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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.THERMOFLUID A 3-m-wide, 8-m-high rectangular gate is located at the end of a rectangular passage that is connected to a large open tank filled with water as shown in Figure 2. The gate is hinged at its bottom and held closed by a horizontal force, FH, located at the center of the gate. The maximum value for FH is 3,500 kN. a) Determine the maximum water depth, h, above the center of the gate that can exist without the gate opening b) If the gate is hinged at the top, what is the value of h? Explain your answer.A triangular gate having horizontal base of 1.0m and an altitude of 1.5m is inclined 45° from the vertical with the vertex pointing upward. The vertex of the gate is 2.4m vertically below the surface of the water. What normal force , in KN, must be applied at the vertex of the gate to open it's hinged at the base?
- Please be clear with your solution. A Triangular gate having a horizontal base of 1.30 m and an altitude of 2 m is inclined 45o from the vertical with vertex pointing upward. The base of the gate is 2.70 m below the surface of oil (s = 0.80). What normal force must be applied at the vertex of the gate to open it? Show figureIn Fig.= both the tank and the tube are open to theatmosphere. If L = 2.13 m, what is the angle of tilt θ of thetube?A vertical tube, 3-cm diameter and 1.2-m long, has its upper end open to the atmosphere. The tube contains equal volumes of oil (RD 0.85) and water. If the tube is full, find a) the gage pressure at the bottom of the tube; b) the total weight of the liquids
- A U-Tube with both ends open to the atmosphere contains mercury in the lower portion. In the left leg, water stands 750 mm above the surface of the mercury; in the other leg, oil with Gs= 0.8 stands 540 mm above the surface of the mercury. Determine the difference in elevation between surfaces of oil and water columns.A rectangular gate 1.4 m in base and 1.8 m high is placed on the face of the water reservoir, as shown in the figure. Its upper portion is hinged and the base is attached to a cylindrical buoy whose weight is 20 kg. The external diameter of the buoy is 2 m and the weight of the gate is 50 kg. The mechanism is such that the buoy will open the gate if water surface will rise higher than 4 m. What is the height of the buoy below the water surface?Note: Please state what formula you are using. And please be clear and detailed with your solution. Atleast explain. It will help me, thanks. Problem: A Triangular gate having a horizontal base of 1.30 m and an altitude of 2 m is inclined 45o from the vertical with vertex pointing upward. The base of the gate is 2.70 m below the surface of oil (s = 0.80). What normal force must be applied at the vertex of the gate to open it? Show figure
- Gate AB in Fig. is 15 ft long and 8 ft wide into thepaper and is hinged at B with a stop at A . The water is at20 ° C. The gate is 1-in-thick steel, SG = 7.85. Compute thewater level h for which the gate will start to fall.closed cylindrical container is filled with a fluid that has a specific gravity of 2.7. What is thepressure exerted by this fluid at a depth of 20m?A compressed air tank is designed to contain 50 standard cubic feet of air when filled to a gaugepressure of 200 atm at an ambient temperature of 70 F. Assume this is an air tank for scubadiving, and that the approximate shape of the tank is a cylinder with circular cross section. The interior volume of the tank is v=0.253 ft^3(a) If the interior length of the cylinder is 1 ft, what would be the inner diameter?(b) It is desired that the air tank be neutrally buoyant when empty. The density of aluminum is2700 kg/m3. If the tank is made of aluminum, what should be the wall thickness in order forit to be neutrally buoyant?