An open cylindrical tank of having a diameter of 4ft and a height of 6 ft is partially submerged in water at the depth of 3 ft. Neglect the thickness of the wall what is the weight of the tank?
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- One side of the container has a 03-m square door that is hinged at its top edge. If the container is filled with water, determine the smallest force F that must be applied to the bottom edge of the door to keep it closed.Please solve and show your solution on a paper with units in every proceedure. Determine the vertical pressure in kgf/cm2 due to a column of water 70 m high.11. A metal plate has the shape of an equilateral triangle with a side length of 2 meters. It is submerged verticallyin water so that the base of the triangle is 5 meters below the surface of the water. How much hydrostaticforce is exerted against the plate due to the hydrostatic pressure of the water? this is the answer but I'm sure how to solve for it F = ρg(5sqrt(3) − 1) N
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- kindly answer asap ang give neat handwritten solution with higlighted final answers thanksA square section tank of 3m side and 2m length as shown has the top of one side wall in the shape of a cylinder as indicated. It contains oil with a density of 960 kg/m^3.(a) Determine the magnitude (in kN) and direction (R or L) of the horizontal component Fh of the hydrostatic force acting on the curved surface AB. Clearly drawn DIAGRAMS are required (b) Determine the magnitude (in kN) and direction (U or D) of the vertical component Fv of the hydrostatic force acting on the curved surface AB. Clearly drawn DIAGRAMS are required (c) Determine the magnitude (in kN) of the total hydrostatic force F acting on Curve AB (d) Determine the angle that the total force acting on the gate makes with the horizontalA solid block having the same horizontal cross-section when immersed in water leaves 20 cm height above the water level and 14 cm when immersed in oil (s.g = 0.85). What is the height of the solid block in cm. Answer in whole numberYou want to size a hollow sphere made of bronze with an outer radius re and an unknown inner radius ri, as shown in the attached figure. This hollow sphere must be immersed in water and must have a thickness e such that it can be suspended in the liquid. Determine the thickness of the hollow sphere for this condition to be met. To facilitate calculations, consider that the interior of the sphere is in a vacuum. The data needed to solve the problem are: re = 0.5 m rhow = 1000 kg / m3 rhobronze = 8300 kg / m3