Solve the following problems. 1.) A rectangular plate 12 ft long and 8 ft wide is submerged vertically with the long edge in the surface of the water. Find the force on one side of the plate
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- Question 3 A triangular water trough is "a" metres wide and "a" metres deep, as shown in Figure 3. If the trough is filled with water, calculate the magnitude and location of the resultant force acting on the triangular end plates (shaded in grey). The density of water is 1000 kg/m³ (ignore the atmospheric pressure). Use the value of "a" corresponding to the last digit of your SID from Table 1. "a" m "am Figure 3: Triangular water trough a=7A large vertical plate is in the shape of a isosceles triangle with a base of 8 feet across the top and sides of 5 feet. What is the total force on the plate if it is submerged under the water by 2 feet. This means the whole triangle is under the water by a distance of 2 feetShown to the right is a vented tank filled to the top with ethylene glycol. The tank has a breadth (depth into your paper) of 8 ft. Note the curved surface is NOT a full quarter circle, it is a pie segment. Use the link to Efunda.com on the course home page in Angel to find the geometric properties of a pie segment. a. Determine the magnitude of the horizontal and vertical components of force acting on the curved surface. Determine the location of the center of pressure. 10' Ethylene 35⁰ 10'
- 1. SOLVE BELOW PROBLEMS CORRECTLY BY SHOWING YOUR STEP BY STEP COMPUTATION. THEN PUT YOUR FINAL ANSWER INA BOX. ON YOUR COMPUTATION SET YOUR CALCULATORS TO ROUND OFF YOUR RESULTS TO 3 DECIMAL PLACES. IF YOU ARE COMPUTING FOR NUMBERS THAT ARE LESS THAN ONE, ROUND IT OFF TO FOUR DECIMAL PLACES 1. A 2.5 m tall steel cylinder has a cross sectional area of 1.5 m2. At the bottom with a height of 0.5 m is liauid water on top of which is a 1 m high layer of gasoline. The gasoline surface is exposed to atmospheric air at kPa. What is the highest pressure in the water in kilopascals? Note: Substitute your corresponding assigned number to the blank 22 AIR GASOLINE WATER 0.5 mA man weighs 170 lb on the surface of the earth. Compute his weight in an airplane flying at an elevation of 28 000 ft.The area of the top side of a piece of sheet metal given below. The sheet metal is submerged horizontally in 9 feet of water. Find the fluid force on the top side. (The weight-density of water is 62.4 pounds per cubic foot.) 35 square feet
- Find the fluid force (in lb) on the vertical plate submerged in seawater (use 64 pounds per cubic foot for the weight density of seawater). 6 ft 3 ft 4 ft-A section of a hot water heating system must be suspended. The section ismade from one-inch copper tubing weighing 8.515 pounds. The water insidethe tubing weighs 4.6558 pounds. What is the total weight that must besupported in this section?Find the fluid force on the vertical side of the tank, where the dimensions are given in feet. Assume that the tank is full of water. (The weight-density of water is 62.4 pounds per cubic foot. Round your answer to two decimal places.) Parabola, y = x? lb 9. Submit Answer View Previous Question Question 5 of 8 View Next Question
- Suppose there is a triangle-shaped window installed vertically on the side of a city under the ocean. Assume that the bottom of the triangle is 2,000 ft below the surface of the water. The density of sea water is 63.93 pounds per cubic foot. The top of the triangle is 10 ft wide, and the triangle is 5 feet tall and is symmetrical about its middle. Refer to the drawing below: Find the fluid force on the window due to the ocean. 10 5what is the buoyant force of a plastic cube with 5m side floating on water if half of the block is submergedA 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.)