2) A linear reservoir is 7 km long, 2 km wide and 20 m thick. It has a porosity of 22%, permeability of 350 mD and it is inclined at 4° with the horizontal plain. If water (density : 1 gm/cm³, viscosity : 1 cP) enters the reservoir at a pressure of 150 atm, flows downwards through it, and exits the reservoir at 75 atm pressure. Compute the steady-state water flowrate in m³/d and in bbl/d.

typing only no hand written

2-13. A tank of water is completely immersed in a tank of gasoline. Water flows out of an opening in the tank bottom. The height of the water above the opening is 10 meters. Specific gravity of gasoline is 0.7. What is the flow velocity of the water.

Show p = pgh and show handling of units

True or false: Osmotic pressure can be explained by the difference in fugacities

The pressure drop in a 6-in. pipe (I.D. = 6.065 in.) of length L is 1 psi with the flow in the highly turbulent region. If the same liquid flows at the same volumetric flow rate in a 3-in. pipe (I.D. = 3.068 in.) with length L, the pressure drop (psi) is:

It is desired to have a laminar flow for the piping system shown below. The fluid flowing in the piping system is air at 70 °C. (Note: You must use the physical data from Perry's Handbook) a) Calculate the maximum allowable bulk velocity in m/s for pipes 1, 2, and 3 that will satisfy the statement above. The velocities obtained must satisfy the continuity equation. b) Calculate the Reynolds number of each pipe using the velocity values obtained earlier. c) Calculate the mass flow rate of the system (in kg/min). 3. 2 12-in. pipe 2-in. pipe 3-in. pipe 1/2-in. pipe

Water at 25°C is flowing in a 26 cm commercial steel pipe. The total length of the pipe is 1416m. If a head of water of 11.3 m is available to overcome the friction loss, what should be the volumetric flow rate of the water flowing in the pipe in m3/hour? Use density data from Handbook, viscosity = 1cP. The flow is turbulent. In 2 decimal values. Show the complete solution. No need to draw the problem. Start with the MEB equation.