A tank full of water is designed with ends in the shape of an isosceles triangle with height 20 meters and with, at the top,17 meters. Find the hydrostatic force on one end of the tank.
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A tank full of water is designed with ends in the shape of an isosceles triangle with height 20 meters and with, at the top,17 meters. Find the hydrostatic force on one end of the tank. (In newtons)
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- The hemispherical glass bowl is filled with water. Find the location y of the center of gravity of the filled bowl. Approximate the bowl as a thin shell of radius R=6.15in. Use 1=162lb/ft3 for glass and 2=62.4lb/ft3 for water.Note: In the text, all questions use 62.5 pounds/ft as the force per volume density of water. In metric, we would need Newtons/meter. The mass density per volume of water is 1000 kg/m³. To convert this into a force density per volume, we multiply by gravity, approximately 9.8 m/s?. The resulting quantity is the force density per volume in metric: 9800 N/m³.A tank full of water is designed with ends in the shape of an isosceles triangle with height 6 meters and width, at the top, of 17 meters. Find the hydrostatic force on one end of the tank.
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- A semicircular plate of radius 5ft rests vertically on its diameter at the bottom of a pool filled with water to a depth of6ft. Assume that the water’s weight density is62.4lb/ft3.•Find the force exerted by the water against on side of the plate.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.)3. hydrostatic force on each of the four sides. A cuboid tank 8 m long, 4 m wide, and 2 m high is full of water. Find the
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