A flat rectangular plate 1 m wide and 2 m long is immersed in water. The shorter side parallel to water surface and 0.5 m below it. The longer side is inclined at 60° to the vertical. Calculate the magnitude, direction and location of force acting upon one side of plate due to water pressure. Water 30° 60 0.5m C. 2m 1m

Given that the weight density of water is 9810 N/m3, calculate the fluid force (in Newtons) on a rectangular 1.1m 2.7m flat plate submerged horizontally in water at a depth of 4m. Give your answer correct to two decimal places without the units.   Round your answer to 2 decimal places.

Given that the weight density of water is 9810 N/m3, calculate the fluid force (in Newtons) on a rectangular 1.4m 1.4m flat plate submerged horizontally in water at a depth of 2m. Give your answer correct to two decimal places without the units.

A vertical plate is submerged in water and has the indicated shape. 10 m 6 m A triangle is submerged in water pointed up. The top most vertex of the triangle touches the surface of the water. The base of the triangle is 6 m and is parallel to the surface of the water. The height of the triangle is 10 m. Express the hydrostatic force (in N) against one side of the plate as an integral (let the positive direction be downwards) and evaluate it. (Use 9.8 m/s2 for the acceleration due to gravity. Recall that the weight density of water is 1,000 kg/m3.)

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A tank partially filled with water and pressurized to 6.8 psig has a circular gate in the side, 0.6 ft in diameter with an area of 0.283 ft2, hinged at the top. The top of the gate is 0.6 ft from the surface of the water. The center of pressure is 0.2 in below the centroid. The magnitude of the hydrostatic resultant force on the gate is 15.9 lbf. Local atmospheric pressure on the outside of the tank is 14.5 psia. What torque in ft-lbf is required at the hinge to keep the gate closed?

Determine the submerged depth of a cube of steel 0.4m on each side floating in mercury. The specific gravities of steel and mercury are 7.8 and 13.6, respectively. Find the volume of the water displaced and position of centre of buoyancy for a wooden block of width 3.0m and depth 2.0m, when it floats horizontally in water. The density of wooden block is 600kg/m³ and its length 8.0m. A rectangular pontoon is 5m long, 3m wide and 1.2m high. The depth of immersion of the pontoon is 0.8m in the sea water. If the centre of gravity is 0.6m above the bottom of the pontoon, determine the metacentric height. The density for sea water is 1025kg/m³. A block of wood of specific gravity 0.7 floats in water. Determine the metacentric height of the block if its size is 2m x 1m x 0.8m. A solid cylinder of diameter 4m has a height of 4m. Find the metacentric height of the cylinder if the specific gravity of the material of cylinder is 0.6 and it is floating in water with its axis vertical. State…

The flat surface shown is submerged vertically in water. Find the fluid force against the surface. The weight density of water is 62.4lb/ft'. -8 ft 8 ft 8 ft Enter the exact answer. F = i lb

A sphere (SG = 2.2) is at the bottom of a tank filled with 1.5m of water. The diameter of the sphere is 50cm. Solve the hydrostatic force on the lower hemisphere. 2.09kN 2.73kN 2.57KN 3.21kN

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