density of ρw = 1.00×103 kg/m3, and oil, with a density of ρo = 0.82×103 kg/m3, as shown in the figure. The cube is submerged in the water to a depth of d = 0.065 m, while the rest of the cube is in oil. The cube is suspended by a taut string and is in static equilibrium.
a) Calculate the magnitude of the buoyant force, in newtons.
b) Enter an expression for the tension in the string, in terms of the defined quantities and g.
c) Calculate the tension in the string, in newtons.
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