ShiftFCtZ×Alt4- An object, 12 cm in height with sides that each measure 5.0 cm, is floating in a pool offluid.The object is steel with a density of 7850 kg/m'. If the fluid is mercury, determine "X," thedistancethe cube is submerged. Locate the center of gravity, the center of buoyancy and themetacenter.Determine if the object is stable in the position shown.FluidsurfaceX5 cm12 cm5 cmMercurySg-13.54All

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Answered: Shift F Ct Z × Alt 4- An object, 12 cm…

Engineering Fundamentals: An Introduction to Engineering (MindTap Course List)

5th Edition

ISBN:9781305084766

Author:Saeed Moaveni

Publisher:Saeed Moaveni

Chapter10: Force And Force-related Variables In Engineering

Section: Chapter Questions

Problem 24P

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A two-dimensional flow field for a liquid is defined by V[(z+2y³)i + (2x-3y)j m/s, where z and y are in meters Part A Determine the magnitude of the velocity of a particle located at (-2 m, 1.2 m) Express your answer to three significant figures and include the appropriate units. V= Submit Part B Request Answer Determine the direction of the velocity of a particle located at (-2 m. 1.2 m). Measure the angle counterclockwise from the positive z axis. Express your answer in degrees to three significant figures. 0- Submit Request Answer
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Fluid mechanics, i need solutions in 10 minutes please. MCQ/An inclined rectangular gate with water on one side is shown in the figure. The gate has dimensions of 4 ft long and 5 ft wide. Determine the hydrostatic force acting on the gate. Take θ = 55 ° A-13312.4 lb B- 13865.1 lb C- 12752.9 lb D-11102.7 lb E-9083.5 lb F- 14100.3 lb G-12028.6 lb H- 11410.4 lb I-15081.2 lb J- 10761.8 lb K- 10200.1 lb L- 14763.8 lb
Consider the hemispherical gate attached to a cylindrical buoy as shown in the figure. The thickness of and weight of the cable connecting the buoy and the gate are negligible. Which of the following is the volume above the hemispherical gate that is needed in the calculation of the vertical component of the resultant hydrostatic force acting on it? 4m Y? 3 m Select one: O a. cylinder up to the liquid surface O b. cylinder up to the liquid surface minus the hemisphere O c. cylinder up to the bottom surface of the buoy O d. cylinder up to the bottom surface of the buoy minus the hemisphere
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(b) An incompressible viscous liquid flows down a plate inclined at angle 8 as shown in Figure 4. The flow is assumed to be steady and the film thickness is constant. The density of the liquid is p, its dynamic viscosity is μ and the film thickness is h. Y₁ 0 0 8 ↓ 11 Figure 4 (i) Show that the governing equation for the velocity u(y) can be written as: ² pgsine = Əy² fl (ii) What are the boundary conditions at y = 0 and at y = h ? (iii) The velocity u(y) can be written as expression for C. (iv) What is the average velocity of the liquid film for unit depth (into paper)? u(y) = Cy(2h - y). Determine the
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