1. Find the density of an oil filled in the liquid column as shown in figure. Given that absolute pressure at the bottom is 700 kPa, atmosphere pressure is 1.0132 bar. where X=4m; Y = 4m, Z=1.5m.
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Q: 1. Find the density of an oil filled in the liquid column as shown in figure. Given that absolute…
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Q: 1. Find the density of an oil filled in the liquid column as shown in figure. Given that absolute…
A: Given data Pressure at bottom = 650 Kpa Atmospheric pressure = 1.0132 bar X= 4 m Y = 4 m Z = 1.5 m
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- 1. Find the density of an oil filled in the liquid column as shown in figure. Given that absolute pressure at the bottom is 650 kPa, atmosphere pressure is 1.0132 bar. where X=4m; Y = 4m, Z=1.75m. 1-The density of the oil = (unit in kg/m3) =1. Find the density of an oil filled in the liquid column as shown in figure. Given that absolute pressure at the bottom is 550 kPa, atmosphere pressure is 1.0132 bar. where X=4m; Y = 4m, Z=2m. The density of the oil = (unit in kg/m3) = Make sure of the solution, I don't want a mistake1. Find the density of an oil filled in the liquid column as shown in figure. Given that absolute pressure at the bottom is 600 kPa, atmosphere pressure is 1.0132 bar. where X=4m; Y = 4m, Z=1.5m. water Mercury The density of the oil = (unit in kg/m³) =
- 1. Find the density of an oil filled in the liquid column as shown in figure. Given that absolute pressure at the bottom is 550 kPa, atmosphere pressure is 1.0132 bar. where X=4m; Y = 4m, Z=1m. water X oil Y Mercury The density of the oil = (unit in kg/m³)In Figure below all fluids are at 20 deg.C. Determine pressure at point B, if pressure at point A is 150 kPa and weight of air is neglected. Use the table below for the densities at 20 deg.C. Liquid p. kg/m Kerosene - Ammonia 608 Benzene 881 Air Carbon tetrachloride 1590 Benzene Ethanol 789 Ethylene glycol Freon 12 B 1117 40 cm 9 cm 1327 20 cm Gasoline 680 14 cm Glycerin Kerosene 1260 t8 cm 804 Mercury- Water Mercury Methanol 13,550 791 SAE 10W oil 870 SAE 10W30 oil 876 SAE 30W oil 891 SAE 50W oil 902 Water 998 Seawater (30%e) 10251. Find the density of an oil filled in the liquid column as shown in figure. Given that absolute pressure at the bottom is 650 kPa, atmosphere pressure is 1.0132 bar. where X=4m; Y = 4m, Z=2m. (Enter only the values in the boxes by referring to the unit given in the bracket. Do not send the hand written answer sheets to my mail) water oil Y Mercury The density of the oil = (unit in kg/m³) = %3D
- 1. Find the density of an oil filled in the liquid column as shown in figure. Given that absolute pressure at the bottom is 650 kPa, atmosphere pressure is 1.0132 bar. where X=4m; Y = 4m, Z=1m. (Enter only the values in the boxes by referring to the unit given in the bracket. Do not send the hand written answer sheets to my mail) water Mercury The density of the oil = (unit in kg/m) =A volume of 400 cc of air is measured at a pressure of 740 mm Hg absolute and a temperature of 18 ˚C. What will be the volume (in cc) at 760 mm Hg and 0 ˚C?In the figure shown below. Let X=2 cm, Y = 10 cm, specific weight of water = 9850 N/m?, Benzene density = 870 kg/m, Kerosine desity = 800 kg/m', Mercury specific gravity = 13.6. Neglect Air elevation. %3D GELLO Kerosine Air Benzene 40 cm 19 cm 20 cm Mercury- Water Determine the pressure difference (Pa) between points A and B. (PA-Pek
- 1. Find the density of an oil filled in the liquid column as shown in figure. Given that absolute pressure at the bottom is 525 kPa, atmosphere pressure is 1.0132 bar. where X=4m; Y = 4m, Z=2.25m. (Enter only the values in the boxes by referring to the unit given in the bracket. Do not send the hand written answer sheets to my mail) water oil Mercury Z The density of the oil = (unit in kg/m³) =1. The density of an oil is 850 kg/m3. Find its relative density (or specific gravity) and Kinematic viscosity if the dynamic viscosity is 5 x 10-3 kg/ms. 2. If the viscosity of water at 70 °C is 0.00402 poise and its specific gravity is 0.978 determine its absolute viscosity in Pa-s and its kinematic viscosity in m²/s and in stokes 3. Calculate the Reynolds number, Re for water flow in a circular pipe. The diameter of the pipe is 50 mm, the density of water is 998 kg/m³, the volumetric oil flowrate is 720 L/min, and the dynamic viscosity of water is 1.2 centipoiseQ1: Apply appropriate solution method using math principles to prove that "the pressure at a point in a fluid has the same magnitude in all directions". Support your answer with sketch. Answer: Px Pz = Pn P are the mean pressures at the three surfaces in the x- and z-directions. Q2: Formulate the issue and identify key variables to prove that [AP = P2 - P, = pg Az = y, Az], where y, and p are the specific weight and density of the fluid, respectively. Az is the vertical distance. Support your answer with sketch. Q3: From fluid mechanics science perspective, define the center of gravity and the center of pressure. Q4: Identify the hydrostatic force acting on the top surface of a submerged rectangular plate by applying principles of engineering for the following cases: 1 tilted plate, (2 vertical plate, and 3 horizontal plate. Support your answer with sketch. Q5: By applying principles of fluid mechanics science, define the "rigid-body" and identify its features. Q6: Formulate the issue…