Find the magnitude of the hydrostatic force acting on the curve AB? (Density of w kg/m3) Surface is 1 m long (normal to page) 1 m B 1 m Water
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- Calculate the resultant force caused by the water acting on the parabolic arch dam. The water levels are 16 ft on the upstream side and zero on the downstream side. For water, use =62.4lb/ft3.Water in a tank is pressurized to 140 cm Hg, as shown in the figure. Determine the hydrostatic force per meter width on panel AB.The cover in the figure is hinged at the center O and has a fixed width w = 5 m. The equation of the surface is x = y2 / a (a = 3 m), the depth of the water to the right of the cover is D = 4 m. Find the magnitude of the applied force (Fa) as shown. Take the density of water as 999kg / m3.
- A rectangular tank filled with water is moved horizontally with the acceleration half that of acceleration due to gravity. Determine equation for free surface of water in the tank. Also draw the figure showing hydrostatic gradient lines. Please answer with explanation I will provide you positive responseCalculate the resultant of hydrostatic force on the gate. What vertical force P isnecessary to lift the gate at point A. The weight of the gate is 800 N. Width of the gateis 1.6 m.In the figure shown, stop B will break in the force on it reaches 40 kN. Find the critical water depth (h-bar) the length of the gate perpendicular to the sketch is 1.5m. Ans (5.77m)
- Please be clear with your solution. Make an explanation for the formula and solution you used. Problem: A Triangular gate having a horizontal base of 1 30 m and an altitude of 2 m is inclined 45 o 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 figureThe tank of water in Fig. is 12 cm wide into the paper.If the tank is accelerated to the right in rigid-body motion at6.0 m/s 2 , compute ( a ) the water depth on side AB and ( b ) thewater-pressure force on panel AB . Assume no spilling.EMERGENCY!!!! The cover in the figure is hinged at the center O and has a fixed width w = 5 m. The equation for the surface is x = y2 / a (a = 3 m), the depth of the water to the right of the cover (D = 4 m). Find the magnitude of the applied force (Fa) as shown.