3. Calculate the volume if it is v1=1.5 L, P1= 100 Kpa , p2= 50 kpa
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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.The hemispherical glass bowl is filled with water. Find the location y of the center of gravity of the filled bowl. Approximate the bowl as a thin shell of radius R=6.15in. Use 1=162lb/ft3 for glass and 2=62.4lb/ft3 for water.Determine the volume of the concrete arch dam.
- 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.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.If a = 2 in, and the density of the fluid is 60 lbm/ft^3, what is the pressure at point B in psia?
- 4. Determine the manometer reading (the length of R) in meters if the gage reads 200 kPa. Show your workgiven that the standard atmospheric pressure is 1430 psf, find the densityA cubic tank with a full capacity of 100 m^3 is filled halfway with oil (SG = 0.7). Determine the absolute pressure exerted on the bottom of the tank.
- If the wall in following figure is 4 m long, calculate the total force on the wall due to the oil pressure. Also determine the location of the center of pressure and show the resultant force on the wall.A large open container contains at the top, and water at the bottom. The height of the vessel is 3.66 m. The water level is 0.61 m measured from the bottom. The remaining portion is filled with the oil having a density of 917kg/m^3. A. Calculate the pressure in Pa at a distance of 3.05 m from the top. B. Calculate the total pressure in Pa at the bottom of the tankIf the pressure in container A in the given image is 212 kPa, compute the pressure in container B. Take the density values at 20°C.