Problem 1. Neglecting the weight of the hinged gate, determine the depth h at which the gate shown below will open. The gate width is 5 m. (Ans: √√3) h Hinge 1 m
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- Determine the volume of the concrete arch dam.Q1: Gate AB which is shown in figure (1) is (15m) long and (10m) wide and hinged at B with a stop at A. Neglecting the weight of gate. Compute the water level h for which the gate will start fall. Figure (1) 15m R Jooo KN B Water h B13 см Vaxn's 29cm 26cm !- Stancs X ax. 5. Find The location of conter of gravity
- Q3) Compute the horizontal and vertical components of the water pressure acting on the face of tainter gate AB of 72° sector of radius 25 ft as shown in Fig.2.Take the width of the gate as unity. The specific weight of water = 62.4 Ib/ft³. 25ft Water C 25-ft radius 36° + 36⁰Find T1 and T21. What force is required to keep the 5 ft wide gate closed. Neglect the weight of the gate. 10 ft H,0 Hinge 8 ft 6 ft
- A trough whose cross section is a trapezoid is b = 8 m across at the bottom, a = 12 m across at the top, and 4 m deep. If the trough is filled to 1 m with water, what is the force due to water pressure on one end of the trough? F a C (Hint: Using SI units, pg = 9800 N/m³.) (Use decimal notation. Give your answer to two decimal places.) Incorrect b 55533.33 NA trapezoidal plate shown in the figure is submerged in water is 3.1 m below the surface. The bases of the plate is 2 m and 8 m, respectively. The height is 11 m. Find the location of the force from the bottom in meters. Unit weight of water is 9.8 KN/m³. Answer is in KN. Write only the value of your answer. FFS d b₂Solve please. Should correct A box with a hinged lid B is half full of an organic liquid (density= 1.71 slugs/ft3). A gas above the liquid has a pressure of 0 psig. a) Find an expression for the pressure in the liquid in terms of the given quantities. b) Determine the torque (ft- lb) required to keep the lid closed if the dimensions of the lid are L=2.5ft and width W=1ft.
- . The gate shown is hinged through a point A and is restrained from opening by a fixed ridge at point B. For a gate width of 7 feet, 45° SG = 0.86 20" A Hinge 32" SG = 1.23 BQ1/ This rectangular gate shown in Fig.1 below will open automatically when the depth of water (d) becomes large enough. What is the minimum depth that will cause the gate to open? Fig. (1) 22 200 N 60 -45 m (x 2.4 m)-The right one