How to calculate pressure of a mixture of oil Reservoir fuids?

In summary, the conversation discussed calculating the reservoir pressure at the water oil contact (WOC) and gas oil contact (GOC) depths of 12500, 11700, and 11000 ft. The oil reservoir has a normal reservoir pressure at WOC of 12000 ft and contains water, oil, and gas columns of 800, 500, and 600 ft respectively. The formula used to calculate pressure is P = ρgh, where ρ is the density of the fluid, g is the acceleration due to gravity, and h is the height of the column. The given values for ρw, ρo, ρg, g, and ft were used to calculate the pressure at W
  • #1
marcoskids
14
0
1. An oil reservoir with normal reservoir pressure at water oil contact (WOC of =12000ft) contains water, oil and gas columns of 800, 500 and 600 ft height respectively.

Calculate reservoir pressure at WOC, gas oil contact (G0C) and depths of 12500, 11700 and 11000 ft?

ρw = 1000 kg/m^3
ρo = 800 kg/m^3
ρg = 120 kg/m^3

g = 9.8 m/s^2
ft = 0.305m
Patm = 0.1 Mpa

2. P = ρgh
3.Would Pressure at WOC be : Patm + Pw + Po = 0.1x10^6 + (1000*9.8*3660m) + (800*9.8*3660m) = 64.7 Mpa

Also what would be the height to use in the P = ρgh formula for the pressure calculations at GOC,depths of 12500, 11700 and 11000 ft.
Would for example the water contact give a height of 12000 - 800 = 11200ft water column?
 
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  • #2
Any help at all would be great :)
 
  • #3
:cry:Please anyone?
 
  • #4
Does my initial solution look about right?
 
  • #5


I would like to first clarify that the units used in the given information are inconsistent. The heights are given in feet while the densities are given in kg/m^3. Therefore, before any calculations can be done, the units must be converted to a consistent system.

To calculate the pressure of a mixture of oil reservoir fluids, we can use the ideal gas law, which states that pressure (P) is equal to the product of the density (ρ), the acceleration due to gravity (g), and the height (h).

1. Convert the given heights from feet to meters:
WOC = 12000 ft * 0.305 m/ft = 3660 m
GOC = 12500 ft * 0.305 m/ft = 3813 m
depths:
12500 ft * 0.305 m/ft = 3813 m
11700 ft * 0.305 m/ft = 3566 m
11000 ft * 0.305 m/ft = 3355 m

2. Convert the densities from kg/m^3 to g/cm^3:
ρw = 1000 kg/m^3 * (1 g/1000 kg) * (1 m/100 cm)^3 = 1 g/cm^3
ρo = 800 kg/m^3 * (1 g/1000 kg) * (1 m/100 cm)^3 = 0.8 g/cm^3
ρg = 120 kg/m^3 * (1 g/1000 kg) * (1 m/100 cm)^3 = 0.12 g/cm^3

3. Calculate the pressure at WOC using the ideal gas law:
Pwoc = ρw * g * h = (1 g/cm^3) * (9.8 m/s^2) * (3660 m) = 35.9 MPa

4. Calculate the pressure at GOC using the ideal gas law:
Pgoc = ρg * g * h = (0.12 g/cm^3) * (9.8 m/s^2) * (3813 m) = 4.5 MPa

5. Calculate the pressure at the given depths using the ideal gas law:
P12500 = ρo * g * h = (0.8 g/cm^3)
 

1. What is the formula for calculating pressure of a mixture of oil reservoir fluids?

The formula for calculating pressure of a mixture of oil reservoir fluids is P = (mRT)/V, where P is pressure, m is mass, R is the universal gas constant, T is temperature, and V is volume.

2. How do you determine the mass of the mixture of oil reservoir fluids?

The mass of the mixture of oil reservoir fluids can be determined by multiplying the density of the fluid by the volume of the mixture. Density can be calculated by dividing the mass of the fluid by its volume.

3. What units should be used for the variables in the pressure calculation formula?

The units for pressure (P) should be in Pascals (Pa), mass (m) in kilograms (kg), temperature (T) in Kelvin (K), and volume (V) in cubic meters (m³).

4. Can the ideal gas law be used to calculate pressure for all types of oil reservoir fluids?

No, the ideal gas law can only be used for gases or fluids that behave like ideal gases. For other types of fluids, more complex equations and calculations may be needed to determine the pressure.

5. What other factors should be considered when calculating pressure of a mixture of oil reservoir fluids?

Besides mass, temperature, and volume, it is also important to consider the properties of the specific fluids in the mixture, such as their viscosity and compressibility. The geometry and depth of the reservoir can also affect the pressure calculation.

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