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Grade upto college level Mechanics

A cubic object of dimensions L = 0.608 m on a side and weight W = 4450 N in a vacuum is suspended by a wire in an open tank of liquid of density p = 944 kg/m3, as in Fig. 15-19. (a) Find the total downward force exerted by the liquid and the atmosphere on the top of the object. (b) Find the total upward force on the bottom of the object. (c) Find the tension in the wire. (d) Calculate the buoyant force on the object using Archimedes' principle. What relation exists among all these quantities?
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

Profile image of Amit Saxena
11 Years agoGrade upto college level
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Profile image of Navjyot Kalra
11 Years ago
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