with a constant acceleration 2 m/s' Calculate the pressure a calculate the forces exerted by the water on the wright and
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- The weight of the cylindrical tank is negligible in comparison to the weight of water it contains (water weighs 62.4lb/ft3). The coefficient of static friction between the tank and the horizontal surface is s. (a) Assuming a full tank, find the smallest force P required to tip the tank, and the smallest s that would allow tipping to take place. (b) If the force P = 200 lb initiates tipping, determine the depth of water in the tank.The high-pressure water cock is rigidly attached to the support at D. Neglecting the weights of the members, draw the FBD of the entire assembly and count the unknowns.A tanker contained with water is pushed horizontally at constant acceleration of 5.0 m/s?. If the tank is 10 m long and the depth of the water is 3 m when at rest, Calculate; a) The angle of water surface to the horizontal. b) The maximum pressure intensity on the bottom
- The 1-m wide gate ab depicted on the right retains water 3 m deep. Determine the horizontal and vertical forces on the gate, and then calculate magnitude and direction of the resultant force on the gate. a r = 1 mQ2) Find the liner acceleration to the left that make the shape of the water in the tank as shown in fig. IF S=2m, M=3 m and R=1.5 m, then find the pressure at point A.An open horizontal tank 3 m high, 3.5 m wide and 6 m long is initially filled at 2 m of water. a. Determine the required acceleration in m/s2 so that no water will be spilled? b. Determine the required acceleration m/s2 so that 1/3 of the initial volume of water will be spilled. c. Determine the remaining volume in cu.m. if it accelerated at 7 m/s^2. d. Determine the minimum hydrostatic force in kN at the side of the tank if 2/3 of the initial volume will be spilled. e. Determine the maximum hydrostatic force in kN at the side of the tank if it accelerates at 3 m/s^2
- A swimming pool has a width of 4 m and a side profile as shown. Determine the resultant force.Determine the magnitude that the water exerts on walls AB and DC, and on the bottom BC, using the general solution. Determine also its direction and location.DRAW PRESSURE DIAGRAMThe truck carries an open rectangular container that is 3.5 m wide, 3.0 m deep and 5.0 m long, contains oil of density 869 kg/m3 to a depth of 2.0 m. If it has a constant acceleration of 6.7 m/s2. Determine the total force(in kN) acting at the rear wall of the container.The tank is filled with water. Suppose that h=4.0 m. Solve the problem using the integration method. Determine the resultant force acting on the trapezoidal plate C and determine the location of the center of pressure measured from the top of the tank.
- A tank of cross-sectional area A is filled with a liquid of specific weight γ1 as shown in Image (A). Show that when a cylinder of specific weight γ2 and volume V is floated in the liquid as shown in Image (B), the liquid level rises by an amount Δh = ( γ2 /γ1 )( V /A )The height of the water from the base of the rectangular tank is 1.5m. base measures 100cm by 80cm. Compute: a. The weight of the water in the tank b. The pressure exerted by the water at the base of the tank.An inviscid fluid with density, ρ, discharges into the atmosphere through the device shown below. The height differences between the inlets and outlets are appreciable but unknown. Determine the horizontal component of force at the flange required to hold the device in place in terms of A1, V1, θ, and p.